ଢ඙‫ܖٻ‬έᇢૠྸᅹ‫ܖ‬ỶὅἋἘỵἘἷὊἚ

2022 ࠰ࡇ෇ѣ‫إ‬ԓ୿

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࠙ࡣࡌࡵ࡟ࠚ ................................................................................................................................................ 7࠙᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺࠚ ........................................................................................... 8࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࠚ ................................................................................ 8࠙◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠚ ....................................................................................................................... 81࠙2022 ᖺᗘ ᡤဨ࣭◊✲ဨྡ⡙ࠚ .............................................................................................................. 9
࠙MIMS 㐠Ⴀጤဨ఍ࠚ ............................................................................................................................. 9࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖ㐠Ⴀጤဨ఍ࠚ .......................................................... 9࠙◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ࣓ࣥࣂ࣮ࠚ ................................................................................................... 10[1] ᇶ┙ᩘ⌮㒊㛛 .....................................................................................................................................11[2] ⌧㇟ᩘ⌮㒊㛛 .................................................................................................................................... 12[3] ᩍ⫱ᩘ⌮㒊㛛 .................................................................................................................................... 13[4] ඛ➃ᩘ⌮㒊㛛 .................................................................................................................................... 13[5] ᩥ⌮⼥ྜ◊✲㒊㛛 ............................................................................................................................. 13[6] ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ............................................................................................. 142࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬᐇ᪋≧ἣࠚ ..................................................................................................... 15
2.1 ඹྠ฼⏝࣭ඹྠ◊✲ㄢ㢟ࡢᴫせ ..................................................................................................... 15
2.2 ඹྠ฼⏝࣭ඹྠ◊✲ࡢཧຍ≧ἣ ..................................................................................................... 15
2.3 ඹྠ฼⏝࣭ඹྠ◊✲࡟౪ࡍࡿ᪋タ࣭タഛཬࡧ㈨ᩱ➼ࡢ฼⏝≧ἣ➼ ............................................... 16
3࠙2022 ᖺᗘ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠚ ................................................................................................... 17
3.1 ஦ᴗྡ ............................................................................................................................................ 17
3.2 ஦ᴗᴫせ ......................................................................................................................................... 173.3 ஦ᴗ┠ⓗ ......................................................................................................................................... 17
3.4 2022 ᖺᗘࡢᐇ᪋┠ᶆཬࡧᐇ᪋ィ⏬ ................................................................................................ 17
3.4.1 ྛࠎࡢ◊✲ࡢᐇ᪋┠ᶆཬࡧィ⏬ .................................................................................................. 17
3.5 2022 ᖺᗘࡢ஦ᴗᡂᯝ ..................................................................................................................... 19
3.5.1 ྛࠎࡢ◊✲ᡂᯝ ........................................................................................................................... 19
3.5.2 ᗈሗ࣭ᬑཬάື ........................................................................................................................... 26
4࠙2022 ᖺᗘእ㒊㈨㔠⋓ᚓ≧ἣࠚ .............................................................................................................. 28
4.1 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᪂Ꮫ⾡㡿ᇦ◊✲㸦◊✲㡿ᇦᥦ᱌ᆺ㸧................................................................ 28
4.2 ⛉Ꮫ◊✲㈝⿵ຓ㔠 Ꮫ⾡ኚ㠉㡿ᇦ◊✲(A) ....................................................................................... 28
4.3 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦A㸧 ................................................................................................. 28
4.4 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦B) ................................................................................................... 29
4.5 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦C㸧 ................................................................................................. 31
4.6 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᣮᡓⓗⴌⱆ◊✲ ................................................................................................ 3334.7 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᣮᡓⓗ◊✲㸦㛤ᣅ㸧......................................................................................... 33
4.8 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ⱝᡭ◊✲ .......................................................................................................... 33
4.9 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᅜ㝿ඹྠ◊✲ຍ㏿ᇶ㔠㸦ᅜ㝿ඹྠ◊✲ᙉ໬(B)㸧 ............................................ 34
4.10 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ CREST ............................................................... 34
4.11 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ࢭࣥࢱ࣮࣭࢜ࣈ࣭࢖ࣀ࣮࣋ࢩࣙࣥࣉࣟࢢ࣒ࣛ ............................................... 34
4.12 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ RISTEX(♫఍ᢏ⾡◊✲㛤Ⓨ) ................................. 35
4.13 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᮍ᮶♫఍๰㐀஦ᴗ᥈⣴ຍ㏿ᆺ ........................................................................ 35
4.14 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ◊✲ᡂᯝᒎ㛤஦ᴗ ◊✲ᡂᯝ᭱㐺ᒎ㛤ᨭ᥼ࣉࣟࢢ࣒ࣛ A-STEP ࢺࣛ࢖
࢔࢘ࢺ ........................................................................................................................................... 35
4.15 ᪥ᮏᏛ⾡᣺⯆఍ ஧ᅜ㛫஺ὶ஦ᴗ ................................................................................................. 35
4.16 ᫂἞኱Ꮫⱝᡭ◊✲ ........................................................................................................................ 35
4.17 ᫂἞኱Ꮫ኱Ꮫ㝔ඹྠ◊✲ .............................................................................................................. 35
4.18 ᫂἞኱Ꮫ⛉Ꮫᢏ⾡◊✲ᡤ㔜Ⅼ◊✲ ............................................................................................... 36
4.19 ࡑࡢ௚ .......................................................................................................................................... 365࠙ᾏእᥦᦠᶵ㛵ࠚ ..................................................................................................................................... 38
6࠙MIMS ࡢ 2022 ᖺᗘάືሗ࿌ࠚ............................................................................................................. 39
6.1

ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖඹྠ◊✲㞟఍ .................................................. 39

6.1.1 ࠙◊✲㞟఍ᆺࠚࠕᗄఱᏛ࣭㐃⥆యຊᏛ࣭᝟ሗ⛉Ꮫࡢ஺ᕪ㡿ᇦࡢ᥈⣴㸦Ϫ㸧㸫ྍど໬ຊ㸫ࠖ ......................................................................................................................................... 39
6.1.2 ࠙◊✲㞟఍ᆺࠚࠕ♫఍≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖ ............................................................................... 39
6.1.3 ࠙◊✲㞟఍ᆺࠚࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖ ................ 40
6.1.4 ࠙◊✲㞟఍ᆺࠚࠕ࢔ࢡࢸ࢕ࣈ࣐ࢱ࣮◊✲఍ 2023

Active Matter Workshop 2023ࠖ............. 42

6.1.5 ࠙◊✲㞟఍ᆺࠚࠕ㘒ぬࡢࣔࢹࣜࣥࢢ࣭ゎᯒ࡜ࡑࡢᛂ⏝ ➨ 17 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠖ.......... 43
6.1.6 ࠙◊✲㞟఍ᆺࠚࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ ............................... 44
6.1.7 ࠙ඹྠ◊✲ᆺࠚࠕData-driven Mathematical Science㸸⤒῭≀⌮Ꮫ࡜ࡑࡢ࿘㎶ 2022ࠖ ....... 45
6.1.8 ࠙ඹྠ◊✲ᆺࠚࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖ .......... 46
6.2

ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭ᩘ⌮⛉Ꮫ⼥ྜ◊✲ᨭ᥼ࣉࣟࢢ࣒ࣛ ................................................................................................................................ 46

6.2.1 ࠕ㠀ᖹ⾮⣔ࡢ┦ᚊ㸸࢚ࣥࢺࣟࣆ࣮ࢆ㥑౑ࡋࡓ๰Ⓨ⛛ᗎࡢ⤫ྜゎᯒࠖ ....................................... 46
6.2.2 ࠕ⣽⬊ඹ⏕ືᏛ㸸Dynamics of Metabolic Symbiosis in Cancer / Brainࠖ .............................. 46
6.2.3 ࠕಶయ⾜ື࣓࢝ࢽࢬ࣒࡜ಶయ㛫┦஫స⏝࡟ࡼࡾⓎ⌧ࡍࡿ⏕≀㞟ᅋࡢ♫఍ⓗᶵ⬟ࡢᩘ⌮ⓗ࣭ᐇ㦂ⓗゎ᫂ࠖ .................................................................................................................... 46
6.3 ᫂἞኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ㛵㐃࢖࣋ࣥࢺ ............................................................................ 47
6.3.1 ➨ 7 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕ
ࠕ࠶ࡸ࡞ࡍࡇ࡜ࢃࡾࠖ㹼ᑐヰࡀㄏ࠺ᩥ⌮⼥ྜࡢୡ⏺㹼ࠖ.................... 47
6.3.2 ➨ 8 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕᮍ᮶ࢆᣅࡃࣟ࣎ࢵࢺࢸࢡࣀࣟࢪ࣮ࠖ................................................. 47
6.4 ◊✲㞟఍ࠊ࣮࣡ࢡࢩࣙࢵࣉࠊࢭ࣑ࢼ࣮ .......................................................................................... 474

6.4.1 ICMMA 2022 International Conference on "Topology and its Applications toEngineering and Life Science" ࠕࢺ࣏ࣟࢪ࣮࡜ࡑࡢᕤᏛ㸪⏕࿨⛉Ꮫ࡬ࡢᛂ⏝ࠖ.................. 47
6.4.2 ᫂἞㠀⥺ᆺᩘ⌮ࢭ࣑ࢼ࣮......................................................................................................... 49
6.4.3 ᫂἞㠀⥺ᆺᩘ⌮ࢭ࣑ࢼ࣮ One day workshop on RDS (2022) ............................................... 50
6.4.4 MIMS / CMMA ࢺ࣏ࣟࢪ࣮࡜ࡑࡢᛂ⏝⼥ྜ◊✲ࢭ࣑ࢼ࣮ ➨ 6 ᅇࢺ࣏ࣟࢪ࣮࡜ࡑࡢᛂ
⏝⼥ྜ◊✲ࢭ࣑ࢼ࣮ ................................................................................................................ 51
6.4.5 ⌧㇟ᩘ⌮Ꮫ୕ᮧ㈹ グᛕㅮ₇఍ .............................................................................................. 51
6.4.6 ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮......................................................................................................... 51
6.4.7 MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ࢜ࣥࣛ࢖ࣥࢳ࣮ࣗࢺࣜ࢔ࣝࢩ࣮ࣜࢬࠕPython ࡟ࡼࡿࢹ࣮
ࢱゎᯒ࡜ᩘ್ィ⟬ධ㛛ࠖ ......................................................................................................... 52
6.4.8 MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ࣮ࣜࣔࢺࢭ࣑ࢼ࣮ ........................................................................ 52
6.4.9 CMMA Colloquium ⌧㇟ᩘ⌮Ꮫࢥࣟ࢟࢔࣒ ........................................................................... 52
6.4.10 ᩘᏛ࣭ᩘ⌮⛉Ꮫ 5 ◊✲ᣐⅬྜྠᕷẸㅮ₇఍ࠕࡣࡌࡅࡿᩘᏛ㸟ࣈ࣮ࣞࢡࢫ࣮ࣝࡗ࡚ఱ
ࡔࢁ࠺㸽ࠖ .............................................................................................................................. 52
6.5 MIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ .......................................................................................... 53
6.5.1 ࠕ኱つᶍᵓ㐀–㡢ሙ㐃ᡂゎᯒࡢࡓࡵࡢ㧗⢭ᗘ㧗ຠ⋡ゎᯒᢏ⾡ࡢࢩࢫࢸ࣒໬࡜ᢡ⣬ᵓ㐀࡬ࡢ㐺⏝ࠖ .................................................................................................................................. 53
6.5.2 ࠕᢡࡾ␚ࡳྍ⬟࡞ῶ㡢ࢩ࢙࣮ࢻࡢ᳨ウࠖ ................................................................................. 53
6.5.3 ࠕ✵୰㉸㡢Ἴゐぬࢹ࢕ࢫࣉࣞ࢖࡟ࡼࡿ࢔ࣜࡢ༠ㄪ㐠ᦙ࡬ࡢ㠀᥋ゐ௓ධࠖ ............................... 53
6.5.4 ࠕ஧✀ࡢ Lotka-Volterra ➇தᣑᩓ⣔㸸ゎࡢఏ᧛⌧㇟ࠖ ........................................................... 53
6.5.5 ࠕᢡ⣬ᵓ㐀ᴟⷧ㗰ᯈࢆ⏝࠸ࡓ࢚ࢿࣝࢠ࣮྾཰㒊ᮦ࡜ᢡ␚࢝ࢵࣉࡢ㛤Ⓨࠖ ............................... 54
6.5.6 ࠕ᪉ゝࡢ✵㛫ⓗศᕸ࡟ᇶ࡙࠸ࡓゝㄒ⣔⤫ࡢ᥎ᐃࠖ ................................................................... 54
6.5.7 ࠕRMT ࢸࢫࢺࡢᛂ⏝㸸౯᱁ᦂࡽࡂࡢ஘ᩘᗘ࡜ᬒẼືྥࡢ㛵㐃ᛶࠖ ....................................... 54
6.5.8 ࠕ࢚ࢿࣝࢠ࣮ᐦᗘ᭱㐺໬ἲࢆ฼⏝ࡋࡓᅛ᭷࿘Ἴᩘไᚚ࡟ᇶ࡙ࡃ㍺㏦⟽ࡢ㧗ᗘ໬࡟㛵ࡍࡿ◊✲ࠖ ..................................................................................................................................... 54
6.5.9 ࠕ཯㌿⼺᪕ᢡ⣬ᵓ㐀࡟ࡼࡿᙧ≧グ᠈࣭ᖹ㠃ᢡࡾ␚ࡳྍ⬟࡞࣓ࢱ࣐ࢸࣜ࢔ࣝࡢษࡾ⣬ຍᕤࠖ ......... 54
6.5.10 MIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ 2022 ᖺᗘ ᡂᯝⓎ⾲఍㸦㠀බ㛤㸧........................ 54
6.6 ࢖࣋ࣥࢺ ......................................................................................................................................... 55
6.6.1 ࠕ㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ ࠖ .................................................. 55
6.6.2 ࠕ㧗ᰯ⏕ࡢࡓࡵࡢඛ➃ᩘ⌮⛉ᏛぢᏛ఍ 㹼⌧㇟ᩘ⌮Ꮫ࡬ࡢㄏ࠸㹼ࠖ ..................................... 55
6.6.3 ᩘᏛ࣭ᩘ⌮⛉Ꮫᑓᨷⱝᡭ◊✲⪅ࡢࡓࡵࡢ␗ศ㔝࣭␗ᴗ✀◊✲஺ὶ఍ 2022 ............................ 55
6.6.4 ࠕMIMS & AMS/UPenn-CMB ༠ຊ༠ᐃ⥾⤖グᛕ≉ูㅮ₇఍ࠖ ............................................ 58
7࠙2022 ᖺᗘᡂᯝⓎ⾲≧ἣࠚ ..................................................................................................................... 59
7.1 Ⓨ⾲ㄽᩥ࣭ⴭ᭩ .............................................................................................................................. 59
7.1.1 ㄽᩥ㸦ᰝㄞ࠶ࡾ㸧 ................................................................................................................... 59
7.1.2 ㄽᩥ㸦ᰝㄞ࡞ࡋ㸭ᢞ✏୰㸧 ..................................................................................................... 72

5

7.1.3 ⴭ᭩ ......................................................................................................................................... 76
7.2 ㅮ₇ ................................................................................................................................................ 78
7.2.1 ᇶㄪ࣭ᣍᚅㅮ₇ ....................................................................................................................... 78
7.2.2 ཱྀ㢌Ⓨ⾲.................................................................................................................................. 88
7.2.3 ࣏ࢫࢱ࣮Ⓨ⾲ ........................................................................................................................ 102
7.3 ࣐ࢫ࣓ࢹ࢕࢔ ................................................................................................................................. 111
7.3.1 ᪂⪺グ஦................................................................................................................................ 111
7.3.2 㞧ㄅグ஦................................................................................................................................ 113
7.3.3 TV ......................................................................................................................................... 114
7.3.4 ࡑࡢ௚࣓ࢹ࢕࢔࡛ࡢ⤂௓....................................................................................................... 118
7.4 ᅜ㝿఍㆟࣭◊✲㞟఍ࡢ୺ദ .......................................................................................................... 122
7.5 ᅜෆእ㞟୰ㅮ⩏ ............................................................................................................................ 125
7.6 ࢔࢘ࢺ࣮ࣜࢳάື .......................................................................................................................... 126
7.7 ඹྠ◊✲ࡢᐇ᪋≧ἣ ..................................................................................................................... 130
7.8 ࡑࡢ௚ ............................................................................................................................................ 133
8࠙ཷ㈹࣭⾲ᙲࠚ ....................................................................................................................................... 138

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㸦CMMA㸧ࡢ㐠Ⴀ࡛ࡍࠋ2019 ᖺᗘ࡛➨㸯ᮇࡢ㸴ᖺ㛫ࡢάືࡀ⤊஢ࡋࠊ⌧ᅾࡣ➨㸰ᮇ࡟ධࡗ࡚࠸ࡲࡍࠋࡑࡋ࡚➨㸱ࡢᰕࡣࠊ᫂἞኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠕMath
Ubiquitous㸸ᩘ⌮⛉Ꮫࡍࡿ᫂἞኱Ꮫࠖࡢ◊✲᥎㐍ẕయ࡜ࡋ࡚ࡢάື࡛ࡍࠋࡇࡢ஦ᴗࡣ㸪2016ᖺ࠿ࡽ㸳ᖺ㛫࡟ࢃࡓࡾᐇ᪋ࡋࡓᩥ㒊⛉Ꮫ┬ࡢ⚾❧኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࡢᚋ⥅஦ᴗ࡜
ࡋ࡚ 2021 ᖺᗘ࡟᪂ࡓ࡟❧ࡕୖࡆࡓࡶࡢ࡛ࡍࠋ
ࠕ⌧㇟ᩘ⌮Ꮫࠖ࡜ࡣࠊᩘ⌮ࣔࢹࣝࡢᵓ⠏࣭ゎᯒࢆ㏻ࡋ࡚⮬↛ࡸ♫఍࡟⌧ࢀࡿࡉࡲࡊࡲ࡞⌧㇟࡟₯ࡴㅦࢆゎࡁ᫂࠿ࡋࠊᚓࡽࢀࡓ▱ぢࢆ♫఍࡟㑏ඖࡍࡿࡇ࡜ࢆࡵࡊࡍศ㔝ᶓ᩿ⓗ࡞Ꮫၥ࡛ࡍࠋ࡜ࡾࢃࡅࠊᇶ♏᪉⛬ᘧࡀ☜❧ࡋ࡚࠸࡞࠸⌧㇟ࡸࠊ⏕ά࡟⤖ࡧࡘ࠸ࡓ㌟㏆࡞⌧㇟ࡢ◊✲࡟
㔜Ⅼࢆ⨨࠸࡚࠸ࡲࡍࠋMIMS ࡛ࡣࠊᇶ┙ᩘ⌮㒊㛛ࠊ⌧㇟ᩘ⌮㒊㛛ࠊᩍ⫱ᩘ⌮㒊㛛ࠊᩥ⌮⼥ྜ◊✲㒊㛛ࠊ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛ࠊඛ➃ᩘ⌮㒊㛛࡜࠸࠺㸴ࡘࡢ㒊㛛ࢆタ⨨ࡋ࡚ࠊࡑࢀࡽࡀ஫࠸࡟㐃ᦠࡋ࡞ࡀࡽ⌧㇟ᩘ⌮Ꮫࡢ᥎㐍࡜ᬑཬࢆᅗࡗ࡚࠸ࡲࡍࠋ
ࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖ࡟ࡘ࠸࡚ࡣࠊ2020 ᖺᗘࡼࡾ㸱ᖺ㛫ࡢணᐃ࡛ᩥ㒊⛉Ꮫ┬࠿ࡽᨭ⤥ࡉ
ࢀࡓᣐⅬࡢᶵ⬟ᙉ໬ᨭ᥼⿵ຓ㔠ࢆ⏝࠸࡚ࠊඹྠ฼⏝ィ⟬ᶵ⎔ቃࡢᙉ໬࡜ⱝᡭ◊✲⪅ࡢ㞠⏝ࡢ඘ᐇࢆᅗࡾࡲࡋࡓࠋࡉࡽ࡟Ꮫෆ࠿ࡽࡶᙉຊ࡞ᨭ᥼ࢆᚓ࡚ࠊᩘከࡃࡢάືࢆ⾜࠸ࡲࡋࡓࠋ᪂ᆺ
ࢥࣟࢼ࢘࢕ࣝࢫឤᰁ⑕ࡢ⶝ᘏ࡟ࡼࡾࠊ2020 ᖺᗘࡢඹྠ◊✲㞟఍ࡣࡍ࡭࡚࢜ࣥࣛ࢖࡛ࣥ㛤ദࡋࠊ
2021 ᖺᗘࡶ୍㒊ࢆ㝖ࡁ࢜ࣥࣛ࢖ࣥ㛤ദࡀ୰ᚰ࡛ࡋࡓࡀࠊ2022 ᖺᗘࡣࣁ࢖ࣈࣜࢵࢻᙧᘧࡢ㛤ദࢆቑࡸࡋࡲࡋࡓࠋᐃ౛ࡢᅜ㝿఍㆟ࡣࠊ
ࠕࢺ࣏ࣟࢪ࣮࡜ࡑࡢᕤᏛ㸪 ⏕࿨⛉Ꮫ࡬ࡢᛂ⏝ࠖࢆࢸ࣮࣐࡟࢜ࣥࣛ࢖࡛ࣥ㛤ദࡋࡲࡋࡓࠋࡇࡢ௚ࠊ2021 ᖺᗘ࡟᪂ࡓ࡟❧ࡕୖࡆࡓࠕ㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ࠖࢆ 2022 ᖺᗘࡶ࢜ࣥࣛ࢖࡛ࣥ㛤ദࡋࠊ㧗ᰯ⏕࡟ࡼࡿពḧⓗ࡞◊✲ᡂᯝࡀᩘከࡃ⤂௓ࡉࢀࡲࡋࡓࠋ
◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࡣࠊ2021 ᖺᗘ࡟᪂タࡋࡓࢳ࣮࣒ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧ࢆྵࡴ㸳ࢳ࣮࣒యไ࡟ࡼࡾᘬࡁ⥆ࡁάⓎ࡞άືࢆ⾜࠸ࡲࡋࡓࠋࡑࡢ୍⎔࡜ࡋ࡚࢜ࣥࣛ࢖࡛ࣥ㛤ദࡋࡓ➨ 7 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕ࠶ࡸ࡞ࡍࡇ࡜ࢃࡾ࡛ࠖࡣࠊ኱භ㔝⪔సᏛ㛗࣭୰ᓥࡉࡕᏊ኱㜰㛵す୓༤ࣉࣟࢹ࣮ࣗࢧ࣮࣭す᳃ᣅ MIMS ๪ᡤ㛗࡟ࡼࡿ㰓ㄯ࡜㸱ࡘࡢᏛ⾡ㅮ₇ࢆ⾜࠸ࠊዲホࢆ༤ࡋࡲࡋࡓࠋ➨ 8 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕᮍ᮶ࢆᣅࡃࣟ࣎ࢵࢺࢸࢡࣀࣟࢪ࣮ࠖࡶዲホ࡛ࡋࡓࠋ2017 ᖺᗘ࡟๰タࡋࡓࠕ⌧㇟ᩘ⌮Ꮫ୕ᮧ㈹ࠖ࡟ࡘ࠸࡚ࡣࠊ➨㸴ᅇࡢཷ㈹⪅࡜ࡋ࡚㸰ྡ㸦୕ᮧ㈹㸯ྡࠊ୕ᮧ㈹ዡບ㈹㸯ྡ㸧ࢆ㑅ฟࡋࠊ12 ᭶࡟ᤵ㈹ᘧ࡜グᛕㅮ₇఍ࢆ⾜࠸ࡲࡋࡓࠋ᪂ᆺࢥࣟ
ࢼឤᰁ≧ἣ࡟㚷ࡳࠊ2020 ᖺᗘ࠿ࡽ㸱ᖺ⥆ࡅ࡚࢜ࣥࣛ࢖࡛ࣥࡢ㛤ദ࡜࡞ࡾࡲࡋࡓࠋMIMS ࡣ௒ᚋࡶ⌧㇟ᩘ⌮Ꮫࡢ᥎㐍࡜ࡉࡽ࡞ࡿⓎᒎࡢࡓࡵ࡟άືࢆ⥆ࡅ࡚ࡲ࠸ࡾࡲࡍࠋⓙᵝࡢ࠸ࡗࡑ࠺ࡢࡈᨭ᥼࣭ࡈ㠴᧡ࢆ㈷ࡾࡲࡍࡼ࠺ࠊࡼࢁࡋࡃ࠾㢪࠸⏦ࡋୖࡆࡲࡍࠋ                ᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺᡤ㛗                                 ಛ㔝 ༤

7࠙᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺࠚ
࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࠚ࠙◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠚ
⤌⧊ᅗ
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◊✲࣭▱㈈ᡓ␎ᶵᵓ
ඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺ㸦0,06㸧㸧ࠚ࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖ

0,06 㐠Ⴀጤဨ఍
◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ

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8

1࠙2022 ᖺᗘ ᡤဨ࣭◊✲ဨྡ⡙ࠚ࠙MIMS 㐠Ⴀጤဨ఍ࠚ
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G i n d e r , E l l i o t t 㸦ጤဨ㸧Ἑ 㔝 ಇ ୔

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࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖ㐠Ⴀጤဨ఍ࠚಛ㔝 ༤᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

≉௵ᩍᤵ㸦ጤဨ㛗㸧す᳃ ᣅ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

≉௵ᩍᤵ㸦ጤဨ㸧஧ ᐑ ᗈ ࿴᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᒣཱྀᬛᙪ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ    ≉௵ᩍᤵ㸦ጤဨ㸧ᑠ ᕝ ▱ அ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵ㸦ጤဨ㸧Ἑ 㔝 ಇ ୔᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵ㸦ጤဨ㸧୰ᯘ┿⌮Ꮚ

᫂἞኱ᏛၟᏛ㒊ᩍᤵ㸦ጤဨ㸧୍ ᕝ  ㄔ༓ⴥ኱Ꮫ኱Ꮫ㝔ேᩥ⛉Ꮫ◊✲㝔ᩍᤵ㸦ጤဨ㸧ఀ⸨⏤ె⌮

ᮾி኱Ꮫ࢝ࣈࣜᩘ≀㐃ᦠᏱᐂ◊✲ᶵᵓᩍᤵ㸦ጤဨ㸧኱ ಴ ඾ ᏊⰪᾆᕤᴗ኱Ꮫ SIT ⥲ྜ◊✲ᡤ኱ ᖹ  ᚭྡྂᒇ኱Ꮫ኱Ꮫ㝔ከඖᩘ⌮⛉Ꮫ◊✲⛉ᕝ 㷂 ⬟ ඾᝟ሗ࣭ࢩࢫࢸ࣒◊✲ᶵᵓ⤫ィᩘ⌮◊✲ᡤ  ๪ᡤ㛗㸦ጤဨ㸧బ ఑  ಟ஑ᕞ኱Ꮫ࣐ࢫ࣭ࣇ࢛࢔࣭࢖ࣥࢲࢫࢺࣜ◊✲ᡤ  ᡤ㛗㸦ጤဨ㸧Ỉ ⸨  ᐶᮾ໭኱Ꮫᮦᩱ⛉Ꮫ㧗➼◊✲ᡤ๪ᡤ㛗㸦ጤဨ㸧ᮡ ᒣ ⏤ ᜨ኱㜰኱Ꮫ኱Ꮫ㝔᝟ሗ⛉Ꮫ◊✲⛉ᩍᤵ㸦ጤဨ㸧㧗 ⏣  ❶

University of London㧗 ᶫ ኱ ㍜᪩✄⏣኱Ꮫᇶᖿ⌮ᕤᏛ㒊ᩍᤵ㸦ጤဨ㸧ὠ ⏣ ୍ 㑻୰㒊኱Ꮫ๰ⓎᏛ⾡㝔ᩍᤵ㸦ጤဨ㸧㛗 ᒣ 㞞 ᬕ໭ᾏ㐨኱Ꮫ㟁Ꮚ⛉Ꮫ◊✲ᡤᩍᤵ㸦ጤဨ㸧∾ 㔝 ࿴ ஂ  ி㒔኱Ꮫᩘ⌮ゎᯒ◊✲ᡤ୕ ụ ⚽ ᩄᒣཱྀᏛⱁ኱Ꮫ

ᩍᤵ㸦ጤဨ㸧≉௵ᩍᤵ㸦ጤဨ㸧ᩍᤵ㸦ጤဨ㸧≉௵ᩍᤵ㸦ጤဨ㸧ᩍᤵ㸦ጤဨ㸧 Ꮫ㛗㸦ጤဨ㸧9࠙◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ࣓ࣥࣂ࣮ࠚ
‫ە‬஦ᴗ⤫ᣓᒣཱྀᬛᙪ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

≉௵ᩍᤵ‫⮬࣭ࢫ࢚ࣥ࢖ࢧࣇ࢖ࣛە‬ᕫ⤌⧊໬ࢳ࣮࣒࣮ࣜࢲ࣮す ᳃  ᣅ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

≉௵ᩍᤵ

࣓ࣥࣂ࣮
ⓑ ▼ ඔ ᱻ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ    ≉௵෸ᩍᤵ୰ ᮧ Ꮥ ༤᫂἞኱Ꮫ㎰Ꮫ㒊ᩍᤵᮎᯇ Jಙᙪ

᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵᮡ ཎ ཌ ྜྷ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

◊✲≉ูᩍᤵ

ᒣཱྀᬛᙪ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

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‫ە‬㘒ぬ࣭㘒どࢳ࣮࣒࣮ࣜࢲ࣮ᐑ ୗ ⰾ ᫂᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊

ᩍᤵ

࣓ࣥࣂ࣮
ᮡ ཎ ཌ ྜྷ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

஬༑ᔒᝆ⣖

࠾ⲔࡢỈዪᏊ኱Ꮫ኱ ㇂ ᬛ Ꮚ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊◊✲≉ูᩍᤵ෸ᩍᤵຓᩍ‫ە‬タィ࣭ᢡࡾ⣬ࢳ࣮࣒࣮ࣜࢲ࣮▼ ⏣ ⚈ Ꮚ᫂἞኱Ꮫ⌮ᕤᏛ㒊෸ᩍᤵ஭ ୖ ඲ ே᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵ㯮 ⏣ ὒ ྖ᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵ⣡ ᐩ ඘ 㞝᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵⴗ ཎ ୍ 㑻᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

◊✲≉ูᩍᤵ

ዉⰋ▱᝴᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

ᐈဨ◊✲ဨᯇ ⏣ ໶ ᮍ᫂἞኱Ꮫ⌮ᕤᏛ㒊

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‫ە‬ឤᛶ࡜▱⬟ࢳ࣮࣒࣮ࣜࢲ࣮Ⲩᕝ ⸅

᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊

10

ᩍᤵ

࣓ࣥࣂ࣮ᵽ ᒣ ᜤ ຓ᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵୖ㔝ెዉᏊ

᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵᐑ ୗ ⰾ ᫂᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵᔱ⏣⥲ኴ㑻

᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵᑠ 㔝 ᘪ ⤮᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵᑠ ᯇ Ꮥ ᚨ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵḈ ஭ ⩏ ᑦ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵ᳃ ໃ ᑗ 㞞᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊෸ᩍᤵⴗ ཎ ୍ 㑻᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

◊✲≉ูᩍᤵ

‫࣒࣮ࢳە‬ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧࣮ࣜࢲ࣮ಛ 㔝  ༤᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

≉௵ᩍᤵ

࣓ࣥࣂ࣮
ᮡཎཌྜྷ   ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ   ◊✲≉ูᩍᤵ୰ᓥࡉࡕᏊ

ᰴᘧ఍♫steAmԓ㺘ਆ㐐ᖩ

[1] ᇶ┙ᩘ⌮㒊㛛
z

ᡤဨ
ಛ㔝 ༤

᫂἞኱Ꮫ ≉௵ᩍᤵ஧ᐑᗈ࿴᫂἞኱Ꮫ ᩍᤵ

Ἑ㔝ಇ୔᫂἞኱Ꮫ ᩍᤵụ ⏣ ᖾ ኴ ᫂἞኱Ꮫ ෸ᩍᤵ᱇ ⏣ ♸ ྐ᫂἞኱Ꮫ෸ᩍᤵᯇᒸ┤அz᫂἞኱Ꮫ ෸ᩍᤵ◊✲ဨ㕥ᮌṇ᫂᫂἞኱Ꮫ ᩍᤵ⯚ ᮌ ┤ ஂ ᮾி኱Ꮫ ྡ㄃ᩍᤵ

ྜྷ⏣೺୍᪥ᮏ኱Ꮫ ᩍᤵ

኱㛵୍⚽ᒣཱྀ኱Ꮫ ෸ᩍᤵ᪩ᆏ ኴᒸᒣ኱Ꮫ ෸ᩍᤵ

ᐑ ㊰ ᬛ ⾜ி㒔኱Ꮫ෸ᩍᤵ≀㒊἞ᚨ኱㜰බ❧኱Ꮫ෸ᩍᤵఀ⸨ ᾴ⚄ዉᕝ኱Ꮫ ≉ูຓᩍᴮ ᮏ ⩧ ኴ἟ὠᕤᴗ㧗➼ᑓ㛛Ꮫᰯ ຓᩍ

11

Eom, Junyong᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧

Jackson, Matthew

ENS Paris-Saclay ༤ኈㄢ⛬ሯ ᮏ ᝆ ᬦ  ᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧㎷

ಇ ㍜᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧

Park, Hyunjoon᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧[2] ⌧㇟ᩘ⌮㒊㛛zᡤဨᑠ ᕝ ▱ அ ᫂἞኱Ꮫᩍᤵ
z

Ginder, Elliott᫂἞኱Ꮫᩍᤵ

▮ᓮᡂಇ᫂἞኱Ꮫᩍᤵ

ⱝ㔝཭୍㑻᫂἞኱Ꮫᩍᤵ

▼⏣⚈Ꮚ᫂἞኱Ꮫ෸ᩍᤵ

◊✲ဨྥẊᨻ⏨᫂἞኱Ꮫྡ㄃ᩍᤵ

Gani, Mohammad Osman

Jahangirnagar University, Professor㉿  ᕼ ⚘ᇸ⋢ᕤᴗ኱Ꮫᩍᤵ཭ᯞ᫂ಖ㛵す኱Ꮫᩍᤵ
Hilhorst, Danielle  CNRS / University Paris-Saclay Emeritus Research Director୰㔝┤ே᫂἞኱Ꮫ≉௵෸ᩍᤵฟ ཎ ᾈ ྐᐑᓮ኱Ꮫ෸ᩍᤵ
ᑠ⏣ษ೺ኴᑓಟ኱Ꮫ෸ᩍᤵ
Griette, Quentin The University of Bordeaux, Associate Professorᒣᮏ㄃ኈ㯞ᕸ኱Ꮫ෸ᩍᤵ

஭಴ᘪᙪ᫂἞኱Ꮫ ≉௵ㅮᖌᆏ ඖ Ꮥ ᚿ᫂἞኱Ꮫㅮᖌ
㛵ᆏṌᖿ᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧㧗ᶫᣅஓ᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧᳃㱟அ௓᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧⏣㑔❶ὒ㜵⅏⛉Ꮫᢏ⾡◊✲ᡤ ≉ู◊✲ဨ༓ ⴥ ᝆ ႐ᮾி኱Ꮫ༤ኈ◊✲ဨ㜿㒊 ⥤᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧ᓮ㇂᫂ᜨ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧బࠎᮌῄᜨ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧

Savchenko, Maria ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧ᒣᓮ᱇Ꮚ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧Ᏻ㒊༤ᯞᰴᘧ఍♫࢔ࣅࣛ࢖ࢺ௦⾲ྲྀ⥾ᙺ

12⠛ ⏣ ῟ ୍  ᰴᘧ఍♫࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ௦⾲ྲྀ⥾ᙺᡞ ಴  ┤   ᰴᘧ఍♫ࢺࢡࣛࢩ࣑࣮ࣗࣞࢩࣙࣥࣜࢧ࣮ࢳ௦⾲ྲྀ⥾ᙺ୰ ᮧ ග ᏹ  ᰴᘧ఍♫ ALBERT ࢔ࢼࣜࢫࢺ
᳿㝧ᰴᘧ఍♫ࢸࢡࣀࣉࣟࢸࢡࣀࣉ࣭ࣟ,7 ♫ᗺ  ன 㟹ࢥࣥࢳࢿࣥࢱ࣭࣮ࣝ࢜ࢺ࣮ࣔࢸ࢕ࣈᰴᘧ఍♫◊✲ဨ[3] ᩍ⫱ᩘ⌮㒊㛛zᡤဨዉ Ⰻ ▱ ᜨ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧[4] ඛ➃ᩘ⌮㒊㛛zᡤဨ
す ᳃  ᣅ᫂἞኱Ꮫ≉௵ᩍᤵⴗ ཎ ୍ 㑻᫂἞኱Ꮫ◊✲≉ูᩍᤵ

z

◊✲ဨ
ᑠᯘ ு

ᗈᓥ኱Ꮫྡ㄃ᩍᤵⓑ▼ඔᱻ᫂἞኱Ꮫ≉௵෸ᩍᤵ

ஂୡ㞞࿴᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧ᓥ⿄⩚⾰᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧ஂᮏᓧᖹ᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧ᒣ୰ ἞᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧Ᏻ㐩ᝆᏊ㸦᭷㸧࢖ࢳࢭ࢖ ◊✲ဨDiago-Marquez, Luis Ariel   ᰴᘧ఍♫࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ ◊✲ဨ

[5] ᩥ⌮⼥ྜ◊✲㒊㛛zᡤဨⲨ ᕝ  ⸅᫂἞኱Ꮫᩍᤵ஝  Ꮥ ἞᫂἞኱Ꮫᩍᤵ⳥ ụ ᾈ ᫂᫂἞኱Ꮫᩍᤵ

୰ᯘ┿⌮Ꮚ᫂἞኱Ꮫᩍᤵzᯇ ᒣ ┤ ᶞ᫂἞኱Ꮫᩍᤵᐑ ୗ ⰾ ᫂᫂἞኱Ꮫᩍᤵ◊✲ဨᮡ ཎ ཌ ྜྷ   ᫂἞኱Ꮫ◊✲≉ูᩍᤵᅜ ཭ ┤ ே    ⤫ィᩘ⌮◊✲ᡤ≉௵ᩍᤵ஬༑ᔒᝆ⣖    ࠾ⲔࡢỈዪᏊ኱Ꮫ෸ᩍᤵ኱ ㇂ ᬛ Ꮚ    ᫂἞኱Ꮫຓᩍ

13୰ᮧ⨾᝴Ꮚ

ᮾி⸤⾡኱Ꮫⱁ⾡᝟ሗࢭࣥࢱ࣮≉௵ຓᩍ⏣୰⨾ᰤᏊ

᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧ྥ Ẋ ࿴ ᘯ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧୰ᓥࡉࡕᏊᰴᘧ఍♫ steAm ௦⾲ྲྀ⥾ᙺ᪂ཎຌ୍ᰴᘧ఍♫㹌㹒㹒ࢻࢥࣔ୺ᰝ

[6] ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛zᡤဨᒣ ཱྀ ᬛ ᙪ᫂἞኱Ꮫ≉௵ᩍᤵ┦ ⃝  Ᏺ᫂἞኱Ꮫᩍᤵ⣖ ⸨ ᆂ ἞᫂἞኱Ꮫᩍᤵ

ᮎᯇJ. ಙᙪ᫂἞኱Ꮫᩍᤵ

㛗ᔱẚ࿅ᚿ

᫂἞኱Ꮫᩍᤵ୰ ᮧ ࿴ ᖾ᫂἞኱Ꮫᩍᤵz◊✲ဨ୰ ᮧ Ꮥ ༤᫂἞኱Ꮫᩍᤵ▮ 㔝 ೺ ኴ 㑻᫂἞኱Ꮫᩍᤵᮅ ಴ ᾈ ୍៞᠕⩏ሿ኱Ꮫᩍᤵ᫂἞኱Ꮫᐈဨᩍᤵᮤ  ⪷ ᯘி㒔኱Ꮫᩍᤵᮌ ᮧ  ᬡᅜ❧㑇ఏᏛ◊✲ᡤᩍᤵᓥ  ᘯ ᖾᒣ᲍኱Ꮫᩍᤵ᳃ ὒ ୍ ᮁUniversity of Pennsylvania㸦࣌ࣥࢩࣝ࣋ࢽ࢔኱Ꮫ㸧ᩍᤵ஝  㞞 ྐ᫂἞኱Ꮫ෸ᩍᤵబࠎᮌ㈗つ

᫂἞኱Ꮫ෸ᩍᤵ

୰⏣ὒᖹ᫂἞኱Ꮫ ෸ᩍᤵ⛅ ᒣ ṇ ࿴ᐩᒣ኱Ꮫ෸ᩍᤵ

஭ୖ㞞ୡ஑ᕞᕤᴗ኱Ꮫ෸ᩍᤵ

ᒾᮏ┿⿱Ꮚྠᚿ♫኱Ꮫ෸ᩍᤵ
Kabir, Muhammad Humayun   Jahangirnagar University, Associate Professorⷜ ෤㐲᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮

Kettunen, Petteri A.  ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧ബ⏣ගὒ᪥ᮏ◊✲⓶⭵⛉Ꮫ఍ホ㆟ဨ142࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬᐇ᪋≧ἣࠚ
2.1 ඹྠ฼⏝࣭ඹྠ◊✲ㄢ㢟ࡢᴫせඹྠ◊✲㞟఍࠙◊✲㞟఍ᆺࠚ(1)ࠕᗄఱᏛ㺃㐃⥆యຊᏛ㺃᝟ሗ⛉Ꮫࡢ஺ᕪ㡿ᇦࡢ᥈⣴(Ϫ)̾ྍど໬ຊ̾ࠖ(2)ࠕ♫఍≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖ(3)ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝ IIIࠖ(4)ࠕ࢔ࢡࢸ࢕ࣈ࣐ࢱ࣮◊✲఍ 2023ࠖ
(5)ࠕ㘒ぬࡢࣔࢹࣜࣥࢢ࣭ゎᯒ࡜ࡑࡢᛂ⏝(➨ 17 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉ)ࠖ
(6)ࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖඹྠ◊✲㞟఍࠙ඹྠ◊✲ᆺࠚ(1)ࠕData-driven Mathematical Science: ⤒῭≀⌮Ꮫ࡜ࡑࡢ࿘㎶ 2022ࠖ
(2)ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖ
2.2 ඹྠ฼⏝࣭ඹྠ◊✲ࡢཧຍ≧ἣ
༊ศ

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15

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2.3 ඹྠ฼⏝࣭ඹྠ◊✲࡟౪ࡍࡿ᪋タ࣭タഛཬࡧ㈨ᩱ➼ࡢ฼⏝≧ἣ➼◊✲᪋タ䞉タഛྡ㻔㻝㻕㻌◊✲䝉䝭䝘䞊ᐊ㻔㻞㻕㻌㻹㻵㻹㻿㈨ᩱᐊ

㻔㻟㻕㻌ㄯヰᐊ㻔䝷䜴䞁䝆㻕㻝㻔㻠㻕㻌◊✲ᐊ㻔㻡㻕㻌䝥䝻䝆䜵䜽䝖᥎㐍ᐊ㻔㻢㻕㻌ඹ᭷䝯䝰䝸ᆺ㻔㻿㻹㻼㻕ィ⟬ᶵ䝅䝇䝔䝮ᛶ⬟᪋タ䞉タഛ䛾ᴫせཬ䜃┠ⓗ✌ື≧ἣᖺ㛫౑⏝ேᩘ
౑⏝⪅䛾ᡤᒓᶵ㛵ඹྠ฼⏝⪅ᩘ

Ꮫෆ䠄ἲேෆ䠅
ᅜ❧኱Ꮫ
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⚾❧኱Ꮫ

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㻔㻝㻕㻌ඹྠ◊✲㞟఍䜔ྛ✀ᐃᮇ䝉䝭䝘䞊➼䛾㞟఍䝇䝨䞊䝇䛸䛧䛶㻥㻜ྡつᶍ䛾ᩍᐊ䜢㻝ᐊ䚸㻠㻜ྡつᶍ䛾ᩍᐊ䜢㻞ᐊᥦ౪䚹㻔㻞㻕㻌ᣐⅬ䜢฼⏝䛩䜛◊✲⪅ᨭ᥼䛾䛯䜑䚸⣙㻡㻘㻜㻜㻜෉䛾ᑓ㛛㈨ᩱ䛾㜀ぴ⎔ቃ䜢ᥦ౪䚹኱Ꮫඹྠ฼⏝ᶵ㛵ἲே㻔㻟㻕㻌ᣐⅬ䜢฼⏝䛩䜛◊✲⪅䛾ウㄽ➼䛾䛯䜑 ⊂❧⾜ᨻἲே➼බⓗ◊✲ᶵ㛵ㄯヰᐊ㻔䝷䜴䞁䝆㻕䠄⣙㻣㻜䟝䠅䜢ᥦ౪䚹䝁䝻䝘⚝Ẹ㛫ᶵ㛵ᑐᛂ䛻క䛔䚸ᑐ㠃䛸䜸䞁䝷䜲䞁䛻䜘䜛䝝䜲䝤እᅜᶵ㛵䝸䝑䝗ᆺ䝥䝺䝊䞁䝔䞊䝅䝵䞁⎔ቃ䜢㏣ຍᑟධ䚹㻔㻠㻕㻌ᣐⅬ䛻୍᫬ⓗ䛻⁫ᅾ䛩䜛◊✲⪅䛾ᒃᐊ䛭䛾௚䛸䛧䛶ᐈဨ◊✲ᐊ䠄⣙㻞㻜䟝䠈㻞ᐊ䠅䚸ඹྠ◊✲ィᐊ䠄⣙㻢㻜䟝䠅䜢ᥦ౪䚹✌ാ⋡㻔㻡㻕㻌⌧㇟ᩘ⌮Ꮫ◊✲䝥䝻䝆䜵䜽䝖䜢᥎㐍䛩䜛䛯䜑䛾ᒃᐊ䠄⣙㻞㻜䟝䠈㻞ᐊ䠅䜢ᥦ౪䚹ᖺ㛫✌ືྍ⬟᫬㛫䠄㼍䠅㻔㻢㻕㻌ඹྠ◊✲䜢ᨭ᥼䞉᥎㐍䛩䜛ඹྠ฼⏝䝽䞊 ᖺ㛫✌ື᫬㛫䠄㼎䠅㻩䠄㼏䠅㻗䠄㼐䠅㻗䠄㼑䠅䜽䝇䝔䞊䝅䝵䞁䛸䛧䛶ᥦ౪䚹ຍ䛘䛶ᶵ⬟ቑᙉ䛾䛯䜑䚸୪ิィ⟬䛻㧗䛔ฎ⌮⬟ຊ䜢᭷䛩䜛 ඹྠ฼⏝䛻౪䛧䛯᫬㛫䠄㼏䠅ඹྠ฼⏝௨እ䛾◊✲䛻౪䛧䛯᫬㛫䠄㼐䠅㻳㻼㻳㻼㼁䝃䞊䝞䜢㏣ຍᑟධ䚹䠄䠿䠅䚸䠄㼐䠅௨እ䛾฼⏝䛻౪䛧䛯᫬㛫



16

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3࠙2022 ᖺᗘ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠚ
3.1 ஦ᴗྡ
Math Ubiquitous㸸ᩘ⌮⛉Ꮫࡍࡿ᫂἞኱Ꮫ
3.2 ஦ᴗᴫせᮏ஦ᴗࠕMath Ubiquitous㸸ᩘ⌮⛉Ꮫࡍࡿ᫂἞኱Ꮫࠖࡣࠊ2016 ᖺᗘ࠿ࡽ 5 ᖺ㛫࡟ࢃࡓࡗ࡚ᐇ᪋ࡉࢀࡓᩥ㒊⛉Ꮫ┬ᖹᡂ 28 (2016)ᖺᗘ᥇ᢥ⚾❧኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠕMath
Everywhere㸸ᩘ⌮⛉Ꮫࡍࡿ᫂἞኱Ꮫ࡛ࠖᇵࢃࢀࡓᮏᏛࡢࣈࣛࣥࢻຊࢆ⥅ᢎࡋࠊ᫂἞኱Ꮫ
ࡢᖜᗈ࠸◊✲άື࡜ᩘ⌮⛉Ꮫࢆ⼥ྜࡋࡓᮏᏛ࡞ࡽ࡛ࡣࡢᅜ㝿ⓗ࡞◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦
ᴗ࡬࡜Ⓨᒎࡉࡏࡿࡶࡢ࡛࠶ࡿࠋ2025 ᖺ࡟㛤ദࡉࢀࡿ኱㜰࣭㛵す୓༤ࢆ኱ࡁ࡞ᡂᯝⓎಙࡢሙࡢ୍ࡘ࡜ࡋ࡚఩⨨࡙ࡅࠊ㨩ຊⓗ࡞᝟ሗⓎಙࢆ⾜࠺ࡓࡵ࡟ࠊࢳ࣮࣒ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧ࢆタ⨨ࡋ࡚࠸ࡿࠋ
3.3 ஦ᴗ┠ⓗᩥ㒊⛉Ꮫ┬ࡢᨭ᥼ࡢࡶ࡜࡛ 2016 ᖺᗘ࠿ࡽ 5 ᖺ㛫࡟ࢃࡓࡗ࡚ᐇ᪋ࡉࢀࡓඛ⾜஦ᴗࠕMath
Everywhere㸸ᩘ⌮⛉Ꮫࡍࡿ᫂἞኱Ꮫ࡛ࠖࡣࠊ
ࠕࣔࢹࣜࣥࢢ࡟ࡼࡿ⌧㇟ࡢゎ᫂ࠖࢆ࣮࣮࢟࣡
ࢻ࡜ࡋ࡚ࠊ♫఍ⓗ࡟ࢽ࣮ࢬࡢ㧗࠸ 5 ࡘࡢᩥ⌮⼥ྜᆺࡢ◊✲ࢸ࣮࣐ࢆᐇ᪋ࡋࡓࠋࡇࢀࡽࡢ◊✲ᡂᯝࡣ኱Ꮫᗈሗㄢࡢᙉຊ࡞ᨭ᥼࡟ࡼࡾከᵝ࡞፹యࢆ㏻ࡌ࡚ᅜෆእ࡬ᡓ␎ⓗ࡟Ⓨಙࡉࢀࠊ◊✲⤌⧊࡜ᩍ⫱⤌⧊ࡀ୍య࡜࡞ࡗ࡚⌧㇟ᩘ⌮Ꮫࢆ᥎㐍ࡋ࡚࠸ࡿ஦ᴗࡢྲྀࡾ⤌ࡳࡀ㧗ࡃホ౯ࡉࢀࡓࠋࡑࡢᚋ⥅஦ᴗ࡜࡞ࡿࠕMath Ubiquitousࠖࡣ᫂἞኱Ꮫࡀ⊂⮬࡟⾜࠺ࡶࡢ࡛ࠊᩥ⌮⼥ྜ◊✲ࡢࡉࡽ࡞ࡿᒎ㛤ࢆ┠ᣦࡋ࡚ 2021 ᖺᗘ࠿ࡽ 5 ᖺィ⏬࡛ࢫࢱ࣮ࢺࡋࡓࠋᮏ஦ᴗ࡛ࡣࠊ᫂἞
኱Ꮫ࡟࠾ࡅࡿ◊✲ᩥ໬ࡢ⥅ᢎ࡜Ⓨᒎࡶ㔜どࡋ࡚࠾ࡾࠊ᪂ࡓ࡞⼥ྜࣉࣟࢪ࢙ࢡࢺࡢⓎ᥀࡜᥎㐍ࢆ㏻ࡌ࡚ࢃࡀᅜࡢᩘᏛ࣭ᩘ⌮⛉Ꮫຊࢆࡼࡾ୍ᒙᙉ໬ࡋࠊࡑࡢ⤖ᯝ࡜ࡋ࡚ୡ⏺ࡢ⤒῭࣭♫
఍ࡢⓎᒎࠊ⛉Ꮫᢏ⾡ࡢ㐍ᒎ࡟㈉⊩ࡍࡿࡇ࡜ࡀࠊᑗ᮶ⓗ࡞┠ᶆ࡛࠶ࡿࠋ
ࡲࡓ MIMS ࡛ࡣࠊࠕ࠸ࡢࡕ㍤ࡃᮍ᮶♫఍ࡢࢹࢨ࢖ࣥࠖࢆࢸ࣮࣐࡟ᥖࡆ࡚㛤ദࡉࢀࡿ኱㜰࣭㛵す୓༤㸦EXPO 2025㸧ࡢ㸶ࡘࡢࢸ࣮࣐஦ᴗࣉࣟࢹ࣮ࣗࢧ࣮ࡢ୍ே࡛࠶ࡿ୰ᓥࡉࡕᏊ
Ặ࠿ࡽࡢ༠ຊせㄳ࡟ᛂࡌࠊ2020 ᖺ 10 ᭶ 1 ᪥௜࡛ྠẶࢆ MIMS ᐈဨ◊✲ဨ࡜ࡋ࡚㏄࠼ධࢀࡿ࡜࡜ࡶ࡟ࠊᮏ஦ᴗ࡟ࢳ࣮࣒ᶓ᩿㒊㛛ࢆタ⨨ࡋ࡚ࠊྛࢳ࣮࣒࡛ᒎ㛤ࡉࢀࡿ඲Ꮫⓗ࡞ᡂᯝࢆᅜෆእ࡬ຠᯝⓗ࡟Ⓨಙࡍࡿࡓࡵࡢάືࢆ㛤ጞࡋ࡚࠸ࡿࠋ
3.4 2022 ᖺᗘࡢᐇ᪋┠ᶆཬࡧᐇ᪋ィ⏬
3.4.1 ྛࠎࡢ◊✲ࡢᐇ᪋┠ᶆཬࡧィ⏬
(1)

ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭⮬ᕫ⤌⧊໬ࢳ࣮࣒
᭱ึࡢ⏕࿨ࡀኴྂࡢᆅ⌫ୖ࡟ฟ⌧ࡋࠊ⎔ቃ࡟㐺ᛂࡍࡿࡼ࠺࡟㐍໬ࡍࡿ୰࡛㧗ᗘ࡛」㞧࡞17ᙧែࢆ࡜ࡿ࡟⮳ࡗࡓᇶᮏᶵᵓࡢࡦ࡜ࡘ࡜ࡋ࡚ࠊ⮬ᕫ⤌⧊໬࡟ࡼࡿᩓ㐓ᵓ㐀ࡢᙧᡂࡀᣲࡆࡽ
ࢀࡿࠋᮏࢳ࣮࣒࡟࠾࠸࡚ࡣࠊ⮬ᕫ⤌⧊໬⌧㇟࡜⏕࿨⌧㇟ࡢ㐃㛵࡟ࡘ࠸࡚ࠊ௨ୗࡢ㸲ࡘࡢࢸ࣮࣐ࠕ㸯㸬⏕ࡁࡶࡢ࡜࠿ࡓࡕࠖ
ࠕ㸰㸬⏕ࡁࡶࡢ࡜ࣜࢬ࣒ࠖ
ࠕ㸱㸬⏕ࡁࡶࡢ࡜ᶵ⬟ࠖࠕ㸲㸬⏕ࡁࡶࡢ࡜♫఍ᵓ㐀ࠖ࡟㛵ࡋ࡚ࠊࡑࡢᶵᵓࢆᩘ⌮ࣔࢹࣝ࡜ᐇドⓗ◊✲ࡢ⼥ྜ࡟ࡼࡗ࡚ゝཬࡋࠊ࠿ࡘࠊ᭱⤊ᖺ࡟㛤ദࡉࢀࡿ኱㜰୓༤࡛ࡣ ᮏ㉁ࢆከࡃࡢேࠎࡢឤᛶ࡟ࡶッ࠼ࡿᒎ♧ࢆ┠ᣦࡍࠋ
2022 ᖺᗘࡣࠊ᫖ᖺᗘ࡟ᘬࡁ⥆ࡁࠊࢳ࣮࣒࣓ࣥࣂ࣮ࡢ┦஫⌮ゎ࡜༠ྠࢸ࣮࣐ࡢࡋࡰࡾࡇ
ࡳ࡜ᣑᙇ」ᩘࡢᏛၥⓗ⫼ᬒ㸦⏕≀Ꮫࠊ໬Ꮫࠊ≀⌮ᏛࠊᩘᏛ➼㸧ࢆᣢࡘ࣓ࣥࣂ࣮ࡢ᪤Ꮡࡢ◊✲㸦ୖ
グ 1ࠊ2ࠊ3 ࡢ⣽⬊㞟ᅋࡢᙧ࡙ࡃࡾࠊ⏕ࡁ≀ࡢࣜࢬ࣒ᙧᡂ➼㸧ࢆ᥎㐍ࡋࡘࡘࠊࡇࢀࡽࢆ⼥ྜࡋࡓ◊✲ࢸ࣮࣐ࢆᶍ⣴ࡍࡿࠋྠ᫬࡟ࠊࡇࢀࡽࢆಠ▔ࡍࡿ⛉ᏛဴᏛⓗどⅬ࠿ࡽࡢὝᐹࡸⱁ⾡సရ࡜ࡋ࡚ࡢ⾲⌧࡬ࡢ᪼⳹ࡢྍ⬟ᛶࢆ᥈ࡾࠊࡼࡾᗈ⠊ᅖࡢᑓ㛛ᐙ࡜ࡢ᭦࡞ࡿᑐヰࢆ㐍ࡵࡿࠋ࡞࠾ࠊࡼࡃカ⦎ࡉࢀࡓ㑅ᡭࡽ࡟ࡼࡿ⌫ᢏ➼ࡢ㞟ᅋࢫ࣏࣮ࢶࡣ㞟ᅋ⾜ື࡜⮬ᕫ⤌⧊໬ࡢࣔࢹࣝ࡜࡞ࡾᚓࡿࡓࡵࠊ2021 ᖺᗘ࡟タ⨨ࡋࡓ㞟ᅋࢫ࣏࣮ࢶࢳ࣮࣒ࢆࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭⮬ᕫ⤌⧊໬ࢳ࣮࣒࡟⤫ྜࡍࡿࠋ(2)

㘒ぬ࣭㘒どࢳ࣮࣒
2022 ᖺᗘࡣࠊ᫖ᖺᗘ࡟ᘬࡁ⥆ࡁ௨ୗࡢྲྀࡾ⤌ࡳࢆ᥎㐍ࡍࡿࠋձ ᅜෆእ࡛ࡢసရᒎ♧ࡢ࢚࣓ࣞࣥࢺ࡜ࡋ࡚ᮏࣉࣟࢪ࢙ࢡࢺࡢ㘒ど࡟㛵ࡍࡿ▱ぢࢆᥦ౪ࡋࠊ
య㦂ᆺࡢ኱᥃࠿ࡾ࡞࣓ࢹ࢕࢔࢔࣮ࢺసရ࡜ࡋ࡚ᐇ⌧ࡍࡿࠋղ 㘒どࢆᛂ⏝ࡋࡓࣂ࣮ࢳࣕࣝࣜ࢔ࣜࢸ࢕ࢥࣥࢸࣥࢶࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࢸࣥࢶࢆ
ไసࡍࡿࠋճ ࿡ࡢ㘒ぬࢆ฼⏝ࡋࡓࠕ࿡ࡢࢹ࢕ࢫࣉࣞ࢖ࠖࢆᨵⰋࡋࠊࡉࡽ࡟Ὑ⦎ࡉࡏࡿࠋ(3)

タィ࣭ᢡࡾ⣬ࢳ࣮࣒
2022 ᖺᗘࡣࠊ᫖ᖺᗘ࡟ᘬࡁ⥆ࡁࠊࠕᡃࡀᅜఏ⤫ࡢᡪࡸᢡ⣬ࡢ⛉Ꮫⓗ࣭ᕤᏛⓗⓎᒎ࡜᪥ᮏࡢ᭱᪂⛉Ꮫᢏ⾡ࢆୡ⏺࡟Ⓨಙࠖࡍࡿࠋࡲࡓࠊᮏ஦ᴗࡢබ㛤ࢩ࣏ࣥࢪ࣒࢘ࢆ௻⏬㛤ദࡍࡿࠋձ ᢡ⣬࡜⛉Ꮫࡢ⼥ྜ㸸ᩘ⌮ⓗ࡞ᢡ⣬ࡔࡅ࡛࡞ࡃࠊᢡ⣬ࢆேࡢᙺ࡟❧ࡘࡶࡢࡸᢏ⾡࡬࡜ᛂ⏝ࡋࡓ౛ࢆ♧ࡍࠋᩥ໬ࡸఏ⤫ࡀ᪂ᢏ⾡ࢆ⏕ࡴྍ⬟ᛶࢆ⾲⌧ࡍࡿࠋղ ᡪ࡜⛉Ꮫࡢ⼥ྜ㸸୍ᮏࡢᡪࢆ」ᩘࡢゅᗘ࠿ࡽ㜀ぴࡍࡿ࡜ࠊぢ࠼ࡿᥥ⏬ࡢ㐪࠸࡟ࡼࡾᵝࠎ࡞ゎ㔘ࡀ࡛ࡁࡿࡇ࡜ࢆ♧ࡍࠋࢹࢪࢱࣝᒎ♧࡞࡝ࢆే⏝ࡋ࡚ࠊどぬⓗ࡟ᚓࡽࢀࡿ᝟ሗࡢኚ
໬ࢆ⾲⌧ࡍࡿࠋճ ᪥ᮏࡢ⛉Ꮫᢏ⾡(⮬ᚊ⛣ືࣟ࣎ࢵࢺ)㸸ⅆᫍ᥈ᰝࡸᾏ୰᥈ᰝࠊ㆙ഛ➼ࡢ㧗▱⬟࡞⮬ᚊ⛣ືࣟ࣎ࢵࢺ࡜ே㛫࡜ࡀ࢖ࣥࢱࣛࢡࢸ࢕ࣈ࡟ࡩࢀ࠶࠺ᶵ఍ࢆᥦ౪ࡍࡿࠋմ ᪥ᮏࡢ⛉Ꮫᢏ⾡(⮬ື㐠㌿㌴ࡢ♫఍ᐇ⿦)㸸ᑐ㤿ࣉࣟࢪ࢙ࢡࢺ࡟ࡼࡿ⮬ື㐠㌿㌴୧ࡢᒎ♧ࠊ(ሙᡤࡀチࡏࡤ)஌㌴య㦂ࢆ⾜࠸ࠊ᭱᪂ᢏ⾡ࢆయ㦂ࡍࡿሙࢆᥦ౪ࡍࡿࠋ(4)

ឤᛶ࡜▱⬟ࢳ࣮࣒
2022 ᖺᗘࡣࠊ᫖ᖺᗘࡢ◊✲ࢆ⥅ᢎࡋⓎᒎࡉࡏࡿࠋࡍ࡞ࢃࡕࠊᶵᲔᏛ⩦࡟ᇶ࡙ࡃឤᛶࣔ

ࢹࣝࢆ࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡸࣈࣞ࢖࣭࣐ࣥࢩ࣭ࣥ࢖ࣥࢱ࣮ࣇ࢙࣮ࢫ㸦㹀㹋㹇㸧࡟ᛂ⏝ࡋࠊ♫఍ᐇ⿦ࡍࡿࡓࡵࡢ◊✲㛤Ⓨࢆ⥅⥆ࡍࡿࠋ

18

(5)

ࢳ࣮࣒ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧
2022 ᖺᗘࡣ᫖ᖺᗘ࡟ᘬࡁ⥆ࡁࠊᮏᏛࡢ◊✲ᡂᯝࢆࡶࡗ࡚኱㜰࣭㛵す୓༤࡟㈉⊩ࡍࡿࡓࡵࡢ᳨ウࢆ⾜࠺ࠋ
3.5 2022 ᖺᗘࡢ஦ᴗᡂᯝ
3.5.1 ྛࠎࡢ◊✲ᡂᯝ(1)

ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭⮬ᕫ⤌⧊໬ࢳ࣮࣒
2022ᖺᗘࡣࠊࢳ࣮࣒࣓ࣥࣂ࣮ࡢ┦஫⌮ゎ࡜༠ྠࢸ࣮࣐ࡢࡋࡰࡾࡇࡳ࡜ᣑᙇ」ᩘࡢᏛၥⓗ⫼ᬒ㸦⏕≀Ꮫࠊ໬Ꮫࠊ≀⌮ᏛࠊᩘᏛ➼㸧ࢆᣢࡘ࣓ࣥࣂ࣮ࡢ᪤Ꮡࡢ◊✲ࢆ᥎㐍ࡋࠊࡇࢀ
ࡽࢆ⼥ྜࡋࡓ◊✲ࢸ࣮࣐ࢆᶍ⣴ࡋࡓࠋྠ᫬࡟ࠊࡇࢀࡽࢆಠ▔ࡍࡿ⛉ᏛဴᏛⓗどⅬ࠿ࡽࡢὝᐹࡸⱁ⾡సရ࡜ࡋ࡚ࡢ⾲⌧࡬ࡢ᪼⳹ࡢྍ⬟ᛶࢆ᥈ࡾࠊࡼࡾᗈ⠊ᅖࡢᑓ㛛ᐙ࡜ᑐヰࢆ㐍ࡵࡓࠋ୺࡞ᡂᯝࡣ௨ୗ࡜࠾ࡾ࡛࠶ࡿࠋ࣭ ⮬ᕫゐ፹཯ᛂ⣔ Briggs–Rauscher⣔ ࢆ౑ࡗࡓ⮬ᕫ㥑ື⣔ࢆᵓᡂࡋᚑ᮶ࡢ⮬ᕫ㥑ື⣔࡟ぢࡽࢀ࡞࠸ࠊ」ᩘࡢ㐠ື࣮ࣔࢻࢆᐇ⌧ࡋࡓ す᳃ ࠋ ㄽᩥḍ4ཧ↷ ࣭ 㞟ᅋ࡟࠾ࡅࡿປാศᴗࡢⓎ⏕ࡸ⮬ᕫ⤌⧊໬ࢆᢅ࠺ᩘ⌮ࣔࢹࣝ ཯ᛂ㜈್ࣔࢹࣝ ࡟ࡘ࠸࡚ࠊせ⣲㛫ࡢ᝟ሗὶ㏻ࡢࢿࢵࢺ࣮࣡ࢡᵓ㐀࡟౫Ꮡࡋ࡚ࠊ᝟ሗࡢᐻ༨ࡀ㉳ࡇࡾ࠺ࡿࡇ࡜
ࢆィ⟬ᶵᐇ㦂࡟ࡼࡗ࡚ึࡵ࡚᫂ࡽ࠿࡟ࡋࡓࠋ ㄽᩥḍ5ཧ↷ ࣭ ᅜ㝿ⓗ࡟ㄆ▱ᗘࡢ㧗࠸Gordon Research ఍㆟࡟ࠊᮏࢢ࣮ࣝࣉ࠿ࡽ3ே ᒣཱྀࠊᮎᯇࠊす᳃ ࡀཧຍࡋࠊࡑࡢ࠺ࡕ୍ே ᒣཱྀ ࡣࠊDiscussion Leader࡜ࡋ࡚ࠊ஧ே ᮎᯇࠊす᳃ࡣᣍᚅㅮ₇⪅࡜ࡋ࡚ࠊ໬Ꮫ཯ᛂ࡜⏕࿨ࡢ⮬ᕫ⤌⧊໬࡟㛵ࢃࡿㅮ₇ࢆ⾜࠸఍㆟࡟኱ࡁࡃᐤ୚ࡋࡓࠋ ᣍᚅㅮ₇ḍཧ↷ ࣭ ༤ሗᇽࡀ᥎㐍ࡋ࡚࠸ࡿࠊᩥ⌮ⱁ࡜⏘ᐁᏛࡢቨࢆ㉸࠼࡚ᕷẸࡢ㛫࡛▱㆑ࢆඹ᭷ࡍࡿ஦ᴗ
ࠕUniversity of Creativityࠖࡢ࢖࣋ࣥࢺࡢ୍ࡘ࡜ࡋ࡚UoCࢭ࣑ࢼ࣮ࡀ㉥ᆏBizࢱ࣮࡛࣡㛤ദࡉࢀࠊࢫ࣏࣮ࢶࡸ㡢ᴦ࡛ࡢࣇ࢓ࣥࢲ࣒ᙧᡂ࡟ࡘ࠸࡚ࠊす᳃ࢆྵࡴྛ⏺࠿ࡽࡢேࡢ
ࢤࢫࢺ㛫࡛ࢡࣟࢫࢺ࣮ࢡࢆ⾜࠸You Tube࡛ྠ᫬Ⓨಙࡉࢀ཯㡪ࢆᚓࡓࠋ ࢔࢘ࢺ࣮ࣜࢳḍཧ↷ 
࠙ᣍᚅㅮ₇ࠚ
࣭ H. Nishimori, “Intelligent Group Behavior by a Mass of Un-intelligent Individuals",
Gordon Research Conference: Dynamic Instabilities in Chemical Systems,
StonehillCollege, MA, USA (Invited talk), July 21,2022.
࣭ N.J.

Suematsu,“Self-Propelled

DropletMotionCoupledwith

Nonlinear

ChemicalReaction ", Gordon Research Conference: Dynamic Instabilities in
Chemical Systems, Stonehill College, MA, USA (Invited talk), July 9, 2022.
࣭ M.Shiraishi, "Effect of Interaction Network Structure in Response Threshold Model",JSPS-APCTP workshop on Roles of Heterogeneity in Nonequilibrium Collective
Dynamics 2022 (RHINO2022) (Tokyo, Japan), 16-17 September, 2022.

19

࣭ H. Nishimori, “Modelling Autonomous Workload Distribution in Ant Colonies”,
Crossroad of Statistical Physics and Probability Theory, Chuo University, June 25,2022
࣭ す᳃ᣅࠕ࢔ࣜࢥࣟࢽ࣮ࡢ඲ಶయ㆑ู㛗᫬㛫ィ࡜⤌⧊ࢲ࢖ࢼ࣑ࢡࢫࡢ⣔⤫ⓗゎᯒࠖィ⮬ືไᚚᏛ఍ࠊ➨39ᅇࢭࣥࢩࣥࢢࣇ࢛࣮࣒ࣛࠊᮾி኱Ꮫࠊ᳃ᣅࠊࠕ㈼ࡃ࡞࠸ಶࡓࡕ
࡟ࡼࡿ㈼࠸⤌⧊࡙ࡃࡾ㸫࢔ࣜࡢ♫఍⾜ືࢆ⾜ືィ࡜ᩘ⌮ࣔࢹࣝ࠿ࡽゎ᫂ࡍࡿ㸫ࠖࠊ㟁

Ꮚ᝟ሗ㏻ಙᏛ఍ࠊ➨ᅇ65:◊✲఍ࠊᶵᲔ᣺⯆఍㤋ࠊ2023ᖺ1᭶16᪥࣭ ୰ᮧᏕ༤ࠊࠕయෆ᫬ィࡢຍ㱋ኚᐜࠖࠊ௧࿴4ᖺᗘ බ┈♫ᅋἲே ᪥ᮏᐇ㦂ື≀Ꮫ఍ ⥔ᣢ఍ဨ᠓ㄯ఍ࠊ2022ᖺ11᭶11᪥ࠊLiSE ᕝᓮ⏕࿨⛉Ꮫ࣭⎔ቃ◊✲ࢭࣥࢱ࣮ࠊᕝᓮࠋ
࠙ㄽᩥࠚ
1. Haraguchi A, Du Y, Shiraishi R, Takahashi Y, Nakamura TJ, Shibata S. Oak
extracts modulate circadian rhythms of clock gene expression in vitro and
heel-running activity in mice, Sleep and Biological Rhythms. 20: 255–266. 2022 doi:
10.1007/s41105-021-00365-2
2. Shirakawa Y, Ohno SN, Yamagata KA, Kuramoto E, Oda Y, Nakamura TJ,
Nakamura W, Sugimura M. Circadian rhythm of PERIOD2::LUCIFERASE
expression in the trigeminal ganglion of mice. Front Neurosci. 2023 Mar
28;17:1142785. doi: 10.3389/fnins.2023.1142785. eCollection 2023.
3. Brigitta Duzs, Gabor Hollo, Hiroyuki Kitahata, Elliott Ginder, Nobuhiko J.
Suematsu, Istvan Lagzi, Istvan Szalai, Appearance and suppression of Turing
patterns under a periodically forced feed. Communications Chemistry 6 (3), 2023.
4. Msakazu Kuze, Yujin Kubodara, Hiromi Hashimoto, Muneyuki Matsuo, Hiraku
Nishimori, Satosjo Nakata,“Self-Propulsion Mode Switching of a Briggs–Rauscher
Droplet ”, ChemSystemsChem, pp.e202200030-1-5,2022.
5. Masashi Shiraishi, Osamu Yamanaka, Hiraku Nishimori, “Effect of interaction
network structure in a response threshold model”, Artificial Life and Robotics, Vol.27,
pp. 743–750, 2022.
6. Osamu Yamanaka, Yusuke Oki, Yukari Tamura, Masashi Shiraishi, Shunsuke Izumi,
Akinori Awazu, Hiraku Nishimori, “Ants Alter Collective Behavior After Feedingand Generate Shortcut Paths on a Two-Dimensional Foraging Area”, Frontiers in
Physics, Vol.10, pp. 896717-1-7, 2022.
࠙࢔࢘ࢺ࣮ࣜࢳࠚ࣭ す᳃ᣅࠊ୰ᓥࡉࡕᏊࠊ኱භ㔝⪔సࠕࠗ࠶ࡸ࡞ࡍࡇ࡜ࢃࡾ࠘㹼ᑐヰࡀㄏ࠺ᩥ⌮⼥ྜࡢୡ⏺
㹼ࠖࠊ 2022ᖺ7᭶28᪥኱භ㔝⪔స(Ꮫ㛗)ࠊ୰ᓥࡉࡕᏊ(኱㜰㛵す୓༤ࣉࣟࢹ࣮ࣗࢧ࣮ࠊࢪ
ࣕࢬࣆ࢔ࢽࢫࢺࠊᩘᏛᩍ⫱⪅)ࠊす᳃ᣅ࡟ࡼࡾࠊᩘ⌮ࠊࢫ࣏࣮ࢶࠊ㡢ᴦࠊ⏕࿨⌧㇟࡟㛵ࡋ࡚ࠊࡇࢀࡽࡢඹ㏻Ⅼࡸ㐪࠸ࠊ௒ᚋࡢ࠶ࡾ᪉࡟ࡘ࠸࡚ࢡࣟࢫࢺ࣮ࢡࢆ⾜ࡗࡓࠋ20࣭ す᳃ᣅ௚4ྡࠕࣇ࢓ࣥࢲ࣒࡜⇕≬ࡢཎ⌮㹺⮬ᚊศᩓ໬ࡍࡿ᫬௦ࡢᖾ⚟ㄽࠖࠊࢡࣟࢫࢺ࣮
ࢡㅮ₇ࠊ㉥ᆏBizࢱ࣮࣡ࠊ2023ᖺ1᭶19᪥ ༤ሗᇽࡀ᥎㐍ࡋ࡚࠸ࡿࠊᩥ⌮ⱁ࡜⏘ᐁᏛࡢቨࢆ㉸࠼࡚ᕷẸࡢ㛫࡛▱㆑ࢆඹ᭷ࡍࡿ஦ᴗ ࠕUniversity of Creativityࠖࡢ࢖࣋ࣥࢺࡢ୍
ࡘ࡜ࡋ࡚UoCࢭ࣑ࢼ࣮ࡀ㉥ᆏBizࢱ࣮࡛࣡㛤ദࡉࢀࠊ௒ᅇࡣࢫ࣏࣮ࢶࡸ㡢ᴦ࡛ࡢࣇ࢓ࣥ
ࢲ࣒ᙧᡂ࡟ࡘ࠸࡚ࠊす᳃ࢆྵࡴྛ⏺࠿ࡽࡢ4ேࡢࢤࢫࢺ㛫࡛ࢡࣟࢫࢺ࣮ࢡࢆ⾜࠸You
Tube࡛ྠ᫬Ⓨಙࡉࢀ཯㡪ࢆᚓࡓࠋ࣭ ୰ᓥࡉࡕᏊࠊす᳃ᣅ(࣓ࣥࢱ࣮࡜ࡋ࡚ཧຍ)ࠊࠕsteAm BAND Ꮫࡧࡢ༠ዌࢥࣥࢸࢫࢺࠖࠊ
୍⯡♫ᅋἲேsteAm BAND୺ദࠊsteAmᩍ⫱ࢆ㐍ࡵࡿ୰ᓥࡉࡕᏊẶࡽࡀ୰ᚰ࡜࡞ࡗ࡚㛤ദࡉࢀࡓࠊ୍⯡ᕷẸ࡟ࡼࡿ◊✲ࡢࢥࣥࢸࢫࢺࠋࡑࢀࡒࢀࡢศ㔝ࡢᑓ㛛ᐙࡀ࣓ࣥࢱ࣮࡜ࡋ
࡚࢔ࢻࣂ࢖ࢫࡋ࡞ࡀࡽ◊✲ࢆ㐍ࡵࠊࢥࣥࢸࢫࢺᙧᘧ࡜ࡋ࡚ᑂᰝࠋ
https://steam-band.com/manabinokyousoucontest-0/ࠊ࣭ す᳃ᣅࠊࠕ㈼ࡃ࡞࠸ಶࡓࡕ࡟ࡼࡿ㈼࠸⤌⧊࡙ࡃࡾ 㸫࢔ࣜࡢ♫఍⾜ືࢆ⾜ືィ࡜ᩘ⌮ࣔࢹࣝ࠿ࡽゎ᫂ࡍࡿ㸫ࠖࠊ➨36ᮇ௻ᴗ◊✲఍CAMMࣇ࢛࣮࣒ࣛᮏ౛఍ࠊ࢜ࣥࣛ࢖ࣥ㛤
ദࠊ2022ᖺ12᭶22᪥ࠋᵝࠎ࡞௻ᴗ࡟ᒓࡍࡿ᪉ࠎ࠿ࡽᵓᡂࡉࢀࡿᶓ᩿ⓗ◊✲఍࡟࠾࠸࡚ࠊ
࢔ࣜࡢ♫఍⾜ື࡟࠾ࡅࡿ⮬ᕫ⤌⧊࡟ࡘ࠸࡚ࡢㅮ₇ࢆ⾜࡞ࡗࡓࠋᮎᯇ J.ಙᙪࠊࠕ⌧㇟ᩘ⌮Ꮫධ㛛㸫໬Ꮫࡢຊ࡛ືࡃ࠾ࡶࡕࡷࠖ༓ⴥ໭㧗ᰯࠊࠕࣇࣛࢡࢱࣝᵓ㐀ࡢᶵ⬟࡜ᙧᡂࠖୖ㔝Ꮫᅬ㧗➼Ꮫᰯࠊฟᙇㅮ⩏࠙Ꮫ఍࣭◊✲㞟఍ࡢ୺ദࠚ࣭すᮏᣅࠊ2022ᖺᗘ᪥ᮏᩘ⌮⏕≀Ꮫ఍኱఍୺ദ ኱఍ጤဨ㛗ࠊ2022ᖺ9᭶5᪥㹼7᪥(2)

㘒ぬ࣭㘒どࢳ࣮࣒࣭ ᮡཎཌྜྷࠊ❧య㘒ど࡜࢔࣮ࢺࡢ⼥ྜࣅࢪࣗ࢔ࣝ࢔࣮ࢺࡣ᪂ࡋ࠸どぬຠᯝࡢ㏣ồ࡛࠶ࡿ࡜࠸࠺
ほⅬ࠿ࡽࠊ❧య㘒ど࡜࢔࣮ࢺ⼥ྜࢆヨࡳࠊ᪥ᮏࡢ௦⾲ⓗබ㸸ࠕᕢ࡟ᖐࡿࠖ
ເᒎ࡛࠶ࡿ஧⛉ᒎ᙮้㒊࡟ධ㑅ࡋࡓࠋసရྡ㸸㸦ྑᅗ㸧➨ 106 ᅇ஧⛉ᒎ(2022 ᖺ)᙮้ࡢ㒊ධ㑅࣭ ᮡཎཌྜྷࠊࠕᖹ⾜⛣ື㘒ど࡜ᕥྑ཯㌿㘒どࢆྠ᫬࡟㉳ࡇࡍ❧యࡢⓎぢࠖ
❧యࢆ㙾࡟ᫎࡋࡓ࡜ࡁࠊᕥྑࡀ཯㌿ࡋ࡚ぢ࠼ࡿ㘒ど࡜ᖹ⾜⛣ືࡋ࡚ぢ࠼ࡿ㘒どࡀྠ᫬࡟㉳ࡁࡿ❧యࢆ᪂ࡋࡃⓎぢࡋࡓࠋࡑࡢ୍౛࡛࠶ࡿࠊᕥྑ཯㌿࡜ᖹ⾜⛣ືࡢΰྜ㘒ど❧యࢆྑᅗ࡟♧ࡍࠋ㏻ᖖࡢ❧య࡞ࡽྑࡢ㙾࡟ࡣ㏫ࢆྥ࠸ࡓጼࡀ
ᫎࡿࡣࡎ࡛࠶ࡿࡀࠊྥࡁࢆኚ࠼࡞࠸࡛ᖹ⾜⛣ືࡋࡓጼࡀᫎ
ࡗ࡚࠸ࡿࠋ࣭ ᐑ ୗ ⰾ ᫂ ࠊ 㟁 Ẽ ࿡ ぬ ࡛ ሷ ࿡ ࢆ ቑ ᙉ ࡉ ࡏ ࡿ 㣗 ჾ ࠕ ࢚ ࣞ ࢟ ࢯ ࣝ ࢺ ࠖ ࡀ Innovative
Technologies2022 ࢆཷ㈹ࠋ
21⥲ྜᩘ⌮Ꮫ㒊ࡢᐑୗⰾ᫂◊✲ᐊ࡜࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢ
ࢫᰴᘧ఍♫ࡣࠊ2022 ᖺ 11 ᭶ 16 ᪥㸦Ỉ㸧㹼18 ᪥㸦㔠㸧࡟࠿ ࡅ ࡚ ᖥ ᙇ ࣓ ࢵ ࢭ ࡛ 㛤 ദ ࡉ ࢀ ࡓ “Digital Content
EXPO2022” ࡟࠾࠸࡚ࠊInnovative Technologies2022
ࢆཷ㈹ࡋࡓࠋᐑୗⰾ᫂◊✲ᐊ࡜࢟ࣜࣥࡣࠊ“ሷศࡢ࡜ࡾ㐣ࡂ”࡜࠸࠺♫఍ㄢ㢟ࡢゎỴ࡟ྥࡅ࡚ࠊ2019 ᖺ ࠿ࡽேయ࡟ᙳ㡪ࡋ࡞࠸ࡈࡃᚤᙅ࡞㟁ὶࢆ⏝࠸࡚␲ఝⓗ࡟㣗ရࡢ࿡ࡢឤࡌ
᪉ࢆኚ໬ࡉࡏࡿࠕ㟁Ẽ࿡ぬࠖࡢᢏ⾡㛤Ⓨ࡟ྲྀࡾ⤌ࡳࠊῶሷ㣗ရࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡉࡏࡿ⊂⮬ࡢ㟁ὶἼᙧࢆ㛤Ⓨࡋࡓࠋࡲࡓ࢟ࣜࣥࡣࠊࡇࡢᢏ⾡ࢆᦚ㍕ࡋࡓࢫࣉ࣮ࣥࠊ࠾᳐
ᆺࡢࠕ࢚ࣞ࢟ࢯࣝࢺࠖࢹࣂ࢖ࢫࢆ㛤Ⓨࡋࡓࠋ௒ᅇࡢཷ㈹ࡣࠊ
࠾࠸ࡋࡉࢆᡃ៏ࡋ࡞࠸᪂ࡓ࡞ῶሷᡭἲ࡟ࡘ࠸࡚ࠊ⊂๰ᛶࠊඛ㐍ᛶࠊᕷሙ㛤ⓎࡢほⅬ࠿ࡽࠊ㧗ࡃホ౯ࡉࢀࡓࡶࡢ࡛࠶ࡿࠋ࣭ ኱㇂ᬛᏊࠊ㘒ぬ࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉࢆ௻⏬࣭ᐇ᪋
2023 ᖺ 3 ᭶ 20 ᪥ࠊࠕග࡛ఏ࠼ࡿࡇ࡜ࡀ࡛ࡁࡿࡶࡢࠥⰍ࡜
㝜ᙳࡢࢧ࢖࢚ࣥࢫ࣭࣮࣡ࢡࢩࣙࢵࣉ㸦఍ሙ㸸኱㜰኱Ꮫ㸧ࠖ࡟࡚ࠕග࡜ᙳࡢ㘒ぬ࡛సࡾฟࡍ ❧యឤࠖ࡜㢟ࡋࡓ୰Ꮫ⏕࣭㧗ᰯ⏕ྥࡅࡢ࣮࣡ࢡࢩࣙࢵࣉࢆ௻⏬࣭ᐇ᪋ࡋࡓࠋᒸᒣ┴࠿ࡽᒱ㜧┴ࡲ࡛ࡢ୰㧗⏕࠿ࡽࡢᛂເࡀ࠶ࡾᙜ᪥ࡣ┒ἣ࡟⤊ࢃ
ࡗࡓࠋ
(3)

タィ࣭ᢡࡾ⣬ࢳ࣮࣒◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ➨ 8 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕᮍ᮶ࢆᣅࡃࣟ࣎ࢵࢺࢸࢡࣀࣟࢪ࣮ࠖ

(2023 ᖺ 3 ᭶ 13 ᪥)ࢆ࢜ࣥࣛ࢖ࣥ㛤ദࡋࠊࢳ࣮࣒࣓ࣥࣂ࣮ࢆྵࡴྜィ 6 ྡࡢㅮᖌࡀㅮ₇ࢆ
⾜ࡗࡓࠋ௚࡟㸪MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ ඹྠ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮ ࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊ2022 ᖺ 12 ᭶ 16㹼17 ᪥ࠊࣜࣂࢸ࢕࢔࢝ࢹ࣑࣮ㅮᗙ
ࠕᏱᐂᵓ㐀≀ࡸ཰⣡࡟౽฼࡞⏕ά⏝ရጞࡵᗈ⠊ᅖ࡟ά㌍ࡍࡿᢡ⣬ᕤᏛࠖࠊ2022 ᖺ 11 ᭶ 19᪥㹼ィ 3 ᅇࡢ㛤ദࡸ㸪ᮾிᏛⱁ኱Ꮫ㝃ᒓ㧗ᰯ࡛ࡢ≉ูㅮ⩏࡟㛵ࡍࡿグ஦ࡢᥖ㍕(᪥ᮏ⤒῭᪂⪺ 2022 ᖺ 10 ᭶ 28 ᪥ᮅหࠊ᪥⤒ࢧ࢖࢚ࣥࢫ 1 ᭶ྕ 2022 ᖺ 11 ᭶ 25 ᪥Ⓨ኎)ࠊᑐ㤿ᕷ࡛ࡢ⮬ື㐠㌿ᐇドᐇ㦂(2022 ᖺ 5 ᭶ 19㹼22 ᪥)ࡢࣉࣞࢫ࣮ࣜࣜࢫ➼ࠊ୍⯡࡟ྥࡅ࡚ᗈࡃ◊✲ࢆⓎಙࡋࡓࠋᑓ㛛ⓗ࡞άື࡜ࡋ࡚ࡣྛ✀Ꮫ఍࡛ࡢⓎ⾲௳ᩘࡣከᩘ࠶ࡾࠊ◊✲ᡂᯝࡣᏛ఍㈹➼ࡢཷ㈹࡬࡜⤖ᐇࡋ࡚࠸ࡿࠋᣍᚅㅮ₇ࡸᣍᚅཎ✏ᇳ➹ࢆ⾜࠸ࠊ◊✲ࡢㄆ▱ᣑ኱ࢆ┠ᣦࡋࡓࠋ
࠙ᣍᚅㅮ₇ࠚ
1. ஭ୖ඲ேࠊ
ࠕࢢ࣮ࣟࣂࣝࢹࢨ࢖ࣥ㸸᪥ᮏ࡜ࢻ࢖ࢶ࡟࠾ࡅࡿᩍ⫱࣭ᩥ໬࡜ࣔࣀࡢࡘࡃࡾ᪉ࡢ
㐪࠸ࠖࠊGLC Tech-Talk WEBINAR ≉ูㅮ₇఍ࠊ2022 ᖺ 9 ᭶ 29 ᪥
2. ▼⏣⚈Ꮚࠊࠕᢡ⣬࡛సࡗࡓࢱ࢖࡛ࣖ㌴ࡣ㉮ࢀࡿ࠿㸽ࠖࠊᮾிᏛⱁ኱Ꮫ௜ᒓ㧗ᰯ࡛ࡢ≉ูㅮ

22

⩏ࠊ2022 ᖺ 9 ᭶ 26 ᪥
3. ⣡෠඘㞝ࠊ≉ูㅮ⩏ࠊJST ඹദࡉࡃࡽࢧ࢖࢚ࣥࢫࣉࣟࢢ࣒࣭ࣛ࢜ࣥࣛ࢖ࣥ኱Ꮫゼၥࠊ2022
ᖺ 12 ᭶ 17 ᪥
4. ▼⏣⚈Ꮚࠊࠕᢡ⣬ࡢᩘ⌮࡜ᶵᲔᕤᏛࠖ
ࠊ᪥ᮏᶵᲔᏛ఍ᮦᩱຊᏛ㒊㛛␗ศ㔝⼥ྜ◊✲఍ࠊ2023
ᖺ3᭶8᪥
5. 㯮⏣ὒྖࠊࠕࣟ࣎ࢵࢺ◊✲⪅ࡀࢫࢱ࣮ࢺ࢔ࢵࣉࢆ┠ᣦࡋࡓ⌮⏤࡜ࡣ㸽ࠖࠊSHIBUYA QWS኱Ꮫ㐃ᦠࣉࣟࢢ࣒ࣛࠊQWS ࢔࢝ࢹ࣑࢔ࠊ2023 ᖺ 3 ᭶ 8 ᪥
6. ⴗཎ୍㑻ࠊࠕᢡ⣬࣓ࢱ࣐ࢸࣜ࢔ࣝ๰ฟࡢࡓࡵࡢ᣺ື࣭㡢㡪㐃ᡂၥ㢟ࡢᅛ᭷࿘Ἴᩘไᚚᢏ⾡ࠖࠊィ⟬ᕤᏛ఍ࠊ࡟ࡂࢃ࠸஺ὶ㤋 AU㸦⛅⏣ᕷ㸧ࠊཬࡧ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 6 ᭶ 1 ᪥
7. Hagiwara, I.,A new crash absorbing origami structure RTO and comparison of RTO
with origami structures with 4 folding lines at intersection, WCCM-ADCOM
YOKOHAMA ,2022/0731-0805 Online.
8. ⴗཎ୍㑻ࠊࠕ♫఍࡜㍺㏦ࠖ➨ 60 ᅇ᪥ᮏ⏕≀≀⌮Ꮫ఍ᖺ఍᝟ሗࡢ㍺㏦࡜㍺㏦㊰࡛ࡘ࡞ࡄ⣽⬊-㌟య࡜ࡇࡇࢁࠊ௧࿴ 4 ᖺ 9 ᭶ 26 ᪥࠙ᣍᚅཎ✏ࠚ
1. ▼⏣⚈Ꮚࠊࠕᢡ⣬࡟ࡼࡿࣁࢽ࣒࢝ࢥ࢔タィ࡜ᶵᲔⓗ≉ᛶࠊ᪥ᮏヨ㦂ᶵᕤᴗ఍ᢏ⾡᝟ሗㄅࠖࠊ
TEST㸪Vol. 63 (2022), pp. 3㸫6
2. ▼⏣⚈Ꮚࠕᒎ㛤ᵓ㐀ࡢከᵝᛶ࡜ᶵ⬟ᛶ㸸㜵᣺ჾ࡬ࡢᛂ⏝ࠖࠊ᪥ᮏࡤࡡᏛ఍఍ሗࠊNo. 613(2022 ᖺ 10 ᭶ྕ)ࠊpp. 4㸫5
3. ⣡෠඘㞝ࠕEBSD ࡟ࡼࡿ㞟ྜ⤌⧊ほᐹࡢᇶ♏࡜ࡤࡡ◊✲࡬ࡢᛂ⏝㸱ࠖࠊJSSE MAGAZINE(615), pp. 4㸫7
4. ⣡෠඘㞝ࠕEBSD ࡟ࡼࡿ㞟ྜ⤌⧊ほᐹࡢᇶ♏࡜ࡤࡡ◊✲࡬ࡢᛂ⏝㸰ࠖࠊJSSE MAGAZINE,
pp. 6㸫8
5. ⣡ ෠ ඘ 㞝 ࠊࠕ EBSD ࡟ ࡼ ࡿ 㞟 ྜ ⤌ ⧊ ほ ᐹ ࡢ ᇶ ♏ ࡜ ࡤ ࡡ ◊ ✲ ࡬ ࡢ ᛂ ⏝ 㸯 ࠖࠊ JSSEMAGAZINE (610), pp. 7㸫9
6. ⴗཎ୍㑻,ࠕᢡ⣬ᕤᏛࠖ࡟ࡼࡿ㍍ࡃ࡚ᙉ࠸ࢆ୰ᚰ࡜ࡍࡿ⮬ື㌴ᮦᩱ㛤Ⓨࡢྍ⬟ᛶ,⮬ື㌴࣐
ࣝࢳ࣐ࢸࣜ࢔ࣝ࡟ྥࡅࡓᶞ⬡」ྜᮦᩱࡢ㛤Ⓨ㸦ᰴ㸧ᢏ⾡᝟ሗ༠఍(2022-5),pp.665㸫680.
7. Hagiwara,I. and Kondoh,A.,Origami Engineering: inspired by Japanese folding
culture Kirigami and fan folds represent new opportunities, Futurities, The
Simulation Based Engineering & Sciences Magazin - Spring 2022, pp.7㸫12㸸๰หྕ.
ⴗཎ୍㑻ࠊዉⰋ▱᝴ࠊࠕ⮬⏤࡞Ⓨ᝿ࡢ◊✲࠿ࡽ⏘ࡳฟࡉࢀࡿᢡࡾ⣬ࡢྍ⬟ᛶࠖࠊ㸦ᰴ㸧
NTT ࢹ࣮ࢱ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒ No.102 April 2022,pp.16㸫17.
࠙ཷ㈹ࠚ
1. ▼⏣⚈Ꮚࠊᯇཎ㐩ဢࠊ᫓Ꮨㅮ₇఍ ᭱ඃ⚽࣏ࢫࢱ࣮㈹ࠊ᪥ᮏࡤࡡᏛ఍ࠊ2022 ᖺ 6 ᭶
2. ᮤ∾ᮾ (▼⏣ࡢᣦᑟᏛ⏕) ࠊዡບ㈹ࠊ᪥ᮏࢩ࣑࣮ࣗࣞࢩࣙࣥᏛ఍ࠊ2022 ᖺ 8 ᭶
3. ▼ᕝᬛஓ(஭ୖࡢᣦᑟᏛ⏕) ࠊタィᕤᏛ࣭ࢩࢫࢸ࣒㒊㛛ඃ⚽ㅮ₇⾲ᙲࠊ᪥ᮏᶵᲔᏛ఍ࠊ2022
ᖺ9᭶

23

4. NGP ᪥ᮏ⮬ື㌴ࣜࢧ࢖ࢡࣝ஦ᴗ༠ྠ⤌ྜ(஭ୖ඲ே) ࠊ➨ 5 ᅇ࢚ࢥࣉࣟ࢔࣮࣡ࢻ⤒῭⏘ᴗ኱⮧㈹ ࢧࢫࢸࢼࣈࣝ⤒Ⴀ᥎㐍ᶵᵓࠊ2022 ᖺ 9 ᭶
5. Ryo Watanabe, Sachiko Ishida, ISATMP-22 Best Oral Presentation Award, Korean
Society of Manufacturing Process Engineers, 2022 ᖺ 11 ᭶
6. ኱ሯ⪀(஭ୖࡢᣦᑟᏛ⏕) ࠊඃ⚽࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥ㈹ࠊ⮬ື㌴ᢏ⾡఍ࠊ2022 ᖺ 12 ᭶(4)ឤᛶ࡜▱⬟ࢳ࣮࣒
ேࡢឤᛶ࡜ࢥࣥࣆ࣮ࣗࢱࢆࡘ࡞ࡄᩘ⌮⛉Ꮫⓗ᪉ἲㄽࡢ☜❧࡜ࠊࡑࢀ࡟ᇶ࡙ࡃࢩࢫࢸ࣒ࡢ

ᐇ⌧࡟ࡘ࠸࡚ࠊ⏬ീࡸ㡢ᴦ࡬ࡢேࡢឤᛶࢆ⪃៖ࡋࡓᶵᲔᏛ⩦ࡢ᪉ᘧ࡟ࡘ࠸࡚◊✲ࢆ⾜ࡗࡓࠋ7 ᭶࡟ࡣࠊࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࡢ➨ 7 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࡛࢘ࠕ⨾㢦ࢆᩘ⌮⛉Ꮫࡍࡿࠖࡢ࢜
ࣥࣛ࢖ࣥㅮ₇ࢆ⾜ࡗࡓࠋࡉࡽ࡟ࠊ⬻ᶵ⬟ࢿࢵࢺ࣮࣡ࢡࠊḷၐࢹࢨ࢖ࣥࠊ⮬ື㐠㌿ࠊ㡢⎔ቃࠊᘓ⠏ࠊࣄ࣮࣐ࣗࣥ࢖ࣥࢱࣇ࢙࣮ࢫ➼࡟࠾࠸࡚ࠊ㢧ⴭ࡞ᴗ⦼ࡀᚓࡽࢀࡓࠋ୺࡞ᴗ⦼ࡣ௨ୗࡢ
㏻ࡾ࡛࠶ࡿࠋ
࠙ᣍᚅㅮ₇ࠚ
1. Ⲩᕝ⸅ࠊ
ࠕᶵᲔᏛ⩦࡟ࡼࡿࣄ࣮࣐ࣗࣥࢭࣥࢺࣜࢵࢡ⏬ീฎ⌮ࠖࠊ➨ 50 ᅇ ⏬ീ㟁ᏊᏛ఍ᖺḟ኱఍ࠊ2022 ᖺ 9 ᭶ 2 ᪥
2. Kyosuke HIYAMA, Environmental Simulation in Architectural Education + Design
Process, Architecture Program Webinar Series 2022 #04: Embracing Digitalization,chool of Architecture and Design, King Mongkut's University of Technology Thonburi,
Thailand, December 23, 2022
3. Noguchi S, Arai M, Ueno K, Funaba H, Matsumoto T, Watanabe R, “The meaning ofsound environment for children with special needs: Action research” on room
acoustics in the child development support center, Proceedings of Internoise,
Glasgow, August 22-24, 2022.
4. ᳃ໃᑗ㞞ࠊࠕCrazy vocoder ࡣ○ࡅ࡞࠸ 㹼࡛ࡶࡕࡻࡗ࡜ࡃࡔࡅࡓᮍ᮶ࡢヰࢆ㹼ࠖࠊಙᏛᢏሗࠊSP2022-15, 6-pages, Online, June 17-18, 2022.
5. Y Ono, Sensing your mind by wearable devices: a challenge of Neuroengineering forhuman well-being. IEEE-NEMS2022
6. ⴗཎ୍㑻ࠊࠕᆅ᪉๰⏕࡟ྥࡅࡓ⮬ື㉮⾜㌴ࡢ♫఍ᐇ⿦ࡢㄢ㢟ࠖࠊ➨㸰㸶㸵ᅇ఍ဨ◊ಟ఍ࠊ୍⯡♫ᅋἲே᪥ᮏ⮬ື㌴఍㆟ᡤࠊ2022 ᖺ 11 ᭶ 30 ᪥࠙ㄽᩥࠚ
1. Shota Yamanaka, Hiroki Usuba, Wolfgang Stuerzlinger, Homei Miyashita. The
Effectiveness of Path-segmentation for Modeling Lasso Times in Width-varying Paths.
PACMHCI, Vol.6, No.ISS, Article 584, pp.640㸫659, 2022.
2. Hiroki Usuba, Shota Yamanaka, Junichi Sato, Homei Miyashita. Predicting Touch
Accuracy for Rectangular Targets by using One-Dimensional Task Results. PACMHCI,

24

Vol.6, No.ISS, Article 579, pp.525㸫537, 2022.
࠙ཷ㈹ࠚ
1. ᵽᒣᜤຓࠊ
ࠕࣃࢵࢩࣈࢹࢨ࢖ࣥࡢ㧗ᗘྜ⌮໬࡜Ẽೃ㐺ᛂᘓ⠏እ⓶ࡢ㛤Ⓨ࡟㛵ࡍࡿ୍㐃ࡢ◊✲ࠖ(ㄽᩥ)ࠊ2022 ᖺ᪥ᮏᘓ⠏Ꮫ఍㈹2. 㧗ᶫ ᚭࠊᯇᑿ ⥤Ꮚࠊୖ㔝 ెዉᏊࠊࠕឤぬ≉ᛶࡢከᵝᛶࡢ⌮ゎࢆಁࡍᏛ⩦ࣉࣟࢢ࣒ࣛࡢ
ᥦ᱌࡜ᐇ㊶ࠖ
ࠊ᪥ᮏᘓ⠏Ꮫ఍኱఍Ꮫ⾡ㅮ₇᱾ᴫ㞟㸦ᮾᾏ㸧ࠊpp.251㸫252ࠊⱝᡭඃ⚽Ⓨ⾲㈹ཷ㈹ࠊ2022 ᖺ 9 ᭶ 5 ᪥㹼7 ᪥
3. ᳃ໃᑗ㞞ࠊ⸨ᮏ ೺ࠊᑠᒾ஭ࡇ࡜ࡾࠊ
ࠕࣞ࢔࡞࣮ࣔࣛࢆྵࡴ᪥ᮏㄒḷၐࢹ࣮ࢱ࣮࣋ࢫࡢᵓ⠏࡜ᇶ♏ホ౯ࠖࠊFIT2021 ➨ 12 ᅇ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛࠊFIT ⯪஭࣋ࢫࢺ࣮࣌ࣃ࣮㈹ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 9 ᭶ 14 ᪥
4. ୰ᯘᐇ㍤⤮㸪୍அ℩┿ᚿࠊᑠ㔝ᘪ⤮ࠕᣑᩓ┦㛵ศගἲ࡜㏆㉥እศගἲࡢྠ᫬ィ࡟ࡼࡿᒁᡤ➽ࡢ⾑ὶືែ࡜㓟⣲ືែࡢホ౯ࠖࠊ᪥ᮏ⏕య་ᕤᏛᏛ఍ࠊ➨ 61 ᅇ᪥ᮏ⏕య་ᕤᏛ఍
኱఍ࠊ᪂₲ᕷࠊ◊✲ዡບ㈹࣭㜿㒊㈹ࠊ2022 ᖺ 6 ᭶ 28 ᪥㹼30 ᪥(5) ࢳ࣮࣒ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧❧య㘒どࢆ฼⏝ࡋ࡚኱㜰࣭㛵す୓༤ࡢࣉࣟࢹ࣮ࣗࢧ࣮࣭୰ᓥࡉࡕᏊẶᢸᙜࡢࣃࣅࣜ࢜ࣥ
࡬༠ຊࡍࡿྍ⬟ᛶ࡟ࡘ࠸࡚ࠊ୰ᓥࡉࡕᏊẶ࠿ࡽࡢ౫㢗࡟ᛂ࠼ࡿᙧ࡛ᮡཎཌྜྷ◊✲≉ูᩍᤵࡀ᳨ウࢆ㛤ጞࡋࡓࠋ
ࡲࡎࠊᙜヱࣃࣅࣜ࢜ࣥࡢࢸ࣮࣐ࡀࠕ࠸ࡢࡕࢆ㧗ࡵࡿ࡛ࠖ࠶ࡿࡇ࡜࠿ࡽࠊ୍ࡘࡢ❧య࡛ࠊ୓༤ࣟࢦ࣐࣮ࢡ࡜⏕ࡁ≀ࡢጼࡀ୧᪉⌧ࢀࡿ㘒ど❧య᱌ࢆ࠸ࡃࡘ࠿タィࡋࡓࠋࡑࡢ୍ࡘ┠ࡣࠊᮡཎ◊✲≉ูᩍᤵࡀ㛤Ⓨࡋࡓኚ㌟❧యࢆᛂ⏝ࡋࡓࡶࡢ࡛࠶ࡿࠋࡇࢀࡣࠊ୍ࡘࡢ᪉ྥ࠿ࡽぢࡿ࡜୓༤ࣟࢦ࣐࣮ࢡ࡟ぢ࠼ࠊ➨ 2 ࡢ᪉ྥ࠿ࡽぢࡿ࡜ே࣭㫽࣭㨶࡞࡝ࡢ⏕ࡁ≀⩌ࡢጼࡀぢ࠼ࡿࡶࡢ࡛࠶ࡿࠋ஧ࡘ┠ࡣࠊ஧ࡘࡢࢩ࢚ࣝࢵࢺࢆ᩿㠃࡟ᣢࡘᰕయࡢ✚㞟ྜࢆసࡿ࡜࠸࠺௨๓
࠿ࡽ▱ࡽࢀ࡚࠸ࡿከࢩ࢚ࣝࢵࢺ❧యἲ࡛ࠊࡸࡣࡾ୓༤ࣟࢦ࣐࣮ࢡ࡜⏕ࡁ≀⩌ࢆ⣲ᮦ࡜ࡋ࡚࠸ࡃࡘ࠿ヨసࢆࡋࡓࠋ୕ࡘ┠࡟ࡣࠊ୰ᓥࡉࡕᏊẶࡢࣃࣅࣜ࢜ࣥࡀࢡࣛࢤ㤋࡟Ỵࡲࡗࡓࡇ࡜
ࢆཷࡅ࡚ࠊࢡࣛࢤ࡜ࣟࢦ࣐࣮ࢡࡢ㛫ࡢከࢩ࢚ࣝࢵࢺ❧యࡶタィࡋࡓࠋࡇࢀࡽࡣࠊ኱ᆺࡢ❧య࡜ࡋ࡚఍ሙ࡟タ⨨ࡋࠊぢ࡚ᴦࡋࡴࣔࢽ࣓ࣗࣥࢺࢆ᝿ᐃࡋ࡚࠾ࡾࠊࡑࡢどぬຠᯝ➼࡟ࡘ࠸࡚ࡣ⩣ᖺᗘ௨㝆࡟᳨ウࢆ⾜࠺ணᐃ࡛࠶ࡿࠋ
ࡲࡓࠊ఍ሙ࡟⨨ࡃ㘒どࢧ࢖ࣥࡶ᳨ウࡋࡓࠋࡓ࡜࠼
ࡤࠊ࡝ࡕࡽഃ࠿ࡽぢ࡚ࡶࠊぢࡿே࡟࡜ࡗ࡚ࡢྑࡋ࠿
ྥ࠿࡞࠸㘒ど▮༳ࢆ౑ࡗ࡚ࠊ୍ࡘࡢᶆ㆑࡛」ᩘࡢᶵ
⬟ࢆᣢࡓࡏࡿ࢔࢖ࢹ࢔࡞࡝࡛࠶ࡿࠋ▮༳ࡢሙྜࡣ㐨᱌ෆࡢㄏᑟᶆ㆑࡜࡞ࡿࠋ࡯࠿࡟ࡶࠊぢࡿ᪉ྥ࡟ࡼࡗ࡚⏨ᛶ࡟ぢ࠼ࡓࡾዪᛶ࡟ぢ࠼ࡓࡾࡍࡿኚ㌟❧యࢆ⣲ᮦ࡜ࡋ࡚ࠊ⏨ᛶ⏝ࢺ࢖ࣞ࡜ዪᛶ⏝ࢺ࢖ࣞࢆ୍ࡘࡢ
ᶆ㆑࡛ྠ᫬࡟♧ࡍ࢔࢖ࢹ࢔࡞࡝ࡶ᳨ウࡋࡓࠋ25㸦┤᥋ぢࡓጼ࡜ኴ㝧ࡢᙳࡀ␗࡞ࡿᵓ㐀㸧ࡉࡽ࡟ࠊ㘒ど㐟ලࡢ᳨ウࡶ⾜ࡗࡓࠋࡑࡢ୰࡟ࡣࠊぢࡿ᪉ྥ࡟ࡼࡗ࡚␗࡞ࡿᙧ࡟ぢ࠼ࡿࢪࣕࣥࢢࣝࢪ࣒ࠊ᮶㤋⪅ࡀ⮬ศ࡛㑅ࢇࡔ஧ࡘࡢᅗᙧ࡟ᑐࡋ࡚ኚ㌟❧యࢆ 3D ࣉࣜࣥࢺࡍࡿ❧యタィࢩࢫࢸ࣒࡞࡝ࡶྵࡲࢀ࡚࠸ࡿࠋ
௨ୖࡢೃ⿵࡟ࡘ࠸࡚ࠊ୍㒊኱ᆺ❧యࢆసࡗ࡚どぬຠᯝࢆ☜ㄆࡍࡿసᴗ࡞࡝ࡶྵࡵ࡚ࠊ㈝⏝ࠊᏳ඲ᛶࠊ୓༤࡜ࡢぶ࿴ᛶ࡞࡝ከᵝ࡞どⅬ࠿ࡽࡢ᳨ウࡀᚲせ࡛࠶ࡿࡓࡵࠊ⩣ᖺᗘ௨㝆ࡶ⥅⥆ࡍࡿࡇ࡜࡜࡞ࡗࡓࠋ
3.5.2 ᗈሗ࣭ᬑཬάື
ᮏᖺᗘࡣබ㛤ࢩ࣏ࣥࢪ࣒࢘ࢆ 2 ᅇ㛤ദࡋࡓࠋ࣭ ➨㸵ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕࠗ࠶ࡸ࡞ࡍࡇ࡜ࢃࡾ࠘ᑐヰࡀㄏ࠺ᩥ⌮⼥ྜࡢୡ⏺㹼ࠖᮏࢩ࣏ࣥࢪ࣒࢘ࡣ஧㒊ᵓᡂ࡛ࠊ2022 ᖺ 7 ᭶ 28 ᪥㸦ᮌ㸧࡟࢜ࣥࣛ࢖࡛ࣥබ㛤ࡉࢀࡓࠋ➨୍㒊ࢪࣕࢬ࡞㰓ㄯࠕࡺࡽࡄୡ⏺࡟⏕ࡁࡿࠖ
㸦13:05㹼13:30㸧ࡣࠊMIMS ࡢാࡁ࠿ࡅ࡛ᐇ⌧ࡋࡓ኱භ㔝⪔సᏛ㛗ࠊ୰ᓥࡉࡕᏊẶࠊす᳃ᣅ๪ᡤ㛗ࡢ㰓ㄯࢆ཰㘓ࡋ࡚බ㛤ࡋࡓࡶࡢ࡛࠶ࡿࠋ
ಛ㔝༤ᡤ㛗ࡢᣵᣜࡢᚋࠊᩍ⫱ㄽࡣࡶ࡜ࡼࡾࠊ␗㉁ᛶ࣭㐪࿴ឤࢆ㉳Ⅼ࡜ࡍࡿ⮬ᕫㄆ▱ࠊࠕ࠶ࡑࡧࠖࡸࠕࡺࡽࡂࠖࡢ㔜せᛶ࡞࡝ࡀ 3 ⪅࡛ㄽࡌࡽࢀࡓࠋ㛵㐃ࡋ࡚ࠊ2025 ᖺ኱㜰࣭㛵す୓༤ᵓ᝿ࡶ୰ᓥẶ࠿ࡽ⤂௓ࡉࢀࡓࠋ➨஧㒊 Math Ubiquitous (13:30㹼15:00)࡛ࡣࠊឤ
ᛶࠊᢡࡾ⣬ࠊ㘒ど࡜࠸࠺ 3 ࡘࡢࢸ࣮࣐ࢆྲྀࡾୖࡆࠊ୍ぢࠊᩘᏛ࡜ࡣ㛵ಀࡢ࡞ࡉࡑ࠺࡞ࣔ
ࣀࡸࢥࢺࡀࠊᐇࡣᩘᏛࡢゝⴥ࡟ࡼࡗ࡚ࡉࡽ࡟㍤ࡁࢆቑࡋࠊᛂ⏝ᢏ⾡࡟ࡘ࡞ࡀࡿࡇ࡜ࢆศ
࠿ࡾࡸࡍࡃゎㄝࡋࡓࠋ
ㅮ₇ 1ࠕ⨾㢦ࢆᩘ⌮⛉ᏛࡍࡿࠖⲨᕝ ⸅
ㅮ₇ 2ࠕ᪥ᮏᩥ໬ࡀ⫱ࢇࡔᢡ⣬࣭ᡪ㠃ࡢᩘ⌮ࠖⴗཎ୍㑻
ㅮ₇ 3ࠕேࡀ㘒どࢆ㉳ࡇࡍࡢࡣࠊ⏕ࡁࡿࡓࡵࠖᮡཎཌྜྷ
 

ㅮ₇ 1㸬2㸬3 ࡛ࡣ㉁␲ᛂ⟅ࢆ⾜ࡗࡓࠋᮏࢩ࣏ࣥࢪ࣒࢘࡟ࡘ࠸࡚ࡣᚋ᪥ YouTube ࡛ࡶ㓄ಙࡋࡓࠋ㰓ㄯど⫈⪅ᩘࡣ 2022 ᖺ 8
᭶ 29 ᪥⌧ᅾ࡛ 193 ྡࡔࡗࡓࠋ࣭ ➨ 8 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕᮍ᮶ࢆᣅࡃࣟ࣎ࢵࢺࢸࢡࣀࣟࢪ࣮ࠖ
タィ࣭ᢡࡾ⣬ࢳ࣮࣒ࡢ▼⏣⚈Ꮚ࣮ࣜࢲ࣮ࡢ௻⏬࡟ࡼࡿᮏࢩ࣏ࣥࢪ࣒࢘ࡣ 2023 ᖺ 3 ᭶
13 ᪥㸦᭶㸧࡟࢜ࣥࣛ࢖࡛ࣥබ㛤ࡉࢀࡓࠋ ࣟ࣎ࢵࢺࡣ௒ࡸ⚾ࡓࡕࡢ⏕ά࡟ࡲࡍࡲࡍ㌟㏆࡟࡞ࡾࠊᏑᅾឤࢆቑࡋ࡚ࡁࡓࠋ⮬ศ࡛⪃࠼࡚άືࡍࡿࣟ࣎ࢵࢺࡣ⮬ᚊᆺࣟ࣎ࢵࢺ࡜࿧ࡤࢀࠊᩘ⌮⛉Ꮫࢆࡣࡌࡵ࡜ࡋࡓ㧗ᗘ࡞᝟ሗฎ⌮ࢩࢫࢸ࣒࡟ᨭ࠼ࡽࢀ࡚࠸ࡿࠋᮏࢩ࣏ࣥࢪ࣒࡛࢘ࡣࣟ࣎ࢵࢺࡢ⮬ᚊ⾜ືࢆᨭ࠼ࡿ⌮ㄽ࠿ࡽᐇ⎔ቃ࡟࠾ࡅࡿᛂ⏝ࡲ࡛ࢆ⤂௓ࡋࠊ᭱᪂ࡢࣟ࣎ࢵࢺࢸࢡࣀࣟࢪ࣮ࢆಠ▔ࡋࡓࠋࣉࣟ
ࢢ࣒ࣛࡣ௨ୗࡢ㏻ࡾ࡛ࠊ⥲ྜྖ఍ࡣ▼⏣⚈Ꮚ ࢳ࣮࣒࣮ࣜࢲ࣮ࡀᢸᙜࡋࡓࠋ
㛤఍ᣵᣜ㸸኱භ㔝⪔సᏛ㛗
10:10㹼10:40 㯮⏣ὒྖ (᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵ)

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ࠕ኱ᏛⓎࢫࢱ࣮ࢺ࢔ࢵࣉ࡟ࡼࡿ᪂ࡋ࠸ࣟ࣎ࢵࢺᕷሙࡢ㛤ᣅࠖ
10:40㹼11:10 ஂಖ⏣Ꮥ (JAXA Ᏹᐂ⛉Ꮫ◊✲ᡤᩍᤵ)ࠕ᥈ᰝࣟ࣎ࢵࢺࡀᏱᐂࢆᣅࡃࠖ
11:10㹼11:40 ༓ⴥᝅྐ (Kudan ᰴᘧ఍♫ᇳ⾜ᙺဨࠊKudan ࢯ࣮ࣜࣗࢩࣙࣥ௦⾲)
ࠕSLAM ᢏ⾡ࡢᮍ᮶ ே㛫ࡢࡼ࠺࡟఩⨨ࡀࢃ࠿ࡿࡇ࡜࡛࡞࡟ࡀኚࢃࡿࡢ࠿ࠖ
(ఇ᠁)
11:45㹼12:15 బࠎᮌᏍ᫂ (ᰴᘧ఍♫ࣞࢵࢻࢡࣜࣇ௦⾲ྲྀ⥾ᙺ)ࠕࢻ࣮ࣟࣥࢩ࣮ࣙࡢ௙⤌ࡳࠖ
12:15㹼12:45 ᯇ⏣໶ᮍ (᫂἞኱Ꮫ⌮ᕤᏛ㒊ᑓ௵ㅮᖌ)ࠕᾏ୰ࣟ࣎ࢵࢺࢩࢫࢸ࣒ࡀᣅࡃ↓ேᾏὒ᥈ᰝࠖ
12:45㹼12:55 ᔱ⏣⥲ኴ㑻 (᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵࠊᩍົ୺௵)᫂἞኱Ꮫ⌮ᕤᏛ㒊ࠕᩘ⌮࣭ࢹ࣮ࢱࢧ࢖࢚ࣥࢫ࣭AI ᩍ⫱ࣉࣟࢢ࣒ࣛࠖࡢ⤂௓㛢఍ᣵᣜ ಛ㔝༤ MIMS ᡤ㛗➨ 8 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࡛࢘ࡣࠊࡇࢀࡲ࡛࡜ྠᵝ࡟ࠊཧຍ⪅࡟࢔ࣥࢣ࣮ࢺࢆ࠾㢪࠸ࡋࡓࠋ᭷ຠᅇ⟅ᩘ 25 ྡࡢ࠺ࡕࡢ 15 ྡ㸦60㸣㸧ࡀ୍⯡♫఍ே࡛ࠊ୰㧗⏕࡜኱Ꮫ⏕࣭㝔⏕ࡣࡑࢀࡒࢀ 4 ྡࡔࡗࡓࠋᮏᏛ㛵ಀ⪅㸦13 ྡ㸧࡜㛵ಀ⪅௨እࡣ࡯ࡰྠᩘ࡛ࠊᮏࢩ࣏ࣥࢪ
࣒࢘ࡢ㛤ദࢆ▱ࡗࡓࡢࡣ࣏ࢫࢱ࣮㸦7 ྡ㸧ࠊ▱ேࡢ⤂௓㸦5 ྡ㸧ࠊ᫂἞኱Ꮫ HP㸦3 ྡ㸧ࠊSNS㸦2 ྡ㸧ࠊࡑࡢ௚㸦6 ྡ㸧ࡔࡗࡓࠋࡲࡓࠊ㛵ᮾᅪࡢཧຍ⪅ࡀ 84%ࢆ༨ࡵࡓࠋࢩ࣏ࣥ
ࢪ࣒࢘ࡣ࠾࠾ࡴࡡዲホ࡛ࠊࠕ࡜࡚ࡶⰋ࠿ࡗࡓࠖ
㸦11 ྡ㸧
ࠕࡼ࠿ࡗࡓࠖ
㸦8 ྡ㸧࡜࠸࠺ᅇ⟅ࡀ
79㸣ࢆ༨ࡵࡓࠋ⮬⏤グ㍕࡛ࡣࠊࠕ⣲ே࡟ࡶࢃ࠿ࡾࡸࡍ࠸⣲ᬕࡽࡋ࠸ෆᐜ࡛ࡋࡓࠖࠊ
ࠕ኱Ꮫ࡛ࡢ◊✲ࡢࣇ࢙࣮ࢬ࡜ࢫࢱ࣮ࢺ࢔ࢵࣉࡢ㛤Ⓨࡢࣇ࢙࣮ࢬࡢ㐪࠸ࡀࡼࡃࢃ࠿ࡗࡓࠖࠊࠕ㐠⏝࡟⮳ࡿࡲ࡛ࡢ㐣⛬ࡸࠊ㐠⏝ࢆᨭ࠼ࡿ⌮ㄽࡸㄢ㢟ࠊ௒ᚋࡢᒎᮃ࡞࡝ࢆࢃ࠿ࡾࡸࡍࡃㄝ᫂
ࡋ࡚࠸ࡓࡔࡁ࡜࡚ࡶᏛࡧࡢከ࠸᫬㛫࡜࡞ࡾࡲࡋࡓࠖࠊ
ࠕࠗᾏ୰ࣟ࣎ࢵࢺ㹼࠘ࡣክࡀ࠶ࡿ࡜
࡜ࡶ࡟ᢏ⾡ࡢ⌧ᐇⓗ࡞᭷⏝ᛶࢆឤࡌࡽࢀࡿ◊✲ࠋᩍ⫱ࣉࣟࢢ࣒ࣛࡣ⌧௦ࡢࢽ࣮ࢬ࡟࡟
࠶ࡗࡓࣉࣟࢢ࣒ࣛࡔ࡜ឤࡌࡲࡋࡓࠋ
ࠖࠊࠕ᫂἞኱Ꮫ࡟⥲ྜᩘ⌮Ꮫ㒊ࡀ࡛ࡁࡓ࡜ࡁࡣᛌဢࡢ
ኌࢆୖࡆࡓ୍ே࡛ࡍ㸦ᅾᏛ୰ࡣࠊᩘ⌮⛉Ꮫ◊✲఍㸦ࢧ࣮ࢡࣝ㸧ࢆసࡗ࡚άືࡋ࡚࠾ࡾࡲ
ࡋࡓ㸧ࠋ㘒どࡢศ㔝ࡀ㒔ᕷࡢᏳ඲࡟ᙺ❧ࡗ࡚࠸ࡿࡼ࠺࡟ࠊࡉࡽ࡞ࡿᛂ⏝ᩘᏛࡢᒎ㛤ࢆᮇᚅࡋ࡚࠾ࡾࡲࡍࠖ࡞࡝ࡢࢥ࣓ࣥࢺࡀᐤࡏࡽࢀࡓࠋ୍᪉࡛ࡣࠊ
ࠕ௒ᅇࡣᖹ᪥㛤ദ࡛ࡋࡓࡀࠊ
㧗ᰯ⏕ࡀཧຍ࡛ࡁࡿ᪥⛬࡛࠶ࢀࡤ࡞࠾Ⰻ࠿ࡗࡓ࡜ᛮ࠸ࡲࡋࡓࠋࠖ
ࠊࠕ㸦♫఍ே࡟ࡣ㸧᫬㛫ᖏࡀ㛗ࡃࠊ᫬ᢡ௙஦ࡀධࡾ୰ᗙࡏࡊࡿࢆᚓࡎࠊࡍ࡭࡚ࢆఛ࠺ࡇ࡜ࡀ࡛ࡁࡲࡏࢇ࡛ࡋࡓࠋࠖ
࡞࡝ࠊ௒ᚋࡢཧ⪃࡜࡞ࡿᘓタⓗ࡞ࢥ࣓ࣥࢺࡶᐤࡏࡽࢀࡓࠋ࡞࠾ࠊ
ࠕᩘ⌮⛉Ꮫࡣ᫂἞኱Ꮫ
ࡢࣈࣛࣥࢻࡔ࡜ᛮ࠺ࠖ
࡜࠸࠺ᅇ⟅⪅ࡣ 33㸣ࠊࠕ௒ᚋ࡟ᮇᚅࠖࡀ 52㸣ࠊࠕࢃ࠿ࡽ࡞࠸ࠖࡀ 14㸣ࡔࡗࡓࠋ

27

4࠙2022 ᖺᗘእ㒊㈨㔠⋓ᚓ≧ἣࠚ
4.1 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᪂Ꮫ⾡㡿ᇦ◊✲㸦◊✲㡿ᇦᥦ᱌ᆺ㸧 ᓥ  ᘯ ᖾ୰✵ⱼ᳜≀࡟₯ࡴᵓ㐀ྜ⌮ᛶࡢཎ⌮ゎ᫂㸦2021㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
4.2 ⛉Ꮫ◊✲㈝⿵ຓ㔠 Ꮫ⾡ኚ㠉㡿ᇦ◊✲(A) ᒣ ᮏ ㄃ ኈከḟඖࣂ࢖࢜ࣟࢠࣥࢢ࡟ࡼࡿ㔝⏕ື≀ࡢࢼࣅࢤ࣮ࢩࣙࣥࡢከ㝵ᒙⓗ⌮ゎ㸦2021㹼
2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸౫⏣᠇㸧㸦◊✲ศᢸ⪅㸧 す ᳃  ᣅ࢔ࣜࢥࣟࢽ࣮ࡢ඲ಶయ㆑ู㛗᫬㛫ィ࡜⤌⧊ࢲ࢖ࢼ࣑ࢡࢫࡢ⣔⤫ⓗゎᯒ㸦2021㹼

2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ࢧ࢖ࣂ࣮࣭ࣇ࢕ࢪ࢝ࣝ✵㛫ࢆ⼥ྜࡋࡓ㝵ᒙⓗ⏕≀ࢼࣅࢤ࣮ࢩࣙࣥ㸦2021㹼2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᶫᮏᾈ୍㸧㸦◊✲ศᢸ⪅㸧 ⛅ ᒣ ṇ ࿴⏕≀࡟ࡼࡿ㔪≧⣲ᮦࢆ⏝࠸ࡓᘓ⠏ཎ⌮ࡢᩘ⌮㸦2020㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ᙧែᙧᡂࡢཎ⌮ࡢゎ᫂࡜ᕤᏛ࡬ࡢᒎ㛤㸦2020㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸஭ୖᗣ༤㸧㸦◊✲ศᢸ⪅㸧
4.3 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦A㸧⯚ ᮌ ┤ ஂ኱つᶍ┦஫స⏝⣔࠾ࡼࡧ㛵㐃ࡍࡿ☜⋡೫ᚤศ᪉⛬ᘧࡢ◊✲㸦2018㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧↓㝈⢏Ꮚ⣔ࡢゎᯒᏛࡢⓎᒎࠊ㐍໬ࠊ᪂ᒎ㛤 㸦2021㹼2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㛗⏣༤ᩥ㸧㸦◊✲ศᢸ⪅㸧 ▮ ᓮ ᡂ ಇ㧗㏿⢊ሻ⇿Ⓨࢩ࣑࣮ࣗࣞࢩࣙࣥࢆᐇ⌧ࡍࡿࣁ࢖ࣈࣜࢵࢻᆺᇶᮏゎྜᡂἲࡢ㛤Ⓨ㸦2021
㹼2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸᱓ྡ୍ᚨ㸧㸦◊✲ศᢸ⪅㸧28 ᒣ ᮏ ㄃ ኈ㣕⩧ᛶື≀ࡢὶయෆ⛣ືศᩓࣔࢹࣝࡢ㛤Ⓨ࡜ࡑࢀ࡟ᇶ࡙ࡃ᪂ࡋ࠸⏕ែ⣔⟶⌮ᢏ⾡ࡢᵓ⠏㸦2022㹼2026 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸౫⏣᠇㸧㸦◊✲ศᢸ⪅㸧 す ᳃  ᣅ✚㞷ᵓ㐀ࡢ᫬✵㛫ⓗኚືࢆ⪃៖ࡋࡓ㞷ᔂࡢືⓗࣁࢨ࣮ࢻ࣐ࢵࣉࡢᵓ⠏㸦2021㹼2025ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᒣཱྀᝅ㸧㸦◊✲ศᢸ⪅㸧 ஂ ᮏ ᓧ ᖹࣁࢼࣂࢳಖ඲ࡢࡓࡵࡢ᪂⯆⑌⑓ࡢ⤫ྜⓗࣜࢫࢡホ౯㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᆏᮏెᏊ㸧㸦◊✲ศᢸ⪅㸧 ⳥ ụ ᾈ ࣮᫂࢜ࣉࣥ࡞ホ౯ࢥࣥࢸࢫࢺ࡟ࡼࡿ༏ྡຍᕤ࢔ࣝࢦࣜࢬ࣒࡜ࣜࢫࢡホ౯ࡢ◊✲㸦2018㹼
2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ஝  㞞 ྐࣁࣉࣟ୙඲ඃᛶ㑇ఏ⑓Ⓨ⑕࣭㔜⠜໬ࡢ᰿ᖿ࡜࡞ࡿ࢚ࣆࢪ࢙ࢿࢸ࢕ࢵࢡ࡞ࡺࡽࡂ㸦2021
㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸኱㚝₶㸧㸦◊✲ศᢸ⪅㸧
4.4 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦B) ಛ 㔝  ༤㠀⥺ᙧᨺ≀ᆺ᪉⛬ᘧࡢゎࡢࢲ࢖ࢼ࣑ࢡࢫ࡜Ἴ㠃ࡢఏ᧛⌧㇟㸦2021㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ஧ ᐑ ᗈ ࿴཯ᛂᣑᩓ⣔࡜ࡑࡢ≉␗ᴟ㝈⣔࡟⌧ࢀࡿࣃࢱ࣮ࣥࢲ࢖ࢼ࣑ࢡࢫࡢᩘ⌮ゎᯒ㸦2020㹼
2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 Ἑ 㔝 ಇ ୔㞳ᩓ⩌ࡢᗄఱᏛⓗ㔞Ꮚ⾲⌧࡜㧗ḟᅪ࡬ࡢᣑᙇ㸦2021㹼2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ▮ ᓮ ᡂ ಇ㠀༢⣧㛢᭤⥺࡟ᑐࡍࡿᗄఱᏛὶࡢ⇿Ⓨࡢ࣓࢝ࢽࢬ࣒ゎ᫂࡜₞㏆ゎᯒ㸦2020㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㛗⃝ኋஅ㸧㸦◊✲ศᢸ⪅㸧29 す ᳃  ᣅ♫఍ᛶ᪻⹸࡟Ꮫࡪᰂ㌾࡛㡹೺࡞⤌⧊࡙ࡃࡾ࡜ᶵ⬟Ⓨ⌧ࡢᐇ㦂ⓗ࠾ࡼࡧ⌮ㄽⓗ◊✲㸦2020㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ⓑ ▼ ඔ ᱻ♫఍ᛶ᪻⹸࡟Ꮫࡪᰂ㌾࡛㡹೺࡞⤌⧊࡙ࡃࡾ࡜ᶵ⬟Ⓨ⌧ࡢᐇ㦂ⓗ࠾ࡼࡧ⌮ㄽⓗ◊✲㸦2020㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸す᳃ ᣅ㸧㸦◊✲ศᢸ⪅㸧 ᐑ ୗ ⰾ ᫂⮬↛⎔ቃୗ࡛ࡢዟ⾜ࡁ㘒どࡢᩘ⌮ࣔࢹࣝᵓ⠏࡜஦ᨾ㜵Ṇ࣭▱⫱ᩍ⫱࡬ࡢᛂ⏝㸦2021㹼
2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᮡཎཌྜྷ㸧㸦◊✲ศᢸ⪅㸧 ᮡ ཎ ཌ ྜྷ⮬↛⎔ቃୗ࡛ࡢዟ⾜ࡁ㘒どࡢᩘ⌮ࣔࢹࣝᵓ⠏࡜஦ᨾ㜵Ṇ࣭▱⫱ᩍ⫱࡬ࡢᛂ⏝㸦2021㹼
2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ኱ ㇂ ᬛ Ꮚ⮬↛⎔ቃୗ࡛ࡢዟ⾜ࡁ㘒どࡢᩘ⌮ࣔࢹࣝᵓ⠏࡜஦ᨾ㜵Ṇ࣭▱⫱ᩍ⫱࡬ࡢᛂ⏝㸦2021㹼
2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᮡཎཌྜྷ㸧㸦◊✲ศᢸ⪅㸧 ┦ ⃝  Ᏺᐇ㦂࡜ィ⟬⛉Ꮫ࡜ࡢ⼥ྜ࡟ࡼࡿ⏕࿨ᶵ⬟ࢆഛ࠼ࡓࢸ࣮࣮ࣛࢻேᕤ㦵ࡢ㛤Ⓨ㸦2020㹼
2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ᮎᯇ J. ಙᙪ᫬✵㛫Ⓨᒎࡍࡿ⮬ᕫ㥑ືయࡢᵓ⠏㸦2020㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸୰⏣ ⪽㸧㸦◊✲ศᢸ⪅㸧♫఍ᛶ᪻⹸࡟Ꮫࡪᰂ㌾࡛㡹೺࡞⤌⧊࡙ࡃࡾ࡜ᶵ⬟Ⓨ⌧ࡢᐇ㦂ⓗ࠾ࡼࡧ⌮ㄽⓗ◊✲㸦2020㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸す᳃ ᣅ㸧㸦◊✲ศᢸ⪅㸧⃰ᗘሙࢆ㏻ࡋ࡚┦஫స⏝ࡍࡿ⮬ᕫ㥑ື⢏Ꮚ⣔ࣔࢹࣝࡢᵓ⠏࡜ゎᯒ㸦2021㹼2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸໭⏿⿱அ㸧㸦◊✲ศᢸ⪅㸧୰ ᮧ ࿴ ᖾኚศ࣮࢜ࢺ࢚ࣥࢥ࣮ࢲ࡜⢏Ꮚࣇ࢕ࣝࢱࡢ⼥ྜ࡟ࡼࡿ≧ែ✵㛫ࣔࢹࣜࣥࢢࡢ⮬ື໬

30

㸦2019㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᵽཱྀ▱அ㸧㸦◊✲ศᢸ⪅㸧୰ ᮧ Ꮥ ༤ᴫ᪥᫬ィ࡟ࡼࡿయ

ㄪ⠇࣓࢝ࢽࢬ࣒ࡢゎ᫂㸦2019㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᑠ㔝኱

㍜㸧㸦◊✲ศᢸ⪅㸧 ஝  㞞 ྐ⭝ࢆ୰ᚰ࡜ࡋࡓ㐠ືჾᙧែᙧᡂ࣓࢝ࢽࢬ࣒ࡢゎ᫂㸦2022㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
4.5 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦C㸧 ụ ⏣ ᖾ ኴࢽ࣮ࣗࣟࣥࡢⓎⅆ⌧㇟࡟కࡗ࡚Ⓨ⏕ࡍࡿࣃࣝࢫゎࡢ᫬✵㛫ࣃࢱ࣮ࣥࡢᩘ⌮ゎᯒ㸦2020㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ᯇ ᒸ ┤ அ
ᴫ Gorenstein ⎔ㄽࡢᙧᡂ࡜Ⓨᒎ㸦2018㹼2022 ᖺᗘ㸧(◊✲௦⾲⪅㸧 㕥 ᮌ ṇ ᫂⤖ࡧ┠⩌㛫ࡢ඲ᑕ‽ྠᆺ࡜⤖ࡧ┠ࡢ୙ኚ㔞࡜ࡢ㛵㐃࡟ࡘ࠸࡚ࡢ◊✲㸦2020㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ྜྷ ⏣ ೺ ୍ᩚ㛢࢖ࢹ࢔ࣝࢆ⏝࠸ࡓṇᶆᩘࡢ≉␗Ⅼࡢ◊✲㸦2019㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ኱ 㛵 ୍ ⚽ྍ᥮⎔ㄽ࡟࠾ࡅࡿࣄࣝ࣋ࣝࢺภᩘㄽࡢᒎ㛤㸦2021㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ࣄࣝ࣋ࣝࢺภᩘࡢ⌮ㄽࢆ✚ᴟⓗ࡟⏝࠸ࡓᒁᡤ⎔ㄽࡢᒎ㛤㸦2018㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ᪩ ᆏ  ኴᩚ㛢ໟࡢ⌮ㄽࡢ᪂ᒎ㛤࡜ᒁᡤ⎔ㄽ࡬ࡢᛂ⏝㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ᐑ ㊰ ᬛ ⾜㐜ᘏᗙᶆ⣔࡜௦ᩘᗄఱࡢ⌮ㄽ࡟ࡼࡿḟඖ⦰⣙࡜ᇙࡵ㎸ࡳࡢᩘ⌮⛉Ꮫⓗ◊✲㸦2020㹼
2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸୰㔝┤ே㸧㸦◊✲ศᢸ⪅㸧

31 ᑠ ᕝ ▱ அศᒱᵓ㐀ゎᯒ࡟ᇶ࡙ࡃ⏕⌮࣭໬Ꮫ཯ᛂࣔࢹࣝࡢไᚚ㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
GINDER, Elliott
Surface PDE: a minimizing movement approach㸦2022㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ⱝ㔝཭୍㑻⪃࣭ྂẸ᪘ㄅࢹ࣮ࢱࢆゎᯒࡍࡿࡓࡵࡢ᪂ࡋ࠸☜⋡㐣⛬ࣔࢹࣜࣥࢢ࡜ࡑࡢᣑᩓ㏆ఝ
㸦2021㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ▼ ⏣ ⚈ Ꮚᢡ⣬ࡢᩘ⌮࡟ࡼࡿࢥ࢔ᵓ㐀ࡢᶵᲔⓗ≉ᛶࡢタィ㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ᒣ ᮏ ㄃ ኈᾏⲡ⏕ែ⣔ಖ඲࡟࠾ࡅࡿ࢔࣑࣓࢜࢘࢞ࡢ✵㛫ศᕸືែࡢゎ᫂㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ⠛ ⏣ ῟ ୍ᢡ⣬ᘧ 3D ࣉࣜࣥࢱ࣮ᐇ⌧ࡢⅭࡢᢡࡾ⣬ࡢᒎ㛤ᅗ࡟㛵ࡍࡿ◊✲㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ዉ Ⰻ ▱ ᝴๛ᛶ᮲௳௜ࡁ❧య࡟࠾ࡅࡿ㐃⥆ⓗᢡࡾ␚ࡳၥ㢟ࡢゎ᫂㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 Ⲩ ᕝ  ⸅ゝⴥࡢ༳㇟ࢆ཯ᫎࡋࡓᑐヰᆺ㐍໬ィ⟬࡟ࡼࡿ㓄Ⰽࢹࢨ࢖ࣥࢩࢫࢸ࣒࡟㛵ࡍࡿ◊✲
㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ୰ ᮧ Ꮥ ༤࢙࢘࢔ࣛࣈࣝࢹࣂ࢖ࢫ࡟ࡼࡿ╧╀ぬ㓰ࣜࢬ࣒ᐃ࡜♫఍ⓗࢪ࢙ࢵࢺࣛࢢⓎ⑕ᇶ┙ࡢゎ᫂㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㧗㡲ዉࠎ㸧㸦◊✲ศᢸ⪅㸧⚄⤒ෆศἪ࡟ࡼࡿ⎔ቃኚ໬࡟ᛂࡌࡓయ⾲⪅㸸すᓥ⥔▱Ꮚ㸧㸦◊✲ศᢸ⪅㸧

32⥔ᣢࡢไᚚᶵᵓ㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦ ᓥ  ᘯ ᖾ⏕≀ࡢᶵ⬟ᙧែ࡟Ꮫࡪᨃ࿘ᮇᆺᮦᩱࡢ㧗ᶵ⬟໬࡜≀ᛶᛂ⟅᧯స㸦2019㹼2022 ᖺᗘ)㸦◊✲௦⾲⪅㸧 ⛅ ᒣ ṇ ࿴᪂ࡋ࠸⣽⬊ከ㠃యࣔࢹࣝࡢᵓ⠏࡟㛵ࡍࡿᩘ⌮ⓗ◊✲㸦2019㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ᒾᮏ┿⿱Ꮚ
࢖࢝ࡢᨃែ⾜ື࡟࠾ࡅࡿࣃࢱ࣮ࣥኚ໬࡟Ꮫࡪືⓗࣃࢱ࣮ࣥᙧᡂ⌮ㄽ㸦2021㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
4.6 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᣮᡓⓗⴌⱆ◊✲ᮡ ཎ ཌ ྜྷࠕ㉸୙ྍ⬟❧యࠖࡢⓎ᥀࡜ࡑࡢ㘒どㄏⓎせᅉࡢᐃ㔞໬࣭య⣔໬㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧┦ ⃝  Ᏺච␿⣔࡟ാࡁ࠿ࡅࡿࣂ࢖࢜ࢭ࣑ࣛࢵࢡࢫࡢᶵ⬟Ⓨ⌧ᶵᗎࡢゎ᫂㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
4.7 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᣮᡓⓗ◊✲㸦㛤ᣅ㸧 ᒣ ཱྀ ᬛ ᙪ⬻⣽⬊ࢿࢵࢺ࣮࣡ࢡ࡟࠾ࡅࡿங㓟௦ㅰືᏛ㸫⬻ࡢ㧗ḟᶵ⬟ࡸ⚄⤒⑌ᝈࡢゎ᫂ࢆ┠ᣦࡋ࡚㸫㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㞵ᐑ㝯㸧㸦◊✲ศᢸ⪅㸧 ୰ ᮧ ࿴ ᖾ⬻⣽⬊ࢿࢵࢺ࣮࣡ࢡ࡟࠾ࡅࡿங㓟௦ㅰືᏛ㸫⬻ࡢ㧗ḟᶵ⬟ࡸ⚄⤒⑌ᝈࡢゎ᫂ࢆ┠ᣦࡋ࡚㸫㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㞵ᐑ㝯㸧㸦◊✲ศᢸ⪅㸧
4.8 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ⱝᡭ◊✲ ㎷  ಇ ㍜⡆⣙໬ࡋࡓࢫࢣ࢖ࣥ௦ᩘ࡜ࢹ࣮࣭ࣥࢶ࢕ࢫࢺࡢබᘧ࡟ࡼࡿపḟඖࢺ࣏ࣟࢪ࣮ࡢ◊✲㸦2022㹼2026 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 㛵 ᆏ Ṍ ᖿ」㞧ࢿࢵࢺ࣮࣡ࢡᵓ㐀࡟ᑐࡍࡿ఩┦ⓗᡭἲࢆ⏝࠸ࡓᩘ⌮ゎᯒ㸦2021㹼2025 ᖺᗘ㸧㸦◊33✲௦⾲⪅㸧 ⏣ 㑔 ❶ ὒ㝆㞷⤖ᬗ㉳※ࡢᙅᒙᙧᡂ࡟㛵ࡍࡿᩘ್ⓗ࢔ࣉ࣮ࣟࢳ㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ᳿   㝧᪂ࡋ࠸఩┦᭱㐺໬ᡭἲ࡟ࡼࡿᏳ඲࡞✵㛫඘ሸ㍺㏦⟽ࡢᐇ⌧࡟㛵ࡍࡿ◊✲㸦2022㹼
2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ⓑ ▼ ඔ ᱻ⏕≀㞟ᅋࡀࡶࡘศᴗࢩࢫࢸ࣒ࡢಶయ㛫᝟ሗఏ㐩ࢿࢵࢺ࣮࣡ࢡᵓ㐀ࡢᙺ๭ࡢゎ᫂
㸦2022㹼2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
4.9 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᅜ㝿ඹྠ◊✲ຍ㏿ᇶ㔠㸦ᅜ㝿ඹྠ◊✲ᙉ໬(B)㸧
 ୰ ᮧ Ꮥ ༤
In vivo Miniscope ࢆ⏝࠸ࡓຍ㱋࣭⑌ᝈ࡟క࠺ᴫ᪥ᶵ⬟㞀ᐖࡢゎ᫂㸦2020㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸⏣ཎ ඃ㸧㸦◊✲ศᢸ⪅㸧
4.10 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ CREST ⳥ ụ ᾈ ᫂Ᏻ඲ᛶ࡜᭷⏝ᛶࡢಖドࡢ࠶ࡿ࣊ࣝࢫࢣ࢔༏ྡࢥ࣮࣍ࢺᇶ┙㸦2021 ᖺ 10 ᭶㹼2027 ᖺ
3 ᭶㸧㸦◊✲௦⾲⪅㸧 ᓥ  ᘯ ᖾࢼࣀ࣭࣐࢖ࢡࣟ⑂ປᏛ⌮ࡢ㛤ᣅ࡜㉸㧗⑂ປᙉᗘ㔠ᒓࡢᐇ⌧㸦2020㹼2026 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸⃈ᕝ㈗ᚿ㸧㸦◊✲ศᢸ⪅㸧 ⛅ ᒣ ṇ ࿴⤖ᬗᵓ㐀ࢩ࣑࣮ࣗࣞࢱ࣮ࡢ㛤Ⓨ㸦2019㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸᱇ࡺ࠿ࡾ㸧㸦◊✲ศᢸ⪅㸧
4.11 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ࢭࣥࢱ࣮࣭࢜ࣈ࣭࢖ࣀ࣮࣋ࢩࣙࣥࣉࣟࢢ࣒ࣛ Ⲩ ᕝ  ⸅ឤᛶ࡜ࢹࢪࢱࣝ〇㐀ࢆ┤⤖ࡋࠊ⏕ά⪅ࡢ๰㐀ᛶࢆᣑᙇࡍࡿࣇ࢓ࣈᆅ⌫♫఍๰㐀ᣐⅬ
㸦2016㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧

34

 ᐑ ୗ ⰾ ᫂ឤᛶ࡜ࢹࢪࢱࣝ〇㐀ࢆ┤⤖ࡋࠊ⏕ά⪅ࡢ๰㐀ᛶࢆᣑᙇࡍࡿࣇ࢓ࣈᆅ⌫♫఍๰㐀ᣐⅬ
㸦2016㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸Ⲩᕝ⸅㸧㸦◊✲ศᢸ⪅㸧
4.12 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ RISTEX(♫఍ᢏ⾡◊✲㛤Ⓨ) ୰ ᯘ ┿ ⌮ Ꮚ
ELSI ࢆ㋃ࡲ࠼ࡓ⮬ື㐠㌿ᢏ⾡ࡢ⌧ሙ࡟༶ࡋࡓ♫఍ᐇ⿦ᡭἲࡢᵓ⠏㸦2020㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸୰㔝 බᙪ㸧㸦◊✲ศᢸ⪅㸧
4.13 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᮍ᮶♫఍๰㐀஦ᴗ᥈⣴ຍ㏿ᆺ ஬ ༑ ᔒ ᝆ ⣖⬻≉ᚩ࡜ከ㠃ⓗ㐩ᡂឤ࡟ᇶ࡙ࡃಶู᭱㐺໬ᩍ⫱ᨭ᥼㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸⣽⏣༓ᑜ㸧㸦◊✲ศᢸ⪅㸧
4.14 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ◊✲ᡂᯝᒎ㛤஦ᴗ ◊✲ᡂᯝ᭱㐺ᒎ㛤ᨭ᥼ࣉࣟࢢ࣒ࣛ A-STEPࢺࣛ࢖࢔࢘ࢺ ┦ ⃝  Ᏺ⡆౽࡞⁐ᾮࣉࣟࢭࢫ࡟ࡼࡿ⧄⥔ᙉ໬ࣉࣛࢫࢳࢵࢡ࡬ࡢ⪏ឤᰁᛶ௜୚ࣉࣟࢭࢫࡢᵓ⠏㸦2022㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
4.15 ᪥ᮏᏛ⾡᣺⯆఍ ஧ᅜ㛫஺ὶ஦ᴗ ᮎᯇ J. ಙᙪ⏕࿨⌧㇟࡟ࡏࡲࡿ≀⌮࣭໬Ꮫࡢ⮬ᕫ⤌⧊໬㸫ࣜࢬ࣒⌧㇟ࠊࣃࢱ࣮ࣥᙧᡂࠊ⮬ᚊ㐠ື㸫㸦2021㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
4.16 ᫂἞኱Ꮫⱝᡭ◊✲ ஂ ୡ 㞞 ࿴᫬✵㛫ࣃࢱ࣮ࣥᙧᡂ࡟కࡗ࡚ኚᙧࡍࡿ᪂つ⮬ᕫ㥑ືయࡢ㛤Ⓨ㸦2022 ᖺᗘ㸧 ஂ ᮏ ᓧ ᖹ࢔ࣜࡢ༠ㄪ㐠ᦙ࡟࠾ࡅࡿືసࡢྠㄪ࣓࢝ࢽࢬ࣒ࡢゎ᫂㸦2022 ᖺᗘ㸧
4.17 ᫂἞኱Ꮫ኱Ꮫ㝔ඹྠ◊✲ ஝  㞞 ྐࢱࣥࣃࢡ㉁⩻ヂᚋಟ㣭ࡢᶆⓗ࡜ࡋࡓ㦵᱁➽ไᚚ࣓࢝ࢽࢬ࣒ࡢゎ᫂㸦2022 ᖺᗘ㸧

35

4.18 ᫂἞኱Ꮫ⛉Ꮫᢏ⾡◊✲ᡤ㔜Ⅼ◊✲ᐑ ୗ ⰾ ᫂ᄇ㟝ᆺ࿡ぬࢹ࢕ࢫࣉࣞ࢖ࡢᨵⰋ࡜Ⓨᒎ㸦2022 ᖺᗘ㸧
4.19 ࡑࡢ௚ ྜྷ ⏣ ೺ ୍㸦᪥ᮏ኱Ꮫ㸧ᩥ⌮Ꮫ㒊௜⨨◊✲ᡤᡤဨಶே◊✲㈝ࠊࠕ1 ḟඖᩘ್ⓗ༙⩌ࡢ࢖ࢹ࢔ࣝࡢ
ࢥ࢔ࡢ◊✲ࠖ
㸦2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ཭ ᯞ ᫂ ಖ㸦㛵す኱Ꮫ㸧Ꮫእඹྠ◊✲㈝ࠊ
ࠕ㘒どࢆά⏝ࡋࡓసᴗᶆ‽໬᥎㐍࡟㛵ࡍࡿᡭἲࡢ㛤Ⓨࠖ㸦2022 ᖺ 1 ᭶㹼6 ᭶㸧㸦◊✲௦⾲⪅㸧㸦㛵す኱Ꮫ㸧Ꮫእඹྠ◊✲㈝ࠊ
ࠕ㘒どࢆά⏝ࡋࡓసᴗᶆ‽໬᥎㐍ࡢᐇ⿦࡜ᒎ㛤ࠖ
㸦2022
ᖺ 9 ᭶㹼2023 ᖺ 3 ᭶㸧㸦◊✲௦⾲⪅㸧㸦㛵す኱Ꮫ㸧2022 ᖺᗘⱝᡭ◊✲⪅⫱ᡂ⤒㈝ࠊ
ࠕ⮬ື㐠㌿㌴ࡢᩘ⌮ࣔࢹࣜࣥࢢ࡜῰⁫⦆࿴ࢆᐇ⌧ࡍࡿຠᯝⓗ࡞㌴୧ไᚚἲࡢᵓ⠏ࠖ㸦2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧㸦Ṋⶶ㔝኱Ꮫ㸧௧࿴㸲ᖺᗘࡋ࠶ࢃࡏ◊✲㈝ࠊ
ࠕ≀ὶࢹࢪࢱ࣭ࣝࢺࣛࣥࢫࣇ࢛࣮࣓࣮ࢩ
ࣙࣥ࡬ྥࡅࡓᩘ⌮᭱㐺໬࢔ࣝࢦࣜࢬ࣒ࡢ㛤Ⓨ ࠖ
㸦2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸బࠎᮌከᕼᏊ㸧㸦◊✲ศᢸ⪅㸧 బ ࠎ ᮌ ῄ ᜨ㸦ᰴ㸧ᒣᒸⓑ➉ᇽ࡜ࡢඹྠ◊✲ࠊࠕᡪ〇సᕤ⛬࡬ࡢ⌧௦ᢏ⾡᥼⏝࡟㛵ࡍࡿ◊✲ࠖ
㸦2022
㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ⴗཎ୍㑻㸧㸦◊✲ศᢸ⪅㸧
JFE㸦ᰴ㸧࡜ࡢඹྠ◊✲ࠊࠕᢡ⣬ᕤᏛά⏝࡟ࡼࡿᴟⷧᮦࡢ㧗๛ᛶᵓ㐀࡜ᢡࡾ␚ࡳᵓ㐀ࡢ๰⏕̿஌⏝㌴ࢡࣛࢵࢩࣗ࣎ࢵࢡࢫࠊᐜჾࠖ
㸦2022㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ⴗཎ୍㑻㸧㸦◊✲ศᢸ⪅㸧ⴗ ཎ ୍ 㑻㸦ᰴ㸧ᒣᒸⓑ➉ᇽ࡜ࡢඹྠ◊✲ࠊࠕᡪ〇సᕤ⛬࡬ࡢ⌧௦ᢏ⾡᥼⏝࡟㛵ࡍࡿ◊✲ࠖ
㸦2022
㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧

36

JFE㸦ᰴ㸧࡜ࡢඹྠ◊✲ࠊࠕᢡ⣬ᕤᏛά⏝࡟ࡼࡿᴟⷧᮦࡢ㧗๛ᛶᵓ㐀࡜ᢡࡾ␚ࡳᵓ㐀ࡢ๰⏕̿஌⏝㌴ࢡࣛࢵࢩࣗ࣎ࢵࢡࢫࠊᐜჾࠖ㸦2019㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ஂ ୡ 㞞 ࿴
2022 ᖺᗘ➲ᕝ⛉Ꮫ◊✲ຓᡂࠊࠕ໬Ꮫ᣺ື཯ᛂࡢࣃࢱ࣮ࣥᙧᡂࡀ๰Ⓨࡍࡿ㠀⥺ᙧ⌧㇟ࡢ᥈⣴࡜ไᚚࠖ
㸦2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ᐑ ୗ ⰾ ୍᫂⯡㈈ᅋἲே ࢟ࣖࣀࣥ㈈ᅋࠊ
ࠕ೺ᗣ࡞㣗஦ࢆ໬Ꮫ≀㉁࡞ࡋ࡛‶㊊࡞⨾࿡ࡋࡉ࡟ኚ࠼ࡿ㟁Ẽ࿡ぬᢏ⾡ࠖ㸦2019㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ࣖࣇ࣮㸦ᰴ㸧ࠊࠕ࢙࢘ࣈࢧ࣮ࣅࢫ฼⏝᫬ࡢ୺ほⓗᛌ㐺ࡉࢆྥୖࡉࡏࡿᡭἲࡢᐇ㦂ⓗ᳨ウࠖ㸦2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᑠᯇᏕᚨ㸧㸦◊✲ศᢸ⪅㸧࢟ࣜࣥ HD㸦ᰴ㸧ࠊࠕ㟁Ẽ่⃭ࢆ௓ࡋࡓ࿡ぬࡢࢥࣥࢺ࣮ࣟࣝ࡟㛵ࡍࡿ◊✲ࠖ
㸦2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
ࢧ࣒ࢫࣥ(ᰴ)ࠊ
ࠕ࿡ぬྜᡂᶵჾཬࡧไᚚࣉࣟࢢ࣒ࣛࡢసᡂࠖ
㸦2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧୕஭≀⏘(ᰴ)ࠊ
ࠕ࢝࢝࢜ཎᩱ㣧ᩱࡢ࿡ぬศᯒཬࡧྠ࿡ぬ෌⌧ᡭἲࡢ㛤Ⓨ᳨ウࠖ
㸦2022 ᖺᗘ㸧H2Lࠊᐤ௜㔠㸦2022 ᖺᗘ㸧 ᮎᯇ J. ಙᙪබ┈㈈ᅋἲே ࢭࢥ࣒⛉Ꮫᢏ⾡᣺⯆㈈ᅋࠊ
ࠕ⏕࿨ཎ⌮ࡢゎ᫂࡟ྥࡅࡓ㝵ᒙᵓ㐀ࢆᣢࡘࣔࢹࣝᐇ㦂⣔ࡢᵓ⠏ࠖ㸦2018㹼2021 ᖺᗘ㸧୰ ᮧ ࿴ ᖾ㮵ᓥᘓタᰴᘧ఍♫ࠊඹྠ◊✲㈝㸦2022 ᖺᗘ㸧࢝࢖࢖ࣥࢲࢫࢺ࣮ࣜࢬᰴᘧ఍♫ࠊඹྠ◊✲㈝㸦2022㹼2023 ᖺᗘ㸧375࠙ᾏእᥦᦠᶵ㛵ࠚ

ᅜྡ

䩘
䩬
䩶
䨼

䩜
䩋
䩍
䩣

䨼
䩝
䨧
䩶

䨧
䩂
䩭
䨥

䨧
䨱
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䨼

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௦⾲⪅ྡ
(⥾⤖⪅)

㐃ᦠඛẕయᶵ㛵㻌 ཬ䜃㻌 㐃ᦠᶵ㛵ྡ

L'École des hautes études en sciences sociales (EHESS)
Centre d'Analyse et de Mathématique Sociales (CAMS)

Henri Berestycki୕ᮧᫀὈᅜ❧♫఍⛉Ꮫ㧗➼◊✲㝔 ♫఍ᩘ⌮ゎᯒ䝉䞁䝍䞊(http://www.ehess.fr/fr/) (http://cams.ehess.fr/)

Vietnamese Academy of Science and Technology (VAST)
Hanoi Institute of Mathematics (HIM)

Ngo Viet Trungᚋ⸨ᅄ㑻䝧䝖䝘䝮⛉Ꮫᢏ⾡䜰䜹䝕䝭䞊 䝝䝜䜲ᩘᏛ◊✲ᡤ(http://www.vast.ac.vn/) (http://www.math.ac.vn/)
Universidad Complutense de Madrid (UCM)
Instituto de Matemática Interdisciplinar (IM䠥)Miguel A.Herrero䝬䝗䝸䞊䝗䞉䝁䞁䝥䝸䝔䞁䝉኱Ꮫ Ꮫ㝿ᩘᏛ◊✲ᡤ
䠄http://www.ucm.es/info/ucmp/)(http://www.mat.ucm.es/imi/)
Consiglio Nazionale delle Ricerche (CNR)
The Istituto per le Applicazioni del Calcolo "MauroPicone"
(IAC)

୕ᮧᫀὈ

Michel Bertsch୕ᮧᫀὈᅜ❧Ꮫ⾡◊✲఍㆟ ᛂ⏝ᩘᏛ◊✲ᡤ(http://www.cnr.it/sitocnr/home.html) (http://www.iac.cnr.it/)
The Centre for Mathematical Biology(CMB),
University of Oxford, Oxford, United Kingdom

Philip. K. Maini୕ᮧᫀὈⱥᅜ䜸䝑䜽䝇䝣䜷䞊䝗኱Ꮫᩘ⌮⏕≀Ꮫ䝉䞁䝍ʊ
䠄http://www.maths.ox.ac.uk/groups/mathematical-biology䠅➨䠍ᮇ
The Centre National de la Recherche Scientifique
The Universite ParisʊSud, The Universite Nice Sofia Antipolis
The Korea Advanced Institute of Science and Technology
The National Center for Theoretical Science, Mathematics
Divisonᅜ❧⛉Ꮫ◊✲䝉䞁䝍䞊䠄䝣䝷䞁䝇䠅䠈䝟䝸༡኱Ꮫ䠈䝙䞊䝇䞉䝋䝣䜱䜰䞉䜰䞁䝔䜱䝫䝸䝇኱Ꮫ䠄䝣䝷䞁䝇䠅䠈㡑ᅜ⛉Ꮫᢏ⾡㝔䠄㡑ᅜ䠅䠈ᅜ❧⌮ㄽ⛉Ꮫ◊✲୰ᚰᩘᏛ⤌䠄ྎ‴䠅➨䠎ᮇᅜ❧⛉Ꮫ◊✲䝉䞁䝍䞊䠄䝣䝷䞁䝇䠅䠈䝻䝺䞊䝚኱Ꮫ䠄䝣䝷䞁䝇䠅䠈䝟䝸䞉䝃䜽䝺䞊኱Ꮫ䠄䝣䝷䞁䝇䠅䠈㡑ᅜ⛉Ꮫᢏ⾡㝔䠄㡑ᅜ䠅䠈ᅜ❧⌮ㄽ⛉Ꮫ◊✲୰ᚰᩘᏛ⤌䠄ྎ‴䠅
The Center for Mathematical Biology, The University ofPennsylvania
䝨䞁䝅䝹䝧䝙䜰኱Ꮫᩘ⌮⏕≀Ꮫ䝉䞁䝍䞊➨䠍ᮇJacques BITTOUN Ꮫ㛗
Frédérique VIDAL Ꮫ㛗
Soonchil LEE ⮬↛⛉Ꮫ኱Ꮫ㛗
Wen-Ching LI ᡤ㛗➨䠎ᮇ䝣䝷䞁䝇ഃ௦⾲ୡヰேThomas Giletti䠄䝻䝺䞊䝚኱Ꮫ䠅᳃ὒ୍ᮁJoshua Plotkin
Ⲩᕝ⸅
ಛ㔝༤

38

⥾⤖ヲ⣽

◊✲⪅䛾஺ὶ䚸PD 䛾ὴ㐵䚸ཷධ䜜䛺䛹Ꮫ⾡◊✲༠ຊ䛻㛵䛩䜛ぬぬ᭩◊✲⪅䛾஺ὶ䚸PD 䛾ὴ㐵䚸ཷධ䜜䛺䛹Ꮫ⾡◊✲༠ຊ䛻㛵䛩䜛ぬぬ᭩ᩘ⌮⛉Ꮫ䛾ᅜ㝿ⓗ䛺䝛䝑䝖䝽䞊䜽ᵓ⠏䜔ேᮦ஺ὶ䛺䛹䜢✚ᴟⓗ䛻᥎㐍䛩䜛Ꮫ⾡◊✲༠ຊ䛻㛵䛩䜛ぬぬ᭩◊✲⪅䛾஺ὶ䚸PD 䛾ὴ㐵䚸ཷධ䜜䛺䛹Ꮫ⾡◊✲༠ຊ䛻㛵䛩䜛༠༠ᐃ⥾⤖᪥䠋㻌 㻌 㻌 㻌 㻌 㻌᭷ຠᮇ㛫2008 ᖺ 3 ᭶ 21 ᪥䠋䡚3 ᖺ㛫䠄ͤ⮬ື᭦᪂䠅

2008 ᖺ 3 ᭶ 17 ᪥䠋䡚3 ᖺ㛫䠄ͤ⮬ື᭦᪂䠅

2009 ᖺ 3 ᭶ 20 ᪥䠋䡚3 ᖺ㛫䠄ͤ⮬ື᭦᪂䠅

2009 ᖺ 10 ᭶ 28 ᪥䠋䡚3 ᖺ㛫䠄ͤ⮬ື᭦᪂䠅

2012 ᖺ 3 ᭶ 14 ᪥䠋◊✲⪅䛾஺ὶ䚸PD 䛾ὴ㐵䚸ཷධ䜜䛺䛹Ꮫ⾡◊✲༠ຊ䛻㛵䛩䜛༠༠ᐃ

䡚3 ᖺ㛫䠄ͤ⮬ື᭦᪂䠅➨䠍ᮇ
CNRS ᅜ㝿◊✲䝛䝑䝖䝽䞊䜽䠄GDRI䠅䝥䝻䜾䝷䝮ചୗ䛾 GDRI-ReaDiNet ஦ᴗタ❧䛻㛵䛩䜛༠ᐃ➨䠍ᮇ䠄GDRI䠅
2015 ᖺ 1 ᭶ 1 ᪥
䡚5 ᖺ㛫

➨䠎ᮇ
CNRS ᅜ㝿◊✲䝛䝑䝖䝽䞊
䜽䠄IRN䠅䝥䝻䜾䝷䝮ചୗ䛾
IRN-ReaDiNet ஦ᴗタ❧䛻㛵䛩䜛ྜពᩥ᭩䛾஺᥮◊✲⪅䛾஺ὶ䚸PD 䛾ὴ㐵䚸ཷධ䜜䛺䛹Ꮫ⾡◊✲༠ຊ䛻㛵䛩䜛༠༠ᐃ➨䠎ᮇ䠄IRN䠅
2020 ᖺ 1 ᭶ 1 ᪥
䡚5 ᖺ㛫

2023 ᖺ 3 ᭶ 14 ᪥䠋
䡚5 ᖺ㛫

6࠙MIMS ࡢ 2022 ᖺᗘάືሗ࿌ࠚ
6.1

ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖඹྠ◊✲㞟఍

6.1.1 ࠙◊✲㞟఍ᆺࠚࠕᗄఱᏛ࣭㐃⥆యຊᏛ࣭᝟ሗ⛉Ꮫࡢ஺ᕪ㡿ᇦࡢ᥈⣴㸦Ϫ㸧㸫ྍど໬ຊ㸫ࠖ᪥௜㸸12 ᭶ 2 ᪥ࠊ3 ᪥◊✲௦⾲⪅㸸⏣୰Ⰻᕭ㸦ᶓ὾ᅜ❧኱Ꮫ㸧⤌⧊ጤဨ㸸 ⏣୰Ⰻᕭ㸦ᶓ὾ᅜ❧኱Ꮫ㸧ࠊᒣཱྀဴ⏕㸦ᮾி኱Ꮫ㸧ࠊబ⸨຾ᙪ㸦໭ᾏ㐨኱Ꮫ㸧ࠊఫ㔝 ㇏㸦ᮾி⌮⛉኱Ꮫ㸧ࠊ࿴⏣ᾈྐ㸦❧࿨㤋኱Ꮫ㸧ࠊᮌᮧṇே㸦㔠ἑ኱Ꮫ㸧ࠊᒣཱྀᬛᙪ㸦᫂἞኱Ꮫ㸧
12 ᭶ 2 ᪥ࠕ⏕యᶵ⬟ィ

࡟ࡼࡿ⬻࣭➽ᶵ⬟ࡢྍど໬ࠖㅮᖌ㸸ᑠ㔝 ᘪ⤮㸦᫂἞኱Ꮫ㸧ࠕ⤫ィⓗ᥎ᐃࡢ᝟ሗᗄఱࠖ
ㅮᖌ㸸ᘅ℩ ၿ኱㸦᫂἞኱Ꮫ㸧ࠕ㐠ື㔞ὶ࡬ࡢᣍᚅࠖ
ㅮᖌ㸸㛵ᮏ ㅬ (Université Paris Cité)ࠕ࡞ࡵࡽ࠿࡞ᗄఱᏛ࡜ຊᏛࠖ
ㅮᖌ㸸㇂ᮧ ┬࿃㸦ྡྂᒇ኱Ꮫ㸧ࠕᾮᬗ࡟࠾ࡅࡿ㟁ሙㄏ㉳஘ὶ࡜㈇ࡢ⢓ᛶࠖㅮᖌ㸸ᢡཎ ᏹ㸦໭ᾏ㐨኱Ꮫ㸧
12 ᭶ 3 ᪥
ࠕከどⅬ୕ゅ㔞ࠖㅮᖌ㸸㔠㇂ ೺୍㸦ᒸᒣ኱Ꮫ ྡ㄃ᩍᤵ㸧ࠕࢫࢸࣞ࢜㢧ᚤ㙾ἲ࡟ࡼࡿ࢔࣓࣮ࣂࡢ⣽⬊⭷ኚᙧࡢほᐹࠖㅮᖌ㸸すୖ ᖾ⠊㸦໭ᾏ㐨኱Ꮫ㸧
6.1.2 ࠙◊✲㞟఍ᆺࠚࠕ♫఍≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖ᪥௜㸸12 ᭶ 10 ᪥◊✲௦⾲⪅㸸⸨Ụ 㑈㸦⚄ዉᕝ኱Ꮫ㸧⤌⧊ጤဨ㸸 ⸨Ụ 㑈㸦⚄ዉᕝ኱Ꮫ㸧ࠊᑠ⏣ᇉ Ꮥ㸦⛉Ꮫᩍ⫱⥲ྜ◊✲ᡤᰴᘧ఍♫㸧ࠊᒣᓮᘯ㸦᪩✄⏣኱Ꮫ㸧ࠊᒣᮏ ೺㸦⌰⌫኱Ꮫ㸧ࠊబ㔝ᖾᜨ㸦⟃Ἴ኱Ꮫ㸧ࠊ⏣୰⨾ᰤᏊ㸦᫂἞኱Ꮫ㸧ࠊᏲ ┿ኴ㑻㸦ᘯ๓኱Ꮫ㸧ࠊᅧ௰ᐶே㸦୕㔜኱Ꮫ㸧ࠊ▼ᓮ㱟஧㸦⚟ᒸ┴❧኱Ꮫ㸧ࠊΏ㑔㞙ྐ㸦ᡂᇛ኱Ꮫ㸧ࠊす᳃ ᣅ㸦᫂἞኱Ꮫ㸧ࠊ⏣ᮧ⩏ಖ㸦⤫ィᩘ⌮◊✲ᡤ㸧ࠊబ⸨ᙲὒ㸦ᶓ὾ᕷ❧኱Ꮫ㸧ࠊ㯮⏣ṇ᫂㸦᫂἞Ꮫ㝔኱Ꮫ㸧ࠊ᳃ ྐ㸦஑ᕞ኱Ꮫ㸧ࠊ▼ᕝ㸦㔠ἑᏛ㝔኱Ꮫ㸧ࠊᯇୗ ㈉㸦୰ኸ኱Ꮫ㸧ࠊ๓㔝⩏ᬕ㸦᫂἞኱Ꮫ㸧ࠊ㧗▼ဴᘺ㸦ᗈᓥ⤒῭኱Ꮫ㸧ࠊ㣤἟㑥ᙪ㸦RGA ࣜ࢖ࣥࢩࣗ࢔ࣛࣥࢫ࢝ࣥࣃࢽ࣮㸧39

12 ᭶ 10 ᪥ࠕྍኚୗ㝈್ࢆࡶࡘ஌⟬☜⋡㐣⛬ࡢ㐺⏝⠊ᅖࡢᣑᙇ࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸‫ۑ‬ᯈᮾ ㈗ᚿࠊᰗᕝ ༤୍㸦࢔ࣥࣜࢶ(ᰴ)㸧ࠊᒣᮏ ೺㸦⌰⌫኱Ꮫ㸧ࠊᒣᓮ ⩏ᘯ㸦᪩✄⏣኱Ꮫ㸧ࠕရモศ㢮࡟ࡼࡿⱥᩥࢸ࢟ࢫࢺࡢᵓ㐀ゎᯒࠖㅮᖌ㸸‫ۑ‬Ỉཱྀ Ẏ㸦኱㜰බ❧኱Ꮫ㸧ࠊ㕥ᮌ ᓅே㸦㟷ᒣᏛ㝔኱Ꮫ㸧ࠕⅆᒣᄇⅆほࢹ࣮ࢱ࡟࠾ࡅࡿ㛫Ḟᛶࡢ⤫ィⓗᛶ㉁ࠖ

ㅮᖌ㸸‫▼ۑ‬ᓮ 㱟஧㸦⚟ᒸ┴❧኱Ꮫ㸧ࠊ஭ୖ ᨻ⩏㸦㮵ඣᓥ኱Ꮫྡ㄃ᩍᤵ㸧ࠕ㔝⌫࡟࠾ࡅࡿᡴ㡰ࡢຠ⋡ⓗࣇࣟࣥࢸ࢕࢔࡜ᡴ⪅ࡢከᵝᛶࡢᙳ㡪ࠖㅮᖌ㸸‫⸨ۑ‬Ụ 㑈ࠊ∾㔝 ྐࠊ❑㇂ ᾈே㸦⚄ዉᕝ኱Ꮫ㸧ࠕඹ౫Ꮡࡍࡿ⏕ែ⣔ࡢ⤯⁛ࣜࢫࢡࠖㅮᖌ㸸๓㔝 ⩏ᬕ㸦᫂἞኱Ꮫ㸧ࠕ㒔ᕷ㞟ఫ࡜㝸㞳࡟࠾ࡅࡿ┦㌿⛣㺁ㅮᖌ㸸඲ ༟ᶞ㸦㧗▱ᕤ⛉኱Ꮫ㸧ࠕᕷ༊⏫ᮧ㛫ேὶࢿࢵࢺ࣮࣡ࢡ࡜ឤᰁ⑕ᣑᩓࣔࢹࣝࠖ
ㅮᖌ㸸‫ۑ‬Ᏺ⏣ ᬛ㸦㟼ᒸ኱Ꮫ㸧ࠊ୰ᕝ カ⠊㸦රᗜ┴❧኱Ꮫ㸧ࠕࣛࣥࢲ࣒ࢿࢵࢺ࣮࣡ࢡ࡟࠾ࡅࡿ࣐ࢫࢡ╔⏝ࡢΰྜࣃࢱ࣮ࣥ௜ࡁឤᰁ⑕ࣔࢹࣝࡢゎᯒࠖㅮᖌ㸸‫ۑ‬Ώ㑓 ኱ክࠊ㛗㇂ᕝ 㞝ኸ㸦Ⲉᇛ኱Ꮫ㸧
ࠕCOVID-19 ࡢ᪂ࡋ࠸ࢥࣥࣃ࣮ࢺ࣓ࣥࢺࣔࢹࣝࠖ
ㅮᖌ㸸ᑠ⏣ᇉ Ꮥ㸦⛉Ꮫᩍ⫱⥲ྜ◊✲ᡤࠊ஑ᕞ኱Ꮫ㸧ࠕSIQR ࣔࢹࣝ࡟ࡼࡿୡ⏺ 190 ࣨᅜࡢ COVID-19 ឤᰁືྥ࡜࣡ࢡࢳࣥ᥋✀≧ἣࡢ᳨ド㸹୰㛫ሗ࿌ࠖ
ㅮᖌ㸸㡲⏣ ♩஧㸦SIQR ࣔࢹࣝ◊✲఍㸧
6.1.3 ࠙◊✲㞟఍ᆺࠚࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖ᪥௜㸸 12 ᭶ 16 ᪥ࠊ17 ᪥◊✲௦⾲⪅㸸ዉⰋ▱᝴㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸 ዉⰋ▱᝴㸦᫂἞኱Ꮫ㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊୖཎ㝯ᖹ㸦JAIST㸧ࠊ୕㇂ ⣧㸦⟃Ἴ኱Ꮫ㸧ࠊ⯓ ▱ᏹ㸦ᮾி኱Ꮫ㸧ࠊಛ㔝 ༤㸦᫂἞኱Ꮫ)
12 ᭶ 16 ᪥ࠕ኱Ꮫࡢᤵᴗ⛉┠࡜ࡋ࡚ࡢᢡ⣬ࡢ⛉Ꮫࠖㅮᖌ㸸୕㇂ ⣧㸦⟃Ἴ኱Ꮫ㸧ࠕᢡࡾ⣬ࢆ⏝࠸ࡓ Creative Thinkingࠖㅮᖌ㸸⦾ᐩ 㤶⧊㸦໭ᾏ㐨኱Ꮫ㸧ࠕ෇⟄ࣁࢽ࣒࢝ᵓ㐀యࡢ⾪ᧁ࢚ࢿࣝࢠ࣮྾཰ᛶ⬟ホ౯࠾ࡼࡧሬ⿦ࢩ࣑࣮ࣗࣞࢩࣙࣥࠖ
ㅮᖌ㸸ᡞ಴ ┤㸦(ᰴ)ࢺࢡࣛࢩ࣑࣮ࣗࣞࢩࣙࣥࣜࢧ࣮ࢳ㸧

40

͆Computing Folded States͇ㅮᖌ㸸Jason Ku (The National University of Singapore (NUS))ࠕᢡ⣬ᵓ㐀࡟ࡼࡿ㡢㡪✵㛫ࡢ㛤Ⓨࡢࡓࡵࡢ㡢㡪ゎᯒࢩ࣑࣮ࣗࣞࢩࣙࣥࠖ
ㅮᖌ㸸 ᒣᓮ ᱇Ꮚ㸦᫂἞኱Ꮫ㸧ࠕᏳ඲࡞ᢡ⣬㍺㏦⟽ࡢࡓࡵࡢᛂ⟅᭤㠃ἲ᭱㐺໬࡜࢚ࢿࣝࢠ࣮ᐦᗘ᭱㐺໬ἲࡢ⼥ྜ࡟㛵ࡍࡿ◊✲ࠖ
ㅮᖌ㸸బࠎᮌ ῄᜨ㸦᫂἞኱Ꮫ㸧ࠕᢡ⣬ࢥ࢔࡬ࡢ㐺⏝ࡢࡓࡵࡢ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウࠖㅮᖌ㸸㜿㒊 ⥤㸦᫂἞኱Ꮫ㸧ࠕᢡࡾ⣬ࡸษࡾ⣬ࢆ⏝࠸ࡓఙ⦰㟁Ꮚࢹࣂ࢖ࢫࠖ
ㅮᖌ㸸ᒾ℩ ⱥ἞㸦᪩✄⏣኱Ꮫ㸧ࠕᰕ≧⏕≀ࡢ⬺⓶࡜ࡋࢃࡢᙧᡂ㸫࣊ࣅࠊ࢖࣒ࣔࢩࠊࡑࢀ࠿ࡽ㠐ୗࠖㅮᖌ㸸⡿⏣ ኱ᶞ㸦஑ᕞ኱Ꮫ㸧ࠕ᪻⹸ࡢ⩟࡟㛵ࡍࡿ⏕≀ᶍೌᕤᏛ࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸ᩧ⸨ ୍ဢ㸦஑ᕞ኱Ꮫ㸧͆Compact Folding of Flat Arrays Composed of Panels with Uniform Thickness͇
ㅮᖌ㸸Zhong You (Oxford University)
12 ᭶ 17 ᪥ࠕ⮬ᕫ⤌⧊໬࡟ࡼࡿ᭤⥺ᢡ⣬ࠖㅮᖌ㸸⯓ ▱ᏹ㸦ᮾி኱Ꮫ㸧ࠕᢡ⣬ࡢᢡ⣬࡟ࡼࡿᢡ⣬ࡢࡓࡵࡢ࢖ࣥࢱࣛࢡࢸ࢕ࣈࣇ࢓ࣈࣜࢣ࣮ࢩࣙࣥࠖ
ㅮᖌ㸸㬆ᾏ ⣫ஓ㸦ᮾி኱Ꮫ㸧ࠕᆅᅗᢡࡾࡢ⾜ิ₇⟬Ꮚ௦ᩘࡢᵓ⠏࠾ࡼࡧᅪㄽどⅬ࠿ࡽࡢ⪃ᐹࠖㅮᖌ㸸㈩ ఀ㝧㸦ᡂ㋣኱Ꮫ㸧ࠕᢡ⣬ᕤἲࢆά⏝ࡋࡓᵓ㐀యࡢᅽ₽≉ᛶࠖㅮᖌ㸸ᑎ⏣ ⪔㍜㸦᫂ᫍ኱Ꮫ㸧
͆3D Printing with Kirigami Honeycombs͇ㅮᖌ㸸ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫ㸦᫂἞኱Ꮫ㸧ࠕࣁࢽ࣒࢝ࢥ࢔ࢆࡋࡢࡄ࣮࢟ࣗࣅࢵࢡࢥ࢔ࡢⓎ᫂࡜ᛂ⏝ᒎ㛤ࠖㅮᖌ㸸ⴗཎ ୍㑻㸦᫂἞኱Ꮫ㸧ࠕ༢⣧ᢡࡾࣔࢹࣝ࡟࠾ࡅࡿ୍ยษࡾၥ㢟ࡢ᭱㐺ゎ࡟㛵ࡍࡿ◊✲ࠖㅮᖌ㸸ୖཎ 㝯ᖹ㸦JAIST㸧
ࠕᖹ⾜ᒣ㇂௜ࡁᖹᆠᢡࡾၥ㢟㸦ࡑࡢ㸱㸧ࠖㅮᖌ㸸ఀ⸨ ኱㞝㸦㟁Ẽ㏻ಙ኱Ꮫ㸧ࠕᅄ⠇⌫㠃ᶵᵓ࡜༢㡬Ⅼ๛యᢡ⣬ࡢᑐᛂࡢࢹࢨ࢖ࣥᛂ⏝ࠖㅮᖌ㸸ᐑᮏ ዲಙ㸦ឡ▱ᕤᴗ኱Ꮫ㸧41

ࠕ๛㎶ᩘ࡟╔┠ࡋࡓከ㠃యࡢ㐃⥆ⓗᖹᆠ໬ၥ㢟㸦ϩ㸧ࠖㅮᖌ㸸ᯇཎ ࿴ᶞ㸦ᇸ⋢኱Ꮫ㸧ࠕ㉸❧᪉యࡢ㐃⥆ⓗᢡࡾ␚ࡳ࡜ࡦࡋᙧࡢ⩼ᢡࡾࠖㅮᖌ㸸ዉⰋ▱᝴㸦᫂἞኱Ꮫ㸧
6.1.4 ࠙◊✲㞟఍ᆺࠚࠕ࢔ࢡࢸ࢕ࣈ࣐ࢱ࣮◊✲఍ 2023

Active Matter Workshop 2023ࠖ

᪥௜㸸1 ᭶ 27 ᪥ࠊ28 ᪥◊✲௦⾲⪅㸸໭⏿⿱அ㸦༓ⴥ኱Ꮫ㸧⤌⧊ጤဨ㸸 ໭⏿⿱அ㸦༓ⴥ኱Ꮫ㸧㸪Ụ➃ᏹஅ㸦஑ᕞ኱Ꮫ㸧ࠊᮎᯇ J. ಙᙪ㸦᫂἞኱Ꮫ㸧ࠊከ⨶㛫඘㍜㸦஑ᕞ኱Ꮫ㸧1 ᭶ 27 ᪥͆Mutual anticipation can facilitates self-organization in animal groups͇ㅮᖌ㸸Murakami, Hisashi㸦Kyoto Institute of Technology㸧͆Self-propelled rods with curved boundaries͇ㅮᖌ㸸Kaneko, Kojiro㸦Kyushu University㸧͆Most probable path of an active Brownian particle͇
ㅮᖌ㸸Yasuda, Kento㸦Kyoto University㸧͆Active droplets design and their behavior͇ㅮᖌ㸸Watanabe, Chiho㸦Hiroshima University㸧͆Life-like behavior in Autonomous Movements of Oil-droplets and Tetrahymena͇ㅮᖌ㸸Adachi, Riku㸦University of Tokyo㸧͆Direct numerical simulations of a model microswimmer near a liquid-liquid interface͇ㅮᖌ㸸Feng, Chao㸦Kyoto University㸧͆Self-organization in crawling cells through mechanic feedback interaction͇ㅮᖌ㸸Tarama, Sonja㸦Ritsumeikan University㸧͆Competition between cell types under cell cycle regulation with apoptosis͇
ㅮᖌ㸸Schnyder, Simon㸦University of Tokyo)
͆Dynamic network structure formation of mesoderm cells in early chick embryo͇ㅮᖌ㸸Tarama, Mitsusuke (Ritsumeikan University㸧͆Metabolism-dependent and cytoskeleton-independent rheology of cell cytoplasm͇ㅮᖌ㸸Ebata, Hiroyuki㸦Kyushu University㸧
1 ᭶ 28 ᪥
͆Dynamics and control of the injection front induced by precipitation formation͇
ㅮᖌ㸸Sumino, Yutaka㸦Tokyo University of Science㸧͆Hyperuniformity and Singular Density Correlation in Chiral Active Fluids͇
ㅮᖌ㸸Kuroda, Yuta㸦Nagoya University㸧

42͆Rough colloids at interfaces: With scopes of interfacial active matter͇ㅮᖌ㸸Kato, Airi㸦University of Chinese Academy of Sciences㸧͆Dynamics of a quantum active particle based on 2D non-Hermitian quantum
walks͇
ㅮᖌ㸸Yamagishi, Minami㸦University of Tokyo㸧
͆ Self-propulsion of 3-Phenylpropionaldehyde Droplet in Homogeneous andHetero- geneous Aqueous Solutions͇ㅮᖌ㸸Kawamura, Ayase㸦Hiroshima University㸧͆Collective motion of active droplets and how to grasp it͇ㅮᖌ㸸Tanaka, Shinpei㸦Hiroshima University㸧
6.1.5 ࠙◊✲㞟఍ᆺࠚࠕ㘒ぬࡢࣔࢹࣜࣥࢢ࣭ゎᯒ࡜ࡑࡢᛂ⏝ ➨ 17 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠖ
᪥௜㸸3 ᭶ 2 ᪥ࠊ3 ᪥◊✲௦⾲⪅㸸ᮡཎཌྜྷ㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸 ᒣཱྀᬛᙪ㸦᫂἞኱Ꮫ㸧ࠊᐑୗⰾ᫂㸦᫂἞኱Ꮫ㸧ࠊ໭ᒸ᫂ె㸦❧࿨㤋኱Ꮫ㸧୍ᕝ ㄔ㸦༓ⴥ኱Ꮫ㸧ࠊ㇂୰୍ᑑ㸦⚄ዉᕝᕤ⛉኱Ꮫ㸧ࠊᫍຍẸ㞝㸦ᮾள኱Ꮫ㸧ࠊ㏆⸨ಙኴ㑻㸦ᒱ㜧኱Ꮫ㸧ࠊ㡲ᚿ⏣㝯㐨㸦ࢧࣞࢪ࢜ᕤᴗ㧗➼ᑓ㛛Ꮫᰯ㸧ࠊ኱㇂ᬛᏊ㸦᫂἞኱Ꮫ㸧 
3᭶2᪥ࠕᑐ⛠ᛶ࡟ᇶ࡙ࡃ୺ほⓗ࡞❧యᗘࡢணࣔࢹࣝ㸸❧యⓗከ㠃యࡢᑕᙳ࡛ࡣ࡞࠸⥺⏬࡟ࡼࡿᐇ㦂ⓗ᳨ウࠖㅮᖌ㸸‫ۑ‬᪥㧘 ᪼ᖹ㸦໭㝣ඛ➃⛉Ꮫᢏ⾡኱Ꮫ㝔኱Ꮫ㸧ࠊ㫽ᒃ ᣅ㤿㸦ᮾி㟁ᶵ኱Ꮫ㸧ࠊ㧗ᶫ ᗣ௓㸦❧࿨㤋኱Ꮫ㸧ࠕ㘒どࡀゎࡁ᫂࠿ࡍどぬࡢㄆ▱✵㛫ࠖㅮᖌ㸸すᮏ༤அ㸦㧗▱኱Ꮫ㸧ࠕ᭤㠃࡜᭤⥺ࢆ⏝࠸ࡓ୙ྍ⬟࣮ࣔࢩࣙࣥࠖ
ㅮᖌ㸸ୗᮧ ᾏΏ㸦⚄ዉᕝᕤ⛉኱Ꮫ㸧ࠊ‫ۑ‬㇂୰ ୍ᑑ㸦⚄ዉᕝᕤ⛉኱Ꮫ㸧ࠕࣇ࣮ࣟయ㦂᫬ࡢ᫬㛫㛗㘒ぬ࡟㛵ࡍࡿせᅉศᯒⓗ᳨ウ㺁ㅮᖌ㸸‫୍ۑ‬ᕝ ㄔ㸦༓ⴥ኱Ꮫ㸧ࠊ㧗ᶫ ⣖㤶㸦༓ⴥ኱Ꮫ㸧3᭶3᪥ࠕᖹ⾜⛣ື㘒ど࡜ࡑࡢ㡹೺ᛶࠖㅮᖌ㸸ᮡཎ ཌྜྷ㸦᫂἞኱Ꮫ㸧ࠕ࣮࣌ࣥࣟࢬࡢ㝵ẁࡢືⓗ࡞≉ᚩࠖㅮᖌ㸸㛫℩ ᐇ㑻㸦࿋ᕤᴗ㧗➼ᑓ㛛Ꮫᰯ㸧ࠕගࡢᒅᢡࢆ฼⏝ࡋࡓኚ㌟❧య࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸‫ⰼۑ‬ᮌ ඃᑑ㸦㛵す኱Ꮫ㸧ࠊ཭ᯞ ᫂ಖ㸦㛵す኱Ꮫ㸧43

ࠕSSVEP ࣮࣋ࢫ BCI ࡟ᑐࡍࡿ㍤ᗘኚ໬࡟ࡼࡿ㐠ື㘒どࡢ᭷⏝ᛶࠖㅮᖌ㸸‫ۑ‬᣺ཎ ▱ᕼ㸦᫂἞኱Ꮫ㸧ࠊᐑୗ ⰾ᫂㸦᫂἞኱Ꮫ㸧ࠕ୪⨨ΰⰍ࡟ࡼࡿⰍࡢ㘒どࠖㅮᖌ㸸໭ᒸ ᫂ె㸦❧࿨㤋኱Ꮫ㸧ࠕࡁࡽࡵࡁ᱁Ꮚ㘒どࡢ࿘㎶ど㔝≉ᛶࠖㅮᖌ㸸‫ۑ‬᳃ ᑗ㍤㸦៞᠕⩏ሿ኱Ꮫ㸧ࠊ㡲ᚿ⏣ 㝯㐨㸦ࢧࣞࢪ࢜ᕤᴗ㧗➼ᑓ㛛Ꮫᰯ㸧ࠊ㏆⸨ ಙኴ㑻㸦ᒱ㜧኱Ꮫ㸧ࠕኴᩳ⥺ࡢഴࡁṍࡳ㘒ど࡟㛵ࡍࡿᐇ㦂ⓗ᳨ウࠖㅮᖌ㸸‫➉ۑ‬ᓥ 㐶㈗㸦❧࿨㤋኱Ꮫ㸧ࠊ㧗ᶫ ᗣ௓㸦❧࿨㤋኱Ꮫ㸧ࠕ㙾㠃ᾘኻࢆ㉳ࡇࡍᗏ㠃ࣃࢱ࣮ࣥࡢ᮲௳ࡢ᳨ウࠖㅮᖌ㸸‫୸ۑ‬㇂ ࿴ྐ㸦NTT ࢥ࣑ࣗࢽࢣ࣮ࢩࣙࣥ⛉Ꮫᇶ♏◊✲ᡤ㸧ࠊ኱㇂ ᬛᏊ (᫂἞኱Ꮫ)
6.1.6 ࠙◊✲㞟఍ᆺࠚࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ᪥௜㸸3 ᭶ 22 ᪥◊✲௦⾲⪅㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸 ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊෆ⏣༤ᚿ㸦⚟ᒣ኱Ꮫ㸧ࠊ⸨஭⚽ᶞ㸦ᮾி኱Ꮫ㸧ࠊྂᕝ ಟ㸦Ⱚᾆᕤᴗ኱Ꮫ㸧ࠊ୰ᯘ┿⌮Ꮚ㸦᫂἞኱Ꮫ㸧ࠊᒸᮧ ᏹ㸦Ⱚᾆᕤᴗ኱
Ꮫ㸧ࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫ㸦᫂἞኱Ꮫ㸧ࠊᏳ㒊༤ᯞ㸦᫂἞኱Ꮫ㸧3 ᭶ 22 ᪥ࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ㛤ദ㊃᪨ㅮᖌ㸸ⴗཎ ୍㑻㸦᫂἞኱Ꮫ㸧ࠕ఩⨨ᆺ࢚ࢿࣝࢠ࣮᭱㐺ไᚚ࡟ࡼࡿ⮬ື㐠㌿᪉⟇ࡢ᳨ウࠖㅮᖌ㸸ෆ⏣ ༤ᚿ㸦⚟ᒣ኱Ꮫ㸧ࠕ⮬ື㐠㌿ࡢホ౯ࡢሙ࡜ࡋ࡚ࡢ኱つᶍ࠿ࡘ㧗㏿࡞஺㏻ὶࢩ࣑࣮ࣗࣞࢩࣙࣥࠖ
ㅮᖌ㸸⸨஭ ⚽ᶞ㸦ᮾி኱Ꮫ㸧ࠕගࢆ౑ࡗࡓ㌴ࠎ㛫㏻ಙ㺁ㅮᖌ㸸⚟ᓥ ṇኵ㸦(ᰴ)୕ᢏ༠㸧ࠕMaas ◊✲ࡢ⌧≧࡜ㄢ㢟ࠖㅮᖌ㸸ᒸᮧ ᏹ㸦Ⱚᾆᕤᴗ኱Ꮫ㸭᫂἞኱Ꮫ㸧ࠕ㡢㡪ಙྕࡢ㧗ᗘಙྕฎ⌮࡟ࡼࡿど㔝እ㌴୧ࡢ᳨▱ᢏ⾡㛤Ⓨࠖㅮᖌ㸸▼℈ ṇ⏨㸦᫂἞኱Ꮫ㸧ࠕ㧗㱋㐠㌿⪅⏝㌴୧࡬ࡢ⮬ື㐠㌿ᢏ⾡ࡢά⏝ࠖㅮᖌ㸸ⓑ▼ ᜤ⿱㸦PierreBlanc tech㸧ࠕ⮬ື㉮⾜㌴࡟࠾ࡅࡿᶵᲔᏛ⩦ࡢᙺ๭̿ࢻࣛ࢖ࣈࢩ࣑࣮ࣗࣞࢱ࡛ࡢ᳨ウࠖㅮᖌ㸸ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫ㸦(ᰴ)࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ㸭᫂἞኱Ꮫ㸧44ࠕᑐ㤿ᕷ࡛ࡢ⮬ື㉮⾜ᐇ㦂ࡢ⌧≧࡜ᑗ᮶ࠖㅮᖌ㸸ྂᕝ ಟ㸦Ⱚᾆᕤᴗ኱Ꮫ㸭᫂἞኱Ꮫ㸧
ࠕBeyond the Autonomous Driving Technology 㹼⮬ື㐠㌿♫఍ࡢᮍ᮶ീࠖ
ㅮᖌ㸸⁪ᕝ ᱇୍㸦᫂἞኱Ꮫ㸧
6.1.7 ࠙ඹྠ◊✲ᆺࠚࠕData-driven Mathematical Science㸸⤒῭≀⌮Ꮫ࡜ࡑࡢ࿘㎶ 2022ࠖ᪥௜㸸11 ᭶ 25 ᪥ࠊ26 ᪥◊✲௦⾲⪅㸸⏣୰⨾ᰤᏊ㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸 ⏣୰⨾ᰤᏊ㸦᫂἞኱Ꮫ㸧ࠊᐙᐩ ὒ㸦❧ṇ኱Ꮫ㸧ࠊ▼ᕝ㸦㔠ἑᏛ㝔኱Ꮫ㸧ࠊ⸨ᮏ⚈஧㸦㔠ἑᏛ㝔኱Ꮫ㸧ࠊቑᕝ⣧୍㸦ᡂᇛ኱Ꮫ㸧ࠊᮧ஭ίಙ㸦ᒸᒣ኱Ꮫ㸧ࠊỈ㔝㈗அ㸦ᅜ❧᝟ሗᏛ◊✲ᡤ㸧ࠊ஝ Ꮥ἞㸦᫂἞኱Ꮫ㸧ࠊ㯮⏣ṇ᫂㸦᫂἞Ꮫ㝔኱Ꮫ㸧ࠊᏲ ┿ኴᮁ㸦ᘯ๓኱Ꮫ㸧ࠊ㔠⃝㍤௦ኈ㸦⟃Ἴ኱Ꮫ㸧ࠊబ㔝ᖾᜨ㸦⟃Ἴ኱Ꮫ㸧
11 ᭶ 25 ᪥ࠕ࣓ࢵࢩࣗ⤫ィࢆ⏝࠸ࡓᆅ㟈࡟ほࡽࢀࡿ࡭࢟๎࡜᫬㛫཯㌿ᑐ⛠ᛶ-⤒῭≀⌮ᏛⓗほⅬ
ࡼࡾ-ࠖ
ㅮᖌ㸸▼ᕝ

ࠊ⸨ᮏ ⚈஧㸦㔠ἑᏛ㝔኱Ꮫ)ࠊỈ㔝 ㈗அ㸦ᅜ❧᝟ሗᏛ◊✲ᡤ㸧ࠕ᪂ᆺࢥࣟࢼ࢘࢖ࣝࢫ࣡ࢡࢳࣥ᥋✀ࡢ㈶ྰືྥ㸸ࣜࢶ࢖࣮ࢺࢿࢵࢺ࣮࣡ࢡゎᯒࠖㅮᖌ㸸ᐙᐩ ὒࠊ┦㤿 ர㸦❧ṇ኱Ꮫࢹ࣮ࢱࢧ࢖࢚ࣥࢫ㸧ࠕ㔠⼥ᕷሙ࡟࠾ࡅࡿὀᩥὶࡢ㛗ᮇグ᠈ᛶ࡜ࡑࡢ⤫ィᡭἲࡢ᳨ウࠖㅮᖌ㸸బ⸨ ඃ㍤㸦⟃Ἴ኱Ꮫ㸧ࠊ㔠⃝ ㍤௦ኈ㸦⟃Ἴ኱Ꮫ㸧ࠕᭀⴠࡣண࡛ࡁࡓࡢ࠿㸽ࠖㅮᖌ㸸⏣୰⨾ᰤᏊ㸦᫂἞኱Ꮫ㸧ࠊ஭಴ᘪᙪ㸦᫂἞኱Ꮫ㸧
11 ᭶ 26 ᪥ࠕࠗᕷሙ๰㐀ศᯒ࠘ࢆᕠࡗ࡚ࠖ
ㅮᖌ㸸ຍ⸨ ῟୍㸦ஂ␃⡿኱Ꮫ㸧
͆Convergence of the maximum Eigenvalue of Random Matrix on Financial
Data͇ㅮᖌ㸸㔠Ꮚ ᣅஓ㸦ᅜ㝿ᇶ╩ᩍ኱Ꮫ㸧ࠊஂ㛛 ṇே㸦㔝ᮧ࣮࣍ࣝࢹ࢕ࣥࢢࢫ㸧ࠕච␿࠾ࡼࡧᢠయࢆ⪃៖ࡋࡓ࢚࣮ࢪ࢙ࣥࢺ࣮࣋ࢫឤᰁࣔࢹࣝࠖ
ㅮᖌ㸸Ⲷᯘ ᡂ❶㸦༓ⴥᕤᴗ኱Ꮫ㸧
͆The role of Money͇ㅮᖌ㸸᭷㈡ ⿱஧㸦୰ኸ኱Ꮫ㸧ࠕ๭ྜࢆ୸ࡵࡓᩘ್࠿ࡽඹ㏻ࡍࡿศẕࢆ⟬ฟࡍࡿࣉࣟࢢ࣒ࣛࡢసᡂ࡜ࡑࡢ᭷⏝ᛶࡢ᳨ウࠖㅮᖌ㸸ୗ㔝 ᑑஅ㸦⤫ィᩘ⌮◊✲ᡤ㸧ࠕᚤศྍ⬟ᛶ࡜ண

ྍ⬟ᛶ࡟ࡘ࠸࡚ࠖ

ㅮᖌ㸸ୗᾆ ୍ᏹ㸦NPO ἲே⛉Ꮫ࢝ࣇ࢙ி㒔㸧45

6.1.8 ࠙ඹྠ◊✲ᆺࠚࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖ
᪥௜㸸3 ᭶ 15 ᪥◊✲௦⾲⪅㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸 ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊෆ⏣༤ᚿ㸦⚟ᒣ኱Ꮫ㸧ࠊᑎ⏣⪔㍜㸦᫂ᫍ኱Ꮫ㸧ࠊ㉿ ᕼ⚘㸦ᇸ⋢ᕤᴗ኱Ꮫ㸧ࠊዉⰋ▱ᜨ㸦᫂἞኱Ꮫ㸧ࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫ㸦᫂἞኱Ꮫ㸧ࠊᡞ಴ ┤㸦㸦ᰴ㸧ࢺࢡࣛࢩ࣑࣮ࣗࣞࢩࣙࣥࣜࢧ࣮ࢳ㸧ࠊಛ㔝 ༤㸦᫂἞኱Ꮫ㸧ࠕ㛢ࡌࡓᢡ␚㡢㡪ᐊࠖㅮᖌ㸸ᒣᓮ ᱇Ꮚ㸦᫂἞኱Ꮫ㸧ࠕᢡ␚㐽㡢∧ࠖㅮᖌ㸸㜿㒊 ⥤㸦᫂἞኱Ꮫ㸧ࠕ᪂ࡋ࠸࢚ࢿࣝࢠ࣮ᐦᗘ࣮࣋ࢫࡢᅛ᭷࿘Ἴᩘไᚚࠖ
ㅮᖌ㸸బࠎᮌ ῄᜨ 㸦᫂἞኱Ꮫ㸧ࠕᢡ⣬ࣟ࣎ࢵࢺࠖ
ㅮᖌ㸸ෆ⏣ ༤ᚿ㸦⚟ᒣ኱Ꮫ㸧ࠕษ⣬ࣁࢽ࣒࢝ࣟ࣎ࢵࢺࠖ
ㅮᖌ㸸ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫ㸦᫂἞኱Ꮫ㸧ࠕᡪࡢ⌧≧࡜௒ᚋ㺁ㅮᖌ㸸ⴗཎ ୍㑻㸦᫂἞኱Ꮫ㸧
6.2

ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭ᩘ⌮⛉Ꮫ⼥ྜ◊✲ᨭ᥼ࣉࣟࢢ࣒ࣛ
6.2.1 ࠕ㠀ᖹ⾮⣔ࡢ┦ᚊ㸸࢚ࣥࢺࣟࣆ࣮ࢆ㥑౑ࡋࡓ๰Ⓨ⛛ᗎࡢ⤫ྜゎᯒࠖ◊✲௦⾲⪅㸸క ㈗ᙪ㸦኱㜰኱Ꮫ㸧ඹྠ◊✲⪅㸸ᑠ㔝኱㍜㸦ྡྂᒇ኱Ꮫ⎔ቃ་Ꮫ◊✲ᡤ㸧ࠊ୪Ἑⱥ⣖㸦ᒣᙧ኱Ꮫ㸧ࠊ୰ᮧᏕ༤㸦᫂἞኱Ꮫ㸧
6.2.2 ࠕ⣽⬊ඹ⏕ືᏛ㸸Dynamics of Metabolic Symbiosis in Cancer / Brainࠖ◊✲௦⾲⪅㸸㞵ᐑ 㝯㸦ᶓ὾ᅜ❧኱Ꮫ㸧ඹྠ◊✲⪅㸸ᰘ⏣㈼୍㸦ᶓ὾ᅜ❧኱Ꮫ㸧ࠊΏ㑔ᫀಇ㸦୕㔜኱Ꮫ㸧ࠊ୰⏣ ⪽㸦ᗈᓥ኱Ꮫ㸧ࠊᒣཱྀᬛᙪ㸦᫂἞኱Ꮫ㸧ࠊ୰ᮧ࿴ᖾ㸦᫂἞኱Ꮫ㸧ࠊᮎᯇ J. ಙᙪ㸦᫂἞኱Ꮫ㸧ࠊᒣᮏဴஓ㸦ᮾி㒔❧⏘ᴗᢏ⾡㧗➼ᑓ㛛Ꮫᰯ㸧
6.2.3 ࠕಶయ⾜ື࣓࢝ࢽࢬ࣒࡜ಶయ㛫┦஫స⏝࡟ࡼࡾⓎ⌧ࡍࡿ⏕≀㞟ᅋࡢ♫఍ⓗᶵ⬟ࡢᩘ⌮ⓗ࣭ᐇ㦂ⓗゎ᫂ࠖ◊✲௦⾲⪅㸸ⓑ▼ඔᱻ㸦᫂἞኱Ꮫ㸧46ඹྠ◊✲⪅㸸す᳃ ᣅ㸦᫂἞኱Ꮫ㸧ࠊ⛅㔝㡰἞㸦ி㒔ᕤⱁ⧄⥔኱Ꮫ㸧ࠊྂ⸨᪥Ꮚ㸦⏘ᴗᢏ⾡⥲ྜ◊✲ᡤ㸧
6.3 ᫂἞኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ㛵㐃࢖࣋ࣥࢺ
6.3.1 ➨ 7 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕ
ࠕ࠶ࡸ࡞ࡍࡇ࡜ࢃࡾࠖ㹼ᑐヰࡀㄏ࠺ᩥ⌮⼥ྜࡢୡ⏺㹼ࠖ᪥௜㸸7 ᭶ 28 ᪥➨୍㒊 ࢪࣕࢬ࡞㰓ㄯࠕࡺࡽࡄୡ⏺࡟⏕ࡁࡿࠖ㰓ㄯ⪅㸸኱භ㔝 ⪔స㸦᫂἞኱Ꮫ㸧ࠊ୰ᓥ ࡉࡕᏊ㸦(ᰴ)steAm㸧ࠊす᳃ ᣅ㸦᫂἞኱Ꮫ㸧➨஧㒊 Math Ubiquitous
ㅮ₇ࠕ⨾㢦ࢆᩘ⌮⛉Ꮫࡍࡿࠖㅮᖌ㸸Ⲩᕝ ⸅㸦᫂἞኱Ꮫ㸧
ㅮ₇ࠕ᪥ᮏᩥ໬ࡀ⫱ࢇࡔᢡ⣬࣭ᡪ㠃ࡢᩘ⌮ࠖㅮᖌ㸸ⴗཎ ୍㑻㸦᫂἞኱Ꮫ㸧
ㅮ₇ࠕேࡀ㘒どࢆ㉳ࡇࡍࡢࡣࠊ⏕ࡁࡿࡓࡵࠖ
ㅮᖌ㸸ᮡཎ ཌྜྷ㸦᫂἞኱Ꮫ㸧
6.3.2 ➨ 8 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕᮍ᮶ࢆᣅࡃࣟ࣎ࢵࢺࢸࢡࣀࣟࢪ࣮ࠖ
᪥௜㸸3 ᭶ 13 ᪥
ㅮ₇ࠕ኱ᏛⓎࢫࢱ࣮ࢺ࢔ࢵࣉ࡟ࡼࡿ᪂ࡋ࠸ࣟ࣎ࢵࢺᕷሙࡢ㛤ᣅࠖㅮᖌ㸸㯮⏣ ὒྖ㸦᫂἞኱Ꮫ㸧
ㅮ₇ࠕ᥈ᰝࣟ࣎ࢵࢺࡀᏱᐂࢆᣅࡃࠖ
ㅮᖌ㸸ஂಖ⏣ Ꮥ㸦JAXA Ᏹᐂ⛉Ꮫ◊✲ᡤ㸧ㅮ₇ࠕSLAM ᢏ⾡ࡢᮍ᮶ ே㛫ࡢࡼ࠺࡟఩⨨ࡀࢃ࠿ࡿࡇ࡜࡛࡞࡟ࡀኚࢃࡿࡢ࠿ࠖ
ㅮᖌ㸸༓ⴥ ᝅྐ㸦Kudan ᰴᘧ఍♫ࠊKudan ࢯ࣮ࣜࣗࢩࣙࣥ㸧
ㅮ₇ࠕࢻ࣮ࣟࣥࢩ࣮ࣙࡢ௙⤌ࡳࠖㅮᖌ㸸బࠎᮌ Ꮝ᫂㸦ᰴᘧ఍♫ࣞࢵࢻࢡࣜࣇ㸧
ㅮ₇ࠕᾏ୰ࣟ࣎ࢵࢺࢩࢫࢸ࣒ࡀᣅࡃ↓ேᾏὒ᥈ᰝࠖ
ㅮᖌ㸸ᯇ⏣ ໶ᮍ㸦᫂἞኱Ꮫ㸧
ㅮ₇ࠕ኱ᏛⓎࢫࢱ࣮ࢺ࢔ࢵࣉ࡟ࡼࡿ᪂ࡋ࠸ࣟ࣎ࢵࢺᕷሙࡢ㛤ᣅࠖㅮᖌ㸸㯮⏣ὒྖ㸦᫂἞኱Ꮫ㸧
6.4 ◊✲㞟఍ࠊ࣮࣡ࢡࢩࣙࢵࣉࠊࢭ࣑ࢼ࣮
6.4.1  ICMMA 2022 International Conference on "Topology and its Applications toEngineering and Life Science"ࠕࢺ࣏ࣟࢪ࣮࡜ࡑࡢᕤᏛ㸪⏕࿨⛉Ꮫ࡬ࡢᛂ⏝ࠖ

47

᪥௜㸸 11 ᭶ 28 ᪥㹼30 ᪥⤌⧊ጤဨ㛗㸸Ἑ㔝 ಇ୔ (᫂἞኱Ꮫ)11 ᭶ 28 ᪥"Modelling preference with hyperplane arrangement "ㅮᖌ㸸Shizuo Kaji (Kyushu University)"Mathematical AI for molecular data analysis "ㅮᖌ㸸Kelin Xia (Nanyang Technological University)"Analyses of lung structure on computed tomography in patients with chronic lungdiseases using persistent homology "ㅮᖌ㸸Naoya Tanabe (Kyoto University)"Designed self-assembly of molecular knots, links and topological gels "ㅮᖌ㸸Cristian Micheletti (SISSA)"Persistence Steenrod modules "ㅮᖌ㸸Anibal M. Medina-Mardones (MPI Bonn)
11 ᭶ 29 ᪥"Topology and liquid crystals models of DNA packing in bacteriophages "ㅮᖌ㸸Javier Arsuaga㸦UC Davis㸧
"Is the persistence diagram really a stable data descriptor? "ㅮᖌ㸸Yasuaki Hiraoka (Kyoto University)"Exact approach to the elasticity of phantom polymer networks via application ofhomology "ㅮᖌ㸸Tetsuo Deguchi (Ochanomizu University)"Mapping Firms' Locations in Technological Space: A Topological Analysis of Patent
Statistics "ㅮᖌ㸸Emerson G. Escolar (Kobe University)"Application of Topological Flow Data Analysis to Meteorology and Oceanography "ㅮᖌ㸸Tomoki Uda (AIMR, Tohoku University)࣏࠙ࢫࢱ࣮Ⓨ⾲ࠚ
1. Liu Enhao (Kyoto University): Curse of dimensionality in persistence diagrams
2. JunJie Wee (Nanyang Technological University): Mathematical AI for Molecular
Sciences
3. Yasuhiko Asao (Fukuoka University): Introduction to Magnitude homology
4. Xiang Liu (Nankai University): Persistent Tor-algebra for protein-protein
interaction analysis
5. Rena Shiraishi (Meiji University): The ultradian temperature cycle modulates48

circadian oscillations in the suprachiasmatic nucleus
6. Tomoko Namie (Meiji University): The relationship between sleep-wake rhythm
and menstrual cycle in healthy women in their 20s
7. Chenguang Xu (Kyoto University): Interval approximations for fullycommutative quivers
8. Inasa Nakamura (Kanazawa University): Transformations of partial matchings
and their associated dotted graphs
9. Jun Yoshida (RIKEN AIP): Time-dependent persistent homology and logic onsheaves
10. Masaki Ogawa (Saitama University): Decompositions of 3-manifolds with somehandlebodies and their applications
11 ᭶ 30 ᪥"Modeling Freely Jointed Ring Polymers (and Topological Polymers) with
Conformal Barycenter Sampling "ㅮᖌ㸸Jason Cantarella㸦University of Georgia㸧
" Lattice models of Polymers with applications to DNA topology experiments "ㅮᖌ㸸Chris Soteros㸦University of Saskatchewan㸧" Stabilizations on polycontinuous patterns "ㅮᖌ㸸Naoki Sakata㸦Ochanomizu University㸧
" A mathematical model of network elastoplasticity"ㅮᖌ㸸Ken’ichi Yoshida㸦Ochanomizu University㸧
6.4.2 ᫂἞㠀⥺ᆺᩘ⌮ࢭ࣑ࢼ࣮⤌⧊ጤဨ㸸ྡ࿴⠊ேࠊᆏඖᏕᚿࠊ▮ᓮᡂಇࠊElliott Ginderࠊ஧ᐑᗈ࿴ࠊᑠᕝ▱அࠊಛ㔝༤ࠊሯᮏᝆᬦࠊ᳃㱟அ௓㸦᫂἞኱Ꮫ㸧[1] ࠕ⇕᪉⛬ᘧ࡟࠾ࡅࡿືⓗ≉␗ᛶ࡟ࡘ࠸࡚ࠖ
᪥௜㸸7 ᭶ 4 ᪥ㅮᖌ㸸ᰗ⏣ ⱥ஧㸦᫂἞኱Ꮫ࣭ᮾி኱Ꮫ㸧[2]“Sharp discontinuous traveling waves in a hyperbolic Keller-Segel equation”
᪥௜㸸7 ᭶ 14 ᪥ㅮᖌ㸸Quentin Griette 㸦࣎ࣝࢻ࣮኱Ꮫ㸧[3] ࠕಖᏑ㔞ࢆࡶࡘ཯ᛂᣑᩓࢥࣥࣃ࣮ࢺ࣓ࣥࢺࣔࢹࣝ࡟⌧ࢀࡿࣃࢱ࣮ࣥࢲ࢖ࢼ࣑ࢡࢫ࡜ࡑ
ࡢᛂ⏝ࠖ

49

᪥௜㸸10 ᭶ 17 ᪥ㅮᖌ㸸♸ᕝ ⩼㸦໭ᾏ㐨኱Ꮫ㸧[4] ࠕ㠀⥺ᙧᣑᩓ࡟ࡼࡿゎࡢ≉␗ᛶ࡟ࡘ࠸࡚ࠖ
᪥௜㸸10 ᭶ 17 ᪥ㅮᖌ㸸ᰗ⏣ ⱥ஧㸦᫂἞኱Ꮫ࣭ᮾி኱Ꮫ㸧[5]“Retrospect of France-Japan collaborations, and recent research developments”
᪥௜㸸3 ᭶ 6 ᪥ㅮᖌ㸸Danielle Hilhorst[6](CRNS emeritus / Paris Saclay)“Adaptation in a heterogeneous environment: "To be three or not to be" ”᪥௜㸸3 ᭶ 6 ᪥ㅮᖌ㸸Matthieu Alfaro(University of Rouen)[7]  “Prosocial and selfish institutions can both foster cooperation by wealthredistribution”
᪥௜㸸3 ᭶ 17 ᪥ㅮᖌ㸸ᒸ㒊ᝆ⍛ 㸦࣌ࣥࢩࣝ࣋ࢽ࢔኱Ꮫ㸧
6.4.3 ᫂἞㠀⥺ᆺᩘ⌮ࢭ࣑ࢼ࣮ One day workshop on RDS (2022)᪥௜㸸10 ᭶ 5 ᪥“Modeling the propagation of epidemics with diffusion”
ㅮᖌ㸸H. Berestycki㸦ࣇࣛࣥࢫ♫఍⛉Ꮫ㧗➼◊✲㝔㸧“Threshold dynamics for surface constrained interfacial motions”
ㅮᖌ㸸E. Ginder㸦᫂἞኱Ꮫ㸧“Propagation dynamics of spatially periodic reaction-diffusion systems with hybrid
nonlinearity”
ㅮᖌ㸸H. Matano㸦᫂἞኱Ꮫ㸧“Alien invasion through the buffer zone between two competing species”
ㅮᖌ㸸T. Ogawa㸦᫂἞኱Ꮫ㸧“Center manifold theory in L2-framework for the motions of camphor boats withdelta function
Break”
ㅮᖌ㸸K. Ikeda㸦᫂἞኱Ꮫ㸧“Snaking singularity in the fast diffusion equation”
ㅮᖌ㸸E. Yanagida㸦᫂἞኱Ꮫ࣭ᮾி኱Ꮫ㸧

50

“Reconstruction of dynamical systems based on machine learning techniques”
ㅮᖌ㸸N. Nakano㸦᫂἞኱Ꮫ㸧“Stationary solutions and dynamics of area-preserving curvature flows ininhomogeneous media”
ㅮᖌ㸸H. Ninomiya㸦᫂἞኱Ꮫ㸧
6.4.4 MIMS / CMMA ࢺ࣏ࣟࢪ࣮࡜ࡑࡢᛂ⏝⼥ྜ◊✲ࢭ࣑ࢼ࣮➨ 6 ᅇࢺ࣏ࣟࢪ࣮࡜ࡑࡢᛂ⏝⼥ྜ◊✲ࢭ࣑ࢼ࣮᪥௜㸸6 ᭶ 2 ᪥“Stable volumes for persistent homology”ㅮᖌ㸸኱ᯘ୍ᖹ㸦ᒸᒣ኱Ꮫ㸧
6.4.5 ⌧㇟ᩘ⌮Ꮫ୕ᮧ㈹ グᛕㅮ₇఍᪥௜㸸12 ᭶ 9 ᪥
グᛕㅮ₇㸯㸸ࠕ᪻⹸ࡢ㐍໬࡜ᢡ⣬ࡢᩘ⌮ࠖㅮᖌ㸸㰻⸨୍ဢ㸦஑ᕞ኱Ꮫ㸧グᛕㅮ₇㸰㸸ࠕ㠀⥺ᙧ⌧㇟࡜ゎᯒᏛࠖㅮᖌ㸸ᰗ⏣ⱥ஧㸦ᮾி኱Ꮫ㸭᫂἞኱Ꮫ㸧
6.4.6 ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮
ୡヰே㸸ⓑ▼ඔᱻ㸦᫂἞኱Ꮫ㸧[1] “Lotka-Volterra competition-diffusion system”
᪥௜㸸5 ᭶ 25 ᪥ㅮᖌ㸸Xiao Dongyuan㸦᫂἞኱Ꮫ㸧[2] “Reservoir computing and its universality”
᪥௜㸸6 ᭶ 8 ᪥ㅮᖌ㸸୰㔝┤ே㸦᫂἞኱Ꮫ㸧[3] “Spatio-temporal pattern formation on spherical microbeads in the BelousovZhabotinsky reaction”
᪥௜㸸6 ᭶ 22 ᪥ㅮᖌ㸸ஂୡ㞞࿴㸦᫂἞኱Ꮫ㸧[4] “Seasonal changes in diving and flying activities of rhinoceros auklets throughout
the non-breeding period”

51᪥௜㸸7 ᭶ 6 ᪥ㅮᖌ㸸ᓥ⿄⩚⾰㸦᫂἞኱Ꮫ㸧[5] “Various systems of cooperative transport in ants”
᪥௜㸸7 ᭶ 20 ᪥ㅮᖌ㸸ஂᮏᓧᖹ㸦᫂἞኱Ꮫ㸧[6] “Bayesian phylogenetic analysis on the spatial variation of Japanese lexical accents”
᪥௜㸸9 ᭶ 28 ᪥ㅮᖌ㸸㧗ᶫᣅஓ㸦᫂἞኱Ꮫ㸧
6.4.7 MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ࢜ࣥࣛ࢖ࣥࢳ࣮ࣗࢺࣜ࢔ࣝࢩ࣮ࣜࢬࠕPython ࡟ࡼࡿࢹ࣮
ࢱゎᯒ࡜ᩘ್ィ⟬ධ㛛ࠖㅮᖌ㸸ⓑ▼ඔᱻ㸦᫂἞኱Ꮫ㸧➨ 1 ᅇࠕPython ࡟ࡼࡿࢹ࣮ࢱࡢྲྀࡾᢅ࠸࡜ྍど໬࣭ࣛ࢖ࣈࣛࣜࢆ⏝࠸ࡓࢡࣛࢫࢱࣜࣥࢢࠖ
᪥௜㸸12 ᭶ 1 ᪥➨ 2 ᅇࠕPython ࡟ࡼࡿࣛ࢖ࣈࣛࣜࢆ⏝࠸ࡓᩘ⌮ࣔࢹࣝ໬࡜㠀⥺ᙧ⌧㇟ࡢᩘ್ゎᯒࠖ᪥௜㸸12 ᭶ 22 ᪥
6.4.8 MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ࣮ࣜࣔࢺࢭ࣑ࢼ࣮
ࠕ⮬ᕫ⤌⧊໬⌧㇟࡜ࡣఱ࠿㸽ࠖ᪥௜㸸9 ᭶ 30 ᪥ㅮᖌ㸸ᮅ಴ᾈ୍㸦៞᠕⩏ሿ኱Ꮫ㸧
6.4.9 CMMA Colloquium ⌧㇟ᩘ⌮Ꮫࢥࣟ࢟࢔࣒
[1] ࠕ᫬㛫Ꮫ㹼⮬↛࡜ே㛫ࡢ᫬㛫ࢆ⌮ゎࡍࡿ㹼ࠖ᪥௜㸸5 ᭶ 27 ᪥ㅮᖌ㸸⸨⃝ ೺ኴ㸦ᒣཱྀ኱Ꮫ㸧[2] ࠕ␗ᖖẼ㇟஦㇟ࡢ᫬✵㛫ゎᯒࠖ᪥௜㸸10 ᭶ 18 ᪥ㅮᖌ㸸ᯇ஭ ▱Ꮚ㸦⤫ィᩘ⌮◊✲ᡤ㸧
6.4.10 ᩘᏛ࣭ᩘ⌮⛉Ꮫ 5 ◊✲ᣐⅬྜྠᕷẸㅮ₇఍ࠕࡣࡌࡅࡿᩘᏛ㸟ࣈ࣮ࣞࢡࢫ࣮ࣝࡗ࡚ఱ
ࡔࢁ࠺㸽ࠖ᪥௜㸸11 ᭶ 6 ᪥ࠕ༢ㄒ࣋ࢡࢺࣝࡢᩘ⌮ࠖㅮᖌ㸸ᣢᶫ ኱ᆅ㸦⤫ィᩘ⌮◊✲ᡤ㸧52ࠕẼ㇟ࢹ࣮ࢱά⏝࡟࠾ࡅࡿᩘ⌮࣭ࢥࣥࣆ࣮ࣗࢱ࣮ࡢᙺ๭࡜Ⓨᒎࠖㅮᖌ㸸୰ᮧ ࿴ᖾ㸦᫂἞኱Ꮫ㸧ࠕࠕࢃࡅࡿࠖ࡜ࠕᩘ࠼ࡿࠖࡀࡘ࡞ࡄᩘᏛࠖ
ㅮᖌ㸸㜿㒊 ᣅ㑻㸦஑ᕞ኱Ꮫ࣐ࢫ࣭ࣇ࢛࢔࣭࢖ࣥࢲࢫࢺࣜ◊✲ᡤ㸧ࠕ஘ὶ⌧㇟ࡢᩘ⌮ࠖㅮᖌ㸸኱ᮌ㇂ ⪔ྖ㸦ி㒔኱Ꮫ㸧ࠕ⧞ࡾ㏉ࡋ࡟₯ࡴᩘᏛࠖㅮᖌ㸸Ỉ 㔝  ᭷ ဢ 㸦኱㜰බ❧኱Ꮫ㸧
6.5 MIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ
6.5.1 ࠕ኱つᶍᵓ㐀–㡢ሙ㐃ᡂゎᯒࡢࡓࡵࡢ㧗⢭ᗘ㧗ຠ⋡ゎᯒᢏ⾡ࡢࢩࢫࢸ࣒໬࡜ᢡ⣬ᵓ㐀࡬ࡢ㐺⏝ࠖ“Large·scalestructure-systematization of high-precision and high-efficiency analysis
technology for sound field coupled analysis and application to origami structure”◊✲௦⾲⪅㸸㜿㒊 ⥤㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸⡿኱ᾏ㸦ィ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ᰴᘧ఍♫㸧ࠊ᳿㝧㸦ᰴᘧ఍♫ࢸࢡࣀࣉࣟ ࢸࢡࣀࣉ࣭ࣟIT ♫㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧
6.5.2 ࠕᢡࡾ␚ࡳྍ⬟࡞ῶ㡢ࢩ࢙࣮ࢻࡢ᳨ウࠖ
“Consideration on foldable sound reduction shade”◊✲௦⾲⪅㸸ᒣᓮ᱇Ꮚ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸ᶫཱྀ┿ᐅ㸦ィ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ᰴᘧ఍♫㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧
6.5.3 ࠕ✵୰㉸㡢Ἴゐぬࢹ࢕ࢫࣉࣞ࢖࡟ࡼࡿ࢔ࣜࡢ༠ㄪ㐠ᦙ࡬ࡢ㠀᥋ゐ௓ධࠖ“Contactless intervention in cooperative transport in ants with airborne ultrasoundtactile display”◊✲௦⾲⪅㸸ஂᮏᓧᖹ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸∾㔝Ὀᡯ㸦ᮾி኱Ꮫ㸧ࠊబ⸨ಇᖾ㸦ᮾி㎰ᕤ኱Ꮫ㸧
6.5.4 ࠕ஧✀ࡢ Lotka-Volterra ➇தᣑᩓ⣔㸸ゎࡢఏ᧛⌧㇟ࠖ“Two species Lotka·Volterra competition-diffusion system: the propagation phenomenaof the solutions”◊✲௦⾲⪅㸸ⷜ ෤㐲㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸ಛ㔝 ༤㸦᫂἞኱Ꮫ㸧ࠊChang-Hong Wu㸦National Yang Ming Chiao
Tung University㸧ࠊQuentin Griette㸦The University of Bordeaux㸧ࠊ
Maolin Zhou㸦Nankai University㸧

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6.5.5 ࠕᢡ⣬ᵓ㐀ᴟⷧ㗰ᯈࢆ⏝࠸ࡓ࢚ࢿࣝࢠ࣮྾཰㒊ᮦ࡜ᢡ␚࢝ࢵࣉࡢ㛤Ⓨࠖ
“Development of energy absorbing material and folding cup using origami ultra ·thinsteel plate”◊✲௦⾲⪅㸸ᓮ㇂᫂ᜨ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸㉿ᕼ⚘㸦ᇸ⋢ᕤᴗ኱Ꮫ㸧ࠊ᳿㝧㸦ᰴᘧ఍♫ࢸࢡࣀࣉࣟ ࢸࢡࣀࣉ࣭ࣟIT♫㸧ࠊ㜿㒊⥤㸦᫂἞኱Ꮫ㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧
6.5.6 ࠕ᪉ゝࡢ✵㛫ⓗศᕸ࡟ᇶ࡙࠸ࡓゝㄒ⣔⤫ࡢ᥎ᐃࠖ“Inference of linguistic phylogeny based on the spatial distribution of dialects”◊✲௦⾲⪅㸸㧗ᶫᣅဢ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸ᑠ㔝ཎᙬ㤶㸦❧ᩍ኱Ꮫ㸧
6.5.7 ࠕRMT ࢸࢫࢺࡢᛂ⏝㸸౯᱁ᦂࡽࡂࡢ஘ᩘᗘ࡜ᬒẼືྥࡢ㛵㐃ᛶࠖ
“Application of the RMT-test: Relationship between the randomness level of the pricefluctuation and the economic trend”◊✲௦⾲⪅㸸⏣୰⨾ᰤᏊ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸஭಴ᘪᙪ㸦᫂἞኱Ꮫ㸧ࠊᐙᐩὒ㸦❧ṇ኱Ꮫ㸧
6.5.8 ࠕ࢚ࢿࣝࢠ࣮ᐦᗘ᭱㐺໬ἲࢆ฼⏝ࡋࡓᅛ᭷࿘Ἴᩘไᚚ࡟ᇶ࡙ࡃ㍺㏦⟽ࡢ㧗ᗘ໬࡟㛵ࡍࡿ◊✲ࠖ“Study on Sophistication of Transportation Boxes based on Natural Frequency Control
using Energy Density Optimization Method”◊✲௦⾲⪅㸸బࠎᮌῄᜨ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸ᑠᮘࢃ࠿࠼㸦⚄ዉᕝᕤ⛉኱Ꮫ㸧ࠊ᳿㝧㸦ᰴᘧ఍♫ࢸࢡࣀࣉࣟ ࢸࢡࣀࣉ࣭ࣟIT ♫㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧
6.5.9 ࠕ཯㌿⼺᪕ᢡ⣬ᵓ㐀࡟ࡼࡿᙧ≧グ᠈࣭ᖹ㠃ᢡࡾ␚ࡳྍ⬟࡞࣓ࢱ࣐ࢸࣜ࢔ࣝࡢษࡾ⣬ຍᕤࠖ“Kirigami Fabrication of Shaped, Flat-foldable Metamaterials based on Reverse Spiral
Origami (RSO) polyhedrons”◊✲௦⾲⪅㸸ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫ㸦(ᰴ)࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ㸧◊✲ศᢸ⪅㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊ⠛⏣῟୍㸦(ᰴ)࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ㸧ࠊᒣᓮ᱇Ꮚ㸦᫂἞኱Ꮫ㸧ࠊBenitez Ivon㸦Technological University of Havana(Cuba)㸧
6.5.10 MIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ 2022 ᖺᗘ ᡂᯝⓎ⾲఍㸦㠀බ㛤㸧᪥௜㸸2023 ᖺ 4 ᭶ 24 ᪥ࠊ25 ᪥ࠊ28 ᪥㛤ദሙᡤ㸸Zoom ࡟ࡼࡿ Web 㛤ദ54

6.6 ࢖࣋ࣥࢺ6.6.1 ࠕ㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ ࠖ
㛤ദ᪥㸸10 ᭶ 8 ᪥ࠊ9 ᪥
㸨2011 ᖺᗘ࠿ࡽ 2018 ᖺᗘࡲ࡛⥆࠸ࡓࠕ㧗ᰯ⏕࡟ࡼࡿ⌧㇟ᩘ⌮Ꮫ◊✲Ⓨ⾲఍ࠖࡢᚋ⥅ࣉࣟࢢ࣒ࣛ࡜ࡋ࡚ 2021 ᖺᗘ࠿ࡽ᪂ࡓ࡟㛤ጞࡋࡓ࢜ࣥࣛ࢖ࣥࣉࣟࢢ࣒ࣛ
10 ᭶ 8 ᪥⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ ࠕ↓ḟඖ㔞ࢆព㆑ࡋ࡚ୡࡢ୰ࢆぢࡿࠖ
1. 㪒ࡢࡼ࠺࡟኱ࡁ࡞㫽ࡣ࡞ࡐ࠸࡞࠸࠿㸽ㅮᖌ㸸▮ᓮᡂಇ 㸦᫂἞኱Ꮫ㸧⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ ࠕࠗぢࡿ࠘௙⤌ࡳࢆᩘ⌮࡛᥈ࡿࠖ 1 ᅇ┠ ືࡁࡢ▱ぬ࡜ᾋ㐟ࡍࡿ㟼Ṇᅗᙧㅮᖌ㸸ᮡཎཌྜྷ 㸦᫂἞኱Ꮫ㸧
10 ᭶ 9 ᪥⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ ࠕ↓ḟඖ㔞ࢆព㆑ࡋ࡚ୡࡢ୰ࢆぢࡿࠖ
2. ឤᰁ⑕ὶ⾜ࡢ⤖ᮎࢆண࡛ࡁࡿ࠿㸽ㅮᖌ㸸▮ᓮᡂಇ 㸦᫂἞኱Ꮫ㸧⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ ࠕࠗぢࡿ࠘௙⤌ࡳࢆᩘ⌮࡛᥈ࡿࠖ 2 ᅇ┠ ዟ⾜ࡁࡢ▱ぬ࡜ኚ㌟ࡍࡿ❧యㅮᖌ㸸ᮡཎཌྜྷ 㸦᫂἞኱Ꮫ㸧㧗ᰯ⏕࡟ࡼࡿ◊✲Ⓨ⾲఍࣭⾲ᙲᘧࠊㅮホ㸦34 ௳ࡢᛂເ◊✲ࡢ୰࠿ࡽ 2 ࡢඃ⚽㈹࡜ 3 ࡢዡບ㈹ࢆ⾲ᙲ㸧
6.6.2 ࠕ㧗ᰯ⏕ࡢࡓࡵࡢඛ➃ᩘ⌮⛉ᏛぢᏛ఍ 㹼⌧㇟ᩘ⌮Ꮫ࡬ࡢㄏ࠸㹼ࠖ㛤ദ᪥㸸8 ᭶ 18 ᪥ࠕࢺ࣏ࣟࢪ࣮࡛᥈ࡿᑐ⛠ᛶ࡜࿘ᮇᛶࠖ
ㅮᖌ㸸Ἑ㔝 ಇ୔ࠕࢹ࣮ࢱࢆㄞࡳゎࡃࡓࡵࡢ⤫ィⓗᛮ⪃ἲධ㛛ࠖㅮᖌ㸸ᘅ℩ ၿ኱ࠕ᪻⹸(࢔ࣜ)ࡢ⾜ືᐇ㦂࡜⌧㇟ᩘ⌮Ꮫࠖㅮᖌ㸸す᳃ ᣅࠕࠗᐇ㦂ᩘᏛᩍ⫱࠘஦ጞࡵ in ୰㔝ࠖㅮᖌ㸸బ⸨ ୍ࠕ໬Ꮫ࢚ࢿࣝࢠ࣮࡛ືࡃ≀యࠖㅮᖌ㸸ᮎᯇ J. ಙᙪ
6.6.3 ᩘᏛ࣭ᩘ⌮⛉Ꮫᑓᨷⱝᡭ◊✲⪅ࡢࡓࡵࡢ␗ศ㔝࣭␗ᴗ✀◊✲஺ὶ఍ 2022᪥௜㸸 10 ᭶ 29 ᪥55୺ദ㸸᪥ᮏᩘᏛ఍ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ࠊ⤫ィ㛵㐃Ꮫ఍㐃ྜ࠙ᇶㄪㅮ₇ࠚ
ࠕ㏻ಙ࡜ᩘᏛࡢ㛵ࢃࡾࠖㅮᖌ㸸ᮧᯇ ⣧ (NTT ࢥ࣑ࣗࢽࢣ࣮ࢩࣙࣥ⛉Ꮫᇶ♏◊✲ᡤ)࣏࠙ࢫࢱ࣮Ⓨ⾲ࠚ
1. Yuzhong Cheng (Kyushu University) : On the estimation of L´evydriven switching
stochastic differential equations
2. Salmahaminati, ࠐ Atina Husnaqilati, Amri Yahya (Tohoku University):
Statistical t Analysis for the Solution of Prediction Trash Management in Dusun
Tanjung Sari Kec. Ngaglik Kab Sleman, Yogyakarta
3. ࠐ㜿㒊 ⥤ࠊ᳿ 㝧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧: ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢᛂ⏝4. ஬༑㔛኱ᑗ㸦ᮾ໭኱Ꮫ㸧㸸㏫ᩘᏛ࡜㧗㝵⟬⾡
5. ☾ᓥ ྖ㸦ᮾிᕤᴗ኱Ꮫ㸧㸸᭤㠃⤖ࡧ┠ࡢ⮬᫂࡞෌᥋╔࡟ࡼࡾᚓࡽࢀࡿ trisection
6. ஭ᡭ᫓ᕼ㸦៞᠕⩏ሿ኱Ꮫ㸧㸸࠶ࡿゎᯒ㛵ᩘࡢ್ࡢ௦ᩘⓗ⊂❧ᛶ࡟ࡘ࠸࡚
7. ఀ⸨ḷ㑣㸦ᮾிᕤᴗ኱Ꮫ㸧㸸ࣟࢪ࣮ࣕࢬ㸻࣐ࣛࢾࢪࣕࣥᆺᜏ➼ᘧ࡜࢔ࣇ࢕࣭࣮ࣥࣜ௦
ᩘࡢ㛵ಀᛶ࡟ࡘ࠸࡚
8. ୖ㔝♸୍㸦⚄ᡞ኱Ꮫ㸧
㸸2 ኚᩘ㔞Ꮚ Garnier ⣔ࡢከ㡯ᘧࣁ࣑ࣝࢺࢽ࢔ࣥ
9. 㧗⏣ ஢㸦ᮾி኱Ꮫ㸧ࠊࠐỤ㢌㈗ᡂ㸦஑ᕞ኱Ꮫ㸧
㸸Large time behavior of solutions to
the 3D rotating Navier-Stokes equations
10. ኱⃝ဴྐ㸦⚄ᡞ኱Ꮫ㸧㸸Zakharov-Kuznetsov ᪉⛬ᘧࡢึᮇ್ၥ㢟ࡢ㐺ษᛶ
11. ࠐ ኱ ᒣ ᗈ ᶞ ࠊ ⡿ ⏣ ្ ྖ 㸦 ஑ ᕞ ኱ Ꮫ 㸧㸸 Fast rotation limit for the magnetohydrodynamics equations in a 3D layer
12. ᒸᔘ㑳ஓ㸦ᮾ໭኱Ꮫ㸧㸸㠀ᒁᡤࢹ࢕ࣜࢡࣞᙧᘧ࡟㛵ࡍࡿㄪ࿴෗ീࡢ⣽㐃⥆Ⅼ࡟ࡘ࠸࡚
13. ࠐዟ⏣೺ᩯࠊᑠ☾῝ᖾ㸦஑ᕞ኱Ꮫ㸧㸸ࣆ࣮ࣟᆺ࣎ࢵࢡࢫࡢయ✚᭱኱ゎࡢᏑᅾ࡜୍ពᛶ
14. ࠐ㝜ᒣ┿▮ࠊ⛅ᒣᣅᾏࠊ኱㷂ᾈ୍㸦㛵すᏛ㝔኱Ꮫ㸧㸸࣑ࢶࣂࢳᕢࡢ␗᪉ⓗᡂ㛗࡟㛵ࡍࡿᩘ⌮ࣔࢹࣝࡢᨵⰋ࡜ゎᯒ15. ࠐ∦ᒣ⿱ኴࠊᮌ⏣㞞ᡂ㸦ᮾி⌮⛉኱Ꮫ㸧㸸␗࡞ࡿ௦ᩘయࡢ L 㛵ᩘࡀ୍⮴ࡍࡿ⌧㇟࡟ࡘ࠸࡚
16. ࠐ㚝ࢣỤ࿴⳯ࠊ࿴▱⚽ᛅ㸦៞᠕⩏ሿ኱Ꮫ㸧㸸≉ᐃࡢ㑄⛣⋡ࢆᣢࡘ generalized
exclusion process ࡢࢫ࣌ࢡࢺࣝࢠࣕࢵࣉࡢホ౯17. වᏊ᫭ᐶ㸦኱㜰኱Ꮫ㸧㸸㐃⥆᫬㛫 Markov 㐃㙐ᚋ㏥☜⋡ᚤศ᪉⛬ᘧ࡟㛵ࡍࡿ࣐ࣝࢳ
ࢫࢸ࣮ࢪ Euler-୸ᒣᆺゎἲ࡟ࡘ࠸࡚
18. ໭ᮧ㥴௓㸦ᮾ໭኱Ꮫ㸧㸸㔜ࡳ௜ࡁࣔࢹ༙ࣝ⥺ᙧἼື᪉⛬ᘧࡢゎᯒ
19. ᖹᒸ⿱❶㸦ி㒔኱Ꮫ㸧ࠊ୰ᓥ೺ࠊ኱ᯘ୍ᖹ㸦ᒸᒣ኱Ꮫ㸧ࠊࠐチᬋග㸦ி㒔኱Ꮫ㸧㸸Interval
approximations for fully commutative quivers

56

20. ࠐⲡ㔝ᙲ࿃ࠊෆ⏣㞞அ㸦኱㜰኱Ꮫ㸧㸸ᣑᩓ㐣⛬࡟ᑐࡍࡿᵓ㐀᪉⛬ᘧࣔࢹࣜࣥࢢࡢ⤫ィⓗ᥎
21. ࠐ⇃ᮏ⯚㤿㸦஑ᕞ኱Ꮫ㸧ࠊ᮶ᔱ⚽἞㸦⁠㈡኱Ꮫ㸧ࠊⓑ஭᭸அ㸦஑ᕞ኱Ꮫ㸧㸸ᡂ㛗ࡍࡿk ศᮌୖࡢࣛࣥࢲ࣒࢛࣮࢘ࢡࡢ෌ᖐᛶࡢ◊✲22. ᚋ⸨៞ኴ㸦ி㒔኱Ꮫ㸧㸸SYZ Conjecture via nonarchimedean Geometry
23. బࠎᮌῄᜨࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧㸸࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡜ᛂ⟅᭤㠃᭱㐺໬ἲ࡟ࡼࡿᢡ⣬㍺㏦⟽ࡢ᭱㐺タィ
24. 㕥 ᮌ ೺ ኴ 㸦 ࣐ ࢧ ࢳ ࣗ ࣮ ࢭ ࢵ ࢶ ᕤ ⛉ ኱ Ꮫ 㸧㸸 Gelfand-Kirillov dimension ofrepresentations of GL(n) over p-adic fields
25. ࠐ㕥ᮌᝆ኱ࠊᶓᒣၨኴ㸦ᮾ໭኱Ꮫ㸧㸸୙ືⅬᐃ⌮ࡢ」㞧ࡉ26. ⯓ᕝᬡᩯ㸦᫂἞኱Ꮫ㸧㸸⤖ᬗ᱁Ꮚࡢ㔞Ꮚㄽ࡜ࣂࣥࢻࢠࣕࢵࣉ
27. ⏣୰ⲡᖹ㸦᫂἞኱Ꮫ㸧㸸Ȥ-SVR ឤᗘศᯒἲ࡟ࡼࡿ㒔㐨ᗓ┴㛫ࡢṚஸ⋡᱁ᕪせᅉศᯒ
28. ⏣୰ᝆஓ㸦ᮾி⌮⛉኱Ꮫ㸧㸸ឤᰁ⪅ᩘࡢቑຍ࡟క࠺Ⓨ⏕⋡ࡢᢚไࢆ⪃៖ࡋࡓឤᰁ⑕
ὶ⾜ࣔࢹࣝ࡟࠾ࡅࡿᮍゎỴၥ㢟ࡢゎ᫂
29. ༓௦♸ኴᮁ㸦ᮾி⌮⛉኱Ꮫ㸧㸸⭘⒆⾑⟶᪂⏕ࣔࢹࣝࡢᩘ⌮ᵓ㐀ࡢゎ᫂
30. ሯᮏᝆᬦ㸦᫂἞኱Ꮫ㸧㸸 ෢஌⣔ࡢ཯ᛂᣑᩓ㏆ఝ᪉⛬ᘧࡢ཰᮰ᛶ࡟ࡘ࠸࡚
31. ࠐΏྡ႐ᗤⶶ㸦኱㜰኱Ꮫ㸧ࠊ㈅㔝཭♸㸦⚄ᡞ኱Ꮫ㸧㸪ෆ⏣㞞அ㸦኱㜰኱Ꮫ㸧㸸✵㛫 2ḟඖ⥺ᙧᨺ≀ᆺ☜⋡೫ᚤศ᪉⛬ᘧࣔࢹࣝࡢಀᩘࣃ࣓࣮ࣛࢱࡢ᥎ᐃ
32. ෠ᒣ ⶈ㸦᫂἞኱Ꮫ㸧㸸Ṛஸ⋡ࡢ㛗ᮇࢺࣞࣥࢻࣜࢫࢡホ౯ࡢࡓࡵࡢ␗ᖖ್⪏ᛶࡢ࠶ࡿࢽ࣮ࣗࣛࣝࢿࢵࢺ࣮࣡ࢡࣔࢹࣝ
33. ୰ᕝ⏤Ᏹᩯ㸦ᮾ໭኱Ꮫ㸧㸸Left Regular Band ࢆ⏝࠸ࡓ᥎⛣☜⋡⾜ิࡢᅛ᭷್࡜㔜」ᗘࡢ⪃ᐹ
34. ୰ᔱၨኴ㸦᫂἞኱Ꮫ㸧㸸཯ᛂᣑᩓ᪉⛬ᘧࢆ⏝࠸ࡓᚰ➽᱾ሰ࡟ࡼࡿᚰᐊ⣽ືࡢࢩ࣑ࣗ
࣮ࣞࢩࣙࣥ
35. ⶈ஭ኴᮁ㸦஑ᕞ኱Ꮫ㸧㸸࣋ࢵࢳᩘࢆᣦᐃࡋࡓ㐃⤖ 2 㒊ࢢࣛࣇࡢᩘ࠼ୖࡆ
36. 㤿ሙ⤖⳯㸦ୖᬛ኱Ꮫ㸧㸸ከ㔜 Poly ࣋ࣝࢾ࣮࢖ᩘࡢᣑᙇ࡟ࡘ࠸࡚
37. ᯇୗᑦ⏕㸦஑ᕞ኱Ꮫ㸧㸸ࣅ࣮ࣙࣜࣥࢢၥ㢟ࡢほⅬ࠿ࡽࡢᴟ኱㠃ࡢᵓᡂ38. ᯇ⏣㞙୍ᮁ㸦ி㒔኱Ꮫ㸧㸸Spectral characterization of some properties of quantum
graphs39. ୕ୖ㝠ኴ㸦ྎ‴୰ኸ◊✲㝔㸧㸸ࢺࣟࣆ࢝ࣝᗄఱᏛ࡜ Chow ⩌40. ᖹᒸ⿱❶ࠊ㔠⃝ ⚽ࠊࠐᐑỌ ₶㸦ி㒔኱Ꮫ㸧ࠊゅ⏣ㅬྜྷ㸦኱㜰኱Ꮫ㸧㸸ࣛࣥࢲ࣒᪉య
㞟ྜࡢቑ኱ิ࠿ࡽᐃࡲࡿࣃ࣮ࢩࢫࢸࣥࢺᅗࡢ኱೫ᕪཎ⌮࡟ࡘ࠸࡚41. ࠐᐑᮏ ᮃࠊᫀᏊᾈⓏ㸦㛵すᏛ㝔኱Ꮫ㸧㸸⛣ືࢆྵࡵࡓ SIR ࣔࢹࣝ࡟ࡼࡿࢥࣟࢼࡢ
ᝈ⪅ᩘືែࡢ⤫ィⓗゎᯒ
42. ࠐᮧᯇுࠊᏳ㒊ᩥே㸦ᮾி⌮⛉኱Ꮫ㸧㸸㟁☢ሙ୰ࡢࢩࣗࣞࢹ࢕࣮ࣥ࢞᪉⛬ᘧࡢゎࡢ
Ἴ㠃㞟ྜ

57

43. ࠐྜྷᒸṇグࠊ⏣୰෤ᙪ㸦኱㜰኱Ꮫ㸧㸸∦ഃษ᩿ᣦᩘᆺศᕸ᪘ࡢ Riemann ᗄఱᏛⓗᛶ㉁44. ⡿ᮧᣙኴ㑻㸦஑ᕞ኱Ꮫ㸧㸸⌫㠃࢝ࣥࢻࣝࡢᇙࡵ㎸ࡳ
6.6.4 ࠕMIMS & AMS/UPenn-CMB ༠ຊ༠ᐃ⥾⤖グᛕ≉ูㅮ₇఍ࠖ㛤ദ᪥㸸3 ᭶ 14 ᪥ࠕMathematical modeling of cell volume control and electrolyte balance⣽⬊ࡢయ✚ㄪ⠇࡜㟁ゎ㉁ࣂࣛࣥࢫࡢᩘ⌮ࠖㅮᖌ㸸᳃ ὒ୍ᮁ㸦࣌ࣥࢩࣝ࣋ࢽ࢔኱Ꮫ㸧
ࠕMeasuring evolutionary forces of cultural changeே㛫ᩥ໬࡟࠾ࡅࡿ㐍໬ࡢ㥑ືຊࠖㅮᖌ㸸Joshua B. Plotkin㸦࣌ࣥࢩࣝ࣋ࢽ࢔኱Ꮫ㸧

58

7࠙2022 ᖺᗘᡂᯝⓎ⾲≧ἣࠚ
7.1 Ⓨ⾲ㄽᩥ࣭ⴭ᭩
7.1.1 ㄽᩥ㸦ᰝㄞ࠶ࡾ㸧ᇶ┙ᩘ⌮㒊㛛 ಛ 㔝  ༤
1. H. Matano, Y. Mori, and M. Nara, “Stability of front solutions of the bidomain AllenCahn equation on an infinite strip”, SIAM J. Math. Anal., 2022
doi: 10.1137/21M1418095
 ஧ ᐑ ᗈ ࿴
1. Y.-Y. Chen, H. Ninomiya and C.-H. Wu, “Global existence and uniqueness of solutions
for one-dimensional reaction-interface systems”, Journal of Differential Equations,324 (2022), pp. 102–130. https://doi.org/10.1016/j.jde.2022.04.004
2. R. Lui and H. Ninomiya, “Stationary solutions of an area-preserving curvature flowin an inhomogeneous medium”, Proceedings of the American Mathematical Society,150.05 (2022), pp. 2095̾5. https://doi.org/10.1090/proc/15787
3. Y.-Y. Chen, H. Ninomiya and C.-H. Wu, “Weak entire solutions of reaction–interface
systems”, Discrete and continuous dynamical systems. Ser. B, (online 2022,
September) http://dx.doi.org/10.3934/dcdsb.2022174, file:///Users/n/Downloads/15313492_2022174.pdf
 Ἑ 㔝 ಇ ୔
1. Toshitake Kohno, “Temperley-Lieb-Jones category and the space of conformal blocks”,
A collection of papers dedicated to Nobert A'Campo (ed. A. Papadopoulos), European
Mathematical Society Press, 2023
2. Toshitake Kohno, “Homological representations of braid groups at roots of unity andthe space of conformal blocks”, Low Dimensional Topology and Number Theory,
Springer Proceedings in Mathematics and Statistics (in press) ụ ⏣ ᖾ ኴ
1. Kota Ikeda, “Center manifold theory for the 1-dimensional collective motions ofcamphor disks with delta functions in the L2-framework”, Discrete and Continuous
Dynamical Systems, p. 35
2. Didier Smets, Delphine Salort, Pierre Roux, Kota Ikeda, “Theoretical study of theemergence of periodic solutions for the inhibitory NNLIF neuron model with synapticdela”, Mathematical Neuroscience and Applications, 2 ᕳ, p. 37

59

 ᯇ ᒸ ┤ அ
1. Naoki Endo, Shiro Goto, Shin-ichiro Iai, Naoyuki Matsuoka, “When are the rings I: I
Gorenstein?”, Communications in Algebra, to appear
2. Ela Celikbas, Olgur Celikbas, CĆtĆlin CiupercĆ, Naoki Endo, Shiro Goto, Ryotaro
Isobe, Naoyuki Matsuoka, “On the ubiquity of Arf rings”, Journal of Commutative
Algebra, to appear
3. Naoki Endo, Shiro Goto, Shin-ichiro Iai, Naoyuki Matsuoka, “On the weakly Arf (S_2)ifications of Noetherian rings”, Journal of Commutative Algebra, to appear 㕥 ᮌ ṇ ᫂
1. Yuta Nozaki, Masatoshi Sato, and Masaaki Suzuki, “Abelian quotients of the Yfiltration on the homology cylinders via the LMO functor”, Geometry and Topology, 26(2022), pp. 221̾282
2. Yuta Nozaki, Masatoshi Sato, and Masaaki Suzuki, “On the kernel of the surgery map
restricted to the 1-loop part”, Journal of Topology, 15 (2022), pp. 587̾619
3. Takayuki Morifuji and Masaaki Suzuki, “On a theorem of Friedl and Vidussi”,
International Journal of Mathematics, 33 (2022), 14 pages ⯚ ᮌ ┤ ஂ
1. P. El Kettani, T. Funaki, D. Hilhorst, H. Park and S. Sethuraman, “Mean curvatureinterface limit from Glauber+Zero-range interacting particles”, Commun. Math. Phys.,
394 (2022), pp. 1173–1223
2. T. Funaki and B. Xie, “Global solvability and convergence to stationary solutions insingular quasilinear stochastic PDEs”, Stoch. PDE: Anal. Comp., 10 (2022), pp. 858̾
897
3. P. El Kettani, T. Funaki, D. Hilhorst, H. Park and S. Sethuraman, “Singular limit of
an Allen-Cahn equation with nonlinear diffusion”, Tunisian J. Math., 4 (2022), pp.
719̾754
4. T. Funaki, P. van Meurs, S. Sethuraman and K. Tsunoda, “Motion by mean curvaturefrom Glauber-Kawasaki dynamics with speed change”, J. Statis. Phys., 190 (2023),
Article no. 45, pp. 130
 ྜྷ ⏣ ೺ ୍
1. Tomohiro Okuma, Kei-ichi Watanabe, Maria E.Rossi and Ken-ichi Yoshida, “Normal
Hilbert coefficients and elliptic ideals in normal 2-dimensional singularities”, Nagoya
Math. J., 248 (2022), pp. 779㸫800, DOI: 10.1017/nmj.2022.5

60

2. Jack Jefferies, Yusuke Nakajima, Ilya Smirnov and Kei-ichi Watanabe and Ken-ichi
Yoshida, “Lower bound on Hilbert-Kunz multiplicities and maximal F-signatures”,
Math. Proc. Camb. Phil. Soc., 174 (2023), pp. 247̾271, DOI: 0.1017/S0305004122000238
 ኱ 㛵 ୍ ⚽1. Kazuho Ozeki, “The reduction number of stretched ideals”, Journal of theMathematical Society of Japan, 74 (4) (October 2022), pp.1021̾1045
 ᪩ ᆏ  ኴ
1. Futoshi Hayasaka, “Indecomposable integrally closed modules of arbitrary rankover a two-dimensional regular local ring”, Journal of Pure and Applied Algebra 226(2022), no. 8, Paper No. 107026, 26 pp.

⌧㇟ᩘ⌮㒊㛛 ᑠ ᕝ ▱ அ
1. M. Osman Gani, M. Humayun Kabir, Toshiyuki Ogawa, “Inhibitor-Induced
Wavetrains and Spiral Waves in an Extended FitzHugh–Nagumo Model of NerveCell
Dynamics”, Bulletin of Mathematical Biology, 84(12) 2022,
https://doi.org/10.1007/s11538-022-01100-9
2. Shin-Ichiro Ei, Hideo Ikeda, Toshiyuki Ogawa, “Bifurcation of co-existing travelingwave solutions in a three-component competition–diffusion system”, Physica D: Nonlinear
Phenomena, 448, 133703-133703, 2023
 ▮ ᓮ ᡂ ಇ
1. K. Kuwana, S. Yazaki, W. Kim, T. Mogi and R. Dobashi, “Gravity Effects on the
Minimum Explosive Concentrations in 1-D Dust Explosion”, Combustion Science andTechnology, 195 (2023.2.20), pp. 1622̾1636,DOI: 10.1080/00102202.2023.2182203
2. Y. Shimoji and S. Yazaki, “Numerical computation for magnetic Hele-Shaw problem
using the method of fundamental solutions”, JSIAM Lett. 15 (2023), pp. 29̾32, DOI:
10.14495/jsiaml.15.29
3. S. Kobayashi and S. Yazaki, “Convergence of a Finite Difference Scheme for a
Flame/Smoldering-Front Evolution Equation and Its Application to Wavenumber
Selection”, Computational Methods in Applied Mathematics, 23 (online: 2022.11.11),
pp. 545-563, DOI: 10.1515/cmam-2022-0046
4. K. Sakakibara, Y. Shimoji and S. Yazaki, “A simple numerical method for Hele–Shaw
type problems by the method of fundamental solutions”, Jpn. J. Ind. Appl. Math., 39(online: 2022.8.5), pp. 869̾887, DOI: 10.1007/s13160-022-00530-1 [PDF]61

 GANI, Mohammad Osman
1. Md. Saiduzzaman, Md Shafiqul Islam, Mohammad Monir Uddin, and M. Osman Gani,“Comparative study on techniques of model order reduction using rational Krylov
subspace method”, Journal of Interdisciplinary Mathematics, 25, no.7 (2022), pp.
1971–1978 (Publisher: Taylor & Francis)
2. Md Shafiqul Islam, Kife I. Bin Iqbal, Md Saiduzzaman, Mohammad Monir Uddin,
and M. Osman Gani, “Generation of the mathematical model to analyze the dynamical
behaviour of the blood flow”, Journal of Interdisciplinary Mathematics 25, no. 7 (2022),
pp. 2019̾2027 (Publisher: Taylor & Francis)
3. M. Osman Gani, M. H. Kabir, and Toshiyuki Ogawa, “Inhibitor-Induced Wavetrains
and Spiral Waves in an Extended FitzHugh–Nagumo Model of Nerve Cell Dynamics”,
Bulletin of Mathematical Biology, 84, Article 145 (2022) (Publisher: Springer Nature)
4. Nazimuddin, A. K. M., M. Humayun Kabir, and M. Osman Gani, “Spiral patterns andnumerical bifurcation analysis in a three-component Brusselator model for chemical
reactions”, Mathematics and Computers in Simulation, 203 (2023), pp. 577 ̾ 591(Publisher: Elsevier)
5. Nazimuddin, A. K. M., M. Humayun Kabir, and M. Osman Gani, “Oscillatory wave
patterns and spiral breakup in the Brusselator model using numerical bifurcation
analysis”, Journal of Computational Science, Article 101720 (2022) (Publisher:
Elsevier)
6. Kabir, M. Humayun, and M. Osman Gani, “Numerical Bifurcation Analysis andPattern Formation in a Minimal Reaction-Diffusion Model for Vegetation”, Journal of
Theoretical Biology, 536, Article 110997 (2022) (Publisher: Elsevier) ཭ ᯞ ᫂ ಖ1.

୰ሯ ᛭ⰼࠊబࠎᮌ ከᕼᏊࠊ཭ᯞ ᫂ಖࠊࠕᏯ㓄ಶᩘࡢᆒ➼࡞๭ࡾ᣺ࡾࢆ⪃៖ࡋࡓ᫬㛫ᯟ௜ࡁ㓄㏦ィ⏬ၥ㢟ࡢⓎぢⓗゎἲ࡜㔞Ꮚ࢔ࢽ࣮ࣜࣥࢢ࡟ࡼࡿィ⟬ᨭ᥼ࠖࠊṊⶶ㔝኱Ꮫᩘ⌮ᕤᏛࢭࣥࢱ࣮⣖せࠊ8 ᕳ (2023)ࠊpp. 34̾53

 HILHORST, Danielle
1. El Kettani, Perla; Funaki, Tadahisa; Hilhorst, Danielle; Park, Hyunjoon; Sethuraman,
Sunder, “Singular limit of an Allen-Cahn equation with nonlinear diffusion”, Tunis.
J. Math., 4 (2022), no. 4, pp. 719̾754
2. El Kettani, Perla; Funaki, Tadahisa; Hilhorst, Danielle; Park, Hyunjoon; Sethuraman,
Sunder, “Mean curvature interface limit from Glauber+Zero-range interacting
particles”, Comm. Math. Phys., 394 (2022), no. 3, pp. 1173̾1223

62

3. Girardin, Léo; Hilhorst, Danielle, “Spatial segregation limit of traveling wave
solutions for a fully nonlinear strongly coupled competitive system”, Electron. Res.
Arch., 30 (2022), no. 5, pp. 1748̾1773
 ᒣ ᮏ ㄃ ኈ
1 .  Ỉ㇂᫭ࠊᒣᮏ㄃ኈࠊఀ⃝㞞ᏊࠊἙ㔝⿱⨾ࠊࠕ㐨㊰ἢ࠸࡟࠾ࡅࡿ࣒࢝ࣥࣜ࣡ࢩࡢฟ⌧ಶయᩘ࡟᫬㛫ࡸẼ㇟᮲௳ࡀ୚࠼ࡿᙳ㡪ࠖࠊ᪥ᮏ㫽Ꮫ఍ㄅࠊ2023㸦༳ๅ୰㸧 㧗 ᶫ ᣅ ஓ
1. Takuya Takahashi, Yasuo Ihara, “Spatial evolution of human cultures inferredthrough Bayesian phylogenetic analysis”, Journal of the Royal Society Interface, 20,20220543 (Published online 4 January 2023)
 ᳃ 㱟 அ ௓
1. Ryunosuke Mori, Eita Tomimatsu, Yoshihiro Tonegawa, “Brakke’s formulation ofvelocity and the second order regularity property”, to appear in Indiana University
Math. J., arXiv:2109.06380
 ⏣ 㑔 ❶ ὒ
1. ⏣㑔❶ὒࠊࠕ☜⋡ㄽⓗ㞷ᔂࣁࢨ࣮ࢻ࣐ࢵࣆࣥࢢ࡜⢭ᗘ᳨ド̿ࣔࣥࢸ࢝ࣝࣟἲ㸪ࣛࢸࣥ㉸᪉᱁ἲ㸪ከ㡯ᘧ࢝࢜ࢫồ✚ἲࡢẚ㍑̿ࠖࠊ㞷ịࠊ84 ᕳ 4 ྕ㸦2022 ᖺ㸧ࠊpp.309–321
 㜿 㒊  ⥤1. Abe, A., Hagiwara, I., Yang,Y. and Nara,C., “Characteristic Analysis of Two Pairing
Origami Polyhedrons and Their Application to Beverage Containers”, International
Journal of Mechanical Engineering and Applications, 10(6), 2022̾10, pp. 144̾159
2. Abe, A., Mi, D., Hashiguchi, M. and Hagiwara, I., “Study on reduction of indoor noise
under acoustic-vibration coupling by natural frequency control and optimization ofsound insulation materials”, JSST 2022, No.70, 2022 బࠎᮌῄᜨ
1. Sasaki, T., Yang, Y. and Hagiwara, I., “Proposition of a New High Speed and High
Efficiency Control Method for Plural Eigen Frequencies by Changing Topology”,
International Journal of Mechanical Engineering and Applications, 10(6), 2022̾11,
pp. 135̾143
2. Sasaki, T. and Hagiwara, I., “High-Speed and High-Precision Eigen frequencies
Control Technology Using Energy Density”, JSST 2022, No.70, 2022

63 ᒣ ᓮ ᱇ Ꮚ
1. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊᒣᓮ᱇Ꮚࠊⴗཎ୍㑻ࠊࠕ」㞧ᵓ㐀࡟ᑐࡍࡿษࡾ⣬ࣁࢽ࣒࢝ࡢ⏕ᡂἲ࡟㛵ࡍࡿ◊✲ࠖࠊ᪥ᮏᶵᲔᏛ఍ㄽᩥ㞟ࠊ89 ᕳ 917 ྕࠊ2023 ᖺࠊⓎ⾜᪥: 2023 ᖺ1 ᭶ 25 ᪥ࠊබ㛤᪥: 2023 ᖺ 1 ᭶ 10 ᪥ࠊp. 22̾00273
 ⠛ ⏣ ῟ ୍
1. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊᒣᓮ᱇Ꮚࠊⴗཎ୍㑻ࠊࠕ」㞧ᵓ㐀࡟ᑐࡍࡿษࡾ⣬ࣁࢽ࣒࢝ࡢ⏕ᡂἲ࡟㛵ࡍࡿ◊✲ࠖࠊ᪥ᮏᶵᲔᏛ఍ㄽᩥ㞟ࠊ89 ᕳ 917 ྕࠊ2023 ᖺࠊⓎ⾜᪥: 2023 ᖺ1 ᭶ 25 ᪥ࠊබ㛤᪥: 2023 ᖺ 1 ᭶ 10 ᪥ࠊp. 22̾00273
2. Diago, L., Shinoda, J. and Hagiwara, I., “Kirigami Fabrication of Shaped, Flatfoldable Metamaterials based on Reverse Spiral Origami (RSO) Polyhedrons for Life
Jacket”, JSST 2022, No. 70, 2022
 ᳿



㝧

1. Hagiwara, I., Nara, C. and Yang, Y., “Development of new foldable polyethylene
terephthalate bottles”, Journal of Advanced Simulation in Science and Engineering(JASSE), Vol. 9, No. 2 (2022), pp. 247̾262
2. Sasaki, T., Yang, Y. and Hagiwara, I., “Proposition of a New High Speed and High
Efficiency Control Method for Plural Eigen Frequencies by Changing Topology”,
International Journal of Mechanical Engineering and Applications, 10(6), 2022̾11,
pp. 135̾143
3. Abe, A., Hagiwara, I., Yang, Y. and Nara, C., “Characteristic Analysis of Two Pairing
Origami Polyhedrons and Their Application to Beverage Containers”, International
Journal of Mechanical Engineering and Applications, 10(6), 2022̾10, pp. 144̾159ᩍ⫱ᩘ⌮㒊㛛 ዉ Ⰻ ▱ ᝴
1. Thomas Hull, Anna Lebiw, Klara Mundilova, Chie Nara, Joseph O’Rourke, Josef
Tkadlec, Ryuhei Uehara, “Quasi-twisting convex polyhedral”, In the proceedings ofthe 34th Canadian Conference on Computational Geometry (CCCG2022), Toronto,
Canada, August 25̾27, 2022
2. Chie Nara and Jin-ichi Itoh, “Continuous folding of the surface of a hypercube onto
its facet”, In the abstracts of the 24th Japan conference on discrete and computational
geometry, graphs, and games (JCDCGGG 2022), September 10, 2022
3. Ichiro Hagiwara, Chie Nara, Yang Yang, “Development of new foldable polyethylene
terephthalate bottles”, J. Adv. Simulat. Sci. Eng., Vol. 9, No. 2, 2022, pp. 247̾262

64

4. Aya Abe, Ichiro Hagiwara, Yang Yang, and Chie Nara, “Characteristic Analysis of Two
Pairing Origami Polyhedrons and Their Application to Beverage Containers”,
International Journal of Mechanical Engineering and Applications (IJMEA), 10(6),2022, pp. 144̾159, http://www.sciencepublishinggroup.com/j/ijmea,
doi: 10.11648/j.ijmea.20221006.13

ඛ➃ᩘ⌮㒊㛛
 す ᳃  ᣅ
1. Osamu Yamanaka, Yusuke Oki, Yukari Tamura, Masashi Shiraishi, Shunsuke Izumi,
Akinori Awazu, Hiraku Nishimori, “Ants Alter Collective Behavior After Feeding andGenerate Shortcut Paths on a Two-Dimensional Foraging Area”, Frontiers in Physics,
Vol. 10, 2022, pp. 896717̾1̾7
2. Masashi Shiraishi, Osamu Yamanaka, Hiraku Nishimori, “Effect of interaction
network structure in a response threshold model”, Artificial Life and Robotics, Vol. 27,
2022, pp. 743̾750

3. Msakazu Kuze, Yujin Kubodera, Hiromi Hashimoto, Muneyuki Matsuo, Hiraku
Nishimori, Satoshi Nakata, “Self-Propulsion Mode Switching of a Briggs–Rauscher
Droplet”, ChemSystemsChem, 2022, pp. e202200030̾1̾5
 ⴗ ཎ ୍ 㑻
1. Hagiwara, I., Nara, C. and Yang, Y., “Development of new foldable polyethylene
terephthalate bottles”, Journal of Advanced Simulation in Science and Engineering(JASSE), Vol. 9, No. 2 (2022), pp. 247̾262
2. Sasaki, T., Yang, Y. and Hagiwara, I., “Proposition of a New High Speed and High
Efficiency Control Method for Plural Eigen Frequencies by Changing Topology”,
International Journal of Mechanical Engineering and Applications, 10(6), 2022̾11,
pp. 135̾143
3. Abe, A., Hagiwara, I., Yang, Y. and Nara, C., “Characteristic Analysis of Two Pairing
Origami Polyhedrons and Their Application to Beverage Containers”, International
Journal of Mechanical Engineering and Applications, 10(6), 2022̾10, pp. 144̾159
4. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊᒣᓮ᱇Ꮚࠊⴗཎ୍㑻ࠊࠕ」㞧ᵓ㐀࡟ᑐࡍࡿษࡾ⣬ࣁࢽ࣒࢝ࡢ⏕ᡂἲ࡟㛵ࡍࡿ◊✲ࠖࠊ᪥ᮏᶵᲔᏛ఍ㄽᩥ㞟ࠊ89 ᕳ 917 ྕࠊ2023 ᖺࠊⓎ⾜᪥: 2023
/01/25ࠊබ㛤᪥: 2023/01/10ࠊp. 22̾00273
5. Diago, L., Shinoda, J. and Hagiwara, I., “Kirigami Fabrication of Shaped, Flatfoldable Metamaterials based on Reverse Spiral Origami (RSO) Polyhedrons for Life
Jacket”, JSST 2022, No. 70, 2022

65

6. Sasaki, T. and Hagiwara, I., “High-Speed and High-Precision Eigen frequencies
Control Technology Using Energy Density”, JSST 2022, No. 70, 2022
7. Abe, A., Mi, D., Hashiguchi, M. and Hagiwara, I., “Study on reduction of indoor noise
under acoustic-vibration coupling by natural frequency control and optimization ofsound insulation materials”, JSST 2022, No. 70, 2022
8. ⏣ᚿ☨ࠊᏍ࿊ᾏࠊ㉿ᕒࠊ㉿ᕼ⚘ࠊⴗཎ୍㑻ࠊࠕ࣮࢟ࣗࣅࢵࢡࢥ࢔ࣃࢿࣝࡢ᭤ࡆ๛ᛶࡢࣔࢹ
ࣝ໬࡜ࢩ࣑࣮ࣗࣞࢩࣙࣥ࡟㛵ࡍࡿ◊✲ࠖࠊ᪥ᮏࢩ࣑࣮ࣗࣞࢩࣙࣥᏛ఍ㄽᩥㄅࠊ15 ᕳ 1 ྕࠊ
2023 ᖺ
 ⓑ ▼ ඔ ᱻ
1. Masashi Shiraishi, Osamu Yamanaka, Hiraku Nishimori, “Effect of interaction
network structure in a response threshold model. Artif Life Robotics”, Artif Life
Robotics, 2022, DOI: 10.1007/s10015-022-00791-6
2. Osamu Yamanaka, Yusuke Oki, Yuta Imamura, Yukari Tamura, Masashi Shiraishi,
Shunsuke Izumi, Akinori Awazu, Hiraku Nishimori, “Ants Alter Collective Behavior
After Feeding and Generate Shortcut Paths on a Two-Dimensional Foraging Area”,
Front. Phys., Vol. 10, 2022, pp. 896717̾1̾7, DOI: 10.3389/fphy.2022.896717
 ஂ ୡ 㞞 ࿴
1. Masakazu Kuze, Yujin Kubodera, Hiromi Hashishita, Muneyuki Matsuo, Hiraku
Nishimori, Satoshi Nakata, “Self-Propulsion Mode Switching of a Briggs–Rauscher
Droplet”, ChemSystemsChem, 2022, e202200030, DOI: 10.1002/syst.202200030
 ᓥ ⿄ ⩚ ⾰
1. Shimabukuro, U., Takahashi, A., Okado, J.-B., Kokubun, N., Thiebot, J., Will, A.,
Watanuki, Y., Addison, B., Hatch, S.A., Hipfner, J.M., Slater, L., Drummond, B.A,
Kitaysky, A.S., “Across the North Pacific, dietary-induced stress of breedingrhinoceros auklets increases with high summer Pacific Decadal Oscillation index”,
Marine Ecology Progress Series, 708, 2023, pp. 177̾189

ᩥ⌮⼥ྜ◊✲㒊㛛 ⳥ ụ ᾈ ᫂
1. H. Horigome, H. Kikuchi, “Improvement of Estimate Distribution with Local
Differential Privacy”, Modeling Decisions for Artificial Intelligence MDAI 2022,
Lecture Notes in Computer Science, vol. 13408. Springer, Cham, 2022
2. Hiroaki Kikuchi, Satoshi Ito, Kazuki Ikegami, and Shota Shindo, “Diseases Prediction66

from Officially Anonymized Medical and Healthcare Big Data”, IEEE International
Conference on Big Data (Big Data), Osaka, Japan, 2022, pp. 1̾11
3. H. Kikuchi, S. Miyoshi, T. Mori, and A. Hernandez-Matamoros, “A Vulnerability inVideo Anonymization – Privacy Disclosure from Face-obfuscated video”, 19th Annual
International Conference on Privacy, Security & Trust (PST), Fredericton, NB,
Canada, 2022, pp. 1̾10
4. H. Horigome, H. Kikuchi, CM. Yu, “Expectation-Maximization Estimation for KeyValue Data Randomized with Local Differential Privacy”, Advanced Information
Networking and Applications, AINA 2023, Lecture Notes in Networks and Systems,
vol. 654, Springer, Cham, 2023, pp. 502̾512 ᯇ ᒣ ┤ ᶞ
1. Akihiro Miyata, Naoki Matsuyama, “EXTENDING THE LEE-CARTER MODELWITH VARIATIONAL AUTOENCODER: A FUSION OF NEURAL NETWORK AND
BAYESIAN APPROACH”, ASTIN Bulletin: The Journal of the IAA, Volume 52, Issue
3 (2022), pp. 789̾812
2. ⏣୰ⲡᖹࠊᯇᒣ┤ᶞࠊࠕᨵⰋᆺ SVR ឤᗘศᯒἲ࡟ࡼࡿᆅᇦูṚஸ⋡᱁ᕪࡢせᅉศᯒࠖࠊࣜ
ࢫࢡ࡜ಖ㝤ࠊVol. 19 (2023), pp. 39̾62 ᮡ ཎ ཌ ྜྷ
1. K. Sugihara, ͆Room-size illusion and recovery of the true appearance͇, Japan
Journal of Industrial and Applied MathematicsࠊDOI: 10.1007/s13160-022-00557(Online version was published on January 11, 2023)
2. K. Sugihara, “Left-right reversal illusion”, European Mathematical Society Magazine,
125 (2022), pp. 13̾19, DOI 10.4171/MAG/96
3. M. Lee, K. Sugihara and D.-S. Kim, “Robust Construction of Voronoi Diagrams of
Spherical Balls in Three-Dimensional Space”, Computer-Aided Design, 152 (2022),
103374 (24pages), https://doi.org/10.1016/j.cad.2022.103374
4. K. Sugihara, “Five types of anomalous perceptions created by the same mirrorreflection process”, Journal of Illusion (accepted on January 11, 2023)
 ஬ ༑ ᔒ ᝆ ⣖1. Yuki Igarashi, Takeo Igarashi, “Pixel Art Adaptation for Handicraft Fabrication”,
Computer Graphics Forum (Proceedings of Pacific Graphics 2022), 41-ssue 7, 2022 ኱ ㇂ ᬛ Ꮚ
1. ኱㇂ᬛᏊࠊ୸㇂࿴ྐࠊ
ࠕᑠ୰Ꮫ⏕ࢆᑐ㇟࡜ࡋࡓ㘒どࢆᏛࡪయ㦂ᆺᤵᴗࣉࣟࢢ࣒ࣛࡢᥦ᱌ࠖࠊ
ᅗᏛ◊✲ࠊ➨ 57 ᕳ 1 ྕࠊ2023 ᖺ 3 ᭶ࠊpp. 3̾1167

 ⏣ ୰ ⨾ ᰤ Ꮚ
1. Mieko Tanaka-Yamawaki and Yumihiko Ikura, “Market Declines Triggered by theDeviation from the Random Walk”, Evolutionary and Institutional Economics Review
㸦Springer㸧(࢔ࢡࢭࣉࢺ῭ࡳ) ୰ ᓥ ࡉ ࡕ Ꮚ
1. ୰ᓥࡉࡕᏊࠊ⏣୰㤶ὠ⏕ࠊΎỈඞᙪࠊᒣ⏣ᾈᖹࠊᒣ⩚ᩍᩥࠊࠕࢱࢢࣛࢢࣅ࣮ࡢᏛ⩦ᣦᑟィ⏬ࡢ STEAM ໬࡟ࡼࡿࣃࣇ࢛࣮࣐ࣥࢫྥୖ̿ᑠᏛᰯࠕయ⫱ࠖᤵᴗ࡟࠾ࡅࡿ⟬ᩘ࣭ࣉࣟࢢ
࣑ࣛࣥࢢⓗᛮ⪃ᑟධࡢຠᯝ̿ࠖࠊࢫ࣏࣮ࢶࣃࣇ࢛࣮࣐ࣥࢫ◊✲ࠊ14 ᕳ(2022㸧ࠊpp. 45–59
2. Jin Akiyama, Kiyoko Matsunaga, and Sachiko Nakajima, “Mobius Flowers”, Thai
Journal of Mathematics, Vol. 21, No. 5 (2023), Accepted3. ୰ᓥࡉࡕᏊࠊ⛅ᒣோࠊΎỈඞᙪࠊࠕ⤖ࡧ┠⌮ㄽ࡜࢔࣮ࢺࢆ⼥ྜࡋࡓ⤖ࡧ┠ STEAM άືࡢ㛤Ⓨ࡜ᐇ㊶᳨ド 㸫య㦂ⓗ࣭Ⓨぢⓗ࣭๰㐀ⓗ࡞Ꮫࡧࡢ STEAM ໬㸫ࠖࠊ᪥ᮏᩘᏛᩍ⫱Ꮫ఍ᩘᏛᩍ⫱ࠊ105 ᕳ (2023)ࠊ᥇ᢥỴᐃ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1. Takashi Amemiya, Kenichi Shibata, Junpei Takahashi, Masatoshi Watanabe, Satoshi
Nakata, Kazuyuki Nakamura, and Tomohiko Yamaguchi, “Glycolytic oscillations in
HeLa cervical cancer cell spheroids”, FEBS Journal, 289 (2022), pp. 5551–5570
 ┦ ⃝

Ᏺ

1. K. Motojima, R. Shiratsuchi, K. Suzuki, M. Aizawa, and H. Kaneko, “Machinelearning model for predicting the material properties and bone formation rate anddirect inverse analysis of the model for new synthesis conditions of bioceramics”,
Industrial & Engineering Chemistry Research, (2023) in press
2. T. Soma, R. Iwasaki, Y. Sato, T. Kobayashi, E. Ito, T. Matsumoto, A. Kimura, F.
Homma, K. Saiki, Y. Takahashi, K. Miyamoto, M. Matsumoto, M. Nakamura, M.
Morita, K. Ishii, S. Asoda, H. Kawana, Z. Xingyu, M. Aizawa, T. Nakagawa, and T.
Miyamoto, “An ionic silver coating prevents implant̻associated infection by anaerobic
bacteria in vitro and in vivo in mice”, Scientific Reports, 12: 18387 (2022),
https://doi.org/10.1038/s41598-22-33223. Y. Shigemitsu, H. Nagashima, H. Matsunari, and M. Aizawa, “In Vivo Evaluation ofCalcium-Phosphate Ceramics with Highly-Interconnected Pores Using Porcine Tibia
Defect Model”, Solid State Phenomena, 340 (2022), pp. 113̾117
4. D. Koizumi, K. Suzuki, R. Togawa, K. Yasui, K. Iohara, M. Honda, and M. Aizawa,

68

“Preparation of antimicrobial calcium phosphate/protamine composite powders withfluoride ions using octacalcium phosphate”, J. Mater. Sci.: Mater. Med., 33, 35 (2022),
https://doi.org/10.1007/s10856-22-66565. S. Okitsu, T. Yokota, and M. Aizawa, “Effect of ball-milling treatment on sinterabiilityof hydroxyapatite ceramics including bone minerals”, Phosphorus Res. Bull., 38(2022), pp. 25–31
6. H. Minamisawa, Y. Kojima and M. Aizawa, “Adsorption of Inositol Phosphate on
Hydroxyapatite Powder with High Specific Surface Area”, Materials, 15, 2176 (2022),
https://doi.org/10.3390/ma15062176
7. D. Koizumi, K. Suzuki, H. Minamisawa, R. Togawa, K. Yasui, K. Iohara, M. Honda,
and M. Aizawa, “Preparation of protamine-adsorbed calcium phosphate powders andtheir antibacterial property”, J. Asian Ceram. Socs., 10 (2022), pp. 230-40, DOI:
10.1080/21870764.2022.2035488
8. W. I. U. Withanage, K. D. S. D. Ariyapala, N. Kumada, T. Takei, M. Ueda, and M.
Aizawa, “Controllable antimicrobial properties of silver ion-exchanged niobate andtantalate compounds”, J. Asian Ceram. Socs., 10 (2022), pp. 49̾57,
DOI: 10.1080/21870764.2021.2006877
9. K. Suzuki, M. Honda, T. Matsuura and M. Aizawa, “Living reactions of tissueengineered bone derived from apatite-fiber scaffold in rat subcutaneous tissues”, J.
Ceram. Soc. Jpn., 130 (2022), pp. 65̾73,https://www.jstage.jst.go.jp/article/jcersj2/130/1/130_21108/_article ୰ ᮧ ࿴ ᖾ
1. Ishizone, T., & Nakamura, K., “Real-time Linear Operator Construction and State
Estimation with the Kalman Filter”, Journal of Information Processing, 30, 2022, pp.
888–897, https://doi.org/10.2197/ipsjjip.30.888
2. Amemiya, T., Shibata, K., Takahashi, J., Watanabe, M., Nakata, S., Nakamura, K.,& Yamaguchi, T., “Glycolytic oscillations in HeLa cervical cancer cell spheroids”,
FEBS Journal, 289 (18), 2022, pp. 5551̾5570, https://doi.org/10.1111/febs.16454
3. Han, Y., & Nakamura, K., “The Influence of Velocity Refresh in Sequential MCMC
with the Invertible Particle Flow and Discrete Bouncy Particle Sampler”, Proceedingsof the 53rd ISCIE International Symposium on Stochastic Systems Theory and Its
Applications, 2022, pp. 18̾23, https://doi.org/10.5687/sss.2022.18
4. Ishizone, T., Higuchi, T., Okusa, K., & Nakamura, K., “An Online System of Detecting
Anomalies and Estimating Cycle Times for Production Lines”, IECON 2022 -48th
Annual Conference of the IEEE Industrial Electronics Society (IECON Proceedings

69

(Industrial Electronics Conference); Vol. 2022-October), IEEE Computer Society,https://doi.org/10.1109/IECON49645.2022.9969061
5. Oshima, H., Ishizone, T., Nakamura, K., & Higuchi, T., “Occupancy Detection for
General Households by Bidirectional LSTM with Attention”, IECON 2022-48th
Annual Conference of the IEEE Industrial Electronics Society (IECON Proceedings(Industrial Electronics Conference); Vol. 2022-October), IEEE Computer Society.,https://doi.org/10.1109/IECON49645.2022.9968594
 ୰ ᮧ Ꮥ ༤
1. Shiraishi, R., Morita, S., Goto, Y., Mizoguchi, Y., Nakamura, W., Nakamura, T. J.,“Diurnal variations of triglyceride accumulation in mouse and bovine adipocyte–
derived cell lines”, Anim Sci J., 93(1), 2022, e13802, doi: 10.1111/asj.13802. PMID:
36562279
2. Haraguchi, A., Du, Y., Shiraishi, R., Takahashi, Y., Nakamura, T. J., Shibata, S., “Oakextracts modulate circadian rhythms of clock gene expression in vitro and wheel̻
running activity in mice”, Sleep and Biological Rhythms, 20 (2022), pp. 255̾266,
doi: 10.1007/s41105-021-00365-2
 ᮌ ᮧ  ᬡ
1 .  Sungrim Seirin-Lee, Kazunori Yamamoto, Akatsuki Kimura, “The extra-embryonicspace and the local contour are critical geometric constraints regulating cellarrangement”, Development, 149 ᕳ, 9 ྕ, dev200401 (2022) ᓥ  ᘯ ᖾ
1. Y. Umeno, E. Kawai, A. Kubo, H. Shima, and T. Sumigawa, “Inductive determinationof rate-reaction equation parameters for dislocation structure formation using
artificial neural network”, Materials 16, 2108 (2023)
2. Y. Akiba, A. Ishibashi, M. Sato, and H. Shima, “Empirical rule of fruit rindfragmentation in muskmelon epidermis netting”, J. Phys. Soc. Jpn. 91, 104801 (2022)
3. Y. Umeno, A. Kubo, C. Wang, and H. Shima, “Diameter-change-induced transition inbuckling modes of defective zigzag carbon nanotubes”, Nanomaterials 12, 2617 (2022)
4. A. Naito, K. Go, H. Shima, and A. Kijima, “Synchrony in triadic jumping performance
under virtual-reality constraints”, Sci. Rep. 12, 12417 (2022)
5. H. Shima, T. Sumigawa, and Y. Umeno, “Nonsingular stress distribution of edge
dislocations near zero-traction boundary”, Materials 15, 4929 (2022)
6. H. Shima, Y. Umeno, and T. Sumigawa, “Analytic formulation of elastic field around70

edge dislocation adjacent to slanted free surface”, Royal Soc. Open Sci. 9, 220151(2022)
 ஝  㞞 ྐ
1. Keisuke Hitachi, Yuri Kiyofuji, Hisateru Yamaguchi, Masashi Nakatani, Masafumi
Inui, Kunihiro Tsuchida, “Simultaneous loss of skeletal muscle myosin heavy chain
IIx and IIb causes severe skeletal muscle hypoplasia in postnatal mice”, FASEB
journal, 37(1) (2023 Jan), e22692
2. Masafumi Tanji, Keitaro Wada, Keita Sakamoto, Yudai Ono, Masafumi Inui,“Digoxigenin-labeled RNA probes for untranslated regions enable the isoform-specificgene expression analysis of myosin heavy chains in whole-mount in situ
hybridization”, Development, growth & differentiation, 65(1) (2023 Jan), pp. 48̾55
doi: 10.1111/dgd.12832
 ⛅ ᒣ ṇ ࿴
1. Takashi Hayashi, Takeshi Tomomizu, Takamichi Sushida, Masakazu Akiyama, ShinIchiro Ei, Makoto Sato, “Tiling mechanisms of the Drosophila compound eye throughgeometrical tessellation”, Current Biology, 32 ᕳ, 9 ྕ (May 2022), pp. 2101–2109.e5
2. Tomonori Ayukawa, Masakazu Akiyama, Yasukazu Hozumi, Kenta Ishimoto, Junko
Sasaki, Haruki Senoo, Takehiko Sasaki, Masakazu Yamazaki, “Tissue flow regulates
planar cell polarity independently of the Frizzled core pathway”, Cell Reports, 40 ᕳ,
12 ྕ (September 2022), p. 111388
 ஭ ୖ 㞞 ୡ
1. Masayo Inoue, Noritaka Masaki, Kiyoshi Ohnuma, Masako Ohtaki, Taro Toyota(Editorial team for the Special Issue on Oosawa’s Lectures), “The Oosawa Lectures on
DIY Statistical Mechanics”, Biophysics and Physicobiology, Volume 18, Special issue(2022), pp. S012̾S043
 ⷜ  ෤ 㐲
1. Chang-Hong Wu, Dongyuan Xiao, Maolin Zhou, “Sharp estimates for the spreading
speeds of the Lotka-Volterra competition-diffusion system: The strong-weak type withpushed front”, Journal de Mathématiques Pures et Appliquées, Volume 172, 2023,
Pages 236–264, ISSN 0021̾7824
https://doi.org/10.1016/j.matpur.2023.02.04.
2. Matthieu Alfaro, Dongyuan Xiao, “Lotka–Volterra competition-diffusion system: thecritical competition case”, Communications in Partial Differential Equations, 2023
DOI: 10.1080/03605302.2023.2169936

71 ബ ⏣ ග ὒ
1. Mitsuhiro Denda, Shinobu Nakanishi, “Do epidermal keratinocytes have sensory andinformation processing systems?”, Exp Dermatol, Vol. 31 (2022), pp. 459̾474
2. Risa Fujita, Mai Yotsumoto, Yuta Yamaguchi, Muneyuki Matsuo, Koichi Fukuhara,
Osamu Takahashi, Shinobu Nakanishi, Mitsuhiro Denda, Satoshi Nakata, “Maskingof a malodorous substance on 1,2-dioleoyl-sn-glycero-3-phosphocholine molecularlayer”, Colloids and Surfaces A, Vol. 634 (2022), 128045
7.1.2 ㄽᩥ㸦ᰝㄞ࡞ࡋ㸭ᢞ✏୰㸧ᇶ┙ᩘ⌮㒊㛛 ụ ⏣ ᖾ ኴ
1. ụ⏣ᖾኴࠊDidier SmetsࠊDelphine SalortࠊPierre Rouxࠊࠕ᫬㛫㐜ࢀ㡯ࢆక࠺࠶ࡿ FokkerPlanck ᪉⛬ᘧ࡟⌧ࢀࡿࣃࣝࢫゎࡢ࿘ᮇ㐠ືࡢᩘ⌮ゎᯒࠖࠊᩘ⌮ゎᯒ◊✲ᡤㅮ✲㘓ࠊ2232
ᕳࠊpp. 1̾9 ᯇ ᒸ ┤ அ
1. Naoki Endo, Laura Ghezzi, Shiro Goto, Jooyoun Hong, Shin-Ichiro Iai, Toshinori
Kobayashi, Naoyuki Matsuoka, Ryo Takahashi, “Rings with q-torsionfree canonicalmodules”, arXiv:2301.02635
 ኱ 㛵 ୍ ⚽1. ኱㛵୍⚽ࠊࠕStretched ࢖ࢹ࢔ࣝࡢ⠇ῶᩘ࡟ࡘ࠸࡚ࠖࠊ➨ 54 ᅇ⎔ㄽ࠾ࡼࡧ⾲⌧ㄽࢩ࣏ࣥࢪ
࣒࢘ሗ࿌㞟ࠊpp.103̾110ࠊ2023 ᖺ 2 ᭶
 ᐑ ㊰ ᬛ ⾜
1. ᐑ㊰ᬛ⾜ࠊࠕຊᏛ⣔࡟ᑐࡍࡿ┦✵㛫඲ᵓ㐀ィ⟬ࡢᡭἲ࡜ᛂ⏝ࠖࠊᩘ⌮ゎᯒ◊✲ᡤㅮ✲㘓
No.2244 ᖖᚤศ᪉⛬ᘧࡢᐃᛶⓗ⌮ㄽ࡜ࡑࡢ⌧㇟ゎᯒ࡬ࡢᛂ⏝ࠊ2023 ᖺ 2 ᭶
 ሯ ᮏ ᝆ ᬦ
1. Yuki Tsukamoto, “Convergence of the Allen-Cahn equation with transport term in abounded domain”, Differential and Integral Equations (ᢞ✏୰)⌧㇟ᩘ⌮㒊㛛 ⏣ 㑔 ❶ ὒ
1. ⏣㑔❶ὒࠊⲨᕝ㐓ேࠊࠕ᪂ᗉ࡟࠾ࡅࡿ᪂㞷ࡢほpp. 3̾672ࠖࠊᮾ໭ࡢ㞷࡜⏕άࠊ37 ྕ㸦2022 ᖺ㸧ࠊ 㜿 㒊  ⥤1. 㜿㒊⥤ࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕᅛ᭷࿘Ἴᩘไᚚ࡟ࡼࡿ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊ㦁㡢పῶ᳨ウࠖࠊィ⟬ᕤᏛ఍ࠊ࡟ࡂࢃ࠸஺ὶ㤋 AU㸦⛅⏣ᕷ㸧ཬࡧ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 6 ᭶ 1 ᪥
2. ᓮ㇂᫂ᜨࠊ㜿㒊⥤ࠊⴗཎ୍㑻ࠊࠕ཯㌿᤟ࡾᢡ⣬ᵓ㐀ࢆ฼⏝ࡋࡓ஧㔜ᵓ㐀ࡢ⾪ᧁ≉ᛶࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
3. ᒣᓮ᱇Ꮚࠊ㜿㒊⥤ࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕᛌ㐺㡢㡪✵㛫๰ฟᡭἲࡢ㛤Ⓨ࡜ᢡ⣬ᵓ㐀࡬ࡢ㐺⏝ࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
4. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢ㐺⏝ࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
5. ᓮ㇂᫂ᜨࠊ㜿㒊⥤ࠊ೥ᒇᡣுࠊ㉿ᕼ⚘ࠊⴗཎ୍㑻ࠊࠕ཯㌿᤟ࡾᢡ⣬ᵓ㐀࡜཯㌿⼺᪕ᢡ⣬ᵓ㐀ࢆ฼⏝ࡋࡓ஧㔜ᵓ㐀ࡢ⾪ᧁ≉ᛶࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ࢜
ࣥࣛ࢖ࣥࠊ2022 ᖺ 11 ᭶ 17 ᪥
6. 㜿㒊⥤ࠊ᳿㝧ࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘศᕸࢆ฼⏝ࡋࡓ᪂ࡋ࠸᣺
ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶᡭἲࡢ㛤Ⓨ࡜ࢩࢫࢸ࣒໬ࠖࠊ᪥ᮏᶵᲔᏛ఍ ➨ 35 ᅇ ィ⟬
ຊᏛㅮ₇఍ (CMD2022)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ2022 ᖺ 11 ᭶ 16 ᪥(Ỉ)㹼18 ᪥(㔠)ࠊࢹ࣮
ࢱ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒ࠊNo.102ࠊApril 2022ࠊpp. 16̽17
 బ ࠎ ᮌ ῄ ᜨ
1. బࠎᮌῄᜨࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘࢆ฼⏝ࡋࡓ㧗㏿࣭㧗⢭ᗘࡢᅛ᭷್ไᚚᢏ⾡ࡢࢩࢫࢸ࣒໬ࠖࠊィ⟬ᕤᏛ఍ࠊ࡟ࡂࢃ࠸஺ὶ㤋 AU㸦⛅⏣ᕷ㸧ཬࡧ࢜ࣥࣛ
࢖ࣥࠊ2022 ᖺ 6 ᭶ 1 ᪥
2. బࠎᮌῄᜨࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡟ࡼࡿ㍺㏦⟽ࡢᅛ᭷್ไᚚἲࠖࠊ
ᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
3. బࠎᮌῄᜨࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ఩┦ኚ᭦࡟ࡼࡿ᪂ࡋ࠸ᅛ᭷್ไᚚἲࡢᥦ᱌࡜㍺㏦⟽࡬ࡢᛂ⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ
2022 ᖺ 11 ᭶ 17 ᪥ ᒣ ᓮ ᱇ Ꮚ
1. ᒣᓮ᱇Ꮚࠊ㜿㒊⥤ࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕᛌ㐺㡢㡪✵㛫๰ฟᡭἲࡢ㛤Ⓨ࡜ᢡ⣬ᵓ㐀࡬ࡢ㐺⏝ࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
2. ᒣᓮ᱇Ꮚࠊᶫཱྀ┿ᐅࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊⴗཎ୍㑻ࠊࠕᢡࡾ␚ࡳ࡜ᣢࡕ㐠ࡧྍ⬟࡞ᛌ㐺㡢㡪✵㛫ࡢ㛤Ⓨ᳨ウࠖࠊ᪥ᮏᶵᲔᏛ఍ ➨ 35 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2022)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ2022 ᖺ 11 ᭶ 16 ᪥(Ỉ)㹼18 ᪥(㔠) Ᏻ 㒊 ༤ ᯞ
1. Ᏻ㒊༤ᯞࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ༡⏿῟ྐࠊⴗཎ୍㑻ࠊ
ࠕIris ࢹ࣮ࢱࢆ⏝࠸ࡓ FQHNN ࡢᅉ73ᯝࡢᵓ㐀࡜ࠊࣜ࢔ࣝࢱ࢖࣒ᛶࡢ୍⪃ᐹࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ
࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 11 ᭶ 17 ᪥ ⠛ ⏣ ῟ ୍
1. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕษ⣬ࣟ࣎ࢵࢺ㛤Ⓨࡢ୍⪃ᐹࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
2. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕษࡾ⣬ࣟ࣎ࢵࢺ࡟ࡼࡿᒎ㛤཰⦰ྍ⬟࡞ษ⣬ࣁࢽ࣒࢝ᩆ࿨⬗⾰ࡢ㛤Ⓨ᳨ウࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ࢜ࣥࣛ࢖
ࣥࠊ2022 ᖺ 11 ᭶ 17 ᪥
 ᳿



㝧

1. బࠎᮌῄᜨࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡟ࡼࡿ㍺㏦⟽ࡢᅛ᭷್ไᚚἲࠖࠊ
ᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
2. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢ㐺⏝ࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
3. బࠎᮌῄᜨࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ఩┦ኚ᭦࡟ࡼࡿ᪂ࡋ࠸ᅛ᭷್ไᚚἲࡢᥦ᱌࡜㍺㏦⟽࡬ࡢᛂ⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ
2022 ᖺ 11 ᭶ 17 ᪥
4. 㜿㒊⥤ࠊ᳿㝧ࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘศᕸࢆ฼⏝ࡋࡓ᪂ࡋ࠸᣺
ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶᡭἲࡢ㛤Ⓨ࡜ࢩࢫࢸ࣒໬ࠖࠊ᪥ᮏᶵᲔᏛ఍ ➨ 35 ᅇ ィ⟬
ຊᏛㅮ₇఍ (CMD2022)ࠊㅮ₇ண✏㞟㟁Ꮚ∧㸪2022 ᖺ 11 ᭶ 16 ᪥㹼18 ᪥ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊࠕᢡ⣬࣓ࢱ࣐ࢸࣜ࢔ࣝ๰ฟࡢࡓࡵࡢ᣺ື࣭㡢㡪㐃ᡂၥ㢟ࡢᅛ᭷࿘Ἴᩘไᚚᢏ⾡ࠖࠊィ⟬ᕤᏛ఍㸪࡟ࡂࢃ࠸஺ὶ㤋 AU㸦⛅⏣ᕷ㸧2022 ᖺ 6 ᭶ 1 ᪥ࠊཬࡧ࢜ࣥࣛ࢖ࣥ
2. బࠎᮌῄᜨࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘࢆ฼⏝ࡋࡓ㧗㏿࣭㧗⢭ᗘࡢᅛ᭷್ไᚚᢏ⾡ࡢࢩࢫࢸ࣒໬ࠖࠊィ⟬ᕤᏛ఍ࠊ࡟ࡂࢃ࠸஺ὶ㤋 AU㸦⛅⏣ᕷ㸧2022 ᖺ 6 ᭶
1 ᪥ࠊཬࡧ࢜ࣥࣛ࢖ࣥ
3. 㜿㒊⥤ࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕᅛ᭷࿘Ἴᩘไᚚ࡟ࡼࡿ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊ㦁㡢పῶ᳨ウࠖࠊィ⟬ᕤᏛ఍ࠊ࡟ࡂࢃ࠸஺ὶ㤋 AU㸦⛅⏣ᕷ㸧ཬࡧ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 6 ᭶ 1 ᪥
4. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕษ⣬ࣟ࣎ࢵࢺ㛤Ⓨࡢ୍⪃ᐹࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
5. బࠎᮌῄᜨࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡟ࡼࡿ㍺㏦⟽ࡢᅛ᭷್ไᚚἲࠖࠊ
ᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥74

6. ᓮ㇂᫂ᜨࠊ㜿㒊⥤ࠊⴗཎ୍㑻ࠊࠕ཯㌿᤟ࡾᢡ⣬ᵓ㐀ࢆ฼⏝ࡋࡓ஧㔜ᵓ㐀ࡢ⾪ᧁ≉ᛶࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
7. ᒣᓮ᱇Ꮚࠊ㜿㒊⥤ࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕᛌ㐺㡢㡪✵㛫๰ฟᡭἲࡢ㛤Ⓨ࡜ᢡ⣬ᵓ㐀࡬ࡢ㐺⏝ࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
8. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢ㐺⏝ࠖࠊᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ໭ᾏ㐨኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼10 ᪥
9. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕษࡾ⣬ࣟ࣎ࢵࢺ࡟ࡼࡿᒎ㛤཰⦰ྍ⬟࡞ษ⣬ࣁࢽ࣒࢝ᩆ࿨⬗⾰ࡢ㛤Ⓨ᳨ウࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ࢜ࣥࣛ࢖
ࣥࠊ2022 ᖺ 11 ᭶ 17 ᪥
10. ᓮ㇂᫂ᜨࠊ㜿㒊⥤ࠊ೥ᒇᡣுࠊ㉿ᕼ⚘ࠊⴗཎ୍㑻ࠊࠕ཯㌿᤟ࡾᢡ⣬ᵓ㐀࡜཯㌿⼺᪕ᢡ⣬ᵓ㐀ࢆ฼⏝ࡋࡓ஧㔜ᵓ㐀ࡢ⾪ᧁ≉ᛶࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ࢜
ࣥࣛ࢖ࣥࠊ2022 ᖺ 11 ᭶ 17 ᪥
11. Ᏻ㒊༤ᯞࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ༡⏿῟ྐࠊⴗཎ୍㑻ࠊ
ࠕIris ࢹ࣮ࢱࢆ⏝࠸ࡓ FQHNN ࡢᅉᯝࡢᵓ㐀࡜ࠊࣜ࢔ࣝࢱ࢖࣒ᛶࡢ୍⪃ᐹࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ
࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 11 ᭶ 17 ᪥
12. బࠎᮌῄᜨࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ఩┦ኚ᭦࡟ࡼࡿ᪂ࡋ࠸ᅛ᭷್ไᚚἲࡢᥦ᱌࡜㍺㏦⟽࡬ࡢᛂ⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍ィ⟬ຊᏛ㒊㛛ㅮ₇఍ࠊ㮵ඣᓥ኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ
2022 ᖺ 11 ᭶ 17 ᪥
13. ᒣᓮ᱇Ꮚࠊᶫཱྀ┿ᐅࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊⴗཎ୍㑻ࠊࠕᢡࡾ␚ࡳ࡜ᣢࡕ㐠ࡧྍ⬟࡞ᛌ㐺㡢㡪✵㛫ࡢ㛤Ⓨ᳨ウࠖࠊ᪥ᮏᶵᲔᏛ఍ ➨ 35 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2022)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ2022 ᖺ 11 ᭶ 16 ᪥㹼18 ᪥
14. 㜿㒊⥤ࠊ᳿㝧ࠊ⡿኱ᾏࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘศᕸࢆ฼⏝ࡋࡓ᪂ࡋ࠸᣺
ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶᡭἲࡢ㛤Ⓨ࡜ࢩࢫࢸ࣒໬ࠖࠊ᪥ᮏᶵᲔᏛ఍ ➨ 35 ᅇ ィ⟬
ຊᏛㅮ₇఍ (CMD2022)ࠊㅮ₇ண✏㞟㟁Ꮚ∧㸪2022 ᖺ 11 ᭶ 16 ᪥㹼18 ᪥ࠊࢹ࣮ࢱ࢚ࣥ
ࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒ࠊNo. 102ࠊApril 2022ࠊpp. 16̾17
15. ෆ⏣༤ᚿࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕ఩⨨ᆺ࢚ࢿࣝࢠ࣮᭱㐺ไᚚ࡜ࡑࡢ⮬ື㐠㌿࡬ࡢᛂ⏝ࠖࠊ⮬ືไᚚ㐃ྜㅮ₇఍ㅮ₇ㄽᩥ㞟ࠊ65 (0)ࠊ2022 ᖺ 11 ᭶ࠊpp. 348̾355
16. ྂᕝಟࠊⴗཎ୍㑻ࠊ஭ୖ඲ேࠊ㛫ୗ༤ࠊຍୡᒣ⚽ᶞࠊࠕࢱ࣮ࢤࢵࢺࣛ࢖ࣥ᪉ᘧ⮬ື㐠㌿ࢩࢫࢸ࣒ࡢ㛤Ⓨࠖࠊ➨ 20 ᅇ ITS ࢩ࣏ࣥࢪ࣒࢘ࠊ2022 ᖺ 12 ᭶ 8 ᪥ᩥ⌮⼥ྜ◊✲㒊㛛 ᐑ ୗ ⰾ ᫂
1. Yoshinobu Kaji, Ai Sato, Homei Miyashita, “Design of Electrical Stimulation
Waveform for Enhancing Saltiness and Experiment on Low-Sodium Dieters”,
Frontiers in Virtual Reality, Vol. 3 (2022), pp. 1̾10
2. Shota Yamanaka, Hiroki Usuba, Wolfgang Stuerzlinger, Homei Miyashita, “The75

Effectiveness of Path-segmentation for Modeling Lasso Times in Width-varying
Paths”, PACMHCI, Vol.6, No.ISS, Article 584 (2022), pp. 640̾659
3. Hiroki Usuba, Shota Yamanaka, Junichi Sato, Homei Miyashita, “Predicting Touch
Accuracy for Rectangular Targets by using One-Dimensional Task Results”,
PACMHCI, Vol.6, No.ISS, Article 579 (2022), pp. 525̾537
 ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊࠕゎࡁࡓࡃ࡞ࡿᩘᏛࠖ᭩ホࠊᮾி⸤⾡኱Ꮫ኱Ꮫ㝔ᫎീ◊✲⛉⣖せࠗloop࠘
(2023)
7.1.3 ⴭ᭩ Ἑ 㔝 ಇ ୔
1. Ἑ㔝ಇ୔ࠊࠕ⤌ࡳࡦࡶࡢᩘ⌮ ᪂⿦∧ࠖࠊ᪥ᮏホㄽ♫ࠊ198 ࣮࣌ࢪࠊ2022 ᖺ
2. Ἑ㔝ಇ୔ࠊࠕ᭤㠃ࡢᗄఱᵓ㐀࡜ࣔࢪࣗࣛ࢖ ቑ⿵∧ࠖࠊ᪥ᮏホㄽ♫ࠊ308 ࣮࣌ࢪࠊ2023 ᖺ⌧㇟ᩘ⌮㒊㛛 ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊࠕḟඖゎᯒධ㛛ࠖࠊඹ❧ฟ∧ࠊ2022 ᖺ 5 ᭶ 30 ᪥ Ᏻ 㒊 ༤ ᯞ
1. Diago, L., Abe, H., Minamihata, A. and Hagiwara, I., “Pattern Classification with
Holographic Neural Networks”, A New Tool for Feature Selection, DA&CI 2022,
Springer Book (ᥖ㍕Ỵᐃ)ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1. Diago, L., Abe, H., Minamihata, A. and Hagiwara, I., “Pattern Classification with
Holographic Neural Networks”, A New Tool for Feature Selection, DA&CI 2022 Springer Book (ᥖ㍕Ỵᐃ)2. ⴗཎ୍㑻ࠊࠕࠕᢡ⣬ᕤᏛࠖ࡟ࡼࡿ㍍ࡃ࡚ᙉ࠸ࢆ୰ᚰ࡜ࡍࡿ⮬ື㌴ᮦᩱ㛤Ⓨࡢྍ⬟ᛶ, ⮬ື㌴࣐ࣝࢳ࣐ࢸࣜ࢔ࣝ࡟ྥࡅࡓᶞ⬡」ྜᮦᩱࡢ㛤Ⓨࠖࠊ(ᰴ)ᢏ⾡᝟ሗ༠఍ࠊ2022 ᖺ 5 ᭶ࠊpp.
665̾680
3. Hagiwara, I. and Kondoh, A., “Origami Engineering: inspired by Japanese folding
culture Kirigami and fan folds represent new opportunities”, Futurities, The
Simulation Based Engineering & Sciences Magazine, Spring 2022, pp.7̾12, ๰หྕ

4. ⴗཎ୍㑻ࠊዉⰋ▱᝴ࠊࠕ⮬⏤࡞Ⓨ᝿ࡢ◊✲࠿ࡽ⏘ࡳฟࡉࢀࡿᢡࡾ⣬ࡢྍ⬟ᛶࠖࠊ㸦ᰴ㸧NTTࢹ࣮ࢱ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒ࠊNo.102ࠊApril 2022ࠊpp. 16̾1776

ᩥ⌮⼥ྜ◊✲㒊㛛 ⏣ ୰ ⨾ ᰤ Ꮚ
1. Mieko Tanaka-Yamawaki and Yumihiko Ikura, “Possible relationship of therandomness and the stock performance”, Evolutionary Economics and Social
Complexity Science, Springer, volume 28, Chapter 14, 439pp., May 2022
2. Mieko Tanaka-Yamawaki, Yumihiko Ikura, “Principal Component Analysis and RMTtest for Big Data Analysis”, Springer, 149pp., March 2023
 ୰ ᓥ ࡉ ࡕ Ꮚ
1. ୰ᓥࡉࡕᏊࠊ
ࠕ▱㆑ࢮࣟ࠿ࡽࡢ㹑㹒㹃㸿㹋ᩍ⫱ࠖࠊᗁ෤⯋ࠊ144 ࣮࣌ࢪࠊ2022 ᖺ 11 ᭶
24 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ┦ ⃝  Ᏺ
1. ┦⃝Ᏺࠊ
ࠕከᏍ㉁య࡜ࡑࡢᛂ⏝ᢏ⾡ࠖࠊ➨ 3 ⦅ࠕከᏍ㉁యࡢᛂ⏝ࠖࠊ➨ 8 ❶ࠕ་⒪ศ㔝࡛ࡢᛂ⏝ࠖࠊ13 ⠇ࠕỈ㓟࢔ࣃࢱ࢖ࢺࡢ␗᪉ᛶไᚚࢆ฼⏝ࡋࡓከᏍ㉁ࢭ࣑ࣛࢵࢡࢫࡢ㛤Ⓨࠖ
ࠊNTSฟ∧ࠊ2023 ᖺࠊ2022 ᖺ༳ๅ୰2. M. Aizawa, K. Suzuki, A. Hoshida, and T. Matsuura, “Chapter 8 Reconstruction of
three-dimensional tissues using a tissue engineering approach involving an apatitefiber scaffold and radial-flow bioreactor”, Current Human Cell Research andApplications, Volume 6: Cell Technology Processing, Springer (2023) ࠊ2022 ᖺ༳ๅ୰3. ┦⃝Ᏺࠊࠕ೺ᗣᑑ࿨ࡢᘏఙ࡟㈉⊩ࡍࡿ⏕࿨ᶵ⬟࣐ࢸࣜ࢔ࣝࡢ㛤Ⓨ 㸫᏶඲྾཰⨨᥮ᆺ࣮࣌ࢫࢺ≧ேᕤ㦵ࢆ౛࡟ࡋ࡚㸫ࠖࠊ᪥௖ᕤᴗᢏ⾡ L'Echange, Vol. 68, No. 2 (2023), pp. 27̾30
4. すཎ㐩ᖹࠊ⏫⏣㞞ṊࠊᏳ㔝⪽ࠊ┦⃝Ᏺࠊᑠ᳚ཌᚿࠊࠕᐇ㦂ᐊ⣔◳ X ⥺ග㟁Ꮚศගἲࡢᒎ
㛤ࠖࠊ⾲㠃࡜┿✵ࠊ65 ᕳ(2022)ࠊpp. 109̾114ࠊhttps://doi.org/10.1380/vss.65.109
 ᓥ  ᘯ ᖾ
1. ᓥᘯᖾࠊ
ࠕࡇࢀ࡞ࡽࢃ࠿ࡿᚤ✚ศᏛࠖࠊࢥࣟࢼ♫ࠊ288 ࣮࣌ࢪࠊ2022 ᖺ 7 ᭶ 21 ᪥ࠊISBN:
978-4-339-06126-0
 ୰ ⏣ ὒ ᖹ
1. Kotaro Yashiro and Yohei Nakada, “Fast Implementation for Computational Methodof Optimum Attacking Play in Rugby Seven”, Modeling, Simulation and Optimization,
Smart Innovation, Systems and Technologies, eds., Biplab Das, Ripon Patgiri, Sivaji
Bandyopadhyay, Valentina Emilia Balas, vol. 292, Springer, Singapore, Jun. 2022, pp.
97̾10977

7.2 ㅮ₇
7.2.1 ᇶㄪ࣭ᣍᚅㅮ₇ᇶ┙ᩘ⌮㒊㛛 ಛ 㔝  ༤
1. H. Matano, “Stability of fronts in bidomain models”, Seminar at the University of New
England, ࢽ࣮ࣗ࢖ࣥࢢࣛࣥࢻ኱Ꮫ, Armidale, Australia, June 9, 2022
2. H. Matano, “Stability of fronts in bidomain models”, International Conference on
Nonlinear Partial Differential Equations, ࢩ ࢻ ࢽ ࣮ ኱ Ꮫ , Sydney, Australia,
November 24, 2022
3 .  H. Matano, “Convergence results for general cooperative systems with massconservation”, Séminaire du Laboratoire Jacques-Louis Lions, ࢯࣝ࣎ࣥࢾ኱Ꮫ, Paris,
France, February 3, 2023
 Ἑ 㔝 ಇ ୔
1 .  T. Kohno, “Formal connections and the category of braid cobordism”, Building-up
Differential Homotopy Theory 2023 in Aizu, Aizu University, March 7, 2023
 ụ ⏣ ᖾ ኴ
1. ụ⏣ᖾኴࠊ໭⏿⿱அࠊᑠ㇂㔝⏤⣖ࠊࠕ༢୍⮬ᕫ㥑ື⢏Ꮚ࡟࠾ࡅࡿ‽࿘ᮇ㐠ືࡢᏑᅾ࡜Ᏻᐃ
ᛶࠖࠊ➨ 37 ᅇࡉ࠸ࡓࡲᩘ⌮ゎᯒࢭ࣑ࢼ࣮ࠊ2022 ᖺ 11 ᭶ 5 ᪥
 ⯚ ᮌ ┤ ஂ
1. T. Funaki, “Motion by mean curvature from interacting particle systems”, Theseminar on Stochastic Processes (SSP) 2022, Lehigh University, Bethlehem,
Pennsylvania, USA (online), 2022.3.18
2. T. Funaki, “Motion by mean curvature from interacting particle systems”, Fractional
kinetics, hydrodynamic limits and fractals, Newton Institute, United Kingdom(online), 2022.3.23
3. T. Funaki, “Convergence to stationary solutions in singular quasilinear stochastic
PDEs”, Interacting Particle Systems and Hydrodynamic Limits, Centre deRecherches Mathematiques (CRM), Montreal, Canada (online), 2022.3.23
4. T. Funaki, “Hydrodynamic limit and stochastic PDEs related to interface motion”,
Japan forum associated with ICM 2022, A satellite event of ICM 2022, Kyoto
University, Japan, 2022.6.13
5. T. Funaki, “KPZ limit for GPV model”, Conference in honor of Varadhan's 80thbirthday, Jeju Shinhwa World Marriott Resort, South Korea, 2022.6.16

78

6. T. Funaki, “KPZ limit for 1D Ginzburg-Landau model”, Quantum many body system
and interacting particles: in honor of the 75th birthday of Herbert Spohn, Munster,Germany (online), 2022.6.22
7. T. Funaki, “Hydrodynamic limit and stochastic PDEs related to interface motion”,
vICM overlay Conference Applied Mathematics, the International Congress ofMathematicians 2022, Imperial College London, United Kingdom, 2022.7.12
8. T. Funaki, “Convergence to stationary solutions in singular quasilinear stochastic
PDEs”, Stochastic Dynamics, Nonlinear Probability, and Ergodicity, Durham
University, United Kingdom (online), 2022.8.26
9. T. Funaki, “Interface motion from stochastic systems”, International Conference on
Nonlinear Partial Differential Equations 2022, in honor of Professor Hiroshi Matano's
70th Birthday, Chern Institute of Mathematics, Nankai University, China (online),
2022.10.21
10. T. Funaki, “Boltzmann-Gibbs principle in L^p sense via Littlewood-Paley-Steininequality”, ୰ᅜ⛉Ꮫ㝔ᩘᏛ୚⣔⤫⛉Ꮫ◊✲㝔ᛂ⏝ᩘᏛ◊✲ᡤࠊChina, 2022.11.11
11. T. Funaki, “Boltzmann-Gibbs principle in L^p sense via Littlewood-Paley-Steininequality”, ኱つᶍ┦஫స⏝⣔ࡢ☜⋡ゎᯒࠊ஑ᕞ኱Ꮫす᪂ࣉࣛࢨ (online)ࠊ2022.12.8
12. T. Funaki, “Interface motion from stochastic systems”, P. L. Hsu Lecture, Peking
University, 2023.3.10
 ኱ 㛵 ୍ ⚽1 .  ኱㛵୍⚽ࠊࠕStretched ࢖ࢹ࢔ࣝࡢ➨ 1 ࣄࣝ࣋ࣝࢺಀᩘ࡟ࡘ࠸࡚ࠖࠊᮾிྍ᥮⎔ㄽࢭ࣑ࢼ
࣮ࠊ2022 ᖺ 4 ᭶ 29 ᪥
2. ኱㛵୍⚽ࠊࠕྍ᥮⎔ㄽ㸫ᒁᡤ⎔ࡢࣄࣝ࣋ࣝࢺภᩘ࡟ࡘ࠸࡚ࠖ
ࠊᮾி⌮⛉኱Ꮫ⌮ᕤᏛ㒊ᩘᏛ⛉ 2022 ᖺᗘ➨ 2 ᅇㄯヰ఍ࠊ2022 ᖺ 6 ᭶ 24 ᪥ ᐑ ㊰ ᬛ ⾜
1. ᐑ㊰ᬛ⾜ࠊࠕᶋ⬻㐠ືࡢ⢏Ꮚࣔࢹࣝ࡟࠾ࡅࡿ཯ᑕつ๎ࠖࠊ㠀⥺ᙧ⌧㇟ࡢᩘ್ࢩ࣑࣮ࣗࣞࢩ
ࣙࣥ࡜ゎᯒ࣑ࢽ◊✲㞟఍ 2022ࠊ໭ᾏ㐨኱Ꮫ⌮Ꮫ㒊 4 ྕ㤋 501 ᐊࠊ2022 ᖺ 8 ᭶ 29 ᪥
2 .  ᐑ㊰ᬛ⾜ࠊࠕຊᏛ⣔࡟ᑐࡍࡿ┦✵㛫඲ᵓ㐀ィ⟬ࡢᡭἲ࡜ᛂ⏝ࠖࠊRIMS ඹྠ◊✲㸦බ㛤ᆺ㸧ᖖᚤศ᪉⛬ᘧࡢᐃᛶⓗ⌮ㄽ࡜ࡑࡢ⌧㇟ゎᯒ࡬ࡢᛂ⏝ࠊி㒔኱Ꮫᩘ⌮ゎᯒ◊✲ᡤ 111 ྕᐊࠊ
2022 ᖺ 11 ᭶ 16 ᪥ ఀ ⸨  ᾴ
1. ఀ⸨ᾴࠊ஧ᐑᗈ࿴ࠊ
ࠕ཯ᛂᣑᩓ᪉⛬ᘧࡢ㠀᭷⏺࡞㐍⾜Ἴゎࠖࠊ➨ 180 ᅇ⚄ᴦᆏゎᯒࢭ࣑ࢼ࣮ࠊᮾி⌮⛉኱Ꮫࠊ2022 ᖺ 6 ᭶79

2. R. Ito and H. Ninomiya, “Unbounded traveling wave solutions for reaction-diffusion
equations”, RIMS Symposium (open) Mathematical Analysis on pattern formation,
propagation and interfacial phenomena, Kyoto University, November 2022 ሯ ᮏ ᝆ ᬦ
1. ሯᮏᝆᬦࠊ
ࠕ෢஌ᆺࡢ཯ᛂᣑᩓ㏆ఝ᪉⛬ᘧࡢ཰᮰ᛶ࡟ࡘ࠸࡚ࠖࠊ➨ 12 ᅇᐊ⹒㠀⥺ᆺゎᯒ◊✲఍ࠊᐊ⹒ᕤᴗ኱Ꮫ 2023 ᖺ 1 ᭶
 ㎷  ಇ ㍜
1. ㎷ಇ㍜ࠊࠕࢫࢣ࢖ࣥຍ⩌࡟࠾ࡅࡿࢹ࣮࣭ࣥࢶ࢕ࢫࢺ࡜ࡢබᘧࡀࡘ࡞ࡄ㸰ḟඖࢺ࣏ࣟࢪ࣮࡜
㸱ḟඖࢺ࣏ࣟࢪ࣮ࠖࠊᮾ໭኱Ꮫᗄఱࢭ࣑ࢼ࣮ࠊZoom ࡟ࡼࡿ࢜ࣥࣛ࢖ࣥࢭ࣑ࢼ࣮ࠊ2022 ᖺ
10 ᭶ 25 ᪥
2. ㎷ಇ㍜ࠊࠕࢫࢣ࢖ࣥ௦ᩘࢆ౑ࡗ࡚ᐃ⩏ࡉࢀࡿ㛢㸱ḟඖከᵝయࡢ୙ኚ㔞ࠖࠊಙᕞࢺ࣏ࣟࢪ࣮
ࢭ࣑ࢼ࣮ࠊಙᕞ኱Ꮫ⌮Ꮫ㒊 A-401ࠊ2022 ᖺ 12 ᭶ 5 ᪥
3. ㎷ಇ㍜ࠊ“An extension of the Johnson homomorphism by the HOMFLY-PT skein
algebras to compute the quantum invariant for integral homology 3-spheres”ࠊ◊✲㞟఍ࠕMapping class groups and Quantum topologyࠖࠊᮾᗈᓥⱁ⾡ᩥ໬࣮࣍ࣝࡃࡽࡽ◊ಟ
ᐊ 7, 2023 ᖺ 3 ᭶ 8 ᪥⌧㇟ᩘ⌮㒊㛛 ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊࠕືࡃ᭤⥺ࢆ㏣࠸࠿ࡅࡿࠖ
ࠊᮾ໭኱Ꮫㄯヰ఍ࠊ2022 ᖺ 12 ᭶ 5 ᪥
 GANI, Mohammad Osman
1. M. Osman Gani, “Cardiac Excitability through Mathematical Modeling and
Simulation”, International Conference on Mathematical Science and Recent
Advancements (ICMSRA-2022), Department of Mathematics, Rathinam College ofArts and Science, INDIA, May 6, 2022
2. M. Osman Gani, “Bifurcation Analysis of Periodic Traveling Wave Solutions in
Excitable Reaction-Diffusion Systems”, Biweekly Colloquium, Department ofMathematics and Physics, North South University, Dhaka, Bangladesh, November
10, 2022 ཭ ᯞ ᫂ ಖ
1. ཭ᯞ᫂ಖࠊ
ࠕ⩌㞟⾜ືࣔࢹࣜࣥࢢධ㛛ࠖࠊᮾி⌮⛉኱Ꮫࠕ㒔ᕷ㜵⅏≉ㄽ 2ࠖ㸦࣒࢜ࢽࣂࢫㅮ
⩏㸧ࠊ༓ⴥ┴㔝⏣ᕷࠊᑐ㠃㸦ᣍᚅ㸧ࠊ2022 ᖺ 11 ᭶ 11 ᪥80

2. ཭ᯞ᫂ಖࠊࠕ୍␒㦫ࡃ㘒ど❧యࡣ࡝ࢇ࡞࢝ࢱࢳ㸽㸫㘒ど㔞ࢆᐃ⩏ࡍࡿヨࡳ㸫ࠖࠊ◊✲㞟఍ࠕᩘᏛ࡜⌧㇟ in 㛗™ࠖࠊ࢜ࣥࣛ࢖ࣥ㸦ᣍᚅ㸧ࠊ2023 ᖺ 2 ᭶ 1 ᪥‫ ی‬HILHORST, Danielle
1. Hilhorst, Danielle, “Singular limit for a stochastic Allen-Cahn equation withnonlinear diffusion”, PHAse field MEthods in applied sciences, PHAME 2022, INdAM
Workshop, Rome, 23-27 May, 2022, https://sites.google.com/view/phame2022/
2. Hilhorst, Danielle, “Singular limit for a stochastic Allen-Cahn equation withnonlinear diffusion”, Nonlinear PDEs and Applications, in honor of Michiel Bertsch,
Rome La Sapienza, 13-15 June, 2022, https://cvgmt.sns.it/event/594/
3. Hilhorst, Danielle, “Convergence to a self-similar profile for a one dimensional one
phase Stefan problem”, Parabolic and kinetic models in population dynamics, Institutde Mathématiques de Toulouse, 26-30 September, 2022,
https://indico.math.cnrs.fr/event/7589/
4. Hilhorst, Danielle, International conference on Nonlinear Partial Differential
Equation 2022, in honor of Hiroshi Matano, online, University Nankin, 19-21 October,2022
5. Hilhorst, Danielle, International Conference on Nonlinear Partial Differential
Equations, in honor of Yihong Du, Sydney, 21-25 November, 2022 ᒣ ᮏ ㄃ ኈ
1. ᒣᮏ㄃ኈࠊࠕື≀ࡢ᫬✵㛫᝟ሗゎᯒ࠿ࡽぢ࠼࡚ࡃࡿࡇ࡜ࠖࠊ⤫ィᩘ⌮◊✲ᡤࣜࢫࢡゎᯒᡓ␎◊✲ࢭࣥࢱ࣮ࢩ࣏ࣥࢪ࣒࢘ࠊ2022 ᖺ 7 ᭶ 28 ᪥
2. ᒣᮏ㄃ኈࠊ
ࠕ㔝⏕࣌ࣥࢠࣥࡢ᥇㣵⾜ື࡜Ꮨ⠇ືែࠖࠊ㣫⫱㔝⏕ື≀ᰤ㣴◊✲఍ࠊ2022 ᖺ 11
᭶5᪥
3. ᒣᮏ㄃ኈࠊ
ࠕື≀⿦╔ᆺࢹ࣮ࢱ࣮ࣟ࢞ࢆ⏝࠸ࡓಶయࡢ⾜ືィࠖࠊ㛵ᮾ␆⏘Ꮫ఍ࠊ2022 ᖺ

11 ᭶ 24 ᪥
4. ᒣᮏ㄃ኈࠊ
ࠕື≀㐩ࡢ⏕ࡁ᪉ࢆ▱ࡾࡓ࠸ࠖࠊ᪥ᮏࣂ࢖࢜ࣟࢠࣥࢢࢩ࣏ࣥࢪ࣒࢘ࠊ2022 ᖺ 11
᭶ 26 ᪥
5. ᒣᮏ㄃ኈࠊ
ࠕඛ➃ᡭἲ࡛ື≀㐩ࡢ⾜ືࢆㄪ࡭ࡿࠖ
ࠊኳ⋤ᑎື≀ᅬ࢜ࣥࣛ࢖ࣥࢭ࣑ࢼ࣮ࠊ2022
ᖺ 12 ᭶ 3 ᪥
6. ᒣᮏ㄃ኈࠊࠕࣂ࢖࢜ࣟࢠࣥࢢ࡟ࡼࡿື≀ࡢ⾜ືࣔࢽࢱࣜࣥࢢࠖ
ࠊୖ㔝ື≀ᅬ㣫⫱◊✲఍ࠊ
2022 ᖺ 12 ᭶ 19 ᪥ ᳃ 㱟 அ ௓
1. ᳃㱟அ௓ࠊ“A regularity of a mean curvature flow”, NLPDE ࢭ࣑ࢼ࣮ࠊ2022 ᖺ 6 ᭶ 17 ᪥81 ⏣ 㑔 ❶ ὒ
1. ⏣㑔❶ὒࠊఀ⸨㝧୍ࠊᒣཱྀᝅࠊ㰻⸨ెᙪࠊ࢖ࢭࣥࢥ࣭࢚ࣇࢤࢽ࣮ࠊすᮧᾈ୍ࠊࠕࢫ࣮࢟ሙࢆ
ᑐ㇟࡜ࡋࡓ㠃ⓗ㢼ἣ᥎ᐃ࣭྿ࡁࡔࡲࡾศᕸࡢ᥎ᐃ࡜෤Ꮨほࡢẚ㍑ࠖ
ࠊJpGU2022ࠊࢭࢵࢩࣙࣥྡ㸸㞷ịᏛࠊ༓ⴥᖥᙇ࣓ࢵࢭ࣭࢜ࣥࣛ࢖ࣥࡢࣁ࢖ࣈࣜࢵࢻᙧᘧࠊ2022 ᖺ 5 ᭶ 26 ᪥ 㜿 㒊  ⥤1. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊ⡿኱ᾏࠊࠕᢡ⣬ࢥ࢔࡬ࡢ㐺⏝ࡢࡓࡵࡢ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ
㦁㡢పῶ᳨ウࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥
2. 㜿㒊⥤ࠊࠕᢡ␚㐽㡢ᯈࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪ
ᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2023 ᖺ 3 ᭶ 15 ᪥ బ ࠎ ᮌ ῄ ᜨ
1. బࠎᮌῄᜨࠊᥭ㝧ࠊⴗཎ୍㑻ࠊࠕᏳ඲࡞ᢡ⣬㍺㏦⟽ࡢࡓࡵࡢᛂ⟅᭤㠃ἲ᭱㐺໬࡜࢚ࢿࣝࢠ࣮
ᐦᗘ᭱㐺໬ἲࡢ⼥ྜ࡟㛵ࡍࡿ◊✲ࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥
2. బࠎᮌῄᜨࠊ
ࠕ᪂ࡋ࠸࢚ࢿࣝࢠ࣮ᐦᗘ࣮࣋ࢫࡢᅛ᭷࿘Ἴᩘไᚚࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ
2023 ᖺ 3 ᭶ 15 ᪥ ᒣ ᓮ ᱇ Ꮚ
1. ᒣᓮ᱇Ꮚࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕᢡ⣬ᵓ㐀࡟ࡼࡿ㡢㡪✵㛫ࡢ㛤Ⓨࡢࡓࡵࡢ㡢㡪ゎᯒࢩ࣑࣮ࣗࣞࢩࣙࣥࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥
2. ᒣᓮ᱇Ꮚࠊ
ࠕ㛢ࡌࡓᢡ␚㡢㡪ᐊࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ
࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2023 ᖺ 3 ᭶ 15 ᪥ ⠛ ⏣ ῟ ୍
1 .  ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊ“3D Printing with Kirigami Honeycombs”, ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥ ᳿   㝧
1. బࠎᮌῄᜨࠊ᳿㝧ࠊⴗཎ୍㑻ࠊ㺀Ᏻ඲࡞ᢡ⣬㍺㏦⟽ࡢࡓࡵࡢᛂ⟅᭤㠃ἲ᭱㐺໬࡜࢚ࢿࣝࢠ
࣮ᐦᗘ᭱㐺໬ἲࡢ⼥ྜ࡟㛵ࡍࡿ◊✲㺁ࠊ᫂἞኱Ꮫ MIMS ඹྠ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫ㺁ࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16
᪥㹼17 ᪥

82

2. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊ⡿኱ᾏࠊ㺀ᢡ⣬ࢥ࢔࡬ࡢ㐺⏝ࡢࡓࡵࡢ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ
㦁㡢పῶ᳨ウ㺁ࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫ㺁ࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥ᩍ⫱ᩘ⌮㒊㛛 ዉ Ⰻ ▱ ᝴
1. ዉⰋ▱᝴ࠊࠕ㉸❧᪉యࡢ㐃⥆ⓗᢡࡾ␚ࡳ࡜ࡦࡋᙧࡢ⩼ᢡࡾࠖ
ࠊMIMS ⌧㇟ᩘ⌮ᏛᣐⅬඹྠ◊✲㞟఍ࠕᢡ⣬ࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝◊✲ϪࠖࠊZoom ఍㆟ࠊ2022
ᖺ 12 ᭶ 16 ᪥㹼17 ᪥
2. ዉⰋ▱᝴ࠊࠕᢡࡾ⣬ࡢ⛉Ꮫ࡟ᩘᏛ࡛ࢳࣕࣞࣥࢪࠊࡢ㨩ຊ㸡㸷㸫ዪᏊ୰㧗⏕ࡢࡓࡵ࡟㸫ࠖࠊᮾி኱Ꮫ㥖ሙ࢟ࣕࣥࣃࢫࠊᮾி኱Ꮫᩘ⌮⛉Ꮫ◊✲⛉୺ദࠊࣁ࢖ࣈࣜࢵࢻࠊ2023 ᖺ 3 ᭶ 12 ᪥ඛ➃ᩘ⌮㒊㛛
 す ᳃  ᣅ
1. Hiraku Nishimori, “Modelling Autonomous Workload Distribution in Ant Colonies”,
Crossroad of Statistical Physics and Probability Theory, Chuo University, June 25,
2022
2. Hiraku Nishimori, “Intelligent Group Behavior by a Mass of Un-intelligent
Individuals”, Gordon Research Conference: Oscillations and Dynamic Instabilities in
Chemical Systems, Stonehill College, MA, USA, July 12-17, 2022
3. す᳃ᣅࠊࠕ࢔ࣜࢥࣟࢽ࣮ࡢ඲ಶయ㆑ู㛗᫬㛫ィィ࡜⤌⧊ࢲ࢖ࢼ࣑ࢡࢫࡢ⣔⤫ⓗゎᯒࠖࠊ⮬ືไᚚᏛ఍ࠊ➨ 39 ᅇࢭࣥࢩࣥࢢࣇ࢛࣮࣒ࣛࠊᮾி኱Ꮫࠊ2022 ᖺ 9 ᭶ 21 ᪥

4. す᳃ᣅࠊࠕ㈼ࡃ࡞࠸ಶࡓࡕ࡟ࡼࡿ㈼࠸⤌⧊࡙ࡃࡾ㸫࢔ࣜࡢ♫఍⾜ືࢆ⾜ືィ࡜ᩘ⌮ࣔࢹࣝ࠿ࡽゎ᫂ࡍࡿ㸫ࠖࠊ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ࠊ➨ 66 ᅇ SRW ◊✲఍ࠊᶵᲔ᣺⯆఍㤋ࠊ2023
ᖺ 1 ᭶ 16 ᪥ ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊࠕᢡ⣬࣓ࢱ࣐ࢸࣜ࢔ࣝ๰ฟࡢࡓࡵࡢ᣺ື࣭㡢㡪㐃ᡂၥ㢟ࡢᅛ᭷࿘Ἴᩘไᚚᢏ⾡ࠖࠊィ⟬ᕤᏛ఍ࠊ࡟ࡂࢃ࠸஺ὶ㤋 AU㸦⛅⏣ᕷ㸧ࠊ2022 ᖺ 6 ᭶ 1 ᪥ ཬࡧ࢜ࣥࣛ࢖ࣥ
2. ⴗཎ୍㑻ࠊࠕ␚ࡴᩥ໬ࡀ⫱ࡴᢡ⣬ᕤᏛ㹼Ᏹᐂᵓ㐀≀࠿ࡽ་⒪ရࡲ࡛㹼ࠖࠊᵳ཭఍㛵ᮾᨭ㒊࢜ࣥࣛ࢖ࣥ⥲఍ࠊ2022 ᖺ 7 ᭶ 9 ᪥
3. ⴗཎ୍㑻ࠊࠕ᪥ᮏᩥ໬ࡀ⫱ࢇࡔᢡ⣬࣭ᡪ㠃ࡢᩘ⌮ࠖࠊ᫂἞኱Ꮫࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ➨ 7 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ Math Ubiquitous㸸ᩘ⌮⛉Ꮫࡍࡿ᫂἞኱Ꮫࠕ࠶ࡸ࡞ࡍࡇ࡜ࢃࡾࠖࠊ2022
ᖺ 7 ᭶ 28 ᪥
4. Hagiwara, I., “A new crash absorbing origami structure RTO and comparison of RTO
with origami structures with 4 folding lines at intersection”, WCCM-ADCOM

83

YOKOHAMA, Video on Line, 2022.7.31-8.5
5. ⴗཎ୍㑻ࠊࠕ♫఍࡜㍺㏦ࠖ
ࠊ➨ 60 ᅇ᪥ᮏ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊ᝟ሗࡢ㍺㏦࡜㍺㏦㊰࡛ࡘ࡞ࡄ⣽⬊̽㌟య࡜ࡇࡇࢁ㸪2022 ᖺ 9 ᭶ 26 ᪥
6. ⴗཎ୍㑻ࠊࠕᆅ᪉๰⏕࡟ྥࡅࡓ⮬ື㉮⾜㌴ࡢ♫఍ᐇ⿦ࡢㄢ㢟ࠖࠊ୍⯡♫ᅋἲே᪥ᮏ⮬ື㌴
఍㆟ᡤ㸦➨ 287 ᅇ఍ဨ◊ಟ఍㸧ࠊ2022 ᖺ 11 ᭶ 30 ᪥
7. ⴗཎ୍㑻ࠊࠕࣁࢽ࣒࢝ࢥ࢔ࢆࡋࡢࡄ࣮࢟ࣗࣅࢵࢡࢥ࢔ࡢⓎ᫂࡜ᛂ⏝ᒎ㛤ࠖࠊ᫂἞኱Ꮫ MIMS◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵ
ࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥
8. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊ͆3D Printing with Kirigami Honeycombs͇ࠊ
᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥
9. బࠎᮌῄᜨࠊᥭ㝧ࠊⴗཎ୍㑻ࠊࠕᏳ඲࡞ᢡ⣬㍺㏦⟽ࡢࡓࡵࡢᛂ⟅᭤㠃ἲ᭱㐺໬࡜࢚ࢿࣝࢠ
࣮ᐦᗘ᭱㐺໬ἲࡢ⼥ྜ࡟㛵ࡍࡿ◊✲ࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼
17 ᪥
10. ᒣᓮ᱇Ꮚࠊᶫཱྀ┿ᐅࠊⴗཎ୍㑻ࠊࠕᢡ⣬ᵓ㐀࡟ࡼࡿ㡢㡪✵㛫ࡢ㛤Ⓨࡢࡓࡵࡢ㡢㡪ゎᯒࢩ࣑࣮ࣗࣞࢩࣙࣥࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥
11. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊ⡿኱ᾏࠊࠕᢡ⣬ࢥ࢔࡬ࡢ㐺⏝ࡢࡓࡵࡢ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ
㦁㡢పῶ᳨ウࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝Ϫࠖࠊࣁ࢖ࣈࣜࢵࢻ㛤ദࠊ2022 ᖺ 12 ᭶ 16 ᪥㹼17 ᪥
12. ⴗཎ୍㑻ࠊࠕᡪࡢ⌧≧࡜௒ᚋࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭
ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖ
ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2023 ᖺ 3 ᭶ 15 ᪥
13. ⴗཎ୍㑻ࠊࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ㛤ദ㊃᪨ࠊ᫂἞኱ᏛMIMS ◊✲㞟఍ࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖࠊ࢜ࣥࣛ࢖ࣥ㛤
ദࠊ2023 ᖺ 3 ᭶ 22 ᪥ᩥ⌮⼥ྜ◊✲㒊㛛 ⳥ ụ ᾈ ᫂
1. ⳥ụᾈ᫂ࠊࠕ࣓࢝ࣛ⏬ീ฼ά⏝ࡢᗈࡀࡾ࡜ᮏே㛵୚ࡢㄢ㢟ࠖࠊ࣓࢝ࣛ⏬ീ฼ά⏝ࢭ࣑ࢼ࣮ࠊ
ࢩ࣏ࣥࢪ࣒࢘ࠊࣃࢼࢯࢽࢵࢡࠊ2022 ᖺ 5 ᭶
2. ᰘᒣࡾ࡞ࠊ⳥ụᾈ᫂ࠊ
ࠕSMS ࣉࢵࢩࣗ㏻▱ᶵ⬟ࢆᝏ⏝ࡋࡓ⬤ᙅᛶ (from AsiaJCIS 2021)ࠖࠊ
ಙᏛᢏሗࠊISEC2022-1ࠊvol. 122ࠊno. 27ࠊ2022ࠊpp. 1̾2
3. ⳥ụᾈ᫂ࠊࠕ࣓࢝ࣛ⏬ീ฼ά⏝࡜ࣉࣛ࢖ࣂࢩ࣮ᑛ㔜ࡢ୧❧ࡢࡓࡵ࡟ࠖ
ࠊ࣓࢝ࣛ⏬ീ฼ά⏝ࢭ࣑ࢼ࣮&ࢩ࣏ࣥࢪ࣒࢘ࠊ୍⯡♫ᅋἲே 㟁Ꮚ᝟ሗᢏ⾡⏘ᴗ༠఍ࠊ2023 ᖺ 3 ᭶
4.

84 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊࠕ2050 ᖺࠊ⾲⌧⪅ࡣ࡝࠺⏕ࡁࡿ㸽ࠖࠊᮾிⱁ⾡኱Ꮫ ⱁ⾡᝟ሗࢭࣥࢱ࣮㛤タᤵᴗࠕ࣓ࢹ࢕࢔≉ㄽ : ࢔࣮ࢺ㸩ࠖ➨ 2 ᅇࠊ2022 ᖺ 4 ᭶ 20 ᪥
2. ᐑୗⰾ᫂ࠊዡບ㈹ࠕ࿡ࢃ࠺ࢸࣞࣅ TTTVࠖࠊ➨ 5 ᅇ⩚಴㈹ཷ㈹グᛕㅮ₇఍ࠊ୍⯡㈈ᅋἲே
᭱ඛ➃⾲⌧ᢏ⾡฼⏝᥎㐍༠఍㸦ࣇ࢛࣮࣒࢚ࣛ࢖ࢺ ᮾிᮏ♫ ࢭ࣑ࢼ࣮࣮࣒ࣝ㸧ࠊ 2022 ᖺ
7᭶4᪥
3. ᐑୗⰾ᫂ࠊࠕ࿡ぬ࣓ࢹ࢕࢔ᢏ⾡ࡀᣅࡃ᪂ࡋ࠸㣗ࡢୡ⏺ࠖࠊ➨㸰ᅇࠕ࣊ࣝࢫࢸࢵࢡ࣭ࢹࣂ࢖
ࢫ࣭ࣇ࢛࣮࣒ࣛ 2022ࠖࠊᒾᡭ┴┒ᒸᕷࡢ࣊ࣝࢫࢸࢵࢡ࣭࢖ࣀ࣮࣋ࢩ࣭ࣙࣥࣁࣈ㸦HIH)ࠊ
web ㅮ₇ࠊ2022 ᖺ 8 ᭶ 6 ᪥
4. ᐑୗⰾ᫂ࠊࠕࠕ࿡ぬࢹ࢕ࢫࣉࣞ࢖ࠖࡀษࡾᣅࡃࢥࣥࢸࣥࢶ࣭࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࡢᮍ᮶ࠖ
ࠊ
CEDEC2022ࠊWEB 㛤ദࠊ୺ദ ୍⯡♫ᅋἲேࢥࣥࣆ࣮ࣗࢱ࢚ࣥࢱ࣮ࢸ࢖࣓ࣥࣥࢺ༠఍(CESA)ࠊ2022 ᖺ 8 ᭶ 25 ᪥
5. ᐑୗⰾ᫂, ࠕ"Instruments for Expression" and "Taste Media" are not unrelated storiesࠖ
ࠊ
Syberworlds2022ࠊ㔠ἑḷ๻ᗙࠊ2022 ᖺ 9 ᭶ 28 ᪥
6. ᐑୗⰾ᫂ࠊ
ࠕ⯍ࡵࡿ࡜࿡ࡀࡍࡿࢸࣞࣅ㸟ሷ࿡ࢆ 1.5 ಸ࡟ࡍࡿ⠂㸽ࠕࢸࣞ࢖࣮ࢺࠖࡢࡉࡽ࡟
ඛ࡟࠶ࡿᮍ᮶ࠖࠊ➨ 12 ᅇ CSJ ⛉Ꮫࣇ࢙ࢫࢱ 2022ࠊ᪥ᮏ໬Ꮫ఍㸦ࢱ࣮࣮࣡࣍ࣝ⯪ᇼ㸧ࠊ2022 ᖺ 10 ᭶ 19 ᪥
7. ᐑୗⰾ᫂ࠊ
ࠕ࢖ࣥࢫࣆ࣮ࣞࢩࣙࣥࢺ࣮ࢡ㟁Ẽ࿡ぬᢏ⾡ࠖࠊFuture Food Connectࠊ⹡ࣀ㛛ࣄࣝࢬ ࣅࢪࢿࢫࢱ࣮࣡CIC ෆࡢ Venture Café Tokyo ࡛㛤ദࠊ2022 ᖺ 11 ᭶ 10 ᪥
8. ᐑୗⰾ᫂ࠊࠕ࿡ぬ࣓ࢹ࢕࢔ᢏ⾡ࡢ᭱᪂ືྥ࡜ᛂ⏝ᒎ㛤࣭௒ᚋࡢྍ⬟ᛶࠖࠊࢭ࣑ࢼ࣮ࠕࣜ࢔
ࣝ࡜ࣂ࣮ࢳࣕࣝࢆࡘ࡞ࡄ஬ឤ෌⌧࣭ఏ㏦ᢏ⾡ࡢ᭱᪂ືྥ࡜௒ᚋࡢྍ⬟ᛶࠖࢧ࢖࢚ࣥࢫ㸤ࢸࢡࣀࣟࢪ࣮ࠊ2022 ᖺ 11 ᭶ 11 ᪥
9. ᐑୗⰾ᫂ࠊࠕ࿡ぬ࣓ࢹ࢕࢔࠿ࡽ⪃࠼ࡿ㣗ࡢᮍ᮶ࠖࠊ㣗ရရ㉁ಖᣢᢏ⾡◊✲఍ 2022 ᖺㅮ₇
఍➨ 3 ᅇㅮ₇఍ࠊ୺፬఍㤋ࣉࣛࢨ࢚ࣇ ࢫ࢖ࢭࣥࠊ2022 ᖺ 12 ᭶ 12 ᪥
10. ᐑୗⰾ᫂ࠊࠕ࿡ぬࢆඹ᭷ࡋࠊ㧗ࡵྜ࠺ୡ⏺ࠖࠊXR Kaigi 2022ࠊWEBࠊ2022 ᖺ 12 ᭶ 15 ᪥
11. Homei Miyashita, “Democratization of Taste Expression using Taste Media”, JAIST๰㐀♫఍ࢹࢨ࢖ࣥ◊✲㡿ᇦ࡟ࡼࡿᅜ㝿ࢩ࣏ࣥࢪ࣒࢘ࠕ2022 Creative Society Design
Symposium – Envision a Creative Society–ࠖࠊ໭㝣ඛ➃⛉Ꮫᢏ⾡኱Ꮫ㝔኱Ꮫࠊ2022 ᖺ
12 ᭶ 17 ᪥
12. ᐑୗⰾ᫂ࠊࠕ࿡ぬࢹ࢕ࢫࣉࣞ࢖ࡀ࣓ࢱࣂ࣮ࢫ࡟ᣅࡃᮍ᮶ࠖࠊᛂ⏝≀⌮Ꮫ఍᫓ᏘᏛ⾡ㅮ₇఍ࠊୖᬛ኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶ 17 ᪥ ᮡ ཎ ཌ ྜྷ
1. K. Sugihara, “Ambiguous objects”, Kabbalah Magic Convention, Taiwan (࢜ࣥࣛ࢖ࣥ
ㅮ₇ࠊⱥㄒ࠿ࡽ୰ᅜㄒ࡬ࡢྠ᫬㏻ヂ௜ࡁ㸧ࠊ2022 ᖺ 5 ᭶ 28 ᪥
2. ᮡཎཌྜྷࠊࠕዟ⾜ࡁ㘒どࡢ௙⤌ࡳ࡜୙ྍ⬟❧యࡢタィཎ⌮ࠖࠊ᪥ᮏᶵᲔᏛ఍᭱㐺໬ࢩ࣏ࣥࢪ࣒࢘ 2022ࠊྡྂᒇ኱Ꮫࠊ2022 ᖺ 11 ᭶ 12 ᪥85 ஬ ༑ ᔒ ᝆ ⣖1. ஬༑ᔒᝆ⣖ࠊࠕศ㔝༠ാࡢࡓࡵࡢᅗᏛࠖࠊ᪥ᮏᅗᏛ఍ࠊ2022 ᖺ 6 ᭶ 4 ᪥
2. ஬༑ᔒᝆ⣖ࠊⰼࡲࡿᏊ⫱࡚࢝ࣞࢵࢪㅮ₇఍ࠊ2022 ᖺ 8 ᭶ 22 ᪥
3. ஬༑ᔒᝆ⣖ࠊ⏬ീ㟁ᏊᏛ఍ᖺḟ኱఍ ࣃࢿࣝࢹ࢕ࢫ࢝ࢵࢩࣙࣥࠊ2022 ᖺ 9 ᭶ 1 ᪥
 ୰ ᓥ ࡉ ࡕ Ꮚ
1. Sachiko Nakajima, “Possibilities of CoCreative STEAM Ecosystem in the 21st century,
to democratize”, WCCE 2022, International Conference Center Hiroshima, 2022.8.21
2. ୰ᓥࡉࡕᏊࠊ
ࠕSociety 5.0 ࡢᐇ⌧࡟ྥࡅࡓ⤫ィᩍ⫱࡟㛵ࡍࡿືࡁ࡜ㄢ㢟ࠖࠊ᪥ᮏ⤫ィᏛ఍
⤫ィᩍ⫱ጤဨ఍௻⏬ࢭࢵࢩࣙࣥࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1 .  Tomohiko Yamaguchi, “Spatio-Temporal Pattern Based on Reaction-Diffusion
Systems”, Discussion leader (session leader) of the 1st session, Gordon Research
Conference on Oscillations and Dynamic Instabilities in Chemical Systems, Stonehill
College, MA, US, July 17̾22, 2022 ┦ ⃝

Ᏺ1. ┦⃝Ᏺࠊࠕ೺ᗣᑑ࿨ࡢᘏఙ࡟㈉⊩ࡍࡿ⏕࿨ᶵ⬟ࢭ࣑ࣛࢵࢡࢫࡢ㛤Ⓨࠖࠊ᪥௖ᕤᴗᢏ⾡఍ ➨5 ᅇ㐃⥆࢜ࣥࣛ࢖ࣥㅮ₇఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 9 ᭶ 26 ᪥
2. ┦⃝Ᏺࠊࠕ೺ᗣᑑ࿨ࡢᘏఙ࡟㈉⊩ࡍࡿ⏕࿨ᶵ⬟࣐ࢸࣜ࢔ࣝࡢ㛤Ⓨࠖࠊᰣᮌ┴ዪᛶ⸆๣ᖌ఍
2022 ᖺᗘ◊ಟ఍࠾ࡼࡧ㏻ಙᩍ⫱ࢫࢡ࣮ࣜࣥࢢㅮᗙࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 11 ᭶ 13 ᪥
3. ┦⃝Ᏺࠊࠕ⪏ឤᰁᛶࢆഛ࠼ࡓேᕤ㦵⿵ሸᮦࡢᮦᩱ≉ᛶ࠾ࡼࡧࡑࡢ⏕యෆ཯ᛂࠖ
ࠊᢏ⾡᝟ሗ༠఍ࢭ࣑ࢼ࣮ࠕ㦵෌⏕ᮦᩱࠖࠊᢏ⾡᝟ሗ༠఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 1 ᭶ 31 ᪥ ୰ ᮧ Ꮥ ༤
1. Wataru Nakamura, Nana N. Takasu, Takahiro J. Nakamura, “A Functional Analysis
of Circadian Pacemakers in Per-less Mice”, Sapporo Symposium on Biological
Rhythms 2022, ໭ᾏ㐨኱ᏛᏛ⾡஺ὶ఍㤋ࠊᮐᖠᕷࠊ2022 ᖺ 8 ᭶ 12 ᪥㹼14 ᪥
2. ୰ᮧᏕ༤ࠊ
ࠕయෆ᫬ィࡢຍ㱋ኚᐜࠖࠊ௧࿴ 4 ᖺᗘ බ┈♫ᅋἲே ᪥ᮏᐇ㦂ື≀Ꮫ఍ ⥔ᣢ఍ဨ᠓ㄯ఍ࠊLiSE ᕝᓮ⏕࿨⛉Ꮫ࣭⎔ቃ◊✲ࢭࣥࢱ࣮ࠊᕝᓮࠊ2022 ᖺ 11 ᭶ 11 ᪥ ᓥ  ᘯ ᖾ
1. ᓥᘯᖾࠊ
ࠕ࣓ࣟࣥࡢ⥙┠ࡢᗄఱἲ๎ࠖ
ࠊ᪥ᮏ≀⌮Ꮫ఍ 2023 ᖺ᫓Ꮨ኱఍ࠊ2023 ᖺ 3 ᭶ 22㹼
25 ᪥

86

 ஝  㞞 ྐ
1. ஝㞞ྐࠊࠕ⭝࣭㛫ⴥ⣽⬊࡜ࡢ┦஫స⏝࡟ࡼࡿ㦵᱁➽ࣃࢱ࣮ࢽࣥࢢࠖࠊ➨ 8 ᅇ᪥ᮏ➽Ꮫ఍Ꮫ⾡㞟఍ࠊࢩ࣏ࣥࢪ࣒࢘㸲 㐠ືჾ࣓࣍࢜ࢫࢱࢩࢫ◊✲ࡢ᭱๓⥺ࠊᮾி኱Ꮫఀ⸨ᅜ㝿Ꮫ⾡◊✲ࢭࣥࢱ࣮ࠊ2022 ᖺ 8 ᭶ 2 ᪥
 ⛅ ᒣ ṇ ࿴
1. ⛅ᒣṇ࿴ࠊ㡲ᚿ⏣㝯㐨ࠊ✄ᮌ⨾⣖Ꮚࠊᯇ㔝೺἞ࠊࠕ⏕≀ࡢᕥྑᛶᙧᡂ࡟㛵ࡍࡿᩘ⌮ⓗ◊✲࡟ࡘ࠸࡚ࠖࠊRIMS ඹྠ◊✲ (බ㛤ᆺ) ᩘ್ゎᯒࡀᣅࡃḟୡ௦᝟ሗ♫఍㹼࢚ࢵࢪ࠿ࡽᐩᓅ
ࡲ࡛㹼ࠊி㒔኱Ꮫ┈ᕝ࣮࣍ࣝࠊ2022 ᖺ 10 ᭶ 13 ᪥
2. ⛅ᒣṇ࿴ࠊࠕࣂ࣮ࢸࢵࢡࢫࢲ࢖ࢼ࣑ࢡࢫࣔࢹࣝ࡟ࡼࡿᙧែᙧᡂࡢᩘ⌮ࣔࢹࣜࣥࢢ࡜ࡑࡢᩘ
್ィ⟬᪉ἲ࡟㛵ࡋ࡚ࠖࠊ➨ 9 ᅇᒸᒣᛂ⏝ᩘᏛࢭ࣑ࢼ࣮ࠊᒸᒣ⌮⛉኱Ꮫᒸᒣ࢟ࣕࣥࣃࢫࠊ
2023 ᖺ 2 ᭶ 20 ᪥
3. ⛅ᒣṇ࿴ࠊ㡲ᚿ⏣㝯㐨ࠊ✄ᮌ⨾⣖Ꮚࠊᯇ㔝೺἞ࠊࠕ⏕≀ࡢᕥྑᛶᙧᡂ࡟㛵ࡍࡿᩘ⌮ⓗ◊✲࡟ࡘ࠸࡚ࠖࠊ➨ 128 ᅇ᪥ᮏゎ๗Ꮫ఍⥲఍࣭඲ᅜᏛ⾡㞟఍ࠊᮾ໭኱Ꮫᕝෆ໭࢟ࣕࣥࣃࢫࠊ
2023 ᖺ 3 ᭶ 19 ᪥ ᒾ ᮏ ┿ ⿱ Ꮚ
1. ᒾᮏ┿⿱Ꮚࠊ
ࠕ㌾యື≀࡟ぢࡽࢀࡿືⓗࣃࢱ࣮ࣥᙧᡂࡢᩘ⌮ࣔࢹࣝࠖࠊி㒔኱Ꮫᛂ⏝ᩘᏛࢭ࣑ࢼ࣮㸦KUAMS㸧ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 6 ᭶ 21 ᪥
2. ᒾᮏ┿⿱Ꮚࠊ⳥ụ㞝ᩯࠊࠕᩘ⌮ࣔࢹ࡛ࣝ⌮ゎࡍࡿ⏕≀ࡢ⩌ࢀ࡜ᒁᡤⓗ┦஫స⏝ࠖࠊ2022 ᖺᗘ⤫ィ㛵㐃Ꮫ఍㐃ྜ኱఍ ௻⏬ࢭࢵࢩࣙࣥࠕㅖศ㔝࡟ྥ࠿࠺⤫ィ࣭ᩘ⌮࣭ࢹ࣮ࢱ⛉Ꮫࠖࠊᡂ㋣኱Ꮫࠊ2022 ᖺ 9 ᭶ 6 ᪥
3. Mayuko Iwamoto, “Model for Muscular Contraction Waves in Molluscs”, ி㒔኱Ꮫᩘ⌮ゎᯒ◊✲ᡤ ඹྠ◊✲(බ㛤ᆺ)◊✲㞟఍ࠕࣃࢱ࣮ࣥᙧᡂ࣭ఏ᧛࣭⏺㠃⌧㇟ࡢᩘ⌮ゎᯒࠖࠊி㒔኱Ꮫࠊ2022 ᖺ 11 ᭶ 14 ᪥
4. ᒾᮏ┿⿱Ꮚࠊ
ࠕ3D Vicsek model ࡟࠾ࡅࡿᒁᡤ┦஫స⏝࡜⩌ࢀᙧែࠖࠊ⤫ィ≀⌮࡜⤫ィ⛉Ꮫࡢ㐃⥆࢜ࣥࣛ࢖ࣥࢭ࣑ࢼ࣮ࠊ2022 ᖺ 11 ᭶ 29 ᪥ ബ ⏣ ග ὒ
1. Mitsuhiro Denda, “Epidermis thinks”, Symposium of the Korean Medical Society for
Cosmetics, Seoul, Korea
2. ബ⏣ගὒࠊࠕே㛫㸦ࣄࢺ㸧ࢆ๰ࡿ⓶⭵ࠖࠊඛ➃ㄢ㢟◊✲ 21ࠕ⛉Ꮫ࡜♫఍ࡢᮍ᮶ࠖࠊ୍ᶫ኱
Ꮫ♫఍Ꮫ◊✲⛉ࢭ࣑ࢼ࣮ࠊ2022 ᖺ 5 ᭶ 25 ᪥87

7.2.2 ཱྀ㢌Ⓨ⾲ᇶ┙ᩘ⌮㒊㛛 ụ ⏣ ᖾ ኴ
1. ụ ⏣ ᖾ ኴ , Pierre Roux, Delphine Salor, Didier Smets, “Theoretical study of theemergence of periodic solutions for the inhibitory NNLIF neuron model with synaptic
delay”, ➨ 99 ᅇ ி㒔㥐๓ࢭ࣑ࢼ࣮ࠊ2022 ᖺ 4 ᭶ 28 ᪥
2. ụ⏣ᖾኴࠊࠕᶋ⬻⢏ࡢ㞟ᅋ㐠ື࡟࠾ࡅࡿ୍ᵝὶࡢᏳᐃᛶゎᯒࠖࠊ᪥ᮏᩘᏛ఍ 2022 ᖺᗘ ⛅Ꮨ⥲ྜศ⛉఍ࠊ2022 ᖺ 9 ᭶ 15 ᪥
3. Kota Ikeda, “Center manifold theory for the motions of camphor boats in L2framework”, One day workshop on RDS, 2022 ᖺ 10 ᭶ 5 ᪥
 ᯇ ᒸ ┤ அ
1. ⾨⸨࿴ᩥࠊᯇᒸ┤அࠊ἟⏣ᓫᘯࠊΏ㎶ᩗ୍ࠊ“Defining ideals of affine monomial curves
in A4 and associated projective monomial curves in P4”ࠊ➨ 43 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࢘
࣒ࠊ኱㜰ࠊ2022 ᖺ 11 ᭶ 16 ᪥ 㕥 ᮌ ṇ ᫂
1. Masaaki Suzuki, “Genera and crossing numbers of 2-bridge knots”, ᣑ኱ KOOK ࢭ࣑ࢼ࣮ࠊ⚄ᡞ኱Ꮫࠊ2022 ᖺ 8 ᭶ 30 ᪥
2. Masaaki Suzuki and A. T. Tran, ͆Genera and crossing numbers of 2-bridge knots͇,᪥ᮏᩘᏛ఍⛅Ꮨ⥲ྜศ⛉఍ࠊ໭ᾏ㐨኱Ꮫࠊ2022 ᖺ 9 ᭶ 15 ᪥
3. Masaaki Suzuki, “On a vanishing theorem of Friedl and Vidussi”, Topology andComputer 2022, ᗈᓥ኱Ꮫࠊ2022 ᖺ 10 ᭶ 21 ᪥㹼23 ᪥ ྜྷ ⏣ ೺ ୍
1. ྜྷ⏣೺୍ࠊዟ㛫ᬛᘯࠊΏ㎶ᩗ୍ࠊ“Gorensteinness for normal tangent cones of geometricideals”ࠊ᪥ᮏᩘᏛ఍ 2022 ᖺᗘ⛅Ꮨ⥲ྜศ⛉఍㸦໭ᾏ㐨኱Ꮫࠊ໭ᾏ㐨㸧
ࠊ2022 ᖺ 9 ᭶
13 ᪥
2. ྜྷ⏣೺୍ࠊዟ㛫ᬛᘯࠊΏ㎶ᩗ୍ࠊ“Gorensteinness for normal tangent cones of geometricideals”ࠊ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘㸦኱㜰኱Ꮫࠊ኱㜰ᗓ㸧ࠊ2022 ᖺ 11 ᭶ 14 ᪥
3. ྜྷ⏣೺୍ࠊዟ㛫ᬛᘯࠊΏ㎶ᩗ୍ࠊ“Gorensteinness for normal tangent cones of the
maximal ideals of Brieskorn hypersurfaces”ࠊ᪥ᮏᩘᏛ఍⥲఍௦ᩘᏛศ⛉఍ (୰ኸ኱Ꮫ⌮ᕤᏛ㒊ࠊᮾி㒔㸧ࠊ2023 ᖺ 3 ᭶ 16 ᪥ ኱ 㛵 ୍ ⚽1. ኱㛵୍⚽ࠊࠕStretched ࢖ࢹ࢔ࣝࡢ⠇ῶᩘ࡟ࡘ࠸࡚ࠖࠊ➨ 54 ᅇ⎔ㄽ࠾ࡼࡧ⾲⌧ㄽࢩ࣏ࣥࢪ
࣒࢘ࠊ2022 ᖺ 9 ᭶ 8 ᪥88

2. ኱㛵୍⚽ࠊ“The first Hilbert coefficient of stretched ideals”ࠊ᪥ᮏᩘᏛ఍ 2022 ᖺᗘ⛅Ꮨ⥲ྜศ⛉఍ࠊ2022 ᖺ 9 ᭶ 13 ᪥
3. ኱㛵୍⚽ࠊ͆The first Euler characteristic and the depth of associated graded rings͇
ࠊ➨ 43 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ࠊ2022 ᖺ 11 ᭶ 14 ᪥ ᪩ ᆏ  ኴ
1 .  ᪩ᆏኴࠊࠕ㸰ḟඖṇ๎ᒁᡤ⎔ୖࡢ㝵ᩘ㸰ࡢ┤᪤⣙ᩚ㛢ຍ⩌ࠖࠊ➨ 33 ᅇྍ᥮⎔ㄽࢭ࣑ࢼ࣮ࠊ
2022 ᖺ 6 ᭶ 16 ᪥
2. ᪩ᆏኴࠊ
ࠕ㸰ḟඖṇ๎ᒁᡤ⎔ୖࡢ┤᪤⣙ᩚ㛢ຍ⩌࡟ࡘ࠸࡚ࠖ
ࠊ≉␗Ⅼࢭ࣑ࢼ࣮ࠊ2022 ᖺ 7
᭶ 25 ᪥
3. ᪩ᆏኴࠊ
ࠕOn ideals of indecomposable integrally closed modules over two- dimensional
regular local ringsࠖࠊ➨ 43 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ࠊ2022 ᖺ 11 ᭶ 18 ᪥
4. Futoshi Hayasaka, “Ideals of indecomposable integrally closed modules over twodimensional regular local rings”, The 11th Japan-Vietnam Joint Seminar on
Commutative Algebra, 2023 ᖺ 3 ᭶ 30 ᪥ ᐑ ㊰ ᬛ ⾜
1. ᐑ㊰ᬛ⾜ࠊࠕR. Sinclair, A conjecture on the asymptotic reflection rule of a self-propelled
particleࠖࠊ᪥ᮏᩘᏛ఍ 2023 ᖺᗘᖺ఍ࠊ୰ኸ኱Ꮫ⌮ᕤᏛ㒊ࠊ2023 ᖺ 3 ᭶ 18 ᪥ ఀ ⸨  ᾴ
1. ఀ⸨ᾴࠊ஧ᐑᗈ࿴ࠊ
ࠕ཯ᛂᣑᩓ᪉⛬ᘧࡢ㠀᭷⏺࡞㐍⾜Ἴゎࠖࠊ᪥ᮏᩘᏛ఍ 2022 ᖺᗘ⛅Ꮨ⥲ྜศ⛉఍ࠊ໭ᾏ㐨኱Ꮫࠊ2022 ᖺ 9 ᭶
 ሯ ᮏ ᝆ ᬦ
1. ሯᮏᝆᬦࠊࠕ࠶ࡿ཯ᛂᣑᩓ㏆ఝࡢ཰᮰ᛶ࡟ࡘ࠸࡚ࠖࠊ᪥ᮏᩘᏛ఍ 2022 ᖺᗘ⛅Ꮨ⥲ྜศ⛉఍ࠊ໭ᾏ㐨኱Ꮫࠊ2022 ᖺ 9 ᭶
 PARK, Hyunjoon
1. Park Hyunjoon, “Singular limit of stochastic Allen-Cahn equation with nonlinear
diffusivity”, Workshop: Parabolic and kinetic models in population dynamics,
Marseille University, 2022.9.27⌧㇟ᩘ⌮㒊㛛 ᑠ ᕝ ▱ அ
1. ኱㔝⯟ኴࠊᑠᕝ▱அࠊ“Stability of traveling wave in nonlocally coupled oscillator
system”ࠊ᪥ᮏᩘᏛ఍ᖺ఍ࠊ2023 ᖺ 3 ᭶89

2. 㛵ᆏṌᖿࠊᑠᕝ▱அࠊࠕ᣺ືሙ཯ᛂᣑᩓ⣔࡟⌧ࢀࡿࢭࢢ࣓ࣥࢺࣃࢱ࣮ࣥࡢᏳᐃᛶ࡟ࡘ࠸
࡚ࠖࠊ᪥ᮏᩘᏛ఍ᖺ఍ࠊ2023 ᖺ 3 ᭶
3. ᑠᕝ▱அࠊᑠᯘಇ௓ࠊࠕCompact metric graph ୖࡢ Turing ୙Ᏻᐃᛶࠖࠊ᪥ᮏᩘᏛ఍ᖺ
఍ࠊ2023 ᖺ 3 ᭶
 ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊ
ࠕ㜵⅏ᩘᏛࡢࡍࡍࡵࠖࠊ2022ᖺᗘ ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ ⼥ྜ◊✲࣮࣡ࢡࢩࣙࢵࣉࠊΎ㔛ࢭ࣑ࢼ࣮ࣁ࢘ࢫࠊ2022ᖺ11᭶1᪥
2. S. Yazaki, “A new method for polygonal curvature flows”, Workshop on Applied
Mathematics and Scientific Computing, Kanazawa University, Satellite Plaza,
January 11, 2023
3. ▮ᓮᡂಇࠊࠕప౵く἞⒪ࢆᣦྥࡋࡓ࣮࣌ࢫࢺ≧ேᕤ㦵ࡢᩘ⌮ࣔࢹࣝࠖࠊᩘᏛ࡜⌧㇟ in X
(X=㛗™)ࠊᱱᒣἩࠊ2023ᖺ2᭶1㹼3᪥
4. ▮ᓮᡂಇࠊࠕ⇞↝๓⥺࡜ᾘ⅖ࡢ⾲⌧ࠖࠊ஑ᕞ኱ᏛIMIࠊ2023ᖺ3᭶6᪥
5. ▮ᓮᡂಇࠊࠕᢡࢀ⥺᭤⋡ὶࡢ᪂ࡋ࠸ᡂ㛗ἲ๎ࠖࠊJSIAM ➨19ᅇ㐃ྜⓎ⾲఍ࠊ2023ᖺ3᭶
10᪥
 ཭ ᯞ ᫂ ಖ
1. ཭ᯞ᫂ಖࠊ
ࠕ஺㏻ὶࡢᩘ⌮ࣔࢹࣜࣥࢢࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ⱝᡭࡢ఍୺ദࠕ➨3ᅇⱝᡭ◊✲஺ὶ఍ࠖࠊ࢜ࣥࣛ࢖ࣥࠊ2022ᖺ9᭶11᪥‫ ی‬HILHORST, Danielle
1. Hilhorst, Danielle, “Retrospect of France-Japan collaborations, and recent researchdevelopments”, MIMS, Meiji University, March 6th 2023, 2 pm
 㧗 ᶫ ᣅ ஓ
1 .  Takuya Takahashi, Ayaka Onohara, Yasuo Ihara, “Inferring the temporal and spatial
evolution of accent systems in Japanese dialects: A phylogeographic approach”, Joint
Conference on Language Evolution (JCoLE), Kanazawa, 5̾8 September 2022
2 .  㧗ᶫᣅஓࠊࠕ࣋࢖ࢬ⤫ィࢆ⏝࠸ࡓ᪥ᮏㄒ᪉ゝ࢔ࢡࢭࣥࢺࡢ⣔⤫᥎ᐃࠖࠊゝㄒ⣔⤫ᶞ࣮࣡ࢡ
ࢩࣙࢵࣉࠊ㑣ぞࠊ2022 ᖺ 12 ᭶ 24 㹼25 ᪥ ᳃ 㱟 அ ௓
1. ᳃㱟அ௓ࠊᐩᯇ⍛ኴࠊ฼᰿ᕝྜྷᘅࠊࠕ⛣ὶ㡯௜ࡁ୍⯡໬᭤⋡ὶ࡟ᑐࡍࡿᙉゎ࡟ࡘ࠸࡚ࠖࠊ
᪥ᮏᩘᏛ఍ࠊ2022 ᖺ 9 ᭶ 14 ᪥90 ⏣ 㑔 ❶ ὒ
1 .  Takahiro Tanabe, “The effects of precipitation particle shape on snowpack”, WCCMAPCOM YOKOHAMA2022, MS1603 (online), July 31-August 5, 2022 㜿 㒊  ⥤1. Abe, A. and Hagiwara, I., “Development of New sound insulation simulation
technology using Finite element method and its application to Origami core”, WCCMAPCOM YOKOHAMA, Online Video, July 31̽August 5, 2022
2. 㜿㒊⥤ࠊ⡿኱ᾏࠊⴗཎ୍㑻ࠊࠕᢡ⣬ࢥ࢔ࢆ⏝࠸ࡓᐊෆ㦁㡢పῶ᳨ウ࡜ࢩࢫࢸ࣒໬㺁ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
3. ᓮ㇂᫂ᜨࠊ㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕᛂ⟅᭤㠃᭱㐺໬ἲࢆ⏝࠸ࡓᢡ⣬஧㔜ᵓ㐀ࡢ᭱㐺໬᳨ウ㺁ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶  బࠎᮌῄᜨ
1. Sasaki, T. and Hagiwara, I., “Proposition of a new "Energy density topology
optimization method" and its application to origami safe carrier box”, WCCMADCOM YOKOHAMA, Video on Line, 2022.7.31-8.5
2. బࠎᮌῄᜨࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡟ࡼࡿᅛ᭷್ไᚚ࡬ࡢຠᯝ࡟
㛵ࡍࡿ୍⪃ᐹࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
 ᒣ ᓮ ᱇ Ꮚ
1. ᒣᓮ᱇Ꮚࠊᶫཱྀ┿ᐅࠊ⡿኱ᾏࠊⴗཎ୍㑻ࠊ
ࠕᢡ␚㍍㔞㡢㡪ᐊ㛤Ⓨࡢ୍⪃ᐹࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍㸪࢜ࣥࣛ࢖ࣥ㸪2023 ᖺ 3 ᭶
 ⠛ ⏣ ῟ ୍
1. Diago, L.A., Shinoda, J. and Hagiwara, I., “Origami metamaterial reconstructing any
structure including non-convex curved surface in a row”, WCCM-ADCOM
YOKOHAMA, Online Video, 2022.7.31-8.5
2. Diago, L.A., Shinoda, J., Adachi, Y. and Hagiwara, I., “Development of a Fan Folding
Machine”, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
 ᡞ ಴  ┤1. ᡞ಴┤ࠊ㺀෇⟄ࣁࢽ࣒࢝ᵓ㐀యࡢ⾪ᧁ࢚ࢿࣝࢠ࣮྾཰ᛶ⬟ࡢẚ㍑᳨ウ㺁ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2022 ᖺᗘᖺ఍ࠊ2022 ᖺ 9 ᭶ 8 ᪥㹼9 ᭶ 10 ᪥
2. ᡞ಴┤ࠊ㺀෇⟄ࣁࢽ࣒࢝ᵓ㐀యࡢ⾪ᧁ࢚ࢿࣝࢠ࣮྾཰ᛶ⬟ࡢ᭱㐺໬㺁ࠊ᪥ᮏᶵᲔᏛ఍᭱㐺໬ࢩ࣏ࣥࢪ࣒࢘ 2022 (OPTIS 2022)ࠊ2022 ᖺ 11 ᭶ 12㹼13 ᪥91

3. ᡞ಴┤ࠊ⸨ᮏᓧࠊ㺀ࢧࢫࢸࢼࣅࣜࢸ࢕ࢆ⪃៖ࡋࡓ」㞧ᙧ≧ᵓ㐀ᮦࡢሬ⿦ࢩ࣑࣮ࣗࣞࢩࣙࣥ㺁ࠊ᪥ᮏᶵᲔᏛ఍➨ 35 ᅇィ⟬ຊᏛㅮ₇఍ (CMD2022)ࠊ2022 ᖺ 11 ᭶ 16 ᪥㹼18 ᪥ ᳿   㝧
1. బࠎᮌῄᜨࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡟ࡼࡿᅛ᭷್ไᚚ࡬ࡢຠᯝ࡟
㛵ࡍࡿ୍⪃ᐹࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
2. ᓮ㇂᫂ᜨࠊ㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊ㺀ᛂ⟅᭤㠃᭱㐺໬ἲࢆ⏝࠸ࡓᢡ⣬஧㔜ᵓ㐀ࡢ᭱㐺໬᳨ウ㺁ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶ᩍ⫱ᩘ⌮㒊㛛 ዉ Ⰻ ▱ ᝴
1. ዉⰋ▱᝴ࠊᅵᒃ኱㍜ࠊࠕ஬Ⱒᫍࡢᗏ㠃ࢆࡶࡘࣆ࣑ࣛࢵࢻ࡜ࡑࡢᒎ㛤ᅗࠖࠊ➨ 32 ᅇᢡࡾ⣬ࡢ⛉Ꮫ࣭ᩘᏛ࣭ᩍ⫱◊✲㞟఍ࠊZoom ఍㆟ࠊ2022 ᖺ 6 ᭶ 18 ᪥.
2. Joseph O’Rourke, Anna Lebiw, Ryuhei Uehara, Chie Nara, Thomas Hull, Klara
Mundilova, Josef Tkadlec, “Quasi-twisting convex polyhedral”, The 34th Canadian
Conference on Computational Geometry (CCCG2022), Toronto Metropolitan University,
Canada, August 25–27, 2022
3. Chie Nara and Jin-ichi Itoh, “Continuous folding of the surface of a hypercube onto its
facet”, The 24th Japan conference on discrete and computational geometry, graphs andgames, Tokyo Univ. of Science, Zoom, September 9-11, 2022
4. Kazuki Matsubara and Chie Nara, “Maximum numbers of rigid faces and edges incontinuous folding of polyhedral”, The 24th Japan conference on discrete andcomputational geometry, graphs and games, Tokyo Univ. of Science, Zoom, September 911, 2022
5. ዉⰋ▱᝴ࠊఀ⸨ோ୍ࠊErik Demaineࠊࠕከ㠃యⓗከᵝయࡢ㐃⥆ⓗᖹᆠ໬㸸ྍ⟬↓㝈ಶࡢᢡࡾ┠௜ࡁࠖ
ࠊ2022 ᖺᗘ᪥ᮏᩘᏛ఍⛅Ꮨ⥲ྜศ⛉఍ࠊ໭ᾏ㐨኱Ꮫᮐᖠ࢟ࣕࣥࣃࢫࠊ2022
ᖺ 9 ᭶ 13 ᪥㹼16 ᪥ඛ➃ᩘ⌮㒊㛛
 す ᳃  ᣅ
1 .  Hiraku Nishimori, “Evaluation of response threshold distribution of ants through the
combination of experimental observation and mathematical analysis”, RHINO2022(Roles of Heterogeneity in Nonequilibrium Collective Dynamics 2022), Univ. of Tokyo,
September 16-17, 2022 ⴗ ཎ ୍ 㑻
1. Hagiwara, I., “A new crash absorbing origami structure RTO and comparison of RTO

92

with origami structures with 4 folding lines at intersection”, WCCM-ADCOM
YOKOHAMA, Video on Line, July 31-August 5, 2022
2. Arzu Gönenç Sorguç, Müge Kruüa Yemiücioùlu, and Hagiwara, I., “Origami to Decode
Folding Strategies in Nature”, WCCM-ADCOM YOKOHAMA, Video on Line, July 31August 5, 2022
3. Diago, L.A., Shinoda, J. and Hagiwara, I., “Origami metamaterial reconstructing any
structure including non-convex curved surface in a row”, WCCM-ADCOM
YOKOHAMA, Video on Line, July 31-August 5, 2022
4. Sasaki, T. and Hagiwara, I., “Proposition of a new "Energy density topology
optimization method" and its application to origami safe carrier box”, WCCMADCOM YOKOHAMA, Video on Line, July 31-August 5, 2022
5. Abe, A. and Hagiwara, I., “Development of New sound insulation simulation
technology using Finite element method and its application to Origami core”, WCCMADCOM YOKOHAMA, Video on Line, July 31-August 5, 2022
6. బࠎᮌῄᜨࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡟ࡼࡿᅛ᭷್ไᚚ࡬ࡢຠᯝ
࡟㛵ࡍࡿ୍⪃ᐹࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
7. 㜿㒊⥤ࠊ⡿኱ᾏࠊⴗཎ୍㑻ࠊࠕᢡ⣬ࢥ࢔ࢆ⏝࠸ࡓᐊෆ㦁㡢పῶ᳨ウ࡜ࢩࢫࢸ࣒໬ࠖࠊ᪥ᮏ
ᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
8. ᓮ㇂᫂ᜨࠊ㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕᛂ⟅᭤㠃᭱㐺໬ἲࢆ⏝࠸ࡓᢡ⣬஧㔜ᵓ㐀ࡢ᭱㐺໬᳨ウࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
9. Diago, L.A., Shinoda, J., Adachi, Y. and Hagiwara, I., “Development of a Fan Folding
Machine”, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
10. ᒣᓮ᱇Ꮚࠊᶫཱྀ┿ᐅࠊ⡿኱ᾏࠊⴗཎ୍㑻ࠊࠕᢡ␚㍍㔞㡢㡪ᐊ㛤Ⓨࡢ୍⪃ᐹࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶
 ⓑ ▼ ඔ ᱻ
1 .  ⓑ▼ඔᱻ, ᒣ୰἞, す᳃ᣅࠊࠕ཯ᛂ㜈್ࣔࢹࣝ࡟࠾ࡅࡿാࡁ࢔ࣜྠኈࡢ┦஫స⏝ࢿࢵࢺ࣮࣡ࢡ࡟ࡼࡿศ㓄ຠᯝࠖࠊ᪥ᮏ≀⌮Ꮫ఍ 2022 ᖺ⛅Ꮨ኱఍ࠊ2022 ᖺ 9 ᭶ 15 ᪥
2. Masashi Shiraishi, Osamu Yamanaka, and Hiraku Nishimori, “Effect of Interaction
Network Structure in Response Threshold Model”, JSPS-APCTP workshop on Rolesof Heterogeneity in Nonequilibrium Collective Dynamics 2022 (RHINO2022) (Tokyo,
Japan), September, 16-17, 2022 ஂ ୡ 㞞 ࿴
1. ஂୡ㞞࿴ࠊࠕኚᙧࡍࡿ BZ ᾮ⁲ࡢ㛤Ⓨࠖࠊᮐᖠ㠀⥺ᙧ⌧㇟◊✲఍ 2022ࠊ໭ᾏ㐨኱Ꮫ୰ኸ࢟
ࣕࣥࣃࢫ 㟁Ꮚ⛉Ꮫ◊✲ᡤࠊ2022 ᖺ 8 ᭶ 30 ᪥

93

2 .  ஂୡ㞞࿴ࠊᯇᑿ᐀ᚁࠊす᳃ᣅࠊ୰⏣⪽ࠊࠕ໬Ꮫ᣺ື཯ᛂࢆά⏝ࡋࡓኚᙧྍ⬟࡞⮬ᕫ㥑ືᾮ⁲ࡢ㛤Ⓨࠖࠊ➨ 73 ᅇࢥࣟ࢖ࢻ࠾ࡼࡧ⏺㠃໬Ꮫウㄽ఍ࠊᗈᓥ኱Ꮫ ᮾᗈᓥ࢟ࣕࣥࣃࢫࠊ2022
ᖺ 9 ᭶ 20 ᪥ ஂ ᮏ ᓧ ᖹ
1 .  ஂᮏᓧᖹࠊỈ㇂Ἃ⪨ࠊ∾㔝Ὀᡯࠊす᳃ᣅࠊࠕ✵୰㉸㡢Ἴࣇ࢙࣮ࢬࢻ࢔ࣞ࢖࡟ࡼࡿ࢔ࣜࡢ㞟ᅋ⾜ື࡬ࡢ㠀᥋ゐ௓ධ Contactless intervention in collective behavior in ants withairborne ultrasound phased arrayࠖࠊ᪥ᮏ⏕ែᏛ఍➨ 70 ᅇ඲ᅜ኱఍ࠊ௝ྎࠊ2023 ᖺ 3 ᭶
 Ᏻ 㐩 ᝆ Ꮚ
1. Diago, L.A., Shinoda, J., Adachi, Y. and Hagiwara, I., “Development of a Fan Folding
Machine”, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶ᩥ⌮⼥ྜ◊✲㒊㛛 ⳥ ụ ᾈ ᫂
1. Andres Hernandez-Matamoros, Hiroaki Kikuchi, ͆Risk Evaluation of LDP scheme
LoPub against Variational Autoencoder͇, ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕ࢩ࣏ࣥࢪ࣒࢘
2022 ㄽᩥ㞟ࠊ2022ࠊpp. 289̾296
2. H. Kikuchi, J. Domingo-Ferrer, ͆ Estimating Joint Probability of Independently
Randomized Multi-dimensional Data͇, ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕ࢩ࣏ࣥࢪ࣒࢘ 2022
ㄽᩥ㞟ࠊ2022ࠊpp. 456̾463
3. ᇼ㎸ගࠊ⳥ụᾈ᫂ࠊChia-Mu Yuࠊࠕ࣏࢖ࢬࢽࣥࢢᨷᧁ࡟ᑐࡋ࡚ࣟࣂࢫࢺ࡞ EM ࢔ࣝࢦࣜࢬ࣒ࢆ⏝࠸ࡓ key-value ࢹ࣮ࢱ࡟࠾ࡅࡿ LDP ࣉࣟࢺࢥࣝࠖࠊࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕
ࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊ2022ࠊpp. 129̾136
4. ୰ᕝ⿱ᚿࠊ⳥ụᾈ᫂ࠊࠕಶேࢹ࣮ࢱࡢ฼⏝࡟ᑐࡍࡿチᐜᗘ࡟㛵ࡍࡿ♫఍ㄪᰝࠖࠊࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕ࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊ2022ࠊpp. 1222̾1229
5. ᇼ㎸ගࠊ⳥ụᾈ᫂ࠊChia-Mu Yuࠊࠕkey-value ࢹ࣮ࢱ࡟࠾ࡅࡿᒁᡤᕪศࣉࣛ࢖ࣂࢩ࣮࢔ࣝ
ࢦࣜࢬ࣒ PrivKV ࡢᨵⰋࠖࠊ࣐ࣝࢳ࣓ࢹ࢕࢔㸪ศᩓ㸪༠ㄪ࡜ࣔࣂ࢖ࣝࢩ࣏ࣥࢪ࣒࢘
(DICOMO 2022)ࠊ᝟ሗฎ⌮Ꮫ఍ࠊ2022ࠊpp. 1209̾1216
6. ⸨⏣┿ᾈࠊ௚ࠊ⳥ụᾈ᫂ࠊࠕಶே᝟ሗಖㆤࢩࢫࢸ࣒せ௳୍ぴᢳฟࢶ࣮ࣝࡢᐇ⌧ࠖࠊ᝟ሗฎ⌮Ꮫ఍◊✲ሗ࿌ ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕㸦CSEC㸧ࠊ2022-SEC-8 (36)ࠊ2022ࠊpp. 1̾
8
7. Ᏺᒇ㱟୍ࠊ໭ཎᣅᾏࠊ⚟⏣ࡦ࠿ࡾࠊ⳥ụᾈ᫂ࠊ
ࠕResidential IP Proxy ࢧ࣮ࣅࢫࡢ࣍ࢫࢺ
ࢆ௓ࡋࡓ₯ᅾⓗ୙ṇ⾜Ⅽࡢㄪᰝࠖࠊ᝟ሗฎ⌮Ꮫ఍◊✲ሗ࿌ ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕㸦CSEC㸧ࠊ2023-SEC-00 (59)ࠊ2023ࠊpp. 1̾8
8. ␜㯞൉ኴ㑻ࠊ㇂ཱྀ㍤ᾏࠊ⳥ụᾈ᫂ࠊࠕṌᐜ࡟ᇶ࡙ࡃಶே㆑ู࡟࠾ࡅࡿ Kinect ࡜ OpenPose

94ࡢከேᩘ㏣㊧ホ౯ࠖࠊ᝟ሗฎ⌮Ꮫ఍◊✲ሗ࿌ ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕(CSEC)ࠊ2023SEC-00 (38)ࠊ2023ࠊpp. 1̾7
9. Ლ㛫኱ᆅࠊ⳥ụᾈ᫂ࠊࠕࣉࣛ࢖ࣂࢩ࣮࣏ࣜࢩ࣮࡬ࡢグ㍕ࡀ࡞࠸㞃ࡋࢭࢵࢩࣙࣥࣜࣉࣞ࢖ࢧ
࣮ࣅࢫࡢᑟධ≧ἣㄪᰝࠖࠊ᝟ሗฎ⌮Ꮫ఍◊✲ሗ࿌ ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕㸦CSEC㸧ࠊ
2023–CSEC–100 (37)ࠊ2023ࠊpp. 1–5
10. 㟷ᒣ⥤ెࠊ⳥ụᾈ᫂ࠊࠕࢱ࣮ࢤࢵࢺᗈ࿌ࡣ࡝ࡢ࣌ࣝࢯࢼ࡛᭱ࡶከ࠸ࡢ࠿㸽ࠖࠊ᝟ሗฎ⌮Ꮫ
఍◊✲ሗ࿌ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕(CSEC㸧ࠊ2023-SEC-00 (30)ࠊ2023ࠊpp. 1̾7
11. ୰ᕝ⿱ᚿࠊ⳥ụᾈ᫂ࠊࠕಶேࢹ࣮ࢱࡢྛ✀฼⏝᪉ἲࡢྍྰ࡟㛵ࡍࡿ♫఍ㄪᰝ⤖ᯝ࡜ศᯒࠖࠊ
᝟ሗฎ⌮Ꮫ఍◊✲ሗ࿌ࢭ࢟ࣗࣜࢸ࢕ᚰ⌮Ꮫ࡜ࢺࣛࢫࢺ㸦SPT㸧ࠊ2022-SPT-49 (4)ࠊ2022ࠊ
pp. 1̾8 ᐑ ୗ ⰾ ᫂
1. Shota Yamanaka, Hiroki Usuba, and Homei Miyashita, “Bivariate Effective Width
Method to Improve the Normalization Capability for Subjective Speed-Accuracy
Biases in Rectangular-Target Pointing”, CHI Conference on Human Factors in
Computing Systems (CHI '22), 2022, 13 pages
https://doi.org/10.1145/3491102.3517466
2. Hiroki Usuba, Shota Yamanaka, Junichi Sato, and Homei Miyashita, “Predicting
Touch Accuracy for Rectangular Targets by Using One-Dimensional Task Results”,
Proc. ACM Hum.-Comput. Interact., Vol. 6, No. ISS, Article 579 (December 2022), 13
pages, https://doi.org/10.1145/3567732
3. Shota Yamanaka, Hiroki Usuba, Wolfgang Stuerzlinger, and Homei Miyashita, “The
Effectiveness of Path-Segmentation for Modeling Lasso Times in Width-Varying
Paths”, Proc. ACM Hum.-Comput. Interact., Vol. 6, No. ISS, Article 584 (December2022), 20 pages, https://doi.org/10.1145/3567737
4. ኱ሺὒ௓ࠊᐑୗⰾ᫂ࠊࠕࣀࢵࢳࡀ࣏࢖ࣥࢸ࢕ࣥࢢࡢ᧯స᫬㛫࡟୚࠼ࡿᙳ㡪ࠖࠊ◊✲ሗ࿌ࣄ
࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ (HCI)ࠊVol. 2022̽HCI̽199ࠊIssue 2 (2022)ࠊ
pp. 1㸫8࠙Ꮫ⏕ዡບ㈹ࠚ
5. ᮌୗ኱ᶞࠊ኱ሺὒ௓ࠊᐩᙇ⍠ᩯࠊᒣ୰⚈ኴࠊᐑୗⰾ᫂ࠊ
ࠕ࣏࢖ࣥࢸ࢕ࣥࢢᡭἲࡢホ౯ᐇ㦂࡟࠾ࡅࡿ㏿ࡉ࡜ṇ☜ࡉ࡬ࡢࣂ࢖࢔ࢫࡀホ౯⤖ᯝ࡟୚࠼ࡿᙳ㡪ࠖࠊ◊✲ሗ࿌ࣄ࣮࣐ࣗࣥࢥࣥ
ࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2022-HCI-199ࠊIssue 37 (2022)ࠊpp. 1̾8
6. ᐩᙇ⍠ᩯࠊᮌୗ኱ᶞࠊ኱ሺὒ௓ࠊᒣ୰⚈ኴࠊᐑୗⰾ᫂ࠊࠕどຊࡢపୗࡀ࣏࢖ࣥࢸ࢕ࣥࢢࣃ
ࣇ࢛࣮࣐ࣥࢫ࡟ཬࡰࡍᙳ㡪ࠖࠊ◊✲ሗ࿌ࣄ࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2022-HCI-199ࠊIssue 5 (2022)ࠊpp. 1̾7
7. ᐑୗⰾ᫂ࠊࠕTTTV2㸦Transform The Taste and Visual appearance㸧㸸 㣧㣗≀ࡢ࿡࡜ぢࡓ┠ࢆኚ࠼ࡿㄪ࿡ᐙ㟁࡟ࡼࡿࢸࣞ࢖࣮ࢺࠖࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩࣥ

95࣏ࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp. 143㸫150
8. ኱ሺὒ௓ࠊᐑୗⰾ᫂ࠊ
ࠕ࣮࢝ࢯࣝࡀ㐍ධ࡛ࡁ࡞࠸ࣀࢵࢳࡀ࣏࢖ࣥࢸ࢕ࣥࢢࡢ᧯స᫬㛫࡟୚࠼ࡿᙳ㡪ࠖࠊ◊✲ሗ࿌ࣄ࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2022-HCI200ࠊIssue 37 (2022)ࠊpp. 1̾8
9. ኱ሺὒ௓ࠊᮌୗ኱ᶞࠊᐑୗⰾ᫂ࠊ
ࠕ࣮࢝ࢯࣝ㐍ධ୙ྍ㡿ᇦ࡟ࡼࡿ཯ᛂ᫬㛫ᮍ‶࡛ࡢ࣏࢖ࣥ
ࢸ࢕ࣥࢢࠖࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022) ㄽᩥ㞟ࠊ2022ࠊpp. 1̾3
10. ᣺ཎ▱ᕼࠊᐑୗⰾ᫂ࠊࠕ㍤ᗘኚ໬࡟ࡼࡿ㐠ື㘒どࢆ⏝࠸ࡓ SSVEP ࣮࣋ࢫ BCIࠖࠊ◊✲ሗ࿌ࣄ࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2023-HCI-201ࠊIssue 12(2023)ࠊpp. 1̾8࠙Ꮫ⏕ዡບ㈹ࠚ
11. ኱ሺὒ௓ࠊᐑୗⰾ᫂ࠊࠕࣀࢵࢳࡢᕥྑ࡛࣮࣡ࣉࡍࡿ࣮࢝ࢯࣝࡢຠᯝࡢ᳨ドࠖࠊ◊✲ሗ࿌ࣄ
࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2023-HCI-201ࠊIssue 11 (2023)ࠊ
pp. 1㸫812. ᮌୗ኱ᶞࠊ኱ሺὒ௓ࠊᐩᙇ⍠ᩯࠊᒣ୰⚈ኴࠊᐑୗⰾ᫂ࠊ
ࠕ㏿ࡉ࡜ṇ☜ࡉ࡬ࡢ୺ほⓗ࡞ࣂ࢖࢔ࢫࡀ࣏࢖ࣥࢸ࢕ࣥࢢᡭἲホ౯ࡢ୍⯡໬ྍ⬟ᛶ࡟୚࠼ࡿᙳ㡪ࠖࠊ࢖ࣥࢱࣛࢡࢩࣙࣥ 2023
ㄽᩥ㞟ࠊ2023ࠊpp. 78̾87
13. 㘬἞៞ரࠊబ⸨ឡࠊᐑୗⰾ᫂ࠊ
ࠕῶሷ㣗ရࡢሷ࿡ࢆᙉࡵࡿ㟁Ẽ࿡ぬἼᙧࡀ࠺ࡲ࿡࡟୚࠼ࡿ
ᙳ㡪ࠖࠊ➨ 3 ᅇ⚄⤒่⃭࢖ࣥࢱࣇ࢙࣮ࢫ◊✲఍ࠊ2023
14. ᣺ཎ▱ᕼࠊᐑୗⰾ᫂ࠊࠕSSVEP ࣮࣋ࢫ BCI ࡟ᑐࡍࡿ㍤ᗘኚ໬࡟ࡼࡿ㐠ື㘒どࡢ᭷⏝ᛶࠖࠊ㘒ぬࡢࣔࢹࣜࣥࢢ࣭ゎᯒ࡜ࡑࡢᛂ⏝ ➨ 17 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠊ2023ࠊp. 12
15. ⴛሙ኱㈗㸪ᐑୗⰾ᫂ࠊ
ࠕ࢜ࣉࢸ࢕࢝ࣝࣇ࣮ࣟ࡟ᛂࡌࡓ㠀෇ᙧど㔝ไ㝈࡟ࡼࡿ VR 㓉࠸㍍ῶᡭἲࠖࠊ◊✲ሗ࿌ࣄ࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2023-HCI-202ࠊ
Issue 36 (2023)ࠊpp. 1̾8࠙Ꮫ⏕ዡບ㈹ࠚ
 ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊ
ࠕ360 ᗘ࣓࢝ࣛ࠿ࡽࡢࢩ࣮ࣥࡢ࠶ࡾࡢࡲࡲࡢጼࡢ᚟ඖࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2022ᖺᗘᖺ఍㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ2022 ᖺ 9 ᭶ 8 ᪥
2. K. Sugihara, ͆How to make impossible objects.͇ Leonardo Art Science Evening
Rendezvous, Stanford University㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ2022 ᖺ 11 ᭶ 17 ᪥
3. ᮡཎཌྜྷࠊࠕ⤮ࢆ㙾࡟ᫎࡋࡓ࡜ࡁ⏕ࡲࢀࡿ 5 ✀㢮ࡢ㘒どࠖࠊ᪥ᮏᅗᏛ఍ 2022 ᖺᗘᖺ఍ࠊ
㜿ᐮ†Ἠࠊ2022 ᖺ 11 ᭶ 19 ᪥

4. ᮡཎཌྜྷࠊࠕ᣺ࡾྥ࠿࡞࠸㣕⩧ࠖࠊ᪥ᮏᅗᏛ఍ࢯࣜࢵࢻࣔࢹࣜࣥࢢࢥࣥࢸࢫࢺసရⓎ⾲ࠊ㜿ᐮ†Ἠࠊ2022 ᖺ 11 ᭶ 19 ᪥

5. ᮡཎཌྜྷࠊࠕ㘒ど࠿ࡽぢ࠼࡚ࡃࡿ⬻ࡢどぬࢹ࣮ࢱά⏝ᡓ␎ࠖࠊ኱㜰኱Ꮫ AI࣭ࢹ࣮ࢱ฼ά⏝◊✲఍ࢭ࣑ࢼ࣮㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ2022 ᖺ 11 ᭶ 25 ᪥
6 .  ᮡཎཌྜྷࠊࠕᖹ⾜⛣ື㘒ど࡜ࡑࡢ㡹೺ᛶࠖࠊ᫂἞኱Ꮫࠕ⌧㇟ᩘ⌮Ꮫࠖ◊✲ᣐⅬඹྠ◊✲㞟96఍ࠕ㘒ぬࡢࣔࢹࣜࣥࢢ࣭ゎᯒ࡜ࡑࡢᛂ⏝㸸㘒ぬࡢ➨ 17 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠖ㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ2023 ᖺ 3 ᭶ 3 ᪥
 ኱ ㇂ ᬛ Ꮚ
1. ኱㇂ᬛᏊࠊ୸㇂࿴ྐࠊኳෆ኱ᶞࠊ
ࠕ㙾㠃ᾘኻ㘒ぬࡢ⌧㇟ㄽ࡟㛵ࡍࡿ୍⪃ᐹࠖ
ࠊ2022 ᖺᗘ ᪥ᮏᅗᏛ఍኱఍ࠊ2022 ᖺ 11 ᭶ 19 ᪥
2. ୸㇂࿴ྐࠊ኱㇂ᬛᏊࠊࠕ㧗ᰯ⏕ࢆᑐ㇟࡜ࡋࡓ㘒どࢆᏛࡪయ㦂ᆺᤵᴗࣉࣟࢢ࣒ࣛࡢᥦ᱌ࠖ
ࠊ
2022 ᖺᗘ᪥ᮏᅗᏛ఍኱఍ࠊ2022 ᖺ 11 ᭶ 19 ᪥
3. ୸㇂࿴ྐࠊ኱㇂ᬛᏊࠊࠕ㙾㠃ᾘኻࢆ㉳ࡇࡍᗏ㠃ࣃࢱ࣮ࣥࡢ᮲௳ࡢ᳨ウࠖࠊ㘒ぬࡢࣔࢹࣜࣥ
ࢢ࣭ゎᯒ࡜ࡑࡢᛂ⏝㸸㘒ぬࡢ➨ 17 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠊ2023 ᖺ 3 ᭶ 3 ᪥
 ⏣ ୰ ⨾ ᰤ Ꮚ
1. Mieko Tanaka-Yamawaki, Yumihiko Ikura, “Possible Prediction of Market Declines
by RMT Test”, DDMMS Workshop organized by Y. Aruka, September 10–11, 2022
2. ⏣୰⨾ᰤᏊࠊ஭಴ᘪᙪࠊ
ࠕᭀⴠࡣண࡛ࡁࡓࡢ࠿㸽ࠖࠊMIMS ඹྠ◊✲㞟఍ࠕData-driven

Mathematical Science: ⤒῭≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖࠊ᫂἞኱Ꮫࠊ2022 ᖺ 11 ᭶ 25㹼26 ᪥ ୰ ᓥ ࡉ ࡕ Ꮚ
1. ୰ᓥࡉࡕᏊࠊ
ࠕᩍ⫱ DX ࡣ STEAM ࠿ࡽࠖࠊ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍௻⏬ࢩ࣏ࣥࢪ࢘
࣒ࠊ2023 ᖺ 3 ᭶⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ┦ ⃝

Ᏺ1. 㝣ࢩࢭࣥࠊᫍ⏣ᙬኟࠊᯇᾆ▱࿴ࠊ┦⃝Ᏺࠊࠕ⫢෌⏕࡟ዲ㐺࡞࢔ࣃࢱ࢖ࢺࣇ࢓࢖ࣂ࣮ࢫ࢟ࣕ
ࣇ࢛ࣝࢻࡢస〇࡜ࡑࡢホ౯ࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍ ➨ 144 ᅇᏛ⾡ㅮ₇఍ࠊ࢜ࣥࣛ࢖ࣥࠊ
2022 ᖺ 6 ᭶ 2 ᪥
2. Ᏻ⸨㟹᫭ࠊᑠἨ᫓⳯ࠊ኱἟ᜨ㔛㤶ࠊ┦⃝Ᏺࠊࠕ཯ᛂᛶࢸࣥࣉ࣮ࣞࢺ⢏ᡂ㛗ἲ࡟ࡼࡿ c 㠃ࢆከࡃ㟢ฟࡋࡓࢫࢺࣟࣥࢳ࣒࢘⨨᥮ᆺỈ㓟࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫࡢస〇࡜ࡑࡢホ౯ࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍ ➨ 144 ᅇᏛ⾡ㅮ₇఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 6 ᭶ 2 ᪥
3. 㒯ඔ㏔ࠊ୰ᕝ኱㍤ࠊ᪂⏣⸛ᏊࠊỌ஭㔜ᚨࠊ┦⃝Ᏺࠊࠕ཯ᛂ↝⤖ἲ࡟ࡼࡿ࣍࢘⣲ྵ᭷࢔ࣃࢱ
࢖ࢺࢭ࣑ࣛࢵࢡࢫࡢస〇࡜ࡑࡢච␿⣽⬊࡟ࡼࡿ in vitro ホ౯ࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍ ➨144 ᅇᏛ⾡ㅮ₇఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 6 ᭶ 2 ᪥
4. ෇ᇛᾴ⨾ࠊ┦⃝Ᏺࠊࠕ஧✀㢮ࡢ㔠ᒓ࢖࢜ࣥࡢᅛᐃ໬࡟ࡼࡿ㦵ㄏᑟ⬟ࢆഛ࠼ࡓከᏍ㉁Ỉ㓟࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫ࡬ࡢከᶵ⬟௜୚ࣉࣟࢭࢫࡢᵓ⠏ࠖࠊ➨ 35 ᅇࢭ࣑ࣛࢵࢡࢫ༠఍ ⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 14㹼16 ᪥
5. ᒣᮏᙬ஀ࠊᇼᕝ⚈ኴࠊ㕥ᮌ᮶ࠊ┦⃝Ᏺࠊ㔠Ꮚᘯᫀࠊࠕ⏬ീฎ⌮࠾ࡼࡧᶵᲔᏛ⩦࡟࠾ࡅࡿࣂ

97࢖࣐࢜ࢸࣜ࢔ࣝࡢ㧗⢭ᗘ㦵ᙧᡂ⋡ணࡢࡓࡵࡢ≉ᛶタィࠖࠊ➨ 35 ᅇࢭ࣑ࣛࢵࢡࢫ༠఍ ⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 14㹼16 ᪥
6. ኱἟ᜨ㔛㤶ࠊఀ⸨㣁ேࠊబࠎᮌᵞࠊ⚄⃝ಙ⾜ࠊ⣖⸨ᆂ἞ࠊ┦⃝Ᏺࠊࠕa 㠃ࢆከࡃ㟢ฟࡋࡓỈ㓟࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫ࡟྾╔ࡍࡿࢱࣥࣃࢡ㉁ࡢࣉࣟࢸ࣮࣒࢜ゎᯒࠖࠊ➨ 35 ᅇࢭ࣑ࣛࢵࢡࢫ༠఍ ⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 14㹼16 ᪥ 㸨≉ᐃࢭࢵࢩࣙࣥ
Ꮫ⏕ඃ⚽Ⓨ⾲㈹7. ᇼᕝ⚈ửࠊⓑᅵ㔛ዉࠊ㕥ᮌ᮶ࠊᮏᓥᗣᖹࠊ㔠Ꮚᘯᫀࠊ┦⃝Ᏺࠊࠕィ⟬⛉Ꮫࢆᑟධࡋࡓ㦵ᙧᡂ᥎ᐃࣔࢹࣝࡢᵓ⠏࡜ࡑࡢ㏫ゎᯒ࡟ࡼࡿస〇᮲௳ࡢᥦ᱌ࠖ
ࠊ➨ 35 ᅇࢭ࣑ࣛࢵࢡࢫ༠఍ ⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 14㹼16 ᪥
8. 㔝℩㞞ேࠊᮌ㐀⌮ⴌᏊࠊỌᑿඃᏘࠊ᪂⏣⸛Ꮚࠊ㒯ඔ㏔ࠊỌ஭㔜ᚨࠊ┦⃝Ᏺࠊࠕ㣴Ꮚච␿⒪ἲࡢࡓࡵࡢ CaO-P2O5-SiO2-B2O3 ⣔ࢭ࣑ࣛࢵࢡࢫࡢస〇࡜ࡑࡢᢠ⭘⒆ຠᯝࠖࠊ➨ 35 ᅇࢭ࣑ࣛࢵࢡࢫ༠఍ ⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 14㹼16 ᪥ 㸨≉ᐃࢭࢵࢩࣙࣥᏛ⏕ඃ⚽Ⓨ⾲㈹9. 㕥ᮌ᮶ࠊ኱἟ᜨ㔛㤶ࠊட⏣ඃెࠊᮏ⏣ࡳࡕࡼࠊྜྷᮧⱥᜤࠊ┦⃝Ᏺࠊࠕ◚㦵⣽⬊ࡢάᛶ࡟࠾
ࡼࡰࡍỈ㓟࢔ࣃࢱ࢖ࢺࡢ a 㠃ࡢᙳ㡪ࠖࠊ➨ 35 ᅇࢭ࣑ࣛࢵࢡࢫ༠఍ ⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊ
ᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 14㹼16 ᪥
10. ຍ⸨ྐ⧊ࠊᏳ⸨᫛ࠊ㕥ᮌ᮶ࠊ୰㔝࿴᫂ࠊ㛗ᒇᫀᶞࠊ㛗ᔱẚ࿅ᚿࠊ┦⃝Ᏺࠊࠕ㦵ࣜࣔࢹࣜࣥ
ࢢࢧ࢖ࢡࣝ࡟㐺ྜࡍࡿ᭷ᶵ/↓ᶵࣁ࢖ࣈࣜࢵࢻᆺࢭ࣓ࣥࢺࡢ๰〇࡜ࡑࡢ⏕యෆ཯ᛂࠖࠊ➨31 ᅇ↓ᶵࣜࣥ໬Ꮫウㄽ఍ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 29㹼30 ᪥ 㸨ⱝᡭඃ⚽◊✲Ⓨ⾲㈹11. ኱▼❳ஓࠊᒣ⏣⿱኱ࠊ⋢⃝ᡂグࠊ┦⃝Ᏺࠊࠕࢸࣥࣉ࣮ࣞࢺ⢏ᡂ㛗ἲ࡟ࡼࡿ a 㠃ࢆከࡃ㟢ฟࡋࡓỈ㓟࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫࡢస〇࡜㛫ⴥ⣔ᖿ⣽⬊࡟ࡼࡿ in vitro ホ౯ࠖࠊ➨ 31ᅇ↓ᶵࣜࣥ໬Ꮫウㄽ఍ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 29㹼30 ᪥
12. 㝣ࢩࢭࣥࠊᫍ⏣ᙬኟࠊᯇᾆ▱࿴ࠊ┦⃝Ᏺࠊࠕ⫢෌⏕࡟ዲ㐺࡞࢔ࣃࢱ࢖ࢺࣇ࢓࢖ࣂ࣮ࢫ࢟ࣕࣇ࢛ࣝࢻࡢస〇࡜ࡑࡢᶵ⬟ホ౯ࠖࠊ➨ 31 ᅇ↓ᶵࣜࣥ໬Ꮫウㄽ఍ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 29㹼30 ᪥
13. ⏣୰⳯ࠎᏊࠊ㔠Ꮚዉኸࠊ᪂⏣┿⏤ࠊᮧୖᝆḟࠊΏ㑓཭ுࠊ┦⃝Ᏺࠊࠕ❅⣲ࢻ࣮ࣉỈ㓟࢔ࣃࢱ࢖ࢺከᏍ㉁ࢭ࣑ࣛࢵࢡࢫࡢస〇࡜ࣛࢵࢺ㢌⵹ෙḞᦆࣔࢹࣝ࡟ࡼࡿ in vivo ホ౯ࠖࠊ2022 ᖺᗘ➨ 3 ᅇ㓟⣲㓟ሷᮦᩱ⛉Ꮫ◊✲఍ࠊ᪥ᮏࢭ࣑ࣛࢵࢡࢫ༠఍ࠊ᪥ᮏ኱Ꮫ⌮ᕤᏛ㒊㸦㥴Ἑྎ࢟ࣕࣥࣃࢫ㸧ࠊ2022 ᖺ 11 ᭶ 5 ᪥ 㸨ඃ⚽ㅮ₇㈹14. ᇼᕝ⚈ửࠊⓑᅵ㔛ዉࠊ㕥ᮌ᮶ࠊᮏᓥᗣᖹࠊ㔠Ꮚᘯᫀࠊ┦⃝ᏲࠊࠕᶵᲔᏛ⩦ࢆά⏝ࡋࡓࣂ࢖࢜ࢭ࣑ࣛࢵࢡࢫࡢ㦵ᙧᡂ᥎ᐃࣔࢹࣝࡢᵓ⠏࡜㏫ゎᯒ࡟ࡼࡿᐇ㦂᮲௳ࡢᥦ᱌ࠖࠊ2022 ᖺᗘ➨ 3 ᅇ㓟⣲㓟ሷᮦᩱ⛉Ꮫ◊✲఍ࠊ᪥ᮏࢭ࣑ࣛࢵࢡࢫ༠఍ࠊ᪥ᮏ኱Ꮫ⌮ᕤᏛ㒊㸦㥴Ἑྎ࢟ࣕࣥࣃࢫ㸧ࠊ2022 ᖺ 11 ᭶ 5 ᪥
15. Ᏻ⸨㟹᫭ࠊᑠἨ᫓⳯ࠊ኱἟ᜨ㔛㤶ࠊ┦⃝Ᏺࠊࠕ␗᪉ᛶไᚚࢫࢺࣟࣥࢳ࣒࢘⨨᥮ᆺỈ㓟࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫࡢస〇࡜ࡑࡢホ౯ࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍ 145 ᅇᏛ⾡ㅮ₇఍ࠊ⇃ᮏᕷᅜ㝿஺ὶ఍㤋ࠊ2022 ᖺ 11 ᭶ 10 ᪥
16. ຍ⸨⥤஀ࠊỈ㔝ᏹᙪࠊ㕥ᮌ᮶ࠊ⳥ᆅဴ㞝ࠊ┦⃝Ᏺࠊ
ࠕ␗࡞ࡿⅣ㓟࢝ࣝࢩ࣒࢘ྵ᭷㔞ࢆࡶࡘ

98

⧄⥔ᙉ໬ࣉࣛࢫࢳࢵࢡ࡬ࡢ㖟࢖࢜ࣥࡢᅛᐃ໬࡜ࡑࡢᢠ⳦ᛶࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍ 145 ᅇᏛ⾡ㅮ₇఍ࠊ⇃ᮏᕷᅜ㝿஺ὶ఍㤋ࠊ2022 ᖺ 11 ᭶ 10 ᪥
17. ኱἟ᜨ㔛㤶ࠊྜྷᮧⱥᜤࠊ⚄⃝ಙஅࠊ┦⃝Ᏺࠊࠕa 㠃ࢆከࡃ㟢ฟࡋࡓỈ㓟࢔ࣃࢱ࢖ࢺࢭ࣑ࣛ
ࢵࢡࢫ࡬ࡢ⾑Ύࢱࣥࣃࢡ㉁ࡢ྾╔࡜ࡑࡢ⾲㠃ゎᯒࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍ 145 ᅇᏛ⾡ㅮ₇఍ࠊ⇃ᮏᕷᅜ㝿஺ὶ఍㤋ࠊ2022 ᖺ 11 ᭶ 10 ᪥
18. 㝣ࢩࢭࣥࠊ㒯ඔ㏔ࠊᫍ⏣ᙬኟࠊᯇᾆ▱࿴ࠊ┦⃝Ᏺࠊࠕ࢔ࣃࢱ࢖ࢺࣇ࢓࢖ࣂ࣮ࢫ࢟ࣕࣇ࢛ࣝ
ࢻࢆ⏝࠸ࡓ⾑⟶ࢆྵࡴ෌⏕⫢࢜ࣝ࢞ࣀ࢖ࢻࡢᵓ⠏࡜ࡑࡢᶵ⬟ホ౯ࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍
145 ᅇᏛ⾡ㅮ₇఍ࠊ⇃ᮏᕷᅜ㝿஺ὶ఍㤋ࠊ2022 ᖺ 11 ᭶ 10 ᪥
19. 㕥ᮌ᮶ࠊ኱἟ᜨ㔛㤶ࠊட⏣ඃెࠊᮏ⏣ࡳࡕࡼࠊྜྷᮧⱥᜤࠊ┦⃝Ᏺࠊࠕ◚㦵⣽⬊ࢆ⏝࠸ࡓ␗᪉ᛶไᚚ࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫࡢ in vitro ホ౯ࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍ 145 ᅇᏛ⾡ㅮ₇఍ࠊ⇃ᮏᕷᅜ㝿஺ὶ఍㤋ࠊ2022 ᖺ 11 ᭶ 10 ᪥ 㸨ඃ⚽ㅮ₇ዡບ㈹ཷ㈹20. ኱἟ᜨ㔛㤶ࠊᑠἨ᫓⳯ࠊྜྷ⏣࿘ᖹࠊ┦⃝Ᏺࠊࠕ␗᪉ᛶไᚚࢫࢺࣟࣥࢳ࣒࢘⨨᥮࢔ࣃࢱ࢖ࢺ
ࢭ࣑ࣛࢵࢡࢫࡢ๰〇࡜ࡑࡢ⣽⬊ᛂ⟅ᛶホ౯ࠖࠊ➨ 44 ᅇ᪥ᮏࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍኱఍ࠊ
ࢱ࣮࣮࣡࣍ࣝ⯪ᇼࠊᮾிࠊ2022 ᖺ 11 ᭶ 20㹼21 ᪥
21. 㒯ඔ㏔ࠊ㔝℩㞞ேࠊ⚟⏣㱟୍ࠊỌ஭㔜ᚨࠊ┦⃝Ᏺࠊࠕ཯ᛂ↝⤖ἲ࡟ࡼࡿ࣍࢘⣲ྵ᭷࢔ࣃࢱ
࢖ࢺࢭ࣑ࣛࢵࢡࢫࡢస〇࡜ࡑࡢච␿ᶵ⬟ࠖࠊ➨ 44 ᅇ᪥ᮏࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍኱఍ࠊࢱ
࣮࣮࣡࣍ࣝ⯪ᇼࠊᮾிࠊ2022 ᖺ 11 ᭶ 20㹼21 ᪥
22. ┦⃝Ᏺࠊᮏ⏣ࡳࡕࡼࠊ㜿㒊⯟኱ࠊୖ⏣┿⤖ࠊ୍ᕝ⣪ᕼࠊᶓ⏣೔ၨࠊ኱ᆏ┤ஓࠊ∾⏣ᫀኈࠊすᕝ㟹ಇࠊᯇᮏᏲ㞝ࠊ▼஭㈼ࠊ᫓᪥ᩄᏹࠊ
ࠕ᪩ᮇឤᰁ࡟ᑐᛂࡍࡿᢠ⳦ᛶ⥥ᙧ≧ேᕤ㦵⿵ሸᮦࡢ㛤Ⓨࠖࠊ➨ 41 ᅇᩚᙧእ⛉ࣂ࢖࣐࢜ࢸࣜ࢔ࣝ◊✲఍ࠊࣁࣆ࣮ࣜࣥ࣍ࣝ(⚟஭)ࠊ2022 ᖺ
12 ᭶ 10 ᪥
22. K. Suzuki, E. Onuma, Y. Kameda, H. Minamisawa, M. Honda, H. Yoshimura, and M.
Aizawa, “Relationship Between Crystallographic Anisotropy of Hydroxyapatite andOsteoclast Activity”, 20th Asian BioCeramics Symposium 2022 (ABC2022), Toyama
International Conference Center, Toyama, 2022.12.11-13, ABC Award ཷ㈹23. Y. Zheng, M. Nose, R. Fukuda, S. Nagai, M. Aizawa, “Fabrication of boron-containing
apatite ceramics via reaction sintering process and their immune functions”, 20th
Asian BioCeramics Symposium 2022 (ABC2022), Toyama International ConferenceCenter, Toyama, 2022.12.11-13
24. ኱▼❳ஓࠊ኱἟ᜨ㔛㤶ࠊᒣ⏣♸኱ࠊ⋢⃝ᡂグࠊ┦⃝Ᏺࠊࠕa 㠃ࢆከࡃ㟢ฟࡋࡓỈ㓟࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫࡢ㛫ⴥ⣔ᖿ⣽⬊࡟ᑐࡍࡿከศ໬⬟ࠖࠊ᪥ᮏࢭ࣑ࣛࢵࢡࢫ༠఍ 2023 ᖺᖺ఍ࠊ⚄ዉᕝ኱Ꮫࡳ࡞࡜ࡳࡽ࠸࢟ࣕࣥࣃࢫࠊᶓ὾ࠊ2023 ᖺ 3 ᭶ 9 ᪥
25. 㙊㇂ࡺࡁࠊຍ⸨ྐ⧊ࠊᐑୗⱥ㧗ࠊ┦㤿ᬛஓࠊ୰ᕝ✀᫛ࠊ᳃ᕝᬡࠊ┦⃝ Ᏺࠊࠕ㖟ࢼࣀ⢏ᏊᢸᣢⅣ㓟࢝ࣝࢩ࣒࢘ࢆῧຍࡋࡓᢠ⳦ᛶ࣮࣌ࢫࢺ≧ேᕤ㦵ࡢస〇࡜ࡑࡢ≉ᛶホ౯ࠖࠊ᪥ᮏࢭ࣑ࣛࢵࢡࢫ༠఍ 2023 ᖺᖺ఍ࠊ⚄ዉᕝ኱Ꮫࡳ࡞࡜ࡳࡽ࠸࢟ࣕࣥࣃࢫࠊᶓ὾ࠊ2023 ᖺ
3᭶9᪥

99

 ୰ ᮧ ࿴ ᖾ
1. ▼᭮᰿Ẏࠊᵽཱྀ▱அࠊ୰ᮧ࿴ᖾࠊ
ࠕ㏲ḟࣇ࢕ࣝࢱࣜࣥࢢࢆ⏝࠸ࡓ㏲ḟኚศ⮬ᕫ➢ྕ໬ჾࡢຠ⋡ⓗ࡞Ꮫ⩦ࣇ࣮࣒࣮ࣞ࣡ࢡࠖࠊேᕤ▱⬟Ꮫ఍඲ᅜ኱఍ࠊி㒔ࠊ2022 ᖺ 6 ᭶
2. ▼᭮᰿Ẏࠊᵽཱྀ▱அࠊ୰ᮧ࿴ᖾࠊ
ࠕ㏲ḟኚศ⮬ᕫ➢ྕ໬ჾࡢຠ⋡ⓗ࡞Ꮫ⩦࢔ࣝࢦࣜࢬ࣒ࠖࠊ
➨ 20 ᅇࢥࣥࣆ࣮ࣗࢸ࣮ࢩࣙࢼ࣭ࣝ࢖ࣥࢸࣜࢪ࢙ࣥࢫ◊✲఍ࠊරᗜࠊ2022 ᖺ 6 ᭶
3. ୰ᮧ࿴ᖾࠊ
ࠕࢹ࣮ࢱྠ໬࡜ࢹ࣮ࢱ㥑ືᆺࣔࢹࣜࣥࢢ㸸⌮ㄽ࡜ࢫࢥ࣮ࣉࠖࠊ⏕⌮◊◊✲఍ࠕ➨2 ᅇ ேᕤ▱⬟ᢏ⾡࡜⛉Ꮫࡢ༠ㄪ࡜ᒎ㛤ࠖࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 7 ᭶
4. ୰ᮧ࿴ᖾࠊࠕᩘ⌮࣭ࢹ࣮ࢱࢧ࢖࢚ࣥࢫศ㔝࠿ࡽࡢ་Ꮫ࣭⏕࿨⛉Ꮫ࡬ࡢ㈉⊩࡟ࡘ࠸࡚ࠖ
ࠊ᫂἞኱Ꮫ࣭⪷࣐ࣜ࢔ࣥࢼ་⛉኱Ꮫඹྠ◊✲఍ࠊ⚄ዉᕝࠊ2022 ᖺ 9 ᭶
5. ୰ᮧ࿴ᖾࠊࠕࢩࢫࢸ࣒⌮ゎࡢࡓࡵࡢࢹ࣮ࢱศᯒᡭἲ࡜㐺⏝౛ࡢ⤂௓ࠖࠊࢧࣥࢦ♋⏕ែ⣔࡟࠾ࡅࡿࣞࢻࢵࢡࢫ࢚ࢥࣂ࢖࢜ࣟࢪ࣮◊✲఍ࠊἈ⦖ࠊ2022 ᖺ 10 ᭶
6. T. Ishizone, Y. Matsunaga, S. Fuchigami, and K. Nakamura., “Non-linear Embeddingfor Protein Dynamics by Accelerating Autocorrelation”, The 13-th Taiwan-Japan Joint
Workshop for Young Scholars in Applied Mathematics, Taipei, March 2023
7. 㛗㇂ᕝⳀ㑣ࠊ୰ᮧ࿴ᖾࠊ
ࠕࢸࣞࣅࢻ࣐ࣛࡢど⫈⋡ศᯒࣔࢹࣝࡢᥦ᱌࡜ど⫈⋡ኚືせᅉࡢ≉ᐃࠖࠊ᝟ሗฎ⌮Ꮫ఍඲ᅜ኱఍ࠊᮾிࠊ2023 ᖺ 3 ᭶
 ᓥ  ᘯ ᖾ
1. ᓥᘯᖾࠊࠕ୰✵ⱼ᳜≀࡟₯ࡴᵓ㐀ྜ⌮ᛶࡢཎ⌮ゎ᫂ࠖࠊ᪂Ꮫ⾡㡿ᇦࠕ᳜≀ᵓ㐀࢜ࣉࢺࠖ➨6 ᅇ⌜఍㆟ࠊ2022 ᖺ 5 ᭶
2. ᓥᘯᖾࠊࠕࣇ࢟ⴥ᯶ࡢ㤿㋟ᙧ᩿㠃࡟₯ࡴᵓ㐀ྜ⌮ᛶࠖࠊ᪥ᮏ≀⌮Ꮫ఍ 2022 ᖺ⛅Ꮨ኱఍ࠊ
2022 ᖺ 9 ᭶
3. Hiroyuki Shima et al., “Reaction-Diffusion Theory for Self-Organized Dislocation
Patterning in Fatigued Metals”, The 6th International Conference on Materials andReliability (ICMR2022), 2022 ᖺ 12 ᭶
4. ᓥᘯᖾࠊ
ࠕಶయࢫࢣ࣮࡛ࣝ㢧ᅾࡍࡿ᳜≀ຊᏛࡢㄪ࿴࡜ᆒ⾮ 㹼≀⌮Ꮫ࠿ࡽࡢ࢔ࣉ࣮ࣟࢳ㹼ࠖࠊ᪂Ꮫ⾡㡿ᇦࠕ᳜≀ᵓ㐀࢜ࣉࢺࠖ➨ 7 ᅇ⌜఍㆟ࠊ2023 ᖺ 3 ᭶
 ஝  㞞 ྐ
1. ஝㞞ྐࠊ͆The role of Sox9 SUMOylation in skeletal development and homeostasis͇ࠊ➨ 55 ᅇ᪥ᮏⓎ⏕⏕≀Ꮫ఍ࠊ㔠ἑᩥ໬࣮࣍ࣝࠊ2022 ᖺ 6 ᭶ 2 ᪥
 ୰ ⏣ ὒ ᖹ
1. ⃝⏣భ௓ࠊ୰⏣ὒᖹࠊࠕ࢔࢖ࢸ࣒㡿ᇦᢳฟᢏ⾡ࢆ⏝࠸ࡓ㢮ఝࢥ࣮ࢹ࢕ࢿ࣮ࢺ᳨⣴ᶵ⬟ࡢࣇ࢓ࢵࢩࣙࣥࢥ࣮ࢹ࢕ࢿ࣮ࢺ᥎ዡ࣎ࢵࢺ࡬ࡢᦚ㍕ࠖࠊ➨ 21 ᅇ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ
㸦FIT2022㸧ࠊ៞᠕⩏ሿ኱Ꮫ ▮ୖ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊH-003ࠊ2022 ᖺ 9 ᭶
2. 㜰㒊㡪Ꮨࠊ୰⏣ὒᖹࠊࠕࣂࢫࢣࢵࢺ࣮࣎ࣝ⏝ࢱࢵࢳࢸ࣮ࣈࣝᆺ㑅ᡭ఩⨨᝟ሗྍど໬ࢶ࣮ࣝ100ࡢᨵⰋࠖࠊ➨ 21 ᅇ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2022㸧ࠊ៞᠕⩏ሿ኱Ꮫ ▮ୖ࢟ࣕࣥࣃࢫ
㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊH-008ࠊ2022 ᖺ 9 ᭶
3. ✄ᕝᕦᕭࠊỈ㔝೔ኴ㑻ࠊ୰⏣ὒᖹࠊࠕ㐠㌿ᡭど⥺ண⏝ືⓗ㢧ⴭᛶ࣐ࢵࣉ࡟ᇶ࡙࠸ࡓᑐ㇟

≀యㄏ┠ᛶᐃ㔞ホ౯ἲࡢ᳨ドࠖࠊ➨ 21 ᅇ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2022㸧ࠊ៞᠕⩏ሿ኱Ꮫ ▮ୖ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊI-008ࠊ2022 ᖺ 9 ᭶
4. ඵ௦⯟ኴᮁࠊ୰⏣ὒᖹࠊ
ࠕ7 ேไࣛࢢࣅ࣮᭱㐺ᨷᧁࣉ࣮ࣞ⟬ฟἲࢆᦚ㍕ࡋࡓᡓ⾡࣮࣎ࢻࢶ࣮ࣝࠖࠊ2022 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ࢯࢧ࢖࢚ࢸ࢕኱఍ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊA-10-4ࠊ2022 ᖺ
9᭶
5. 㱟ᓮఙኴᮁࠊඵ௦⯟ኴᮁࠊ୰⏣ὒᖹࠊ
ࠕ7 ேไࣛࢢࣅ࣮࡟࠾ࡅࡿ࢟ࢵ࣮࢝ࡢࣛࣥࢆ⪃៖ࡋࡓ᭱㐺࢟ࢵࢡࣃࢫࣉ࣮ࣞ⟬ฟἲࡢᣑᙇࠖࠊ2022 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ࢯࢧ࢖࢚ࢸ࢕኱఍ࠊ
࢜ࣥࣛ࢖ࣥ㛤ദࠊA-10-5ࠊ2022 ᖺ 9 ᭶
6. Ỉ㔝೔ኴ㑻ࠊ୰⏣ὒᖹࠊࠕ㐠㌿ᡭὀどⅬண⏝ືⓗ㢧ⴭᛶ࣐ࢵࣉ⟬ฟἲ࡟࠾ࡅࡿࢭࣥࢱ࣮

ࣂ࢖࢔ࢫฎ⌮ࡢ᭦࡞ࡿᨵⰋࠖࠊ2022 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ࢯࢧ࢖࢚ࢸ࢕኱఍ࠊ࢜ࣥࣛ࢖ࣥ
㛤ദࠊA-13-1ࠊ2022 ᖺ 9 ᭶
7. Tatsuya Mimura and Yohei Nakada, “Enhancements of Pass Play Quantification
Method with Geometric Features of Formations”, 2022 International Conference on
Engineering and Emerging Technologies (ICEET), Kuala Lumpur, Malaysia (Hybrid),
pp. 1̾6, Oct. 2022
8. Rintarou Mizuno and Yohei Nakada, “Improving Computational Method of Dynamic
Saliency Maps for Estimating Drivers’ Fixation Points Based on Issues Extracted via
In-vehicle Camera Video Simulator”, 2022 Joint 12th International Conference on
Soft Computing and Intelligent Systems and 23rd International Symposium on
Advanced Intelligent Systems (SCIS&ISIS), Ise, Japan (Hybrid), pp. 1̾6, Nov. 2022
9. Shintaro Ryuzaki, Kotaro Yashiro, and Yohei Nakada, “Extended Computation
Method of Optimal Kick-pass Plays while Considering Kickers' Run Plays in Rugby
Sevens”, 2022 IEEE Eighth International Conference on Multimedia Big Data
(BigMM), Naples, Italy (Hybrid), pp. 101̾106, Dec. 2022
10. Yusuke Sawada, Akari Tanabe, and Yohei Nakada, “A Chatbot to Search for Similar
Fashion Photos and Reference Fashion Coordinators via Body Part and Fashion Item
Segmentations”, 2022 IEEE Symposium Series on Computational Intelligence (IEEE
SSCI), Singapore (Hybrid), pp. 1476̾1484, Dec. 2022
11. ✄ᕝᕦᕭࠊỈ㔝೔ኴ㑻ࠊ୰⏣ὒᖹࠊࠕᑐ㇟≀య࡟ᑐࡍࡿ㐠㌿᫬ㄏ┠ᛶᐃ㔞ホ౯ἲࡢึᮇⓗẚ㍑᳨ドࠖࠊ2023 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍⥲ྜ኱఍ࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧
ࠊD-12-15ࠊ2023 ᖺ 3 ᭶
12. ⃝⏣భ௓ࠊ୰⏣ὒᖹࠊࠕ࢔࢖ࢸ࣒࢝ࢸࢦࣜࡢ⣽ศ໬ࢆ㏻ࡋ࡚ࡢ㢮ఝࢥ࣮ࢹ࢕ࢿ࣮ࢺ᳨⣴ἲࡢᨵⰋࠖࠊ2023 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍⥲ྜ኱఍ࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜ101ࢵࢻ㛤ദ㸧ࠊD-12-29ࠊ2023 ᖺ 3 ᭶
13. 㜰㒊㡪Ꮨࠊ୰⏣ὒᖹࠊࠕࣂࢫࢣࢵࢺ࣮࣎ࣝ࡟࠾ࡅࡿ᭱㐺ࢻࣜࣈ࣮ࣝࣝࢺ⟬ฟἲࡢᨵⰋࠖ
ࠊ
2023 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍⥲ྜ኱఍ࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊ
D-12-45ࠊ2023 ᖺ 3 ᭶
14. ඵ௦⯟ኴᮁࠊ୰⏣ὒᖹࠊ
ࠕ7 ேไࣛࢢࣅ࣮᭱㐺ᨷᧁࣉ࣮ࣞ⟬ฟἲࡢ᭦࡞ࡿ㧗㏿໬ࠖ
ࠊ2023
ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍⥲ྜ኱఍ࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊD12-64ࠊ2023 ᖺ 3 ᭶
 ⛅ ᒣ ṇ ࿴
1. ⛅ᒣṇ࿴ࠊ㧗⏣ᝆࠊ᳃ᡞ᫓ᙪࠊ᱇ࡺ࠿ࡾࠊ
ࠕ⤖ᬗᵓ㐀ࢩ࣑࣮ࣗࣞࢱࡢ㛤Ⓨ࡟ࡘ࠸࡚ࠖࠊ2022ᖺᗘᛂ⏝ᩘᏛྜྠ◊✲㞟఍ࠊ㱟㇂኱Ꮫ℩⏣࢟ࣕࣥࣃࢫࠊ2022 ᖺ 12 ᭶ 17 ᪥
2 .  ⛅ᒣṇ࿴ࠊᒣᓮṇ࿴ࠊඵ᭶᭾᪥Ὀ࿴ࠊ㩗ᕝ཭⣖ࠊࠕ⤌⧊ࡢὶࢀࡀయẟࡢྥࡁࢆไᚚࡍࡿ௙
⤌ࡳࠖࠊ➨ 128 ᅇ᪥ᮏゎ๗Ꮫ఍⥲఍࣭඲ᅜᏛ⾡㞟఍ࠊᮾ໭኱Ꮫᕝෆ໭࢟ࣕࣥࣃࢫࠊ2023
ᖺ 3 ᭶ 19 ᪥ ᒾ ᮏ ┿ ⿱ Ꮚ
1. Yuki Nakai & Mayuko Iwamoto, “Toward structure analysis of cray tablets in Linear
B”, The 13th Taiwan-Japan Joint Workshop for Young Scholars in Applied
Mathematics, NCTS (+online), 2023 ᖺ 3 ᭶ 1 ᪥
2. Sodo Irukayama & Mayuko Iwamoto, “Numerical Simulations for Shells of
Gastropods by Morphological Model and Genetic Algorithms”, The 13th TaiwanJapan Joint Workshop for Young Scholars in Applied Mathematics, NCTS (+online),
2023 ᖺ 3 ᭶ 1 ᪥
3. Kensuke Sasho & Mayuko Iwamoto, “Numerical Simulations of Karman Vortex Street
using CFD”, The 13th Taiwan-Japan Joint Workshop for Young Scholars in Applied
Mathematics, NCTS (+online), 2023 ᖺ 3 ᭶ 1 ᪥
4 .  Sayu Arai & Mayuko Iwamoto, “Numerical Simulations of Air for Optimal Layout ofFurniture in One Bedroom Apartment”, The 13th Taiwan-Japan Joint Workshop for
Young Scholars in Applied Mathematics, NCTS (+online), 2023 ᖺ 3 ᭶ 1 ᪥
7.2.3 ࣏ࢫࢱ࣮Ⓨ⾲ᇶ┙ᩘ⌮㒊㛛 ሯ ᮏ ᝆ ᬦ
1. ሯᮏᝆᬦࠊࠕ෢஌⣔ࡢ཯ᛂᣑᩓ㏆ఝ᪉⛬ᘧࡢ཰᮰ᛶ࡟ࡘ࠸࡚ࠖ
ࠊᩘᏛ࣭ᩘ⌮⛉Ꮫᑓᨷⱝᡭ
◊✲⪅ࡢࡓࡵࡢ␗ศ㔝࣭␗ᴗ✀◊✲஺ὶ఍ 2022ࠊ᫂἞኱Ꮫࠊ2022 ᖺ 10 ᭶102⌧㇟ᩘ⌮㒊㛛 㧗 ᶫ ᣅ ஓ
1. Ayaka Onohara, Takuya Takahashi, Yasuo Ihara, “Conditions for Japanese lexicalpitch accents to change from a complex to a simpler state”, EHBEA 2022, Leipzig(online), 19̾22 April, 2022 ⏣ 㑔 ❶ ὒ
1. ⏣㑔❶ὒࠊࠕ㞷ᔂࣔࢹࣝࢆ⏝࠸ࡓ☜⋡ㄽⓗࣁࢨ࣮ࢻ࣐ࢵࣉసᡂ࡟㛵ࡍࡿ◊✲ࠖࠊJpGU2022ࠊࢭࢵࢩࣙࣥྡ㸸ᆅ⌫⾲ᒙ࡟࠾ࡅࡿ㔜ຊὶࡢࢲ࢖ࢼ࣑ࢡࢫࠊ༓ⴥᖥᙇ࣓ࢵࢭࠊ࢜ࣥࣛ࢖ࣥ
ࡢࣁ࢖ࣈࣜࢵࢻᙧᘧࠊ2022 ᖺ 5 ᭶ 26 ᪥
2. Takahiro Tanabe, “The effects of precipitation particle shape on snowpack -Numerical
granularsediment

experiments

withnon-sphericalgrains-”,International

Glaciological society, International Symposium on Snow, Davos congress centre,
Davos, Switzerland, September 25–30, 2022
3. ᒣཱྀᝅࠊఀ⸨㝧୍ࠊすᮧᾈ୍ࠊす᳃ᣅࠊᖖᯇెᜨࠊ኱㢼⩼ࠊ᪂ᒇၨᩥࠊ㰻⸨ెᙪࠊ⏣㑔❶ὒࠊ◁Ꮚ᐀ḟ㑻ࠊࠕ✚㞷ᵓ㐀ࡢ᫬✵㛫ⓗኚືࢆ⪃៖ࡋࡓ㞷ᔂࡢືⓗࣁࢨ࣮ࢻ࣐ࢵࣉࡢᵓ⠏㸦ࡑࡢ㸯㸧–HaMaNAS project–ࠖࠊ᪥ᮏ㞷ịᏛ఍㞷ị◊✲኱఍ࠊᮐᖠࠊ2022 ᖺ 10 ᭶ 1 ᪥
4. ⏣㑔❶ὒࠊఀ⸨㝧୍ࠊ㰻⸨ెᙪࠊ࢖ࢭࣥࢥ࣭࢚ࣇࢤࢽ࣮ࠊ◁Ꮚ᐀ḟ㑻ࠊᖖᯇెᜨࠊ኱㢼⩼ࠊ᪂ᒇၨᩥࠊす᳃ᣅࠊすᮧᾈ୍ࠊᒣཱྀᝅࠊ
ࠕ✚㞷ᵓ㐀ࡢ᫬✵㛫ⓗኚືࢆ⪃៖ࡋࡓ㞷ᔂࡢືⓗࣁࢨ࣮ࢻ࣐ࢵࣉࡢᵓ⠏㸦ࡑࡢ㸰㸧–྿ࡁࡔࡲࡾศᕸࡢ᥎ᐃ࡜㞷ᔂࣁࢨ࣮ࢻ࣐ࢵࣉసᡂ
ᡭἲࡢ㛤Ⓨ–ࠖࠊ᪥ᮏ㞷ịᏛ఍㞷ị◊✲኱఍ࠊᮐᖠࠊ2022 ᖺ 10 ᭶ 1 ᪥  㜿 㒊  ⥤
1. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢᛂ⏝ࠖࠊ᪥ᮏᩘᏛ఍ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ࠊ⤫ィ㛵㐃Ꮫ఍㐃ྜࠊ␗ศ㔝࣭␗ᴗ✀◊✲஺ὶ఍ 2022ࠊ᫂἞኱Ꮫ࣭᪩✄⏣኱Ꮫࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 10 ᭶ 29 ᪥
‫  ی‬బࠎᮌῄᜨ
1. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡜ᛂ⟅᭤㠃᭱㐺໬ἲ࡟ࡼࡿᢡ⣬㍺㏦⟽ࡢ᭱㐺タィࠖࠊ᪥ᮏᩘᏛ఍ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ࠊ⤫ィ㛵㐃Ꮫ఍㐃ྜࠊ␗ศ㔝␗ᴗ✀◊✲஺ὶ఍ࠊ᫂἞኱Ꮫ࣭᪩✄⏣኱Ꮫࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 10 ᭶ 29 ᪥  ᳿   㝧
1. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢᛂ⏝ࠖࠊ᪥ᮏᩘᏛ఍ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ࠊ⤫ィ㛵㐃Ꮫ఍㐃ྜࠊ␗ศ㔝࣭␗ᴗ✀◊✲஺ὶ఍ 2022ࠊ᫂἞኱Ꮫ࣭᪩✄⏣኱Ꮫࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 10 ᭶ 29 ᪥103ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1. బࠎᮌῄᜨࠊⴗཎ୍㑻㺂ࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦ኚ᭦ἲ࡜ᛂ⟅᭤㠃᭱㐺໬ἲ࡟ࡼࡿᢡ⣬㍺㏦⟽ࡢ᭱㐺タィ㺁ࠊ᪥ᮏᩘᏛ఍ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ ␗ศ㔝␗ᴗ✀◊✲஺ὶ఍ࠊ᫂἞኱Ꮫ࣭
᪩✄⏣኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 10 ᭶ 29 ᪥
2. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢᛂ⏝ࠖࠊ᪥ᮏᩘᏛ఍ࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ࠊ⤫ィ㛵㐃Ꮫ఍㐃ྜࠊ␗ศ㔝࣭␗ᴗ✀◊✲஺ὶ఍ 2022ࠊ᫂἞኱Ꮫ࣭᪩✄⏣኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 10 ᭶ 29 ᪥ ஂ ୡ 㞞 ࿴
1. Masakazu Kuze, Muneyuki Matsuo, Hiraku Nishimori, Satoshi Nakata, “Novel Selfpropelled Droplets of Briggs-Rauscher Reaction”, Gordon Research ConferenceOscillations and Dynamic Instabilities in Chemical Systems-, Stonehill College, MA,
United States, July 17-22, 2022 ஂ ᮏ ᓧ ᖹ
1. 㕥ᮌுᙪࠊụୖ┿ᮌᙪࠊஂᮏᓧᖹࠊ๓⏣ኴ㑻ࠊᕸᮧ⏤㤶ࠊᶓ⏣ᬛᏊࠊ኱ሙ┿ᕫࠊỈ㇂ဴஓࠊ➉๓➼ࠊᆏᮏెᏊࠊ
ࠕࢽ࣑࣍ࣥࢶࣂࢳ࡟࠾ࡅࡿ⑓ཎ࢘࢖ࣝࢫ࣭ᚤ⬊Ꮚ⹸࣭ࢲࢽࡢศᕸ
≧ἣ Distribution of pathogenic viruses, microsporidia, and mite in Japanese honeybee (apis cerana japonica)ࠖࠊ᪥ᮏ⏕ែᏛ఍➨ 70 ᅇ඲ᅜ኱఍ࠊ௝ྎࠊ2023 ᖺ 3 ᭶ᩥ⌮⼥ྜ◊✲㒊㛛 ᐑ ୗ ⰾ ᫂
1. Homei Miyashita, “TTV2 makes it possible for people with shellfish allergies to still
enjoy the taste of crab virtually”, Proceedings of the 28th ACM Symposium on Virtual
Reality Software and Technology (VRST '22), Association for Computing Machinery,
New York, NY, USA, Article 79 (2022), pp. 1̾2
2. Homei Miyashita, “Virtual eating experience of poisonous mushrooms using TTTV2”,
Proceedings of the 28th ACM Symposium on Virtual Reality Software and Technology(VRST '22), Association for Computing Machinery, New York, NY, USA, Article 81(2022), pp. 1̾2
3. Homei Miyashita and Hidenori Aoki, “Ha and Fu: Interface to Breathe on a
Smartphone”, Proceedings of the 28th ACM Symposium on Virtual Reality Software
and Technology (VRST '22), Association for Computing Machinery, New York, NY,
USA, Article 60 (2022), pp. 1̾2
4. Homei Miyashita, “TTTV2 (Transform the Taste and Visual Appearance): Tele-eat
virtually with a seasoning home appliance that changes the taste and appearance of104

food or beverages”, Proceedings of the 28th ACM Symposium on Virtual Reality
Software and Technology (VRST '22), Association for Computing Machinery, New York,NY, USA, Article 78 (2022), pp. 1̾2.
5. ῝ụ⨾⋪ࠊᐑୗⰾ᫂ࠊ
ࠕࢽࣥࢽࢡࡢ㣗ᚋࡢཱྀ⮯ࢆ㜵ࡄ࿡ぬཬࡧႥぬᥦ♧ࢩࢫࢸ࣒ࡢᥦ᱌ࠖࠊ
࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊ
pp. 168̾171࠙࣋ࢫࢺࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥ㈹ࠚ
6. ⯚ᕝ᲍⣪ࠊᐑୗⰾ᫂ࠊࠕ㟁Ẽ࿡ぬ࡟ࡼࡿሷ࿡ቑᙉຠᯝࡢ

ᗘᙳ㡪ࠖࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺ

ࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp. 199̾202࠙ࢢࢵࢻࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥ㈹ࠚ
7. ᑠ㔝㐩ஓࠊᐑୗⰾ᫂ࠊ
ࠕ࿡ຍῶ㸸༠ຊࡋ࡚࿡ࢆቑῶࡉࡏࡿࡇ࡜࡟ࡼࡿ࿡ᙜ࡚ࢤ࣮࣒ࡢᥦ᱌ࠖࠊ
࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp. 222̾225
࠙ࢢࢵࢻࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥ㈹ࠚ
8. ᮧୖᓫᩯࠊᐑୗⰾ᫂ࠊ
ࠕග㐀ᙧ㸱D ࣉࣜࣥࢱ࡟࠾ࡅࡿࣞࢪࣥࡢΰྜ࡟ࡼࡿࢢࣛࢹ࣮ࢩࣙࣥ
⾲⌧ࠖࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022
(2022)ࠊpp. 249̾252࠙ࢢࢵࢻࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥ㈹ࠚ
9. ➟ཎᬸோࠊᐑୗⰾ᫂ࠊ
ࠕᡭ࡛࣓࢝ࣛ᧯సࡋ㊊࡛᧯⦪ࡍࡿࢻ࣮ࣟࣥ UIࠖࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥ
ࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp. 189̾194
10. ྜྷᮏ೺⩏ࠊᐑୗⰾ᫂ࠊ
ࠕEdible lenticular㸸ྍ㣗ࣞࣥࢳ࢟ࣗࣛࣞࣥࢬࡀࡶࡓࡽࡍྍ⬟ᛶࠖࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp. 253̾257
11. ୕⎼ᬛ㍤ࠊᐑୗⰾ᫂ࠊࠕ஬࿡㟝୰㸸࿡ぬࢆ㢗ࡾ࡟㜵ᚚࡍࡿࢤ࣮࣒ࡢࢹࢨ࢖ࣥࠖ
ࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp. 195̾198
12. ᙰ㞷ඒࠊᐑୗⰾ᫂ࠊࠕẼὶ࡬ࡢᙳ㡪ࢆ⪃៖ࡋࡓႥぬࢹ࢕ࢫࣉࣞ࢖᧯సࢪ࢙ࢫࢳࣕࠖ
ࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp.
129㸫131
13. ኱཭༓ᐂࠊᐑୗⰾ᫂ࠊࠕAI ࡀ⏕ᡂࡍࡿ୙᥇ᢥࢥ࣓ࣥࢺࢆ⏝࠸ࡓ◊✲ᣦᑟࠖࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022) ㄽᩥ㞟ࠊ2022ࠊpp. 1̾3
14. ᐑୗⰾ᫂ࠊᮧୖᓫᩯࠊ
ࠕOpen-TTTV:ㄪ⌮ᐙ㟁࡟ㄪ࿡ᶵᵓࢆ௜ຍࡍࡿ࣮࢜ࣉࣥࢯ࣮ࢫࣁ࣮
ࢻ࢙࢘࢔ࠖࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022) ㄽᩥ㞟ࠊ2022ࠊpp. 1̾3࠙ᑐヰⓎ⾲㈹㸦୍⯡㸧ࠚ
15. ྜྷᮏ೺⩏ࠊᐑୗⰾ᫂ࠊࠕEdible camouflage : ࣞࣥࢳ࢟ࣗࣛᵓ㐀ࢆ฼⏝ࡋࡓྍ㣗ගᏛ㏞ᙬࡢᥦ᱌ࠖࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022) ㄽᩥ㞟ࠊ2022ࠊpp. 1̾3࠙ᑐヰⓎ⾲㈹㸦୍⯡㸧ࠚ
16. ኱཭༓ᐂࠊᐑୗⰾ᫂ࠊ
ࠕ◊✲ᴫせ࡟ᇶ࡙࠸࡚㉁ၥࢆ⏕ᡂࡍࡿ AI ࢩࢫࢸ࣒ࠖࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022) ㄽᩥ㞟ࠊ2022ࠊpp. 1㸫3

105

17. ୕⎼ᬛ㍤ࠊᐑୗⰾ᫂ࠊ
ࠕ᪥ᮏㄒ࡛ࡢㄆ▱ࢩࣕࢵࣇࣝ╧╀ἲࢆ⏝࠸ࡓධ╀ᨭ᥼ࢩࢫࢸ࣒ࡢᥦ
᱌ࠖࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022) ㄽᩥ㞟ࠊ2022ࠊpp. 1̾3
18. ‖⚈㍤ࠊᐑୗⰾ᫂ࠊ
ࠕ᫬㛫࡜ࢡ࣐ࣟࡀᚠ⎔ࡍࡿ㡢ᴦࢆࢺ࣮ࣛࢫ㠃ୖ࡛ไసࡍࡿࢩࢫࢸ࣒ࠖࠊ
➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022)
ㄽᩥ㞟ࠊ2022ࠊpp. 1̾3
19. ⯚ᕝ᲍⣪ࠊᐑୗⰾ᫂ࠊࠕElectric Lollipop㸸ከᵝ࡞ࢥࣥࢸࣥࢶ࡜ྠᮇࡋ࡚ሷ㣩ࡢ࿡ࢆไᚚ
ࡍࡿ㟁Ẽ࿡ぬ࢟ࣕࣥࢹ࢕ࠖࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022) ㄽᩥ㞟ࠊ2022ࠊpp. 1̾3
20. ⸨⃝⚽ᙪࠊᐑୗⰾ᫂ࠊ
ࠕLaptop SpaceTop㸸஧ḟඖ࣭୕ḟඖࡢ⼥ྜ᧯సࢆᐇ⌧ࡍࡿᢡࡾࡓ
ࡓࡳࣔࣂ࢖ࣝ PCࠖࠊ࢖ࣥࢱࣛࢡࢩࣙࣥ 2023ࠊ2023ࠊpp. 353̾355
21. ᙰ㞷ඒࠊᐑୗⰾ᫂ࠊ
ࠕAroMotion: ✵୰ࢪ࢙ࢫࢳࣕ᧯సࡢ࢔࣐ࣟࢧ࢖ࢿ࣮ࢪࢩࢫࢸ࣒ࠖࠊ࢖
ࣥࢱࣛࢡࢩࣙࣥ 2023ࠊ2023ࠊpp. 875̾879࠙࢖ࣥࢱࣛࢡࢸ࢕ࣈⓎ⾲㈹ࠚ
22. ᵽཱྀᑀࠎࠊᐑୗⰾ᫂ࠊࠕ༶⯆₇ዌึᚰ⪅ࡢࡓࡵࡢከᵝ࡞ࣜࢬ࣒Ⓨ᝿ᨭ᥼ࢩࢫࢸ࣒ࠖ
ࠊ࢖ࣥࢱࣛࢡࢩࣙࣥ 2023ࠊ2023ࠊpp. 671̾675
 ኱ ㇂ ᬛ Ꮚ
1. ୸㇂࿴ྐࠊ኱㇂ᬛᏊࠊ
ࠕ㙾ࡢᾘኻࢆ㉳ࡇࡍᗏ㠃ࣃࢱ࣮ࣥࡢ᮲௳ࠖࠊ᪥ᮏどぬᏛ఍ 2023 ᖺ෤Ꮨ኱఍ࠊ2023 ᖺ 1 ᭶ 20 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1 .  Takashi Amemiya, Tomohiko Yamaguchi and Masatoshi Watanabe, “Metabolic
oscillations and symbiosis in cancer cell spheroids”, ➨ 81 ᅇ᪥ᮏ⒴Ꮫ఍Ꮫ⾡⥲఍ࠊࣃࢩࣇ࢕ࢥᶓ὾ࠊᶓ὾ࠊ2022 ᖺ 9 ᭶ 29 ᪥㹼10 ᭶ 1 ᪥
 ┦ ⃝  Ᏺ
1. Y. Shigemitsu, H. Nagashima, H. Matsunari and M. Aizawa, “In vivo evaluation of
calcium-phosphate ceramics with highly-interconnected pores using porcine tibia
defect model”, Symposium and Annual Meeting of the International Society for
Ceramics in Medicine (Bioceramics 32), Conference Centre NH Laguna Palace, Venice,
Italy, 2022.9.20̾23
2. ຍ⸨⥤஀ࠊ㕥ᮌୡዉࠊỈ㔝ᏹᙪࠊ㕥ᮌ᮶ࠊ⳥ᆅဴ㞝ࠊ┦⃝Ᏺࠊࠕᢠ⳦ᛶ࠾ࡼࡧᢠ࢘࢖ࣝࢫ
ᛶࢆഛ࠼ࡓ⧄⥔ᙉ໬ࣉࣛࢫࢳࢵࢡࡢస〇࡜ࡑࡢホ౯ࠖࠊ᪥ᮏ㜵⳦㜵㰄Ꮫ఍ ➨ 49 ᅇᖺḟ኱఍ࠊࢱ࣮࣮࣡࣍ࣝ⯪ᇼࠊᮾி, 2022 ᖺ 9 ᭶ 26㹼27 ᪥
3. ᇼᕝ⚈ửࠊ㕥ᮌ᮶ࠊᮏᓥᗣᖹࠊ㔠Ꮚᘯᫀࠊ┦⃝ᏲࠊࠕᶵᲔᏛ⩦ࢆά⏝ࡋࡓ㦵ᙧᡂ᥎ᐃࣔࢹ

106ࣝࡢᵓ⠏࡜ࡑࡢ㏫ゎᯒ࡟ࡼࡿᮦᩱ≉ᛶࡢ᳨ドࠖࠊ➨ 44 ᅇ᪥ᮏࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍኱఍ࠊ
ࢱ࣮࣮࣡࣍ࣝ⯪ᇼࠊᮾிࠊ2022 ᖺ 11 ᭶ 20㹼21 ᪥ 㸨ඃ⚽◊✲࣏ࢫࢱ࣮㈹ཷ㈹4. ຍ⸨ྐ⧊ࠊ㕥ᮌ᮶ࠊ┦㤿ᬛஓࠊᐑୗⱥ㧗ࠊ᳃ᕝᬡࠊ୰ᕝ✀᫛ࠊ┦⃝Ᏺࠊࠕᢠ⳦ᛶࢆ௜୚ࡋ
ࡓ᭷ᶵ/↓ᶵࣁ࢖ࣈࣜࢵࢺ࣮࣌ࢫࢺ≧ேᕤ㦵ࡢస〇࡜ࡑࡢ≉ᛶホ౯ࠖࠊ➨ 44 ᅇ᪥ᮏࣂ࢖࢜
࣐ࢸࣜ࢔ࣝᏛ఍኱఍ࠊࢱ࣮࣮࣡࣍ࣝ⯪ᇼࠊᮾிࠊ2022 ᖺ 11 ᭶ 20㹼21 ᪥
5. ෇ᇛᾴ⨾ࠊ㕥ᮌ᮶ࠊ┦⃝Ᏺࠊࠕ஧✀ࡢ㔠ᒓ࢖࢜ࣥࡢྠ᫬ᅛᐃ࡟ࡼࡿከᏍ㉁Ỉ㓟࢔ࣃࢱ࢖ࢺ
ࢭ࣑ࣛࢵࢡࢫ࡬ࡢከᶵ⬟ᛶ௜୚ࠖࠊ➨ 44 ᅇ᪥ᮏࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍኱఍ࠊࢱ࣮࣮࣡࣍
ࣝ⯪ᇼࠊᮾிࠊ2022 ᖺ 11 ᭶ 20㹼21 ᪥
6. 㝣ࢩࢭࣥࠊᫍ⏣ᙬኟࠊᯇᾆ▱࿴ࠊ┦⃝Ᏺࠊࠕ኱Ꮝᚄᆺ࢔ࣃࢱ࢖ࢺࣇ࢓࢖ࣂ࣮ࢫ࢟ࣕࣇ࢛ࣝ
ࢻࢆ⏝࠸ࡓ⫢ࢫࣇ࢙ࣟ࢖ࢻࡢ୕ḟඖᇵ㣴ࠖࠊ➨ 44 ᅇ᪥ᮏࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍኱఍ࠊࢱ
࣮࣮࣡࣍ࣝ⯪ᇼࠊᮾிࠊ2022 ᖺ 11 ᭶ 20㹼21 ᪥
7. E. Onuma, H. Ito, M. Sasaki, N. Kanzawa, K. Kito and M. Aizawa, “Proteomics ofproteins adsorbed on hydroxyapatite single-crystal particles with an anisotropic
structure”, 20th Asian BioCeramics Symposium 2022 (ABC2022), Toyama
International Conference Center, Toyama, 2022.12.11-13 㸨ABC Award ཷ㈹8. S. Enjo, K. Suzuki, and M. Aizawa, “Imparting Multiple Functions to Porous
Hydroxyapatite Ceramics with Osteoinductivity by Immobilizing Two Types of Metal
Ions”, 20th Asian BioCeramics Symposium 2022 (ABC2022), Toyama International
Conference Center, Toyama, 2022.12.11̽13 㸨ABC Award ཷ㈹9. S. Kato, A. Ando, K. Nakano, M. Nagaya, H. Nagashima and M. Aizawa, “Fabricationsof Organic/Inorganic Hybrid Cements Compatible with Bone Remodeling Cycles andTheir Biocompatibility”, 20th Asian BioCeramics Symposium 2022 (ABC2022),
Toyama International Conference Center, Toyama, 2022.12.11-13
10. Y. Ando, H. Koizumi, E. Onuma and M. Aizawa, “Fabrication of textured strontiumsubstituted hydroxyapatite ceramics and its microstructure”, 20th Asian BioCeramics
Symposium 2022 (ABC2022), Toyama International Conference Center, Toyama,2022.12.11-13
11. T. Oishi, E. Onuma, Y. Yamada, M. Tamazawa and M. Aizawa, “Differentiation
Behavior of Mesenchymal Stem Cells on Hydroxyapatite Ceramics with Preferred
Oriention to a-plane”, 20th Asian BioCeramics Symposium 2022 (ABC2022), Toyama
International Conference Center, Toyama, 2022.12.11-13
12. N. Tanaka, N. Kaneko, M. Nitta, Y. Murakami, T. Watanabe and M. Aizawa, “In Vivo
Evaluation of Porous Nitrogen-doped Hydroxyapatite Ceramics Using Rat Calvarial
Defect Model”, 20th Asian BioCeramics Symposium 2022 (ABC2022), Toyama
International Conference Center, Toyama, 2022.12.11-13107 ୰ ᮧ ࿴ ᖾ
1. ▼᭮᰿ẎࠊᯇỌᗣ♸ࠊῲୖኊኴ㑻ࠊ୰ᮧ࿴ᖾࠊࠕ⏕యศᏊᵓ㐀ࡢ㐜࠸㐠ືࢆᤊ࠼ࡿࡓࡵ
ࡢ⾲⌧Ꮫ⩦ࠖࠊ➨ 25 ᅇ᝟ሗㄽⓗᏛ⩦⌮ㄽ࣮࣡ࢡࢩࣙࢵࣉࠊࡘࡃࡤࠊ2022 ᖺ 11 ᭶
2. T. Ishizone, Y. Matsunaga, S. Fuchigami, and K. Nakamura, “Non-linear Embeddingsfor Biomolecular Structure Data”, Bayes Comp 2023, Lévi, March 2023
 ୰ ᮧ Ꮥ ༤
1. Shota Miyazaki, Shuto Mizuta, Wataru Nakamura, Takahiro J. Nakamura,“Functional outputs of suprachiasmatic nucleus to circadian rhythmicity”, SRBR 2022
Biennial Conference Society for Study on Biological Rhythms, Amelia Island, Florida,
USA, May 14-18, 2022
2. బྂ඾ஂࠊ┤஭⨾✑ࠊ୰ᮧᏕ༤ࠊᕷ℩ㄔ୍ࠊຍ⸨ඞᙪࠊ
ࠕIVC ࣛࢵࢡ࡟࠾ࡅࡿ࠾࡜ࡾື≀ࢆ౑⏝ࡋ࡞࠸࣊ࣝࢫࣔࢽࢱࣜࣥࢢ᪉ἲࡢ᳨ウࠖࠊ➨ 56 ᅇ᪥ᮏᐇ㦂ື≀ᢏ⾡⪅༠఍⥲఍ࠊM ࢘࢖ࣥࢢ㸦୰ኸබẸ㤋)ࠊᯇᮏᕷࠊ2022 ᖺ 10 ᭶ 13 ᪥㹼15 ᪥
3. ⏕ᕝ㄃⤂ࠊᐩỌ೺୍㑻ࠊ୰ᮧᏕ༤ࠊྂᓥ኱㈨ࠊᒣ⏣ᾈࠊࠕ⥳Ⲕ࠺ࡀ࠸࡟ࡼࡿᛴᛶୖẼ㐨⅖
ண㜵㸸ࣛࣥࢲ࣒໬ẚ㍑ヨ㦂࡟ࡼࡿ⃰ᗘ౫Ꮡᛶࡢ᳨ウࠖࠊ➨ 43 ᅇ᪥ᮏ⮫ᗋ⸆⌮Ꮫ఍Ꮫ⾡⥲఍ࠊࣃࢩࣇ࢕ࢥᶓ὾ࠊᶓ὾ࠊ2022 ᖺ 11 ᭶ 30 ᪥㹼12 ᭶ 3 ᪥
4. ᮡᒣ⍞㍤ࠊ୕ᯞ⌮༤ࠊ୰ᮧᏕ༤ࠊ
ࠕ㞤ᛶ⏕Ṫᶵ⬟࡟࠾ࡅࡿど஺ཫୖ᰾ AVP ࢽ࣮ࣗࣟࣥ≉␗ⓗ GABA ఏ㐩ࡢᙺ๭ࠖࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃ
ࢫࠊ2022 ᖺ 12 ᭶ 3 ᪥㹼4 ᪥
5. 㝞ె᪫ࠊᮡᒣ⍞㍤ࠊ୕ᯞ⌮༤ࠊ୰ᮧᏕ༤ࠊ
ࠕ㞤ᛶ⏕Ṫᶵ⬟࡟࠾ࡅࡿど஺ཫୖ᰾ AVP ࢽ࣮ࣗࣟࣥࡢᙺ๭ࠖࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ
12 ᭶ 3 ᪥㹼4 ᪥
6. ᐩᒸඃࠊᐑ㷂⩧ኴࠊⓑ▼㯇ዉࠊ㧗㡲ዉࠎࠊΏ㎶࿴ேࠊ୰ᮧᏕ༤ࠊ୰ᮧ΅ࠊ
ࠕPeriod-less ࣐࢘ࢫࡢගㄏᑟᛶࣜࢬ࣒࡟࠾ࡅࡿど஺ཫୖ᰾ࡢᙺ๭ࠖࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ 12 ᭶ 3 ᪥㹼4 ᪥
7. ⓑ▼㯇ዉࠊ⧊⏣ၿ᫭ࠊ㧗㡲ዉࠎࠊΏ㎶࿴ேࠊ୰ᮧ΅ࠊ୰ᮧᏕ༤ࠊ
ࠕ࢘ࣝࢺࣛࢹ࢕࢔ࣥ

ᗘࢧ࢖ࢡࣝࡀど஺ཫୖ᰾ࡢᴫ᪥᣺ືࢆㄪᩚࡍࡿࠖ
ࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ 12 ᭶ 3 ᪥㹼4 ᪥
8. ᐑ㷂⩧ኴࠊⓑ▼㯇ዉࠊᐩᒸඃࠊ㧗㡲ዉࠎࠊΏ㎶࿴ேࠊ୰ᮧᏕ༤ࠊ୰ᮧ΅ࠊࠕ࣐࢘ࢫ࡟࠾ࡅ
ࡿගㄏᑟᛶࣜࢬ࣒ࡢ⏕⌮Ꮫⓗホ౯ࠖࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ 12 ᭶ 3 ᪥㹼4 ᪥
9. ᑠᯘⳀኸࠊᾉỤ᭸Ꮚࠊⓑ▼㯇ዉࠊ୰ᮧᏕ༤ࠊ
ࠕࢪ࢔ࢩࣝࢢࣜࢭ࢚࣮ࣜࣝࢸࣝࡀᴫ᪥ࣜࢬ࣒
࡬୚࠼ࡿᙳ㡪ࠖࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ
12 ᭶ 3 ᪥㹼4 ᪥
10. ⚟ᓥ⳯᦬ࠊ኱㍯㝣ࠊⓑ▼㯇ዉࠊ୰ᮧᏕ༤ࠊ
ࠕ࢚ࣝࢦࢳ࢜ࢿ࢖ࣥࡀ࣐࢘ࢫࡢᴫ᪥⾜ືࣜࢬ࣒108࠾ࡼࡧど஺ཫୖ᰾ࡢ PER2::LUC ࣜࢬ࣒࡟୚࠼ࡿᙳ㡪ࠖࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ 12 ᭶ 3 ᪥㹼4 ᪥
11. ኱㍯㝣ࠊ⚟ᓥ⳯᦬ࠊ᫓⏣୐ᾏࠊⓑ▼㯇ዉࠊ㧗ᶫభᶞࠊ୰ᮧᏕ༤ࠊ
ࠕ࢖ࢯ࢟ࢧࣥࢺࣇ࣮ࣔࣝ
ࡀ࣐࢘ࢫࡢᴫ᪥⾜ືࣜࢬ࣒࠾ࡼࡧど஺ཫୖ᰾ࡢ PER2::LUC ࣜࢬ࣒࡟୚࠼ࡿᙳ㡪ࠖࠊ➨ 29ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ 12 ᭶ 3 ᪥㹼4 ᪥
12. ⓑᕝ⏤⣖ᜨࠊ኱㔝ᖾࠊᒣᙧḷዉ⤮ࠊ⧊⏣ၿ᫭ࠊ୰ᮧᏕ༤ࠊ୰ᮧ΅ࠊᮡᮧග㝯ࠊࠕ୕ཫ⚄⤒⠇࡟࠾ࡅࡿ PER2::LUC ࡢⓎ⌧ࣜࢬ࣒ࠖࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ 12 ᭶ 3 ᪥㹼4 ᪥
13. ᾉỤ᭸Ꮚࠊᑠ㧘ࡘࡄࡳࠊ㧗㡲ዉࠎࠊ୰ᮧ΅ࠊ୰ᮧᏕ༤ࠊࠕ20 ṓ௦೺ᖖዪᛶ࡟࠾ࡅࡿ╧╀㸫ぬ㓰ࣜࢬ࣒࡜᭶⤒࿘ᮇ࡜ࡢ㛵ಀࠖࠊ➨ 29 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍ࠊᏱ㒔ᐑ኱Ꮫᓠ࢟ࣕࣥࣃࢫࠊ2022 ᖺ 12 ᭶ 3 ᪥㹼4 ᪥
14. Tomoko Namie, Tsugumi Kotaka, Nana N. Takasu, Wataru Nakamura, Takahiro J.
Nakamura, “The relationship between sleep-wake rhythm and menstrual cycle inhealthy women in their 20s”, ICMMA2022 International Conference on "Topology andits Applications to Engineering and Life Science", Japan (Online), Dec 28㸫30, 2022
15. Rena Shiraishi, Yoshiaki Oda, Nana N. Takasu, Kazuto Watanabe, Wataru Nakamura,
Takahiro J. Nakamura, “The ultradian temperature cycle modulates circadianoscillations in the suprachiasmatic nucleus”, ICMMA2022 International Conference
on "Topology and its Applications to Engineering and Life Science", Tokyo, Japan(Online), Dec 28-30, 2022 ஝  㞞 ྐ
1. ᆏᮏ῱ኴࠊ஝㞞ྐࠊࠕPY ࣔࢳ࣮ࣇࢆḞᦆࡋࡓ Smad2 ࡢ㦵᱁➽࡬ࡢᙳ㡪ࡢゎᯒࠖࠊ➨ 45ᅇ᪥ᮏศᏊ⏕≀Ꮫ఍ᖺ఍ࠊᖥᙇ࣓ࢵࢭࠊ2022 ᖺ 12 ᭶ 1 ᪥
2. 㣤᳃ⴌࠊ஝㞞ྐࠊ
ࠕSox9 SUMO ໬ᢚไ࣐࢘ࢫ࡟࠾ࡅࡿ⭸㛵⠇㌾㦵ࡢゎᯒࠖࠊ➨ 45 ᅇ᪥ᮏศᏊ⏕≀Ꮫ఍ᖺ఍ࠊᖥᙇ࣓ࢵࢭࠊ2022 ᖺ 12 ᭶ 1 ᪥
3. ຍ࿴ඃከ㑻ࠊ኱㚝₶ࠊ஝㞞ྐࠊࠕ࢚ࣆࢤࣀ࣒⦅㞟࡟ࡼࡿ RUNX2 ㌿෗ㄪ⠇ᶵᵓࡢゎᯒࠖࠊ➨ 45 ᅇ᪥ᮏศᏊ⏕≀Ꮫ఍ᖺ఍ࠊᖥᙇ࣓ࢵࢭࠊ2022 ᖺ 12 ᭶ 1 ᪥
 బ ࠎ ᮌ ㈗ つ
1. ᆅᘬⰾ஀ࠊ⸨ཎ㇏ᩥࠊబࠎᮌ㈗つࠊ͆Feature extraction from human phenotype ontology
for rare/hereditary disease using principal component analysis͇ࠊ➨ 60 ᅇ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊภ㤋࢔࣮ࣜࢼ࣭ภ㤋ᕷẸ఍㤋ࠊ2022 ᖺ 9 ᭶ 28㹼30 ᪥
2. 㫽ᒃᡯேࠊబࠎᮌ㈗つࠊ͆Biomarker prediction of breast cancer based on network
analysis͇ࠊ➨ 60 ᅇ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊภ㤋࢔࣮ࣜࢼ࣭ภ㤋ᕷẸ఍㤋ࠊ2022 ᖺ 9 ᭶ 28
㹼30 ᪥

109

3. ⸩ᖌᙬⰼࠊᮡᮏᫀᘯࠊబࠎᮌ㈗つࠊ͆Prognosis prediction of breast cancer by genecorrelation network analysis based on Gene Ontology terms involved in metastasis͇ࠊ➨ 60 ᅇ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊภ㤋࢔࣮ࣜࢼ࣭ภ㤋ᕷẸ఍㤋ࠊ2022 ᖺ 9 ᭶ 28㹼30 ᪥
4. ᪂ ㇂ ඃ ኴ ࠊ బ ࠎ ᮌ ㈗ つ ࠊ͆ Identification of gene ontologies of genes with intrachromosomal interactions in the breast cancer tissue͇ࠊ➨ 60 ᅇ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊภ
㤋࢔࣮ࣜࢼ࣭ภ㤋ᕷẸ఍㤋ࠊ2022 ᖺ 9 ᭶ 28㹼30 ᪥ ୰ ⏣ ὒ ᖹ
1. Hibiki Sakabe and Yohei Nakada, “Computational Method for Determining Optimal
Dribbling Routes in Basketball”, 2022 IEEE Eighth International Conference on
Multimedia Big Data (BigMM), Naples, Italy (Hybrid), pp. 107̾108, Dec. 2022
2. Kotaro Yashiro and Yohei Nakada, “Prototype Tactical Board Tool for Generating
Optimal Offensive Patterns in Rugby Sevens”, 2022 IEEE Eighth International
Conference on Multimedia Big Data (BigMM), Naples, Italy (Hybrid), pp. 109̾110,
Dec. 2022
3. Takumi Inagawa, Rintaro Mizuno, and Yohei Nakada, “Quantification Method of
Visual Attractiveness of Objects during Driving via Dynamic Saliency Maps
Predicting

Motorists'

GazingPoints”,

2022

IEEE

Symposium

SeriesonComputational Intelligence (IEEE SSCI), Singapore (Hybrid), pp. 1732̾1735, Dec.
2022
4. ⡿ᕝ❳ୡࠊᑠ㔝ᮧඃᕼࠊ୰⏣ὒᖹࠊ
ࠕ3 ḟඖ㌟య㒊఩఩⨨᥎ᐃᢏ⾡࡜ᶵᲔᏛ⩦ุูᶵࢆ⏝࠸ࡓ㦵᱁ࢫࢱ࢖ࣝデ᩿ࡢᐇ⌧ྍ⬟ᛶࡢึᮇⓗ᳨ドࠖࠊ2023 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊ
ISS-A-039ࠊ2023 ᖺ 3 ᭶
5. ᑠᯘ኱᫭ࠊ㰺⸨⪷ࠊ୰⏣ὒᖹࠊࠕࢧࢵ࣮࢝࡟࠾ࡅࡿᗄఱᏛⓗࣇ࢛࣮࣓࣮ࢩࣙࣥ≉ᚩ㔞࠿ࡽࡢࢦ࣮ࣝ☜⋡⟬ฟἲ࡜⟬ฟࡋࡓࢦ࣮ࣝ☜⋡ࡢྍど໬ἲࡢ᳨ウࠖࠊ2023 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊISS-A-040ࠊ2023 ᖺ 3 ᭶
6. Ụཱྀᬦ⌰ࠊ୰⏣ὒᖹࠊࠕࣂࢫࢣࢵࢺ࣮࣎ࣝ 3 ḟඖྍど໬ࢶ࣮ࣝࡢ NBA ఩⨨᝟ሗ࡬ࡢ㐺
ᛂࠖࠊ2023 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊISS-A-041ࠊ2023 ᖺ 3 ᭶
7. 㧗ᮌ㥴భࠊ୰⏣ὒᖹࠊࠕࢳ࣮࣒ࢫ࣏࣮ࢶ࡟ᑐࡍࡿᗄఱᏛⓗࣇ࢛࣮࣓࣮ࢩࣙࣥ≉ᚩ㔞࡜ࢢࣛࣇ῝ᒙ⚄⤒ᅇ㊰⥙ࢆ⼥ྜࡋࡓࣇ࢛࣮࣓࣮ࢩࣙࣥゎᯒἲࡢ᳨ウࠖࠊ2023 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧ࠊISS-A-042ࠊ2023 ᖺ 3 ᭶
8. ᮅ㡰ᝋࠊ୰⏣ὒᖹࠊࠕࢳ࣮࣒ࢫ࣏࣮ࢶ࡟ᑐࡍࡿᗄఱᏛⓗࣇ࢛࣮࣓࣮ࢩࣙࣥ≉ᚩ㔞࡜ࢢࣛࣇ110῝ᒙ⚄⤒ᅇ㊰⥙ࢆ⼥ྜࡋࡓࣇ࢛࣮࣓࣮ࢩࣙࣥゎᯒἲࡢ᳨ウࠖࠊ2023 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍
⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥࠊⰪᾆᕤᴗ኱Ꮫ ኱ᐑ࢟ࣕࣥࣃࢫ㸦ࣁ࢖ࣈࣜࢵࢻ㛤ദ㸧
ࠊISS-A-043ࠊ2023 ᖺ 3 ᭶
 ஭ ୖ 㞞 ୡ
1. M. Inoue and K. Kaneko, “Dimensional compression of response dynamics on a gene
regulatory network model”, ➨ 59 ᅇ᪥ᮏ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊ2022 ᖺ 9 ᭶
2. ஭ୖ㞞ୡࠊࠕ㑇ఏᏊⓎ⌧ไᚚࢿࢵࢺ࣮࣡ࢡࣔࢹࣝࡢᛂ⟅ࢲ࢖ࢼ࣑ࢡࢫḟඖᅽ⦰ࠖࠊᐃ㔞⏕≀Ꮫࡢ఍ ➨༑ᅇᖺ఍ࠊ2022 ᖺ 12 ᭶
‫ ی‬ᒾ ᮏ ┿ ⿱ Ꮚ
1. ⳥ụ㞝ᩯ㸪ᒾᮏ┿⿱Ꮚࠊ
ࠕ3D Vicsek model ࢆ⏝࠸ࡓ⏕≀ࡢ⩌ࢀ࡟࠾ࡅࡿಶయ㛫┦஫స⏝ࡢ⪃ᐹࠖࠊGS03-08 ィ⮬ືไᚚᏛ఍ ࢩࢫࢸ࣒࣭᝟ሗ㒊㛛Ꮫ⾡ㅮ₇఍ 2022, ㏆␥኱Ꮫᮾ኱㜰࢟ࣕࣥࣃࢫࠊ2022 ᖺ 11 ᭶ 26 ᪥

7.3 ࣐ࢫ࣓ࢹ࢕࢔
7.3.1 ᪂⪺グ஦ᩥ⌮⼥ྜ◊✲㒊㛛 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊࠕࢸࣞࣅ࡛࿡ࡶఏ࠼࡚㣗ඹ᭷㸫ࢭࣥࢧ࣮ά⏝ࠊᩱ⌮෌⌧ࡵࡊࡍࠖࠊ᪥⤒⏘ᴗ᪂⪺㸦Next Tech 2050㸧ࠊ2022 ᖺ 4 ᭶ 1 ᪥
2. ᐑୗⰾ᫂ࠊࠕῶሷ㣗࣭࠾࠸ࡋࡃࡍࡿ⠂ᐇ⏝໬࡬ࠖࠊኤหࣇࢪ 28 㠃ࠊ2022 ᖺ 4 ᭶ 24 ᪥
3. ᐑୗⰾ᫂ࠊ
ࠕࠕࡋࡻࡗࡥ࠸⠂ࠖῶሷ㣗࡟࣭㟁ὶ่࡛⃭ሷ࿡ 1.5 ಸࠖࠊㄞ኎᪂⪺ኤหࠊ2022 ᖺ
5 ᭶ 10 ᪥
4. ᐑୗⰾ᫂ࠊ
ࠕሷ࿡㸯࣭㸳ಸ࡟ឤࡌࡿࢫࣉ࣮ࣥ࡜࠾ࢃࢇࠊ࢟ࣜࣥࡀၟရ໬࡬͐ࢼࢺ࣒ࣜ࢘࢖
࢜ࣥࡀ⯉࡟㞟୰ࠖࠊㄞ኎᪂⪺ᮅหࠊ2022 ᖺ 9 ᭶ 8 ᪥
5. ᐑୗⰾ᫂ࠊࠕ࢟ࣜࣥ㹆㹂࣭᫂἞኱ࠊሷ࿡ቑࡍࢫࣉ࣮࣭ࣥࢃࢇ㛤Ⓨ ᚤᙅ㟁ὶά⏝ࠖࠊ᪥หᕤᴗ᪂⪺ࠊ2022 ᖺ 9 ᭶ 8 ᪥
6. ᐑୗⰾ᫂ࠊࠕ㣗ჾ࡟ᚤᙅ㟁ὶѣሷ࿡ 1㸬5 ಸ࡟ ࢟ࣜࣥࠊ᮶ᖺၟရ໬࡬ࠖࠊẖ᪥᪂⪺ᮅหࠊ
2022 ᖺ 9 ᭶ 8 ᪥
7. ᐑୗⰾ᫂ࠊ
ࠕ࢟ࣜࣥࠊ㣗ჾ࡟㟁Ẽὶࡋሷ࿡ 5 ๭ቑࡋ ᫂἞኱Ꮫ࡜㛤Ⓨࠖࠊ᪥ᮏ⤒῭᪂⪺ᮅหࠊ
2022 ᖺ 9 ᭶ 8 ᪥
8. ᐑୗⰾ᫂ࠊ
ࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫࡀඹྠ㛤Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾᳐ࠖࠖࢆ⤂௓ࠋᮾி᪂⪺ኤหࠊ2022 ᖺ 9 ᭶ 8 ᪥
9. ᐑୗⰾ᫂ࠊ
ࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫࡀඹྠ㛤111

Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾᳐ࠖࠖࡀ⤂௓ࡉࢀࡲࡋࡓࠋಙ⃰ẖ᪥᪂⪺࣭ୖẟ᪂⪺࣭᪂₲᪥ሗ࣭⚟ᓥẸ཭᪂⪺࣭ᮾዟ᪥ሗ࣭⚟ᓥẸሗ࣭୰᪥᪂
⪺࣭ఀໃ᪂⪺࣭ᒣ㝧᪂⪺࣭ឡ፾᪂⪺࣭༡᪥ᮏ᪂⪺࣭す᪥ᮏ᪂⪺࣭⇃ᮏ᪥᪥᪂⪺࣭㛗ᓮ᪂⪺࣭Ἀ⦖ࢱ࢖࣒ࢬࠊ2022 ᖺ 9 ᭶ 8 ᪥ᮅห
10. ᐑୗⰾ᫂ࠊ
ࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫࡀඹྠ㛤Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾᳐ࠖࠖࡀ⤂௓ࡉࢀࡲࡋࡓࠋ⚄ዉᕝ᪂⪺࣭ୗ㔝᪂⪺࣭ᒣ᲍᪥᪥᪂⪺࣭Ἑ໭᪂ሗ࣭⛅⏣㨥᪂ሗ࣭ᒾᡭ᪥ሗ࣭໭ᅜ᪂
⪺࣭໭᪥ᮏ᪂⪺࣭ᒱ㜧᪂⪺࣭ᅄᅜ᪂⪺࣭኱ศྜྠ᪂⪺ࠊ2022 ᖺ 9 ᭶ 8 ᪥ᮅห
11. ᐑୗⰾ᫂ࠊ
ࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫࡀඹྠ㛤Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾᳐ࠖࠖࡀ⤂௓ࡉࢀࡲࡋࡓࠋ⚄ᡞ᪂⪺࣭኱㜰᪥᪥᪂⪺࣭᪥ᮏᾏ᪂⪺࣭ᒣཱྀ᪂⪺ࠊ2022 ᖺ 9 ᭶ 9 ᪥
12. ᐑୗⰾ᫂ࠊ
ࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫࡀඹྠ㛤Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾᳐ࠖࠖࡀ⤂௓ࡉࢀࡲࡋࡓࠋ୰ᅜ᪂⪺ᮅหࠊ2022 ᖺ 9 ᭶ 10 ᪥
13. ᐑୗⰾ᫂ࠊࠕ࢚ࣞ࢟ࢯࣝࢺ࣭࢟ࣜࣥࠖ
ࠊᮾி᪂⪺ᮅหࠊ2022 ᖺ 10 ᭶ 13 ᪥
14. ᐑୗⰾ᫂ࠊ
ࠕࠕ࠶ࡍ࡬ࡢ⪃ࠖࠕ࿡ぬ 201 ୡ⣖ࡢ࣓ࢹ࢕࢔࣭࿡ࢃ࠺ࢸࣞࣅ࣭ῶሷ㣗ჾࠖࠖࠊㄞ኎᪂⪺ᮅหࠊ2022 ᖺ 11 ᭶ 13 ᪥
15. ᐑୗⰾ᫂ࠊࠕࠕ࠾࠸ࡋ࠸ࠖࡢᮍ᮶ 㞃ࡋ࿡ࡣࢸࢡࣀࣟࢪ࣮ࠊ㣗ࢆᨭ࠼ࡿࠖࠊ᪥ᮏ⤒῭᪂⪺ࠊ
2022 ᖺ 11 ᭶ 13 ᪥
16. ᐑୗⰾ᫂ࠊࠕ
ࠕࢧ࢖࢚ࣥࢫࡿࠖᩱ⌮ࡢ࿡ ⏬㠃ୖ࡟ఏ㏦ ख़ࠖࠊ୰ᅜ᪂⪺♫ࠊ2022 ᖺ 10 ᭶
23 ᪥
17. ᐑୗⰾ᫂ࠊ
ࠕࠕࢧ࢖࢚ࣥࢫࡿࠖ⮬ᕫ⾲⌧࡬ࡢᙉ࠸⯆࿡ ग़ࠖࠊ୰ᅜ᪂⪺♫ࠊ2022 ᖺ 10 ᭶ 30 ᪥
18. ᐑୗⰾ᫂ࠊ
ࠕࠕࢧ࢖࢚ࣥࢫࡿࠖ㟁Ẽ่⃭ࡸࢭࣥࢧ࣮ά⏝ ज़ࠖࠊ୰ᅜ᪂⪺♫ࠊ2022 ᖺ 11 ᭶ 6 ᪥
19. ᐑୗⰾ᫂ࠊࠕࠕ⛉Ꮫࡍࡿேࠖ࿡ぬࢆ◊✲ࡍࡿ ᐑୗⰾ᫂ࡉࢇ㸦ୖ㸧ᩱ⌮ࡢ࿡ࡢ෌⌧┠ᣦࡍ㞳ࢀࡓሙᡤ࡟ఏ㏦ࡶࠖࠊ୰㒊⤒῭᪂⪺ࠊ2022 ᖺ 11 ᭶ 7 ᪥
20. ᐑୗⰾ᫂ࠊ
ࠕࠕ⛉Ꮫࡍࡿேࠖ࿡ぬࢆ◊✲ࡍࡿ ᐑୗⰾ᫂ࡉࢇ㸦୰㸧⮬ᕫ⾲⌧࡟ᙉ࠸⯆࿡ ࠕ࿡ぬࡶᡭẁࡢ୍ࡘࠖࠖࠊ୰㒊⤒῭᪂⪺ࠊ2022 ᖺ 11 ᭶ 8 ᪥
21. ᐑୗⰾ᫂ࠊࠕࠕ⛉Ꮫࡍࡿேࠖ࿡ぬࢆ◊✲ࡍࡿ ᐑୗⰾ᫂ࡉࢇ㸦ୗ㸧ಶே࡟ྜࢃࡏ࡚࿡ㄪᩚ㟁Ẽ࿡ぬࡸࢭࣥࢧ࣮ά⏝ࠖࠊ୰㒊⤒῭᪂⪺ࠊ2022 ᖺ 11 ᭶ 9 ᪥
22. ᐑୗⰾ᫂ࠊ
ࠕࠕ⛉Ꮫࡍࡿேࠖᩱ⌮ࡢ࿡ ෌⌧ࡵࡊࡍ ख़ࠖࠊ⇃ᮏ᪥᪥᪂⪺ࠊ2022 ᖺ 11 ᭶ 4 ᪥
23. ᐑୗⰾ᫂ࠊ
ࠕࠕ⛉Ꮫࡍࡿேࠖᗂᑡᮇ࠿ࡽ⮬ᕫ⾲⌧࡟⯆࿡ ग़ࠖࠊ⇃ᮏ᪥᪥᪂⪺ࠊ2022 ᖺ 11
᭶ 11 ᪥
24. ᐑୗⰾ᫂ࠊ
ࠕࠕ⛉Ꮫࡍࡿேࠖ㟁ὶ࡛ሷ࿡ቑᙉࡍࡿ⠂㛤Ⓨ ज़ࠖࠊ⇃ᮏ᪥᪥᪂⪺ࠊ2022 ᖺ 11
᭶ 18 ᪥
25. ᐑୗⰾ᫂ࠊ
㸦5 㠃ᬽࡽࡋᐙᗞḍ㸧ࠕᮍ᮶ࡢ㣗༟ն㞃ࡋ࿡ࠕ㟁Ẽࠖⷧ࿡ࢆ⃰ࡃ㸬ࠖࠊㄞ኎᪂⪺ᮅ
หࠊ2023 ᖺ 1 ᭶ 11 ᪥
26. ᐑୗⰾ᫂ࠊࠕ㨱ἲࡢ㣗ჾ㸟㸽࢚ࣞ࢟ࢯࣝࢺࠖࠊㄞ኎ KODOMO ᪂⪺ࠊ2023 ᖺ 2 ᭶ 16 ᪥112 ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊ
ࠕ▮༳ࡢୗࡀࡲࡿ࡛✵ࡢࡼ࠺͐య㦂஺ὶ㤋࡟ࠕ㘒どㄏᑟࢧ࢖ࣥࠖࠖࠊ㧗ᒣᕷẸ᫬ሗࠊ2022 ᖺ 10 ᭶ 14 ᪥
2. ᮡཎཌྜྷࠊ୰᪥᪂⪺ࠕ㘒どㄏᑟࢧ࢖ࣥࢆタ⨨࡛ࠖࠊ㣕㦌㧗ᒣࡲࡕࡢయ㦂࣭஺ὶ㤋࡟タ⨨ࡋࡓ㘒どࢧ࢖ࣥࡀ⤂௓ࡉࢀࡓࠋ2022 ᖺ 10 ᭶ 26 ᪥ ஬༑ᔒᝆ⣖1. ஬༑ᔒᝆ⣖ࠊࠕࢤ࣮࣒࡜࠺ࡲࡃࡘࡁྜ࠾࠺ࠖࠊㄞ኎ KODOMO ᪂⪺ࠊ2022 ᖺ 9 ᭶ 22 ᪥ ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊ
ࠕᩥ⣔࣭⌮⣔ࡢᯟ㉸࠼࡚ࠖࠊᮅ᪥᪂⪺ࠊ2022 ᖺ 6 ᭶ 7 ᪥
2. ୰ᓥࡉࡕᏊࠊᮅ᪥᪂⪺ Globe㸩 ྲྀᮦᥖ㍕ࠊ2023 ᖺ 2 ᭶ 1 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᓥ  ᘯ ᖾ
1. ᓥᘯᖾࠊࠕ࣓ࣟࣥࡢ⥙┠࡟ඹ㏻ࡢἲ๎ࠖࠊᮅ᪥ᑠᏛ⏕᪂⪺ࠊ2022 ᖺ 11 ᭶ 15 ᪥
7.3.2 㞧ㄅグ஦ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊዉⰋ▱᝴ࠊࠕ⮬⏤࡞Ⓨ᝿ࡢ◊✲࠿ࡽ⏘ࡳฟࡉࢀࡿᢡࡾ⣬ࡢྍ⬟ᛶࠖࠊ㸦ᰴ㸧
NTT ࢹ࣮ࢱ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒㸪No. 102ࠊApril 2022ࠊpp. 16̽17

2. Hagiwara, I. and Kondoh, A., “Origami Engineering: inspired by Japanese folding
culture Kirigami and fan folds represent new opportunities, Futurities”, The
Simulation Based Engineering & Sciences Magazin, Spring 2022(๰หྕ), pp. 7–12ᩥ⌮⼥ྜ◊✲㒊㛛 ᯇ ᒣ ┤ ᶞ
1. ᯇᒣ┤ᶞࠊࠕ⏕ಖ⤒Ⴀ࣮ࣔࢻࢳ࢙ࣥࢪ㸸ぢࡿ࡭ࡁࡶࡢࢆぢ࡞࠸୙సⅭࠖࠊ᪥⤒ࣇ࢕ࢼࣥࢩ
ࣕࣝࠊ2022 ᖺ 7 ᭶ 13 ᪥
2. ᯇᒣ┤ᶞࠊࠕ⏕ಖ⤒Ⴀ࣮ࣔࢻࢳ࢙ࣥࢪ㸸 㔠฼ࣜࢫࢡࡢぢ࠼ࡿ໬ࢆࠖࠊ᪥⤒ࣇ࢕ࢼࣥࢩࣕࣝࠊ
2022 ᖺ 7 ᭶ 21 ᪥
3. ᯇᒣ┤ᶞࠊࠕⱥᅜࡢᅜമ኱ᭀⴠ࡛ὀ┠ࡉࢀࡓᖺ㔠 LDI ࡜ࡣ㸸ALM ࡟ヲࡋ࠸᫂἞኱Ꮫᯇᒣ
ᩍᤵ࡟⪺ࡃࠖࠊᮾὒ⤒῭࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 11 ᭶ 4 ᪥113 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊ
ࠕ㹼ῶሷ㣗ࢆࡼࡾ࠾࠸ࡋࡃࠊ
ࠕ೺ᗣࠖㄢ㢟ࡢゎỴ࡟ྥࡅࡓ኱ࡁ࡞୍Ṍ㹼 ୡ⏺ึ㸟㟁Ẽ่⃭ࡢά⏝࡛ ሷ࿡ࡀ⣙ 1.5 ಸ࡟ቑᙉࡉࢀࡿຠᯝࢆ☜ㄆ ̾ࠕ࿡ࢆㄪᩚ࡛ࡁࡿ㣗ჾࠖࡢ
㛤Ⓨ࡟ࡘ࡞ࡀࡿ᪂ᢏ⾡̾ࠖࠊࣉࣞࢫ࣮ࣜࣜࢫࠊ2022 ᖺ 4 ᭶ 11 ᪥
2. ᐑୗⰾ᫂ࠊ
ࠕ࿡ࢃ࠺ࢸࣞࣅㄌ⏕㸟㸽TTTV࣭TTTV2ࠖࠊࣔࣀ࣐࢞ࢪࣥࠊ2022 ᖺ 4 ᭶ 16 ᪥ྕ
3. ᐑୗⰾ᫂ࠊ୰ᅜࣅࢪࢿࢫㄅࠕ➨୍⤒῭ࠖ㞧ㄅཬࡧ࢙࢘ࣈ࣮࣌ࢪࠊ2022 ᖺ 6 ᭶
4. ᐑୗⰾ᫂ࠊࠕ ་ᕤ㐃ᦠࠕሷ࿡ࡀ 5 ๭ቑࡋ࡟࡞ࡿ⠂ࠖ་ᕤ㐃ᦠࡢᐇ㊶⪅ 69ࠖࠊ་⸆⤒῭ࠊ
pp. 22㸫24ࠊ2022 ᖺ 6 ᭶ 15 ᪥
5. ᐑୗⰾ᫂ࠊࠕ᪂ࡋ࠸࿡ࢆዌ࡛ࡿ஬࿡ࡢࢩࣥࢭࢧ࢖ࢨ࣮ࠖࠊTECHNOLOGY HUNTINGࠊ
๰ᴗᛂ᥼ࠊvol. 26ࠊpp. 3ࠊࣜࣂࢿࢫฟ∧♫ࠊ2022 ᖺ 6 ᭶
6. ᐑୗⰾ᫂ࠊࠕ㟁Ẽࡢຊ࡛ሷ࿡ࢆᙉࡵࡿ㣗ჾࢆ㛤ⓎࠖࠊᏊ౪ࡢ⛉Ꮫࠊ2022 ᖺ 12 ᭶ྕࡢ P. 7
7. ᐑୗⰾ᫂ࠊ
ࠕ࢚ࣞ࢟ࢯࣝࢺ࣭࿡ぬ࣓ࢹ࢕࢔ࡀࡶࡓࡽࡍᮍ᮶ 2023 ᖺࣄࢵࢺၟရண

4 ఩ࠖࠊ᪥⤒ࢺࣞࣥࢹ࢕ 12 ᭶ྕࠊ2022 ᖺ 12 ᭶
8. ᐑୗⰾ᫂ࠊ
ࠕ㟁Ẽ࡛࿡ぬࢆࢥࣥࢺ࣮ࣟࣝ㸟ࠖࠊ᭶㛫ࢪࣗࢽ࢔࢔࢚ࣛ 1 ᭶ྕࠊp. 38ࠊ2023 ᖺ㸯᭶
9. ᐑୗⰾ᫂ࠊ
ࠕዶ᝿ 17 Norimaki Synthesizer㸦ࡢࡾࡲࡁࢩࣥࢭࢧ࢖ࢨ࣮㸧᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᐑୗⰾ᫂ࠖࠕዶ᝿࡜ල⌧ ᮍ᮶஦ᴗࢆᑟࡃ࣮࢜ࣉࣥ࢖ࣀ࣮࣋ࢩࣙࣥ⾡ DUALCAST (ⴭ⪅ ฟᮧගୡ)ࠖ
ࠊ᪥⤒ BPࠊP. 80ࠊ2023 ᖺ 1 ᭶ 16 ᪥ ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊᐤ✏ࠕ㘒どࡣ⬻ࡢ୰ࢆᇉ㛫ぢࡿ❆ࠖࠊࡘࡃࡤ࢚࢟ࢫ࣏ࢭࣥࢱ࣮ࠊࢧ࢖࢚ࣥࢫࢽ
࣮ࣗࢫࡢࢥ࣒ࣛḍࠊ2022 ᖺ 4 ᭶ 1 ᪥
2. ᮡཎཌྜྷࠊ
ࠕ࠶࡞ࡓࡀぢ࡚࠸ࡿࡶࡢࡣࠊᐇ㝿ࡢࡶࡢ࡛ࡣ࡞ࡃࠊ㘒ど࠿ࡶࡋࢀ࡞࠸ࠖࠊMeiji.net
IT࣭⛉Ꮫḍ࢖ࣥࢱࣅ࣮ࣗグ஦ࠊ2022 ᖺ 4 ᭶ 6 ᪥
3. ᮡཎཌྜྷࠊࠕ㘒ぬࡣ୙ᛮ㆟࡛࠾ࡶࡋࢁ࠸㸟㹼ࠗࡔࡲࡋ⤮❧య࠘ࡢㅦ࡟ࡏࡲࡿࠖ
ࠊ㛵ሿࢱ࢖࣒ࢬ 2022 ᖺ 5 ᭶ྕ≉㞟ձࠊhttps://www.kanjukutimes.com/media/kiji.php?n=2043⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ୰ ᮧ Ꮥ ༤
1. ⏣ཎඃࠊ୰ᮧᏕ༤ࠊ
ࠕᕤ⸨ᓫ༤ኈࢆംࢇ࡛ࠖ
ࠊ᫬㛫⏕≀ᏛࠊVol. 28 No. 2 (2022)ࠊpp. 54̾86
2. ୰ᮧ΅ࠊ㧗㡲ዉࠎࠊ୰ᮧᏕ༤ࠊࠕࣇ࢓ࣈ࣭ࣇ࢓࢖ࣈㄽᩥ࠿ࡽࡢど஺ཫୖ᰾◊✲ᒎ㛤ࠖࠊ᫬㛫⏕≀ᏛࠊVol. 28 No. 2 (2022) ࠊpp. 126̾131
7.3.3 TVඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻 ⴗཎ୍㑻ࠊࠕᑐ㤿࡛ࡢ⮬ື㉮⾜ᐇドᐇ㦂ࠖࠊ㛗ᓮᨺ㏦ KWWSVQHZVGLJWEVFRMS

114

DUWLFOHVQEFࠊࣖࣇ࣮ࢽ࣮ࣗࢫ KWWSVQHZV\DKRRFRMSDUWLFOHVFDGHDEEDIFI

ᩥ⌮⼥ྜ◊✲㒊㛛 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊࢸࣞࣅᮅ᪥ࠕࢧࣥࢹ࣮LIVEࠖࠕ㟁Ẽ࿡ぬࠊᐇ⏝໬࡬ࠖ
ࠊ2022 ᖺ 4 ᭶ 10 ᪥ᨺ㏦
2. ᐑୗⰾ᫂ࠊ㡑ᅜࡢබႠᨺ㏦ᒁ KBS ࡢ␒⤌ࠕ⠂࡜ TTTV ࡢ◊✲࡟ࡘ࠸࡚ࠖฟ₇ࠊ2022 ᖺ 4 ᭶
28 ᪥
3. ᐑୗⰾ᫂ࠊ᪥ᮏࢸࣞࣅࠕ༤ኈࡣ௒᪥ࡶ᎖ጊࡍࡿࠖ
ࠊ2022 ᖺ 5 ᭶ 8 ᪥ 18㸸55㹼19㸸00 ᨺ㏦
4. ᐑୗⰾ᫂ࠊ㛵すࢸࣞࣅࠕሗ㐨ࣛࣥࢼ࣮ࠖᮌ᭙௻⏬ࠕHello ࢽ࣮ࣗࣀ࣮࣐ࣝ ࡼࡢ࡞࠿ࣛ࣎ࠖ
ࠕῶሷࡢ᭱๓⥺ ࢥࣥࣅࢽࡸಖ⫱ᅬࠊ㌟㏆࡛㐍ࡴῶሷάືࠕዲࡁ࡞࿡ࢆᛮ࠸ࡗࡁࡾ࿡ࢃ࠼ࡿࠖ᭱᪂
ᢏ⾡ࡢ⠂࡜ࡣ㸽ࠖ
ࠊ2022 ᖺ 6 ᭶ 9 ᪥ 16㸸45㹼19㸸00 ᨺ㏦
5. ᐑୗⰾ᫂ࠊTBS ࢸࣞࣅࠕ࡞ࢇࡌࡷࡇࡾࡷ◊✲ࡀᆅ⌫ࢆᩆ࠺㸟㸽࢔ࣈࣀ࣮࣋ࣝ JAPANࠖࠕ⯍ࡵࡿ࡜࿡ࡀࡍࡿࢸࣞࣅࠖ
ࠊ2022 ᖺ 7 ᭶ 10 ᪥ 16㸸00㹼17㸸00
6. ᐑୗⰾ᫂ࠊᮾிɐXࠕࣂࣛ࠸ࢁࢲࣥࢹ࢕ࠖ
ࠕTTTV࣭Taste Deliveryࠖࠊ2022 ᖺ 7 ᭶ 12 ᪥ 20㸸
30㹼
7. ᐑୗⰾ᫂ࠊNHK ⥲ྜࠕ㐌หࡲࡿࢃ࠿ࡾࢽ࣮ࣗࢫࠖ
ࠕ࣑࢞ࢣࠊዲወᚰ㸟᫬஦ࡶࢇࢻࣜࣝࠖࠕ࿡ぬ◊✲ࡢ᭱๓⥺ 㹼ሷ࿡ࡀቑᙉࡉࢀࡿ࠾⠂!?ࠖ
ࠊ2022 ᖺ 7 ᭶ 17 ᪥ 8㸸25㹼
8. ᐑୗⰾ᫂ࠊN ࢫࢱ TBS ࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫ
ࡀඹྠ㛤Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾᳐ࠖࢆ⤂௓ࠖࠊ2022 ᖺ 9 ᭶ 7 ᪥ᨺ㏦
9. ᐑୗⰾ᫂ࠊࢸࣞࣅᮾிࠕ࣮࣡ࣝࢻࣅࢪࢿࢫࢧࢸࣛ࢖ࢺࠖ
ࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫࡀඹྠ㛤Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍ
ࡿࢫࣉ࣮࣭ࣥ࠾᳐ࠖࢆ⤂௓ࠖࠕῶሷ㣗ࡀࡇࢀ࡛ᴦࡋࡃ㸟㸽 ᚤᙅ㟁Ẽ࡛ ሷ࿡ 1.5 ಸ࡟ࠖ
ࠊ2022 ᖺ9 ᭶ 7 ᪥ᨺ㏦
10. ᐑୗⰾ᫂ࠊTBSࠕNEWS23 ‫ݡ‬90 ⛊ࡢࡁࡗ࠿ࡅࠖ
ࠕሷ࿡ࡀቑࡍ㸽࢚ࣞ࢟ࢯࣝࢺࢫࣉ࣮ࣥࠖ
ࠖࠊ2022 ᖺ 9 ᭶ 7 ᪥ᨺ㏦
11. ᐑୗⰾ᫂ࠊࣇࢪࢸࣞࣅࠕLive News Șࠖࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࢟ࣜࣥ࣍
࣮ࣝࢹ࢕ࣥࢢࢫࡀඹྠ㛤Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾
᳐ࠖࢆ⤂௓ࠖ
ࠕ㟁ὶࡢຠᯝ ῶሷࡢຓࡅ࡟ࠕሷ࿡ᙉࡃឤࡌࡿ㣗ჾࠖ࢟ࣜࣥࡀ᪂〇ရࠖ
ࠊ2022 ᖺ 9
᭶ 7 ᪥ᨺ㏦
12. ᐑୗⰾ᫂ࠊࢸࣞࣅᮅ᪥ࠕANN NEWSࠖࠕᐑୗⰾ᫂ᩍᤵ㸦⥲ྜᩘ⌮Ꮫ㒊㸧ࡢ◊✲ᐊ࡜࢟ࣜࣥ࣍
࣮ࣝࢹ࢕ࣥࢢࢫࡀඹྠ㛤Ⓨࡋࡓࠕ㟁Ẽࡢຊ࡛ῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾
᳐ࠖࢆ⤂௓ࠖ
ࠕ⃰࠸࿡࡟ࡍࡿࢫࣉ࣮ࣥ࡜࠾᳐ࢆ㛤Ⓨ 㟁Ẽࡢຊ࡛ሷ࿡ࡀ 1.5 ಸ࡟ࠖ
ࠊ2022 ᖺ 9 ᭶
7 ᪥ᨺ㏦
13. ᐑୗⰾ᫂ࠊࢸࣞࣅᮅ᪥ࠕ⩚㫽ៅ୍࣮ࣔࢽࣥࢢࢩ࣮ࣙࠖ
ࠕሷ࿡ࡀቑࡍ ͆ክࡢ㣗ჾ͇ ࢚ࣞ࢟ࢯࣝ

115

ࢺࠖ
ࠊ2022 ᖺ 9 ᭶ 14 ᪥ 8㸸00㹼
14. ᐑୗⰾ᫂ࠊNHK ⥲ྜࠕ࠾ࡣࡼ࠺᪥ᮏࠖ
ࠕ࢚ࣞ࢟ࢯࣝࢺ㸸ᐇドᐇ㦂ࢆ㐍ࡵࠊ᮶ᖺࡢⓎ኎ࡵࡊࡍࠖ
ࠊ
2022 ᖺ 10 ᭶ 11 ᪥ 5㸸00㹼
15. ᐑୗⰾ᫂ࠊ᪥ࢸࣞࠕ ZIP㸟ࠖࠕ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊 ᐑୗⰾ᫂◊✲ᐊ࡜ࣇࣞࣥࢳࣞࢫࢺࣛࣥ
ࠕélan vitalࠖࡀ᪉ྥ࡟ࡼࡗ࡚ぢ࠼᪉ࡀኚࢃࡿࢹࢨ࣮ࢺࢆ㛤Ⓨࠖࠊ2022 ᖺ 10 ᭶ 20 ᪥ 7㸸15㹼
16. ᐑୗⰾ᫂ࠊ᪥ࢸࣞ ZIP!ࠕ㸽ࡼ࣑ࢺࡃ㸟ࠖ
ࠕ᮶ᖺ 2023 ᖺࣄࢵࢺၟရ 4 ఩ ࢚ࣞ࢟ࢯࣝࢺࠖ
ࠊ2022
ᖺ 11 ᭶ 4 ᪥ 6㸸58㹼7㸸20
17. ᐑୗⰾ᫂ࠊNHK E ࢸࣞࠕ࣡ࣝ࢖ࢥ࠶ࡘࡲࢀࠖ
ࠕዲࡁࡢྲྀㄪᐊࠖࠕ࿡ぬ࣓ࢹ࢕࢔ࠖ
ࠊ2022 ᖺ 11 ᭶
19 ᪥ 10㸸15㹼ࠊ22㸸00㹼
18. ᐑୗⰾ᫂ࠊNHK ⥲ྜࠕࣞࢠ࣮ࣗࣛ␒⤌࡬ࡢ㐨 ᮍ᮶࡟ࢻࢵࢡࣥࠖࠕ࿡ぬ࣓ࢹ࢕࢔᭱᪂∧ࠕㄪ࿡
ჾࠕOpen-TTTVࠖࠖࢆᚚᢨ㟢┠㸟ࠖ
ࠊ2022 ᖺ 11 ᭶ 19 ᪥ 23㸸30㹼
19. ᐑୗⰾ᫂ࠊ᪥ࢸࣞࠕࢫࢵ࢟ࣜࠖ
ࠕࣇ࣮ࢻࢸࢵࢡ≉㞟㸟ᐑୗඛ⏕ࡢ◊✲ᐊྲྀᮦ࡛ࡣࠊ࿡ぬ࡜Ⴅぬࢆศ㞳ࡋ࡚ࠕཱྀ⮯ࢆẼ࡟ࡏࡎࢽࣥࢽࢡࢆ࿡ࢃ࠺᪉ἲࠖࡸ 100 ୓㏻ࡾࡢ࿡࡜ぢࡓ┠ࢆ⾲⌧ࡍࡿࠕㄪ࿡ᐙ㟁ࠖࡢ⤂௓ࠖ
ࠊ2022 ᖺ 11 ᭶ 23 ᪥ 9㸸00㹼
20. ᐑୗⰾ᫂ࠊNHK ⥲ྜࠕ࠶ࡉ࢖ࢳࠖ
ࠕࠕ౑࠺ࡔࡅ࡛ῶሷࠖὀ┠ࡢࢫࣉ࣮ࣥࠖࢆ⤂௓ࠖ
ࠊ2022 ᖺ 11
᭶ 30 ᪥
21. ᐑୗⰾ᫂ࠊࢸࣞࣅᮾிࠕࢺࣞࡓࡲ࣮ࠖ࣡ࣝࢻࣅࢪࢿࢫࢧࢸࣛ࢖ࢺࠊ
ࠕᐑୗඛ⏕ࡢ◊✲ࡀࠕࢺࣞࡓࡲᖺ㛫኱㈹࡟ࣀ࣑ࢿ࣮ࢺࠖ
ࠖ
ࠊ2022 ᖺ 12 ᭶ 20 ᪥ 22㸸00㹼
22. ᐑୗⰾ᫂ࠊNHK ⥲ྜࠕ࠶ࡉ࢖ࢳࠖ
ࠕࢥࣞ࢟ࢸࣝ ࢺࣞࣥࢻ Catch㸟2023 ᖺᗘࣄࢵࢺࡍࡿࡢࡣ㸽࢚ࣞ࢟ࢯࣝࢺ 4 ఩࡛ࠖ⤂௓ࠋ2022 ᖺ 12 ᭶ 22 ᪥
23. ᐑୗⰾ᫂ࠊࢸࣞࣅᮅ᪥ࠕụୖᙲࡢࢽ࣮ࣗࢫࡑ࠺ࡔࡗࡓࡢ࠿!!ࡣ͐ᖺᮎ 3 ᫬㛫 SP㸟ࠖࠕ࢚ࣞ࢟ࢯࣝࢺࠖᨺ㏦ࠊ2022 ᖺ 12 ᭶ 29 ᪥ 18㸸00㹼
24. ᐑୗⰾ᫂ࠊࢸࣞࣅᮾிࠕụୖᙲࡀ኱⫹ண 㸟͆㏆ᮍ᮶͇ࢸࣞࣅࠖ࡟ࠕ࢚ࣞ࢟ࢯࣝࢺࠖ
ࠊ2023 ᖺ1 ᭶ 3 ᪥ 16㸸00
25. ᐑୗⰾ᫂ࠊᮾᾏࢸࣞࣅ㺀ࢫ࢖ࢵࢳ㸟ࠖࠕ࢚ࣞ࢟ࢯࣝࢺῶሷࡢ࠾㞧↻ࠖࠊ2023 ᖺ 1 ᭶ 5 ᪥ 9㸸50㹼
26. ᐑୗⰾ᫂ࠊNHKࠕࢧࢱࢹ࣮࢘࢜ࢵࢳ 9ࠖࠕ࢚ࣞ࢟ࢯࣝࢺࠖᨺ㏦ࠊ2023 ᖺ 1 ᭶ 7 ᪥ 20㸸55㹼
27. ᐑୗⰾ᫂ࠊࣇࢪࢸࣞࣅࠕࡵࡊࡲࡋ 8ࠖࠕ࢚ࣞ࢟ࢯࣝࢺࠖᨺ㏦ࠊ2023 ᖺ 1 ᭶ 8 ᪥ 8㸸00㹼
28. ᐑୗⰾ᫂ࠊࢸࣞࣅᮅ᪥ࠕ୰ᒃṇᗈࡢࢽ࣮ࣗࢫ࡞఍ࠖ
ࠕ࢚ࣞ࢟ࢯࣝࢺࡣ㟁Ẽࡢຊ࡛ῶሷ㣗ࢆࢧ࣏࣮ࢺࡍࡿࢹࣂ࢖ࢫࠕ࠾࠸ࡋ࠸ࢆ࠶ࡁࡽࡵ࡞࠸ࠖ࡜࠸࠺ಙᛕࡢୗ࡟㛤Ⓨࠖࠊ2023 ᖺ 1 ᭶ 14 ᪥
12㸸00㹼
29. ᐑୗⰾ᫂ࠊࢸࣞࣅᮾிࠕ࡞࡞࠸ࢁ᪥࿴㸟ࠖࠕ࡞࡞࠸ࢁ኱ㄪᰝ 2023 ᖺࡢ⏕άࢆ㇏࠿࡟ࡍࡿὀ┠࢔࢖ࢸ࣒ ࢚ࣞ࢟ࢯࣝࢺࠖ
ࠊ2023 ᖺ 1 ᭶ 26 ᪥ 9㸸26㹼11㸸13
30. ᐑୗⰾ᫂ࠊNHK ⥲ྜࠕୡ⏺㸟࢜ࣔࢩࣟᏛ⪅ࡢࢫࢦື⏬⚍ࡾ 5ࠖ
ࠕTTTV2࣭TTTV3ࠖ
ࠊ2023 ᖺ3 ᭶ 16 ᪥ 19㸸57㹼20㸸42
31. ᐑୗⰾ᫂ࠊNHK E ࢸࣞࠕ࣡ࣝ࢖ࢥ࠶ࡘࡲࢀ 㸰ᖺ┠ࢫࢱ࣮ࢺ㸟┤๓ࢫ࣌ࢩ࣭ࣕࣝࣃ࣮ࢺ 2ࠖ
㸦90 ศ㸧ᫎീࡢࢲ࢖ࢪ࢙ࢫࢺ(෌ᨺ㏦)ࠊ2023 ᖺ 3 ᭶ 25 ᪥ 21㸸00㹼

116

 ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊ᪥ᮏࢸࣞࣅࠕୡ⏺୸ぢ࠼ ࢘ࢯ࠿࣐ࢥࢺ࠿ࢫ࣌ࢩࣕࣝࠖゎㄝࢆ┘ಟࡋࡓࠋ2022
ᖺ 5 ᭶ 30 ᪥
2. ᮡཎཌྜྷࠊTBSࠕ⛉Ꮫ࡟ࡲࡘࢃࡿ࢚ࢺࢭࢺࣛࠖ࡟ฟ₇ࠋ2022 ᖺ 6 ᭶ 6 ᪥ 23㸸56㹼24㸸
54
3. ᮡཎཌྜྷࠊ⚟ᒸᨺ㏦㸦⚟ᒸ/బ㈡ࠊ᪥ࢸࣞ⣔㸧ࠕᑠᓘⱥ஧ࡢ࡞ࢇ࡚⨾ࡔࠖ࠙ࢺࣜࢵࢡ࢔࣮ࢺ
㸰ࠚࡀ෌ᨺ㏦ࡉࢀࡓࠋ2022 ᖺ 6 ᭶ 9 ᪥ 26㸸10㹼26㸸40
4. ᮡཎཌྜྷࠊNHK BS ࣉ࣑ࣞ࢔࣒ࠕࢫࢦື⏬⚍㸱ࠖ㸦2022 ᖺ 3 ᭶ࡢᨺ㏦ࢆ㛗᫬㛫⏝࡟⦅㞟ࡋ࡞࠾ࡋࡓࡶࡢࡢᨺᫎ㸧
ࠊ2022 ᖺ 7 ᭶ 8 ᪥ 22㸸00㹼23㸸00
5. ᮡཎཌྜྷࠊࣇࢪࢸࣞࣅࠕୡ⏺ࡢఱࡔࢥࣞ㸟㸽࣑ࢫࢸ࣮ࣜࠖ19 ᫬㹼21 ᫬㸦2 ᫬㛫ࢫ࣌ࢩࣕࣝ㸧࡛ࠊ㘒ど࡟ࡘ࠸࡚ࡢゎㄝࢆ┘ಟࡋࡓࠋ2022 ᖺ 8 ᭶ 10 ᪥
6. ᮡཎཌྜྷࠊ⩌㤿ࢸࣞࣅ㸦U ᒁ㸧ࠕᑠᓘⱥ஧ࡢ࡞ࢇ࡚⨾ࡔࠖ࠙ࢺࣜࢵࢡ࢔࣮ࢺ㸰ࠚࡀ෌ᨺ㏦
ࡉࢀࡓࠋ2022 ᖺ 8 ᭶ 7 ᪥ࠊ14 ᪥ࠊ21 ᪥ 22㸸45㹼23㸸00
7. ᮡཎཌྜྷࠊࣇࢪࢸࣞࣅࠕୡ⏺ࡢఱࡔࢥࣞ㸟㸽࣑ࢫࢸ࣮ࣜࠖ㘒どᫎീࡢࢼ࣮ࣞࢩࣙࣥ┘ಟ
ࢆࡋࡓࠋ2022 ᖺ 9 ᭶ 7 ᪥ 19㸸00㹼21㸸48
8. ᮡཎཌྜྷࠊࣇࢪࢸࣞࣅࠕୡ⏺ࡢఱࡔࢥࣞ㸟㸽࣑ࢫࢸ࣮ࣜ 2 ᫬㛫ࢫ࣌ࢩ࡛ࣕࣝࠖࠊ㘒どࡢ㉳ࡁࡿ௙⤌ࡳ࡟ࡘ࠸࡚ࡢゎㄝᩥࢆ┘ಟࡋࡓࠋ2022 ᖺ 11 ᭶ 16 ᪥ 19 ᫬㹼21 ᫬
9. ᮡཎཌྜྷࠊࢸࣞࣅ࣮ࣗ⚟ᓥࠕN ࢫࢱࡩࡃࡋࡲ࡛ࠖࠊ㒆ᒣᕷᏊ࡝ࡶ⛉Ꮫ㤋࡛ࡢ≉ูᒎ♧ࠕ㘒ぬ⨾⾡㤋ࠖࡀ⤂௓ࡉࢀࡓࠋ2022 ᖺ 12 ᭶ 14 ᪥
10. ᮡཎཌྜྷࠊࢸࣞࣅ㔠ἑࠕᑠᓘⱥ஧ࡢ࡞ࢇ࡚⨾ࡔ㸟ࠖࡀ෌ᨺ㏦ࡉࢀࡓࠋ2022 ᖺ 12 ᭶ 20 ᪥
24㸸59㹼25㸸35 ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊNHK ࣄ࣮࣐ࣗࢽ࢚ࣥࢫ 40 ൨ᖺࡢࡓࡃࡽࡳࠕ͆ᩘᏐ͇
㸸ୡ⏺ࡢ⛎ᐦࢆㄞࡳゎࡃࢳ࢝ࣛࠖฟ₇ࠊ2022 ᖺ 11 ᭶ 15 ᪥
2. ୰ᓥࡉࡕᏊࠊ
ࠕ2025 ୓༤ࣃࣅࣜ࢜ࣥࠕࢡࣛࢤ㤋ࠖ࡟ᐦ╔ྲྀᮦࠖࠊࢸࣞࣅ኱㜰ࠊ2022 ᖺ 11
᭶3. ୰ᓥࡉࡕᏊࠊࢸࣞࣅᮾிฟ₇㸦໭ᕝᮧࡢྲྀࡾ⤌ࡳ⤂௓ࠊᑠᏛ⏕࡜ඹ࡟ฟ₇㸧
ࠊ2023 ᖺ 1 ᭶
24 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ୰ ᮧ Ꮥ ༤
1. ୰ᮧᏕ༤ࠊ᪥ᮏࢸࣞࣅ news everyࠕẼ࡟࡞ࡿ࣑ࢲࢩࠖࡢ୰࡛ࠊࢼ࣐ࢬࡀ㔠Ⰽ࡟ኚ໬ࡋࡓ
⌮⏤ࢆゎㄝࡋࡲࡋࡓࠋ2023 ᖺ 2 ᭶ 15 ᪥ᨺ㏦

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7.3.4 ࡑࡢ௚࣓ࢹ࢕࢔࡛ࡢ⤂௓ᩥ⌮⼥ྜ◊✲㒊㛛 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊ
ࠕ೺ᗣࢆẼ࡟ࡏࡎ㣗஦ࡍࡿ㸟ሷ࿡ࢆ 1.5 ಸቑᙉࡍࡿࠕ㟁Ẽ࡛࿡ࢆㄪᩚࡍࡿ⠂ࢹࣂ࢖ࢫࠖࠊࢼࢰࣟࢪ࣮ࠊ2022 ᖺ 4 ᭶ 16 ᪥
2. ᐑୗⰾ᫂ࠊ
ࠕῶሷ㣗ရࡢ࿡ࢃ࠸ࢆቑᙉࡉࡏࡿ⠂ᆺࢹࣂ࢖ࢫࢆ㛤Ⓨ㹼࿡ࢆㄪᩚ࡛ࡁࡿ㣗ჾࡢ
㛤Ⓨ࡟ྥࡅ࡚ ᫂἞኱Ꮫ ᐑୗ◊✲ᐊ࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫࠖࠊᩍ⫱ᐙᗞ᪂⪺ࠊ2022 ᖺ
4 ᭶ 18 ᪥
3. Homei Miyashita, “The lickable-TV guy created electric chopsticks to make food taste
saltier㸬-It could help people reduce their sodium intake-”, Engadget, 2022 ᖺ 4 ᭶ 19 ᪥
4. Homei Miyashita, “Japan researchers develop electric chopsticks to enhance salty
taste”, Reuters, 2022 ᖺ 4 ᭶ 19 ᪥
5. Homei Miyashita, “Japan researchers develop electric chopsticks to enhance salty
taste”, CNN, 2022 ᖺ 4 ᭶ 19 ᪥
6. ᐑୗⰾ᫂ࠊ
ࠕ᪥ᮏࡢ◊✲⪅ࡀሷ࿡ࢆᙉㄪࡍࡿ㟁Ẽ⠂ࢆ㛤Ⓨࠖ
ࠊARAB NEWSࠊ2022 ᖺ 4 ᭶
19 ᪥
7. Homei Miyashita, “These electric chopsticks can enhance salty tastes in low-sodium
food”, BBC Science Focus Magazine, 2022 ᖺ 4 ᭶ 20 ᪥
8. ᐑୗⰾ᫂ࠊࠕ᪥ᮏ࡛ሷ࿡ࢆ 1㸬5 ಸ࡟ቑᙉࡍࡿ͇㨱ἲࡢ⠂͇ࡀ㛤Ⓨࡉࢀࡓࠖࠊ㡑ᅜ MBCࠊ
2022 ᖺ 4 ᭶ 20 ᪥
9. ᐑୗⰾ᫂ࠊࠕῶሷ㣗ࡢࠕ࿡ࡀⷧ࠸ࠖࢆゎᾘ! ͆ሷ࿡͇ࢆ㟁Ẽ่⃭࡛ 1.5 ಸ࡟ࡍࡿ͆⠂͇ࢆ㛤Ⓨ͐௚ࡢ࿡ぬࡶ࡛ࡁࡿࡢ࠿◊✲⪅࡟⪺࠸ࡓࠖࠊFNN ࣉࣛ࢖࣒࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ
4 ᭶ 21 ᪥
10. ᐑୗⰾ᫂ࠊ
ࠕῶሷ㣗ࡢሷ࿡ࢆ 1.5 ಸ࡟ࡍࡿࠕ⠂ᆺࢹࣂ࢖ࢫࠖࢆ᫂἞኱࡜࢟ࣜࣥࡀ㛤Ⓨؐ㟁Ẽ่⃭࡛࿡ぬࢆ᧯సࠖࠊ▱㈈ᅗ㚷ࢽ࣮ࣗࢫࠊ2022 ᖺ 4 ᭶ 22 ᪥
11. ᐑୗⰾ᫂ࠊࠕ᪥ᮏ࡛㛤Ⓨࡉࢀࡓ͇㨱ἲࡢ⠂͇ࠊ㡑ᅜ࡛ࡶὀ┠ࡢⓗ࡟ࠕ᪥ᮏࡣࡇ࠺࠸࠺Ⓨ࡛᫂ୡ⏺ࢆኚ࠼࡚ࡁࡓࠖࠖ
ࠊlivedoornewsࠊ2022 ᖺ 4 ᭶ 23 ᪥
12. Homei Miyashita, “Chopsticks from Japan make food tastier to cut down on salt”,
BBC, newsround, 2022 ᖺ 4 ᭶ 23 ᪥
13. ᐑୗⰾ᫂ࠊ
ࠕ࠙㣗࡜೺ᗣ ࣍ࣥࢺࡢヰࠚῶሷ㣗ࢆ⨾࿡ࡋࡃࡍࡿࠕ⠂ࠖࢆ㏆ࡃᐇ⏝໬࡬ ࢟ࣜࣥ㹆㹂࡜᫂἞኱Ꮫ࣭ᐑୗⰾ᫂ᩍᤵࡢ◊✲ᐊࡀ㛤Ⓨࠖࠊzakzak㸦ኤหࣇࢪ㸧
ࠊ2022 ᖺ 4 ᭶ 25 ᪥
14. Homei Miyashita, “These electric chopsticks cut your salt intake. No, really㸬Japanesepeople consume about twice the amount of salt recommended. Could a new gadget one
day help? (Technology)”, FINANCIAL TIMES, 2022 ᖺ 5 ᭶ 11 ᪥
15. ᐑୗⰾ᫂ࠊࢸࣞࣅᮅ᪥ሗ㐨ᒁ ABEMA ࣄࣝࢬ- ᭱᪂ NEWS -ࠕࠕῶሷ࡛ࡁࡿ⠂ࠖ㣗⏕άᨵၿ࡟"㟁Ẽࡢຊ"࡛࿡ぬኚ໬? ࠖࠊ2022 ᖺ 5 ᭶ 18 ᪥

118

16. ᐑୗⰾ᫂ࠊࠕᅾᐙ┳㟁どஓ᭷ᶵ᭳ရა⨾㣗㸽᪥ᮏᩍᤵ⭔Ὕ኱㛤㸪ࠕྍ௨⯐ࠖⓗ⼯ᖥ㐲㊥ୗ㍕㟁ど⨾㣗ࠖ
ࠊTechOrangeࠊ2022 ᖺ 6 ᭶ 1 ᪥
17. ᐑୗⰾ᫂ࠊࠕ
ࠕGoTo ࢖࣮ࢺࠖ࠿ࡽࠕࢸࣞ࢖࣮ࢺࠖ࡬㸟㸽 ࿡ぬࡢ௙⤌ࡳ࡜᭱᪂࣓ࢹ࢕࢔ᢏ⾡ ㅮᖌࡣࠕ࿡ࢃ࠺ࢸࣞࣅࠖࢆ㛤Ⓨࡋࡓ⥲ྜᩘ⌮Ꮫ㒊࣭ᐑୗⰾ᫂ᩍᤵࠖࠊ㸾Pressࠊ2022 ᖺ
6 ᭶ 11 ᪥
18. ᐑୗⰾ᫂ࠊ
ࠕ࿡ࢆ㐲㝸ᆅ࡟ᒆࡅࡿࠕࢸࣞࢸ࢖ࢫࢺࠖࠊ࿡ศᯒ࡜࿡෌⏕࡛ᐇ⌧≺࠺ࠖࠊ᪥⤒ࢡࣟࢫࢸࢵࢡࠊ2022 ᖺ 6 ᭶ 17 ᪥
19. ᐑୗⰾ᫂ࠊ
ࠕ㣧㣗≀ࡢ࿡࡜ぢࡓ┠ࢆኚ࠼ࡿ⿦⨨ࠕTTTV2ࠖࢆ ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊 ᐑୗⰾ᫂ᩍᤵࡀ㛤Ⓨ ⏥Ẇ࢔ࣞࣝࢠ࣮࡛ࡶᏳ඲࡟య㦂࡛ࡁࡿ࢝ࢽࢡ࣮࣒ࣜࢥࣟࢵࢣ࿡ࢆ෌
⌧ࠖࠊ㸾Pressࠊ2022 ᖺ 7 ᭶ 8 ᪥
20. ᐑୗⰾ᫂ࠊࠕࣉࣟࡢᩱ⌮ࡶ෌⌧ 㣗࡭≀ࡢ࿡࡜ぢࡓ┠ࢆኚ࠼ࡿ⿦⨨ࢆ㛤Ⓨ ᫂἞኱Ꮫࠖ
ࠊ
Fabcroee for ࢚ࣥࢪࢽ࢔ࠊ2022 ᖺ 7 ᭶ 11 ᪥
21. ᐑୗⰾ᫂ࠊࠕᐑୗⰾ᫂ ᫂኱ࠊ㣧㣗≀ࡢ࿡࡜ぢࡓ┠ࢆࡲࡗࡓࡃูࡢ࿡࡜ぢࡓ┠࡟ኚ᭦࡛ࡁ
ࡿ⿦⨨ࢆ㛤Ⓨ㸦TTTV2㸧ࠖࠊ࣐࢖ࢼࣅࢽ࣮ࣗࢫࠊ2022 ᖺ 7 ᭶ 11 ᪥
22. ᐑୗⰾ᫂ࠊ
ࠕ∵ஙࡀ࢝ࢽࢡ࣮࣒ࣜࢥࣟࢵࢣ࡟ࠊ࿡࡜ぢ࠿ࡅࡢኚ᥮⿦⨨ࢆ᫂἞኱Ꮫࡀ㛤Ⓨࠖࠊ኱Ꮫࢪ࣮ࣕࢼࣝ ON-LINEࠊ2022 ᖺ 7 ᭶ 17 ᪥
23. ᐑୗⰾ᫂ࠊ
ࠕࢸࣞࣅ࡛ࡶヰ㢟㸟ࠕࢸࣞ࢖࣮ࢺ࡛ࠖ࿡ࢃ࠺࿡ぬࡢᮍ᮶ࢆ᫂἞኱Ꮫࣜࣂࢸ࢕࢔
࢝ࢹ࣑࣮࡛Ꮫࡪࠖࠊ࡯࡜ࢇ࡝ 0 ෇኱Ꮫࠊ2022 ᖺ 7 ᭶ 19 ᪥
24. ᐑୗⰾ᫂ࠊࠕ࿡ぬ◊✲ࡢ᭱๓⥺ 㹼ሷ࿡ࡀቑᙉࡉࢀࡿ࠾⠂!?ࠖ㹼ࠕ㐌หࡲࡿࢃ࠿ࡾࢽ࣮ࣗࢫࠖ
ࠕ࣑࢞ࢣࠊዲወᚰ㸟᫬஦ࡶࢇࢻࣜࣝࠖࠊNHK ⥲ྜ WEB ࢽ࣮ࣗࢫࠊ2022 ᖺ 7 ᭶ 21 ᪥
25. ᐑୗⰾ᫂ࠊࠕ
࠙ㅮ₇࣏࣮ࣞࢺ No.1ࠚ➨ 5 ᅇ⩚಴㈹ཷ㈹グᛕㅮ₇఍ࠕ࿡ࢃ࠺ࢸࣞࣅ TTV㸸ᐑୗⰾ᫂Ặ㸦᫂἞኱Ꮫ ⥲ྜᩘ⌮Ꮫ㒊 ඛ➃࣓ࢹ࢕࢔ࢧ࢖࢚ࣥࢫᏛ⛉㸧ࠖࡳ࡞࠿ࡳ⏫ほග༠఍ 㕥ᮌ࿴ᖾ ẶࠖࠊWatchࠊ2022 ᖺ 7 ᭶ 22 ᪥
26. ᐑୗⰾ᫂ࠊ
ࠕ◊✲࠿ࡽ♫఍ᐇ⿦࡬ 㟁Ẽ࿡ぬ㣗ჾ࡛ࠊῶሷ㣗ࢆࡼࡾ⨾࿡ࡋࡃࡋ࡚೺ᗣၥ㢟࡟㈉⊩ࠖ᫂἞኱ᏛSDGSࠊ᫂἞኱Ꮫ HPࠊ2022 ᖺ 7 ᭶ 25 ᪥
27. ᐑୗⰾ᫂ࠊࠕ
ࠕ㣗༟࡛ሷࢆ㊊ࡍࠖ࡜Ṛஸࣜࢫࢡୖ᪼ࠊᖹᆒవ࿨ࡀ 1㹼2 ᖺ▷⦰ࠖࠊࢲ࢖ࣖࣔ
ࣥࢻ࢜ࣥࣛ࢖ࣥࠊBIGLOBE ࢽ࣮ࣗࢫࠊ2022 ᖺ 8 ᭶ 24 ᪥
28. ᐑୗⰾ᫂ࠊ
ࠕࠕ⯍ࡵࡿ࡜࿡ࡀࡍࡿࢸࣞࣅ࡛ࠖ࿡ぬࢤ࣮࣒㛤Ⓨ୰ࠋ㣗࡭≀ࢆูࡢ࿡࡟ኚ࠼ࡿ᪂
ᢏ⾡࡞࡝͆࿡͇ࡢ᭱๓⥺ࠖ
࠙CEDEC2022ࠚ
ࠊYahoo!ࢪࣕࣃࣥࢽ࣮ࣗࢫࠊ2022 ᖺ 8 ᭶ 25 ᪥
29. ᐑୗⰾ᫂ࠊࠕࠕ⯍ࡵࡿ࡜࿡ࡀࡍࡿࢸࣞࣅ࡛ࠖ࿡ぬࢤ࣮࣒㛤Ⓨ୰ࠋ㣗࡭≀ࢆูࡢ࿡࡟ኚ࠼ࡿ
᪂ᢏ⾡࡞࡝͆࿡͇ࡢ᭱๓⥺࠙CEDEC2022ࠚ᫂἞኱Ꮫ࣭ᐑୗⰾ᫂ᩍᤵࡀゎㄝࠖࠊGAME Watchࠊ
impressࠊ2022 ᖺ 8 ᭶ 25 ᪥
30. ᐑୗⰾ᫂ࠊࣛࢪ࢜ JFN ⣔ิࠕOH! HAPPY MORNINGࠖࠕ㟁Ẽ࿡ぬ࡟㛵ࡍࡿ࢖ࣥࢱࣅࣗ
࣮㸦⏕ᨺ㏦㸧
ࠖࠊ2022 ᖺ 8 ᭶ 29 ᪥ 9㸸08㹼7 ศ㛫
31. ᐑୗⰾ᫂ࠊࠕ㹼࠾࠸ࡋࡃ⏕ά⩦័ࡢᨵၿ㸟 ୡ⏺ึࡢ㟁ὶἼᙧࢆᦚ㍕ࡋࡓ᪂ࡓ࡞ࠕ࢚ࣞ࢟
ࢯࣝࢺࠖࢹࣂ࢖ࢫ㹼 㟁Ẽࡢຊ࡛ࠊῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟ ቑᙉࡍࡿࢫࣉ࣮࣭ࣥ࠾᳐

119

ࢆ㛤Ⓨࠖࠊ㸾Pressࠊ2022 ᖺ 9 ᭶ 7 ᪥
32. ᐑୗⰾ᫂ࠊ
ࠕῶሷ㣗ࡢࠕ≀㊊ࡾ࡞࠸ឤࠖࢆゎỴ͆ࡋࡻࡗࡥࡃ͇࡞ࡿࢫࣉ࣮ࣥ࡜࠾᳐ࠊ࢟ࣜ
ࣥ࡜᫂኱ࡀඹྠ㛤ⓎࠖࠊITmediaࠊ2022 ᖺ 9 ᭶ 7 ᪥
33. ᐑୗⰾ᫂ࠊ
ࠕ࢟ࣜࣥࠊῶሷ㣗ရࡢሷ࿡ࢆ㟁ὶ࡛ቑᙉࡉࡏࡿࢫࣉ࣮࣭ࣥ࠾᳐ࠖࠊImpress Watchࠊ
2022 ᖺ 9 ᭶ 8 ᪥
34. ᐑୗⰾ᫂ࠊ
ࠕ࢟ࣜࣥࡀࠊ࣮࣓ࣛࣥࡢሷ࿡ࢆ㟁Ẽ࿡ぬ࡛ቑᙉࡍࡿ࢘ࢯࡢࡼ࠺࡞ၟရࠕ࢚ࣞ࢟
ࢯࣝࢺࠖࢹࣂ࢖ࢫࢆ㛤Ⓨ୰!?ࠖࠊ࣐࢖ࢼࣅࢽ࣮ࣗࢫࠊ2022 ᖺ 9 ᭶ 8 ᪥
35. ᐑୗⰾ᫂ࠊ
ࠕ࢟ࣜࣥࠊ㟁Ẽࡢຊ࡛ሷ࿡ࢆቑࡍ㣗ჾࠕ࢚ࣞ࢟ࢯࣝࢺࠖࢫࣉ࣮࣭ࣥ࠾᳐ࢆ 2023
ᖺⓎ኎࡬ࠖࠊASCIIࠊ2022 ᖺ 9 ᭶ 8 ᪥
36. ᐑୗⰾ᫂ࠊ
ࠕ1.5 ಸࡋࡻࡗࡥࡃឤࡌࡿࢫࣉ࣮ࣥ࡜࠾᳐ࢆ࢟ࣜࣥࡀ㛤Ⓨࠊῶሷࢆຓࡅࡿ≺࠸ࠖࠊ
Forbes JAPANࠊ2022 ᖺ 9 ᭶ 8 ᪥
37. ᐑୗⰾ᫂ࠊ
ࠕ࠙㛤Ⓨࠚ"ሷ࿡ 1.5 ಸ"࡟ឤࡌࡿࢫࣉ࣮ࣥ࡜࠾ࢃࢇࠊ࢟ࣜࣥࡀၟရ໬࡬ࠖࠊLivedoor
newsࠊ2022 ᖺ 9 ᭶ 8 ᪥
38. ᐑୗⰾ᫂ࠊ
ࠕῶሷ㣗ࡢሷ࿡ࡢឤࡌ᪉㧗ࡵࡿࢫࣉ࣮ࣥ࡜࠾᳐ࡀㄌ⏕ 㹑㹌㹑࡛㦫វࡢኌࠕ⛉Ꮫࡢຊࡸ࡭࣮࡞ࠖࠖࠊ⏘⤒ࢽ࣮ࣗࢫࠊ2022 ᖺ 9 ᭶ 8 ᪥
39. ᐑୗⰾ᫂ࠊ
ࠕ㟁Ẽࡢຊ࡛ࠊῶሷ㣗ࡢሷ࿡ࢆ⣙ 1.5 ಸ࡟–࢟ࣜࣥࠊࢫࣉ࣮ࣥ࡜᳐ࢹࣂ࢖ࢫࠕ࢚
ࣞ࢟ࢯࣝࢺࠖ㛤ⓎࠖࠊCNET Japanࠊ2022 ᖺ 9 ᭶ 8 ᪥
40. ᐑୗⰾ᫂ࠊ
ࠕࠕࡋࡻࡗࡥࡉࠖࢆ㟁Ẽ࡛㧗ࡵࡿࢫࣉ࣮ࣥ㛤Ⓨ ࠾࠸ࡋࡃሷศῶࡽࡏࡿ㸽ࠖࠊᮅ᪥᪂⪺ࢹࢪࢱࣝࠊ2022 ᖺ 9 ᭶ 12 ᪥
41. ᐑୗⰾ᫂ࠊࠕMacBook Pro ࡢ͆ࣀࢵࢳ͇࡛࣐࢘ࢫ᧯సࡀ㐜ࡃ࡞ࡿ㸽 Windows ࡛෌⌧ࠊ᫂἞኱ࡀ 1 ୓ᅇ௨ୖࢸࢫࢺࡋ᳨ドࠖࠊITmedia NEWSࠊ2022 ᖺ 9 ᭶ 21 ᪥
42. ᐑୗⰾ᫂ࠊTOKYOFM/JFMࠕONE MORNINGࠖ࠙SUZUKI TODAY̓S KEY NUMBERࠚ
ࠕ௒᪥ࡢ KEY NUMBER ࡣ͐࠙ሷ࿡ࡀ 1.5 ಸ࡟࡞ࡿ㣗ჾࠚ! ࠖࠊ2022 ᖺ 9 ᭶ 22 ᪥
43. ᐑୗⰾ᫂ࠊࠕ
࠙ῶሷ㣗ࡢᮍ᮶ᙧࠚሷ࿡ࢆ 1.5 ಸ࡟ឤࡌࡿࢫࣉ࣮ࣥࡀ⇿ㄌ㸟㟁Ẽࡢຊ࡛ࠕሷ
㊊ࡋ࡚࡞ࡃ࡚ࡶ࿡ࡀ⃰ࡃ࡞ࡿ㸟㸽ࠖࠊ࣐࣐ࢸࢼࠊ2022 ᖺ 10 ᭶ 2 ᪥
44. ᐑୗⰾ᫂ࠊ
ࠕ㣗ḧࡢ⛅ࠊሷศࡣ᥍࠼ࡓ࠸ࡅ࡝࿡Ẽ࡞࠸ࠋ࡝࠺ࡋࡓࡽ㸽㸽ࠖࠊ᳃ᮏẎ㑻 ࢫࢱࣥࣂ࢖㸟㉥Ụ⌔⥴ࡓࡲࡴࡍࡧࠊTBS RADIOࠊ2022 ᖺ 10 ᭶ 18 ᪥
45. ᐑୗⰾ᫂ࠊ
ࠕ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊 ᐑୗⰾ᫂◊✲ᐊ࡜ࣇࣞࣥࢳࣞࢫࢺࣛࣥࠕélan vitalࠖࡀ᪉ྥ࡟ࡼࡗ࡚ぢ࠼᪉ࡀኚࢃࡿࢹࢨ࣮ࢺࢆ㛤Ⓨࠖࠊ᫂἞኱Ꮫࢽ࣮ࣗࢫࠊ2022 ᖺ 10 ᭶ 19 ᪥
46. ᐑୗⰾ᫂ࠊࠕ࠾࠸ࡋ࠸ࡢᮍ᮶ ࠙≉㞟ࠚ࢟ࣜࣥ HD ࡀ㛤Ⓨࡋࡓࠕ࢚ࣞ࢟ࢯࣝࢺࠖࠕTeste
SynthࠖࠖࠊNIKKEI The STYLEࠊ2022 ᖺ 11 ᭶ 6 ᪥
47. ᐑୗⰾ᫂ࠊࠕ࢟ࣜࣥ࡜᫂἞኱Ꮫ ᐑୗⰾ᫂◊✲ᐊࡀඹྠ㛤Ⓨࡋࡓ㟁Ẽ࿡ぬ࡛ࡢሷ࿡ቑᙉຠ
ᯝ࡜ࠊ࠾࠸ࡋࡉࢆᡃ៏ࡋ࡞࠸ῶሷᡭἲࡢᥦ᱌ࡀ Innovative Technologies2022 ࢆཷ㈹ࠖࠊ
࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫओ PRTIMESࠊ2022 ᖺ 11 ᭶ 18 ᪥
48. ᐑୗⰾ᫂ࠊ
ࠕࣈࣟࢵࢥ࣮ࣜࢆᾏⱏ࡛ษࢀࡿ㸟ࠕᙧኚ࠼ࡎࡸࢃࡽ࠿ࡃࡍࡿࠖヰ㢟ࡢㄪ⌮ᐙ㟁ࠊ௓ㆤ㣗ࡢᩆୡ୺࡟࡞ࡿ࠿ࠖࠊࢥ࣓ࣥࢺ j-castࠊ2022 ᖺ 11 ᭶ 19 ᪥120

49. ᐑୗⰾ᫂ࠊ
ࠕࠕ࿡ࢃ࠺ࢸࣞࣅ TTTVࠖࠕ࢚ࣞ࢟ࢯࣝࢺࠖ࡞࡝ࠊ࿡࡟ࡲࡘࢃࡿⓎ⾲ࢆ⥆ࡅ࡚࠸ࡿ᫂἞኱Ꮫ ᐑୗⰾ᫂ᩍᤵ࡜ᑐㄯࠋ
࠙࿡ࡢ๰㐀ே 㧘ᶫ㈗ὒ ᮍ᮶࿡᥈ゼࠚࠖࠊvol. 1ࠊYouTubeࠊ
2022 ᖺ 11 ᭶ 21 ᪥
50. ᐑୗⰾ᫂ࠊࠕ࢟ࣜࣥ㹆㹂㸫3 ᪥⥆ఙ 㟁Ẽ࿡ぬ࡛ࡢሷ࿡ቑᙉຠᯝ࡞࡝ࡀཷ㈹ࠖࠊYahoo!
Newsࠊ2022 ᖺ 11 ᭶ 21 ᪥
51. ᐑୗⰾ᫂ࠊ
ࠕᮍ᮶࿡᥈ゼ ࿡ぬ࣓ࢹ࢕࢔ࠕTTTVࠖࠖ࠙ᑐㄯື⏬ࠚࠊFood Tech Trend Newsࠊ2022 ᖺ 11 ᭶ 22 ᪥
52. ᐑୗⰾ᫂ࠊ
ࠕ㨱ἲࡢ͆࿡ኚ͇ࢫࣉ࣮ࣥ㸤࠾ࢃࢇࠕ࢚ࣞ࢟ࢯࣝࢺࠖ ῶሷ⏕ά࡟⚟㡢ࠖࠊ2023
ᖺࣄࢵࢺணࣛࣥ࢟ࣥࢢࠊ᪥⤒ࢡࣟࢫࢺࣞࣥࢻࠊ2022 ᖺ 11 ᭶ 22 ᪥

53. ᐑୗⰾ᫂ࠊࠕNHK World Japan ࡢ࢖ࣥࢱࣅ࣮ࣗࠖAsian View - Radio | NHK WORLDJAPAN Live & Programsࠖࠊ2022 ᖺ 11 ᭶ 25 ᪥
54. ᐑୗⰾ᫂ࠊࠕMacBook Pro ࡢ͆ࣀࢵࢳ͇࡛࣐࢘ࢫ᧯సࡀ㐜ࡃ࡞ࡿၥ㢟ࢆᨵၿࠊࡑࡢ᪉ἲ
ࡣ㸽 ᫂἞኱ࡀᐇドࠖࠊIT media NEWSࠊInnovative Tech㸬ࠊ2022 ᖺ 11 ᭶ 21 ᪥
55. బ⸨ឡࠊᐑୗⰾ᫂ࠊࠕ࢚ࣞ࢟ࢯࣝࢺ㸬ῶሷ㣗ࢆ࠾࠸ࡋࡃࢧ࣏࣮ࢺ㸬ࠕ࢚ࣞ࢟ࢯࣝࢺࠖࢹࣂ
࢖ࢫࡀ͆㟁Ẽࡢຊ͇࡛᪥ᮏࡢ㣗༟ࢆኚ࠼ࡿ㸬ࣅࢪࣙࢼ࣮ࣜࡢኌ࡜⫈ࡅࠖࠊࡳࢇ࡞ࡢ௓ㆤࠊ
2022 ᖺ 12 ᭶ 12 ᪥
56. ᐑୗⰾ᫂ࠊ
ࠕῶሷ㣗ࡀࠦ㟁Ẽࡢຊࠨ࡛⨾࿡ࡋࡃ࡞ࡿ!?࢟ࣜࣥࡢ㣗ჾᆺࢹࣂ࢖ࢫࠕ࢚ࣞ࢟ࢯ
ࣝࢺࠖࢆヨࡋ࡚ࡳࡓ㸬ࠖࠊ㸾DIMEࠊ2022 ᖺ 12 ᭶ 26 ᪥
57. ᐑୗⰾ᫂ࠊ
ࠕ࢚ࣞ࢟ࢯࣝࢺ㸬ᐇᅾࡋࡓࠕ㨱ἲࡢ㣗ჾࠖ㛤Ⓨ⪅ࡢ㢪࠸࡜ࡣ?ࠖࠊࠕ14 Ⰽࡢ࣌ࣥࠖࠊ
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58. ᐑୗⰾ᫂ࠊࠕ㟁Ẽ࡛ሷ࿡ࠊ᪨࿡ࢆቑࡍࢫࣉ࣮ࣥࢆ࢟ࣜࣥࡀ㛤Ⓨࠋ͆࿡ぬࣁࢵࢡࢸࢡࣀࣟࢪ
࣮͇ࡢ᭱ඛ➃㸟ࠖࠊࠕ⤒῭ࣅࢪࢿࢫࠖ㐌ࣉࣞ NEWSࠊ2023 ᖺ 2 ᭶ 15 ᪥
59. ᐑୗⰾ᫂ࠊ
ࠕ≀యࡢ͆ྥࡇ࠺ഃ͇ࡀ㏱ࡅ࡚ぢ࠼ࡿ୙ᛮ㆟࡞࣮࢝ࢻࡀヰ㢟 ྂ඾ⓗ࡞௙᥃ࡅ࡛◊✲⪅ࡀఏ࠼ࡓ࠸ࡶࡢ࡜ࡣࠖࠊࠕITࠖYahoo!ࠊ2023 ᖺ 2 ᭶ 17 ᪥
60. ᐑୗⰾ᫂ࠊᩥ໬ᨺ㏦ࠕᮧୖಙ஬ࡃࢇ࡜⤒῭ࡃࢇࠖࠕ᪥ᮏࡢ㣗༟ࡀኚࢃࡿ࠿ࡶࡋࢀ࡞࠸ᢏ⾡ࠕ࢚ࣞ࢟ࢯࣝࢺࠖࠖࠊ2023 ᖺ 2 ᭶ 25 ᪥ 9㸸00㹼10㸸00
61. ᐑୗⰾ᫂ࠊࠕ࢚ࣞ࢟ࢯࣝࢺࠑయ㦂࣏ࣝࠒῶሷ㣗ࡀ⨾࿡ࡋࡃ࡞ࡿ㸽 ࢟ࣜࣥࡀ㛤Ⓨ୰ࡢ͆ሷ࿡ࡀ 1.5 ಸ࡟࡞ࡿ͇࠾᳐㸤ࢫࣉ࣮࢚ࣥࠗࣞ࢟ࢯࣝࢺ࠘ࡢᐇຊࢆ᳨ドࡋ࡚ࡳࡓ㸬ࠖࠊࠕᩍ㣴࢝ࣝࢳ࣮ࣕࠖ㞟ⱥ♫࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶ 9 ᪥
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1. ኱㇂ᬛᏊࠊ
ࠕࣞࢺࣟࢤ࣮࣒ࡢ͆ᅵ⟶࣮࣡ࣉ͇ࢆ≀⌮⿦⨨࡛⾲⌧ ࣟ࣎ࢵࢺࠕGame Orderࠖ᫂኱࡞࡝ࡀ㛤ⓎࠖࠊIT Media Innovative Techࠊ2022 ᖺ 10 ᭶ 25 ᪥ 8 ᫬බ㛤
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1. ୰ᓥࡉࡕᏊࠊ
ࠕSTEAM ᩍ⫱⪅ࡢ୰ᓥẶ ୓༤࡛ࠕ๰ࡿᏛࡧࠖ࠺ࡡࡾ࡟ࠖࠊ᪥⤒ Biz Gateࠊ
2023 ᖺ 2 ᭶ 11 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᮌ ᮧ  ᬡ
1. ᮤ⪷ᯘࠊᒣᮏ୍ᚨࠊᮌᮧᬡࠊࠕࠕ⏕࿨ࡢవⓑࡢ⨾ࠖ༸Ẇෆࡢ✵ࡁ✵㛫ࡣ⣽⬊㓄ิࢆไᚚࡍ
ࡿ̿ᩘᏛ࡜⏕≀ᐇ㦂ࡢ⼥ྜ◊✲࡛⏬ᮇⓗ࡞⣽⬊㓄ิ࣓࢝ࢽࢬ࣒ࢆゎ᫂ࠖࠊࣉࣞࢫ࣮ࣜࣜࢫࠊ
2022 ᖺ 5 ᭶ 10 ᪥https://www.nig.ac.jp/nig/images/research_highlights/PR20220513.pdf
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1. ᓥᘯᖾࠊࠕ࣓ࣟࣥࡢ⥙┠࡟ἲ๎࠶ࡾ ⛉Ꮫࡀ᪥ᮏࡢᮍ᮶࡟ᚲせ࡞⌮⏤ࠖࠊ⏘⤒᪂⪺࢜ࣥࣛ
࢖ࣥ∧ࠊ2022 ᖺ 10 ᭶ 1 ᪥
2. ᓥᘯᖾࠊ
ࠕࣂࣛࣂࣛ࡟ぢ࠼ࡿ࣓ࣟࣥࡢ⥙┠ᶍᵝ࡟ࠊඹ㏻ࡢ⤫ィⓗἲ๎ࡀᏑᅾ ᒣ᲍኱ᏛࡀⓎぢࠖࠊ኱Ꮫࢪ࣮ࣕࢼࣝ ONLINEࠊ2022 ᖺ 10 ᭶ 2 ᪥
3. ᓥᘯᖾࠊࠕ࣓ࣟࣥ኱ዲࡁ࡞ᩍᤵࠊ⥙┠ࡢἲ๎ࢆⓎぢࡋᩘᘧ࡟ 㑅ูసᴗ࡟ᛂ⏝ᮇᚅࠖࠊᮅ᪥᪂⪺ DIGITALࠊ2022 ᖺ 10 ᭶ 16 ᪥
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1. ಛ㔝༤ࠊInterfacial Phenomena in Reaction-Diffusion Systemsࠊࣂࣥࣇᅜ㝿◊✲ࢫࢸ࣮ࢩࣙࣥ (࢝ࢼࢲ)ࠊࣁ࢖ࣈࣜࢵࢻᙧᘧࠊᅜ㝿◊✲㞟఍ࡢ௦⾲ୡヰேࠊ2022 ᖺ 7 ᭶ 31 ᪥㹼
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2. ಛ㔝༤ࠊReaDiNet 2023: International Conference on Parabolic and Stochastic Models
in Mathematical Biologyࠊࣃ࣭ࣜࢧࢡࣞ኱Ꮫ㸦Orsay, France)ࠊࣁ࢖ࣈࣜࢵࢻᙧᘧࠊᅜ
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1 .  ஧ᐑᗈ࿴ࠊThe 13th Japan̺Taiwan Joint Workshop for Young Scholars in Applied
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1. Ἑ㔝ಇ୔ࠊICMMA2022 International Conference on “Topology and its Applications toEngineering and Life Science” (organizing committee, chair)ࠊ2022 ᖺ 11 ᭶ 28 ᪥㹼30 ᪥122

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1. ᯇᒸ┤அࠊThe 11th Japan-Vietnam Joint Seminar on Commutative Algebra -by andfor young mathematicians-ࠊ࣋ࢺࢼ࣒㸦ࣁࣀ࢖㸧ࠊ㐲⸨┤ᶞࠊ኱㛵୍⚽ࠊDoan Trung
CuongࠊLe Thi Than NhanࠊTran Nam TrungࠊHoang Le Truong ࡜ࡢඹྠ㛤ദࠊ2023
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1. 㕥ᮌṇ᫂ࠊTopology and Computer 2022ࠊୡヰே ᐑ ㊰ ᬛ ⾜
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1. ▼⏣⚈Ꮚࠊ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ Math Ubiquitous㸸ᩘ⌮⛉Ꮫࡍࡿ᫂἞኱Ꮫ ➨ 8ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕᮍ᮶ࢆᣅࡃࣟ࣎ࢵࢺࢸࢡࣀࣟࢪ࣮ࠖࠊࢥ࣮ࢹ࢕ࢿ࣮ࢱ࠾ࡼࡧ⥲ྜ
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1. ཭ᯞ᫂ಖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ⱝᡭࡢ఍୺ദࠕ➨ 3 ᅇⱝᡭ◊✲஺ὶ఍ࠖࠊ࢜ࣥࣛ࢖ࣥ㸦୺ᰝ㸧ࠊ
2022 ᖺ 9 ᭶ 11 ᪥
2. ཭ᯞ᫂ಖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ⱝᡭࡢ఍୺ദࠕ➨ 8 ᅇᏛ⏕◊✲Ⓨ⾲఍ࠖࠊᒸᒣ┴ᒸᒣᕷࠊ࢜
ࣥࣛ࢖ࣥ㸦୺ᰝ㸧ࠊ2023 ᖺ 3 ᭶ 10 ᪥  HILHORST, Danielle
1 .  Hilhorst, Danielle, ReaDiNet 2023: International conference on parabolic andstochastic models mathematical biology, Orsay, France, January 3-6, 2023
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◊✲㞟఍ࡢ୺ദࠊ2022 ᖺ 5 ᭶ 23 ᪥123ᩍ⫱ᩘ⌮㒊㛛 ዉ Ⰻ ▱ ᝴
1. ዉⰋ▱᝴ࠊᩥ⛉┬ඹྠ◊✲ᣐⅬ MIMS ⌧㇟ᩘ⌮ᏛᣐⅬඹྠ◊✲㞟఍ࠕᢡ⣬ࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝◊✲ϪࠖࠊZoom ఍㆟ࠊ⤌⧊ጤဨ㛗ࠊ2022 ᖺ 12 ᭶ 16
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2. Chie Nara, Member of Program Committee of TJCDCGGG 2022, Tokyo Univ. of

Science, Zoom, Sept. 9-11, 2022ඛ➃ᩘ⌮㒊㛛
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1. す᳃ᣅࠊ2022 ᖺᗘ᪥ᮏᩘ⌮⏕≀Ꮫ఍኱఍୺ദ(ᙺ๭:኱఍ጤဨ㛗)ࠊ2022 ᖺ 9 ᭶ 5 ᪥㹼7᪥ ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊ᪥ᮏᶵᲔᏛ఍➨ 35 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊࠕCAE/CAD/CAM/CG/CAT/CSCW OS ௻⏬ࠖࠊ㮵ඣᓥ኱Ꮫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 11 ᭶ 17 ᪥
2. ⴗཎ୍㑻ࠊ᪥ᮏᏛ⾡఍㆟ࠊ➨ 11 ᅇィ⟬ຊᏛࢩ࣏ࣥࢪ࣒࢘୺ദ࣓ࣥࣂ࣮ࠊ2022 ᖺ 12 ᭶ 5
᪥3. ⴗཎ୍㑻ࠊMIMS ◊✲㞟఍ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖࠊ᫂἞኱Ꮫ୰㔝࢟ࣕࣥࣃࢫࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶ 15 ᪥
4. ⴗཎ୍㑻ࠊMIMS ◊✲㞟఍ࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖࠊ᫂἞኱Ꮫ୰㔝࢟ࣕࣥࣃࢫࠊ࢜ࣥࣛ࢖ࣥࠊ2023 ᖺ 3 ᭶ 22 ᪥ ⓑ ▼ ඔ ᱻ
1. ⓑ▼ඔᱻ, ICMMA2022 International Conference on “Topology and its Applications toEngineering and Life Science”, ࠕࢺ࣏ࣟࢪ࣮࡜ࡑࡢᕤᏛ㸪⏕࿨⛉Ꮫ࡬ࡢᛂ⏝ࠖ, 2022 ᖺ
11 ᭶ 28 ᪥ï30 ᪥ ᐇ⾜ጤဨ఍2. ⓑ▼ඔᱻ, MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ ࢜ࣥࣛ࢖ࣥࢳ࣮ࣗࢺࣜ࢔ࣝࢩ࣮ࣜࢬࠕPython ࡟ࡼࡿࢹ࣮ࢱゎᯒ࡜ᩘ್ィ⟬ධ㛛ࠖࠊ඲ 2 ᅇࠊ2022 ᖺ 12 ᭶ 1 ᪥ࠊ22 ᪥ᩥ⌮⼥ྜ◊✲㒊㛛 ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊࠕ㘒ぬࡢࣔࢹࣜࣥࢢ࣭ゎᯒ࡜ࡑࡢᛂ⏝㸸㘒ぬࡢ➨ 17 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠖࠊ
⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬඹྠ◊✲㞟఍㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ⤌⧊ጤဨ㛗ࠊ2023 ᖺ 3 ᭶ 2㹼3 ᪥124

⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1. ᒣཱྀᬛᙪࠊMIMS㸫RITS㸦ᒣཱྀ኱Ꮫ᫬㛫㍈◊✲ᡤ㸧㐃ᦠࢭ࣑ࢼ࣮㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧㸸
➨ 1 ᅇ 2022 ᖺ 6 ᭶ 27 ᪥ࠊ➨ 2 ᅇ 2022 ᖺ 7 ᭶ 25 ᪥ࠊ➨ 3 ᅇ 2022 ᖺ 11 ᭶ 24 ᪥ࠊ➨
4 ᅇ 2022 ᖺ 12 ᭶ 15 ᪥ࠊ➨ 5 ᅇ 2023 ᖺ 1 ᭶ 20 ᪥ࠊ➨ 6 ᅇ 2023 ᖺ 2 ᭶ 24 ᪥ ⛅ ᒣ ṇ ࿴
1. ⛅ᒣṇ࿴ࠊ⣲ᮦ࡟ࡼࡗ࡚ኚࢃࡿࠊ
ࠗయ࠘ࡢᘓ⠏ᕤἲ㸦࠿ࡽࡔᕤົᗑ㸧(௧࿴ 2 ᖺᗘ㹼௧࿴ 6ᖺᗘ ᩥ㒊⛉Ꮫ┬⛉Ꮫ◊✲㈝⿵ຓ㔠Ꮫ⾡ኚ㠉㡿ᇦ◊✲(A)) ኟࡢຮᙉ఍ࠊᐩᒣ኱Ꮫ஬⚟࢟ࣕࣥࣃࢫࠊ(ୡヰே࡜ࡋ࡚ฟᖍ)ࠊ2022 ᖺ 9 ᭶ 13㹼14 ᪥ ⷜ  ෤ 㐲
1. Dongyuan Xiao, International Conference on Nonlinear Partial Differential
Equations 2022 in honor of Professor Hiroshi Matano’s 70th Birthday, October 19㸫
21, 2022
7.5 ᅜෆእ㞟୰ㅮ⩏ᇶ┙ᩘ⌮㒊㛛 ಛ 㔝  ༤
1 .  ಛ㔝༤ࠊᮾி኱Ꮫ኱Ꮫ㝔ᩘ⌮⛉Ꮫ◊✲⛉㞟୰ㅮ⩏ࠕᩘ⌮⛉Ꮫ⥆ㄽ D / ᩘ⌮⛉Ꮫ≉ูㅮ⩏
XI㺁ࠊ㺀཯ᛂᣑᩓ᪉⛬ᘧࡢゎࡢࢲ࢖ࢼ࣑ࢡࢫ㺁ࠊ2022 ᖺ 11 ᭶ 7 ᪥㹼11 ᪥ ⯚ ᮌ ┤ ஂ
1. ⯚ᮌ┤ஂࠊMini-Course, “Stochastic Analysis and its Applications”, Yau Mathematical
Sciences Center, Tsinghua University㸦Ύ⳹኱Ꮫ㸧, 2022 ᖺ 3 ᭶ 8 ᪥㹼6 ᭶ 10 ᪥ ྜྷ ⏣ ೺ ୍
1. ྜྷ⏣೺୍ࠊ༓ⴥ኱Ꮫ㞟୰ㅮ⩏㸸ࠕ௦ᩘᏛ≉ㄽ㹼༢㡯ᘧࡢィ⟬࠿ࡽጞࡲࡿ⤌ྜࡏㄽⓗྍ᥮௦ᩘධ㛛ࠖࠊ2022 ᖺ 9 ᭶ 8 ᪥ࠊ9 ᪥ࠊ20 ᪥ࠊ21 ᪥⌧㇟ᩘ⌮㒊㛛 ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊࠕ⌧㇟ࡢ⌮ゎ࡜ᗈࡀࡿᩘᏛࠖࠊᓥ᰿኱Ꮫ㞟୰ㅮ⩏ࠊ2022 ᖺ 11 ᭶ 7㹼11 ᪥
2. ▮ᓮᡂಇࠊ
ࠕ㜵⅏ᩘᏛࠖ
ࠊᮾி⌮⛉኱Ꮫ㞟୰ㅮ⩏[2 ᅇ]ࠊ㔝⏣࢟ࣕࣥࣃࢫࠊ2022 ᖺ 11 ᭶ 22 ᪥
3. ▮ᓮᡂಇࠊࠕ㜵⅏ᩘᏛࠖࠊᮾ໭኱Ꮫ㞟୰ㅮ⩏ࠊ2022 ᖺ 12 ᭶ 4㹼9 ᪥

125

 ཭ ᯞ ᫂ ಖ
1. ཭ᯞ ᫂ಖࠊṊⶶ㔝኱ᏛᕤᏛ㒊ᩘ⌮ᕤᏛ⛉㞟୰ㅮ⩏ࠕᩘ⌮ᕤᏛᐇ㦂ࠖࠊṊⶶ㔝኱Ꮫ ᭷᫂࢟ࣕࣥࣃࢫࠊᑐ㠃ࠊ2022 ᖺ 8 ᭶ 22 ᪥㹼27 ᪥ ᒣ ᮏ ㄃ ኈ
1. ᒣᮏ㄃ኈࠊ᫂἞኱Ꮫ኱Ꮫ㝔◊✲⛉㛫ඹ㏻⛉┠ࠕࣛ࢖ࣇࢧ࢖࢚ࣥࢫࢹ࣮ࢱゎᯒࠖ㸦᫓Ꮫᮇ 14 ᅇ㸧
2. ᒣᮏ㄃ኈࠊᖇி⛉Ꮫ኱Ꮫࠕ࢔ࢽ࣐ࣝࢧ࢖࢚ࣥࢫࢺࣆࢵࢡࢫࠖ㸦࣒࢜ࢽࣂࢫ 1 ᅇ㸧ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻㸪ࠕ⮬ື㌴࡟㛵ࢃࡿᩘ⌮ᕤᏛ㸫⾪✺ࢩ࣑࣮ࣗࣞࢩࣙࣥ࠿ࡽ⮬ື㐠㌿ AI ࡲ࡛㸫ࠖࠊṊⶶ㔝኱Ꮫ࡟࡚㞟୰ㅮ⩏ࠊ2022 ᖺ 5 ᭶ 12 ᪥
2. ⴗཎ୍㑻ࠊ᫂἞኱Ꮫᒾᡭ┴኱⯪Ώᕷ㐃ᦠㅮᗙ㸦᫂἞኱Ꮫ♫఍㐃ᦠᐊ㸧ࠊ2022 ᖺ 11 ᭶ 30
᪥ࠊ12 ᭶ 7 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒾ ᮏ ┿ ⿱ Ꮚ
1. ᒾᮏ┿⿱Ꮚࠊࠕ⌧㇟ᩘ⌮ IIIࠖࠊᓥ᰿኱Ꮫ⥲ྜ⌮ᕤᏛ㒊ᩘ⌮⛉Ꮫ⛉㸦㞟୰ㅮ⩏㸧ࠊ2022 ᖺ 9
᭶ 20㹼22 ᪥ࠊ29㹼30 ᪥
7.6 ࢔࢘ࢺ࣮ࣜࢳάື

ᇶ┙ᩘ⌮㒊㛛 ಛ 㔝  ༤
1. ಛ㔝༤ࠊᾏእࡢ኱Ꮫ࡟࠾ࡅࡿᩍᤵ㈨᱁㸦Habilitation㸧ᑂᰝጤဨࠊ࣮ࣟࣞࢾ኱Ꮫ㸦Nancy,
France㸧ࠊ2022 ᖺ 12 ᭶ 16 ᪥ Ἑ 㔝 ಇ ୔
1. Ἑ㔝ಇ୔ࠊNHK ࢝ࣝࢳ࣮ࣕࢭࣥࢱ࣮⌧௦ᩘᏛධ㛛ㅮᗙࠕ⤖ࡧ┠ࢆ⌧௦ᩘᏛ࡛ㄞࡳゎࡃࠖࠊ
2022 ᖺ 8 ᭶ 28 ᪥
2. Ἑ㔝ಇ୔ࠊNHK ࢝ࣝࢳ࣮ࣕࢭࣥࢱ࣮⌧௦ᩘᏛධ㛛ㅮᗙࠕࢺ࣏ࣟࢪ࣮࡛᥈ࡿࢹ࣮ࢱࡢ࠿ࡓ
ࡕࠖࠊ2023 ᖺ 2 ᭶ 4 ᪥⌧㇟ᩘ⌮㒊㛛 ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊ5 㝈ࠕၥ㢟ࢆࡘ࠿ࡴࡓࡵࡢᛮ⪃ࡢࢪࣕࣥࣉ㸫Ꮫ㒊Ꮫ⛉㑅ࡧࡢỴࡵᡭ㸸࡝࠺ࡋ࡚vs ࡝࠺ࡍࡿࠖࠊ 6 㝈ࠕ༞ᴗ⏕ࠊ⌧࣭኱Ꮫ㝔⏕ࡢ 2 ே࠿ࡽࡢ࣓ࢵࢭ࣮ࢪࠖࠊỈᡞᒸᣅᾏࠕẟ⣽⟶⌧㇟ࡢᩘ⌮ゎᯒࠖࠊᕷ⏣ඃࠕᩘᏛ⏕άࡢࢫࢫ࣓ࠖࠊ2022 ᖺᗘ㧗኱㐃ᦠㅮᗙࠊ᫂἞㧗ᰯㄪᕸ࢟ࣕࣥࣃࢫࠊ2022 ᖺ 6 ᭶ 15 ᪥

126

2. ▮ᓮᡂಇࠊࠕ኱Ꮫ㸪Ꮫ㒊㸪Ꮫ⛉㑅ࡧࡢỴࡵᡭ㸸ࠕ࡝࠺ࡋ࡚ vs ࡝࠺ࡍࡿࠖ㸫ࡇࢇ࡞ᩘᏛࡶ
࠶ࡿࡢ࡛ࡍ㸬ᩘᏛࢆ㏻ࡋ࡚┿⌮ࢆぢࡿ┠ࢆ㣴࠾࠺㸟ࠖࠊ2022 ᖺᗘ᫂἞኱Ꮫ㧗኱㐃ᦠࣉࣟࢢ࣒ࣛ㹙ฟᙇㅮ⩏㹛ࠊ⋊༠ᇸ⋢㧗ᰯࠊ2022 ᖺ 7 ᭶ 12 ᪥
3. ▮ᓮᡂಇࠊ
ࠕᩘᏛ⛉࡛ࡣࡇࢇ࡞ࡇ࡜ࡀᏛ࡭ࡲࡍ̾̾࡝࠺ࡋ࡚ vs. ࡝࠺ࡍࡿࢆ㍈࡟ࠖࠊ᫂἞኱
Ꮫ࣮࢜ࣉࣥ࢟ࣕࣥࣃࢫ 2022ࠊᩘᏛ⛉ᶍᨃᤵᴗ㸦඲ 4 ᅇ㸧ࠊ⏕⏣࢟ࣕࣥࣃࢫ A301㸩ࢧࢸࣛ࢖ࢺᩍᐊ A302ࠊ2022 ᖺ 8 ᭶ 6㹼7 ᪥
4. ▮ᓮᡂಇࠊࠕ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ㸸↓ḟඖ㔞ࢆព㆑ࡋ࡚ୡࡢ୰ࢆぢࡿ(2 ᅇ)ࠖࠊ➨ 1 㒊 ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙࠊ➨ 2 ᅇ 㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ࠊ᫂἞኱Ꮫ
MIMSࠊZoom ࢜ࣥࣛ࢖࣭ࣥࣜ࢔ࣝࢱ࢖࣒㛤ദࠊ2022 ᖺ 10 ᭶ 8㹼9 ᪥
5. ▮ᓮᡂಇࠊ5 㝈ࠕၥ㢟ࢆࡘ࠿ࡴࡓࡵࡢᛮ⪃ࡢࢪࣕࣥࣉࠖ๪㢟ࠕࢡࢪࣛࡢࡼ࠺࡟኱ࡁ࡞㫽ࡀ࠸࡞࠸ࡢࡣ࡞ࡐ࠿㸽̾̾̾̾↓ḟඖ㔞ࢆព㆑ࡋ࡚ୡࡢ୰ࢆぢࡿࠖࠊ6 㝈ࠕձࠕ༞ᴗ⏕ࠊ⌧࣭኱Ꮫ㝔⏕࠿ࡽࡢ࣓ࢵࢭ࣮ࢪࠖỈᡞᒸᣅᾏࠊղࠕᩘᏛ⛉࡛ࡣࡇࢇ࡞ࡇ࡜ࡀᏛ࡭ࡲࡍ̾̾̾̾࡝࠺
ࡋ࡚ vs. ࡝࠺ࡍࡿࢆ㍈࡟ࠖࠖࠊ2022 ᖺᗘ㧗኱㐃ᦠㅮᗙࠊ᫂἞㧗ᰯㄪᕸ࢟ࣕࣥࣃࢫࠊ2022
ᖺ 10 ᭶ 12 ᪥
6. ▮ᓮᡂಇࠊ
ࠕㄡ࡛ࡶᴦࡋࡵࡿᩘᏛࡢᤵᴗ㸸ࣆࢱࢦࣛࢫࡢ㉗ࡾ≀ࠖࠊLoohcs ≉ูᤵᴗࠊLoohcsࠊ
2022 ᖺ 10 ᭶ 18 ᪥
7. ▮ᓮᡂಇࠊࠕㄡ࡛ࡶᴦࡋࡵࡿᩘᏛࡢᤵᴗ㸸㔜ᚰࡢࡣ࡞ࡋ࡜ࢥ࣐సࡾࠖࠊLoohcs ≉ูᤵᴗࠊ
Loohcsࠊ2022 ᖺ 11 ᭶ 16 ᪥
8. ▮ᓮᡂಇࠊ
ࠕ㜵⅏ᩘᏛࠖࠊ2022 ᖺᗘ⏕⏣ᆅ༊㧗኱㐃ᦠࣉࣟࢢ࣒ࣛࠊ⏕⏣࢟ࣕࣥࣃࢫࠊ 2022
ᖺ 11 ᭶ 19 ᪥
9. ▮ᓮᡂಇࠊࠕゎ࠿࡞࠸ᩘᏛࠖࠊ㒔❧ᅜศᑎ㧗ᰯㅮ₇ࠊ2022 ᖺ 12 ᭶ 17 ᪥
10. ▮ᓮᡂಇࠊࠕࢣࣉ࣮ࣛࡢ㉗ࡾ≀ࠖࠊᗈᑿᏛᅬ Xmathࠊ2022 ᖺ 12 ᭶ 24 ᪥
11. ▮ᓮᡂಇࠊࠕࡶࡢࡢぢ࠼᪉࡜㘒どࠖࠊᩘ⌮య㦂ࢭ࣑ࢼ࣮㸾ᅜᮏዪᏊ㧗➼Ꮫᰯ (1 ᖺ⏕ᑐ㇟)ࠊ
2023 ᖺ 3 ᭶ 1 ᪥
12. ▮ᓮᡂಇࠊࠕᬯྕ໬ࡢࡋࡃࡳ㸸ࡰࡃࡽࡣ⣲ᅉᩘศゎࡢ㞴ࡋࡉ࡟Ᏺࡽࢀ࡚࠸ࡿࠖ
ࠊᗈᑿᏛᅬࢫ࣮ࣃ࣮࢔࢝ࢹ࣑࢔㸦୰Ꮫ⏕ᑐ㇟㸪㧗ᰯ 1㸪2 ᖺ⏕ࡣ௵ព㸧
ࠊ2023 ᖺ 3 ᭶ 18 ᪥
13. ▮ᓮᡂಇࠊࠕࢃ࠿ࡽ࡞࠸ࡅ࡝ゎࡅࡿᩘᏛ㸪ࢃ࠿ࡿࡅ࡝ゎࡅ࡞࠸ᩘᏛࠖࠊ௜ᒓ୰Ꮫ㐃ᦠࠊ
2023 ᖺ 3 ᭶ 23 ᪥ ▼ ⏣ ⚈ Ꮚ
1. ▼⏣⚈Ꮚࠊࠕᒎ㛤཰⦰ᵓ㐀ࡢࢹࢨ࢖ࣥࠖࠊ2022 ᖺᗘ⛅ᮇ ᫂἞኱Ꮫࣜࣂࢸ࢕࢔࢝ࢹ࣑࣮
ㅮᗙࠕᏱᐂᵓ㐀≀ࡸ཰⣡࡟౽฼࡞⏕ά⏝ရጞࡵᗈ⠊ᅖ࡟ά㌍ࡍࡿᢡ⣬ᕤᏛࠖࠊ᫂἞኱Ꮫࠊ
࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 11 ᭶ 19 ᪥ ཭ ᯞ ᫂ ಖ
1. ཭ᯞ᫂ಖࠊ
ࠕ῰⁫Ꮫධ㛛㹼ᩘ⌮ࣔࢹࣝࡀᑟࡃ῰⁫྾཰㐠㌿⾡࡜ࡣ㸽㹼ࠖ
ࠊ2022 ᖺᗘ࠾࠾ࡉ

127

࠿ᩥ໬ࢭ࣑ࢼ࣮ࠕ኱㒔ᕷ࠾࠾ࡉ࠿ࡢ࡞ࡾࡓࡕࠖ
ࠊ኱㜰ᗓ྿⏣ᕷࠊ2022 ᖺ 5 ᭶ 18 ᪥
2. ཭ᯞ᫂ಖࠊࠕ㘒ど❧యࡢୡ⏺ࢆయ㦂ࡋࡼ࠺㸫ගࡢ┤㐍࡜཯ᑕ㸫ࠖࠊ㧗ᵳᕷ௧࿴ 4 ᖺᗘኟఇࡳᏊ࡝ࡶ኱Ꮫࠊ኱㜰ᗓ㧗ᵳᕷࠊ2022 ᖺ 7 ᭶ 30 ᪥ Ᏻ 㒊 ༤ ᯞ
1. Ᏻ㒊༤ᯞࠊࠕ50 ௦࠿ࡽࡢ⮬ศ෌Ⓨぢ࡜ᮍ᮶࢟ࣕࣜ࢔ࡢసࡾ᪉ࠖࠊ᫂἞኱Ꮫබ㛤ㅮᗙࣜࣂࢸ
࢕࢔࢝ࢹ࣑࣮ 2022 ᖺ᫓ᮇㅮᗙࠊ2022 ᖺ 6 ᭶ 9 ᪥㹼9 ᭶ 22 ᪥
2. Ᏻ㒊༤ᯞࠊࠕ50 ௦࠿ࡽࡢ⮬ศ෌Ⓨぢ࡜ᮍ᮶࢟ࣕࣜ࢔ࡢసࡾ᪉ࠖࠊ᫂἞኱Ꮫ࣭ᒾᡭ┴኱⯪Ώᕷࡢ㐃ᦠㅮᗙࠊ2022 ᖺ 11 ᭶ 30 ᪥ࠊ12 ᭶㸵᪥ᩍ⫱ᩘ⌮㒊㛛 ዉ Ⰻ ▱ ᝴
1. ዉⰋ▱᝴ࠊࠕᏱᐂᵓ㐀≀ࡸ཰⣡࡟౽฼࡞⏕ά⏝ရጞࡵᗈ⠊ᅖ࡟ά㌍ࡍࡿᢡ⣬ᕤᏛ㸬ከゅᙧࢆᢡࡗ࡚ヨࡑ࠺㸸✀ࠎࡢᶵ⬟ࢆࡶࡘ❧యᙧᡂࠖࠊ᫂἞኱Ꮫࣜࣂࢸ࢕࢔࢝ࢹ࣑࣮ㅮᗙࠊ
Zoom ఍㆟ࠊ2022 ᖺ 11 ᭶ 26 ᪥ඛ➃ᩘ⌮㒊㛛
 す ᳃  ᣅ
1. す᳃ᣅࠊ
ࠕ㈼ࡃ࡞࠸ಶࡓࡕ࡟ࡼࡿ㈼࠸⤌⧊࡙ࡃࡾ ̾࢔ࣜࡢ♫఍⾜ືࢆ⾜ືィ ࡜ᩘ⌮ࣔࢹࣝ࠿ࡽゎ᫂ࡍࡿ̾ࠖࠊ➨ 36 ᮇ௻ᴗ◊✲఍ CAMM ࣇ࢛࣮࣒ࣛᮏ౛఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2022
ᖺ 12 ᭶ 2 ᪥
2. す᳃ᣅࠊ௚ 4 ྡࠊࠕࣇ࢓ࣥࢲ࣒࡜⇕≬ࡢཎ⌮㹺⮬ᚊศᩓ໬ࡍࡿ᫬௦ࡢᖾ⚟ㄽࠖ, ༤ሗᇽ UoCࢭ࣑ࢼ࣮ࠊ㉥ᆏ Biz ࢱ࣮࣡ࠊࢡࣟࢫࢺ࣮ࢡㅮ₇ (YouTube ྠ᫬㓄ಙ)㸪2023 ᖺ 1 ᭶ 19 ᪥
3. す᳃ᣅ㸪ࠕsteAm BAND Ꮫࡧࡢ༠ዌࢥࣥࢸࢫࢺࠖ㸪୺ദ ୍⯡♫ᅋἲே steAm BANDࠊ࣓ࣥࢱ࣮࡜ࡋ࡚ཧຍࠊhttps://steam-band.com/manabinokyousoucontest-0/ᩥ⌮⼥ྜ◊✲㒊㛛 ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊࠕぢࡿ௙⤌ࡳࢆᩘ⌮࡛᥈ࡿ㹼ࢃ࠿ࡗ࡚࠸࡚ࡶಟṇ࡛ࡁ࡞࠸❧య㘒どࡢୡ⏺ࠖࠊ᫂἞኱Ꮫ≉ูᤵᴗ ᫂἞኱Ꮫ㛤㑥㧗ᰯࠊἈ⦖┴❧㛤㑥㧗ᰯࠊ2022 ᖺ 5 ᭶ 17 ᪥
2. ᮡཎཌྜྷࠊࠕぢࡓࡶࡢࢆಙࡌ࡚ࡼ࠸ࡢ࡛ࡋࡻ࠺࠿㹼୙ྍ⬟❧యࡢ୙᮲⌮ࡢୡ⏺㹼ࠖࠊ᫂἞኱Ꮫ㧗▱┴ᨭ㒊බ㛤ㅮᗙࠊ㧗▱ᕷᇛす㤋ࠊ2022 ᖺ 6 ᭶ 4 ᪥
3. ᮡཎཌྜྷࠊࠕ୙ᛮ㆟࡞❧యࢆసࢁ࠺㹼࡞ࢇ࡛ࡶ྾ᘬ 4 ᪉ྥࡍ࡭ࡾྎ㹼ࠖࠊᕤస࣮࣡ࢡࢩࣙ
ࢵࣉࠊబ㈡᪂⪺♫ࠊ2022 ᖺ 7 ᭶ 23 ᪥
4. ᮡཎཌྜྷࠊࠕேࡀ㘒どࢆ㉳ࡇࡍࡢࡣࠊ⏕ࡁࡿࡓࡵࠖ
ࠊ᫂἞኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ➨7 ᅇࠊබ㛤ࢩ࣏ࣥࢪ࣒࢘㸦࢜ࣥࣛ࢖ࣥㅮ₇㸧ࠊ2022 ᖺ 7 ᭶ 28 ᪥

128

5. ᮡཎཌྜྷࠊࠕࡧࡗࡃࡾ㸟࠾࡝ࢁࡁࡢ㘒ど࢔࣮ࢺࢆᏛࡰ࠺ࠖ
ࠊࡕࡤᏊ࡝ࡶ኱Ꮫㅮᗙࠊࡉࢃࡸ
ࡲࡕࡤ┴Ẹࣉࣛࢨࠊ2022 ᖺ 9 ᭶ 23 ᪥
6. ᮡཎཌྜྷࠊࠕぢࡿ௙⤌ࡳࢆᩘ⌮࡛᥈ࡿ㸯㸬ືࡁࡢ▱ぬ࡜ᾋ㐟ࡍࡿ㟼Ṇᅗᙧࠖࠊ⌧㇟ᩘ⌮Ꮫ
ㅮᗙ㸯㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ2022 ᖺ 10 ᭶ 8 ᪥
7. ᮡཎཌྜྷࠊࠕぢࡿ௙⤌ࡳࢆᩘ⌮࡛᥈ࡿ㸰㸬ዟ⾜ࡁࡢ▱ぬ࡜ኚ㌟ࡍࡿ❧యࠖࠊ⌧㇟ᩘ⌮Ꮫㅮ
ᗙ㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ2022 ᖺ 10 ᭶ 9 ᪥
8. ᮡཎཌྜྷࠊࠕࢃ࠿ࡗ࡚࠸࡚ࡶ┤ࡏ࡞࠸❧య㘒どࡢୡ⏺ࠖࠊ༓ⴥᕷ⛉Ꮫ㤋኱ேࡀᴦࡋࡴ⛉Ꮫᩍᐊࠊ༓ⴥᕷ⛉Ꮫ㤋ࠊ2022 ᖺ 10 ᭶ 10 ᪥
9. ᮡཎཌྜྷࠊࠕ㘒ぬ࡜Ᏻ඲㹼ேࡣ࡞ࡐᙧࢆぢㄗࡿࡢ࠿㹼ࠖࠊ‴㈌≀㐠㏦஦ᴗປാ⅏ᐖ㜵Ṇ༠఍⚄ዉᕝᆅ༊Ᏻ඲⾨⏕ࢭ࣑ࢼ࣮ࠊ2022 ᖺ 11 ᭶ 21 ᪥ ኱ ㇂ ᬛ Ꮚ
1. ኱㇂ᬛᏊࠊ
ࠕᏛࡪࡇ࡜࣭Ꮫࡪ႐ࡧࢆఏ࠼ࡿࠖࠊ୙஧⪷ᚰዪᏊᏛ㝔㧗➼Ꮫᰯࠊ2022 ᖺ 4 ᭶ 27
᪥2. ⸨ᮌ῟ࠊ኱㇂ᬛᏊࠊ୸㇂࿴ྐࠊ
ࠕGame Order;ࣞࢺࣟࣅࢹ࢜ࢤ࣮࣒࡟࠾ࡅࡿ࣮࣡ࣉ⌧㇟ࡢእᅾ໬ࠖࠊ➨ 27 ᅇ᪥ᮏࣂ࣮ࢳࣕࣝࣜ࢔ࣜࢸ࢕Ꮫ఍኱఍ࠊᮐᖠᕷ❧኱Ꮫࠊ2022 ᖺ 9 ᭶ 12
᪥3. ኱㇂ᬛᏊ ௚ࠊ
ࠕWorkshop B ග࡜ᙳࡢ㘒ぬ࡛๰ࡾฟࡍ❧యឤࠖࠊ୰㧗⏕ྥࡅ⛉Ꮫᐇ㦂ᩍᐊග࡛ఏ࠼ࡿࡇ࡜ࡀ࡛ࡁࡿࡶࡢࠊ኱㜰኱Ꮫ྿⏣࢟ࣕࣥࣃࢫࠊ୺ദ㸸኱㜰኱Ꮫ኱Ꮫ㝔ᕤᏛ◊✲⛉ࠊඹദ㸸
㸦බ㈈㸧KDDI ㈈ᅋࠊ༠㈶㸸KDDI(ᰴ)㛵す⥲ᨭ♫ࠊ༠ຊ㸸᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ࠊᮾி⸤⾡኱Ꮫⱁ⾡᝟ሗࢭࣥࢱ࣮ࠊNTT ࢥ࣑ࣗࢽࢣ࣮ࢩࣙࣥ⛉Ꮫᇶ♏◊✲ᡤࠊ2023
ᖺ 3 ᭶ 18 ᪥ ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊIMAGINEZ ኱Ꮫ withDiscoveryࠗ࢖࣐ࢪࢿㅮ⩏࠘ㅮ⩏ࢺ࣮ࢡࠊ2022 ᖺ 4
᭶ 29 ᪥࣭5 ᭶ 27 ᪥
2. ୰ᓥࡉࡕᏊࠊࠕࡲࡐ࡚ࠊࡇ࠼࡚ࠊࡘࡃࡾࡔࡑ࠺ ࠥᏛࡧ⥆ࡅࡽࢀࡿ♫఍࡬ࠥࠖࠊCI ୰அᓥ
JST ࢧ࢖࢚ࣥࢫ࢔ࢦࣛ௻⏬ࠕSTEAM ᩍ⫱࡜ࡣ㸽㹼୍ேࡦ࡜ࡾࡢ๰㐀ᛶࢆࡦࡽࡃᏛࡧࠖࠊ
2022 ᖺ 11 ᭶ 1 ᪥
3. ୰ᓥࡉࡕᏊࠊࠕ࠶࡞ࡓࡶᩘᏛ⪅㸟㹼ࡦࡶ࡛ᩘᏛ㸽㸟ࡦࡶ࡛࢔࣮ࢺ㹼ࠖࠊᩘ⌮ዪᏊ WS㸾ຍ㈡ᕷࠊ2022 ᖺ 11 ᭶ 20 ᪥
4. Sachiko Nakajima, “The Future of Social Tech: Nurturing Skills and Markets forSocial Impact Innovation”, the Japan Program and the Shorenstein Asia-PaciÀc
Research Center (APARC) of Stanford University for an in-person conference,
2023.2.23

129⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1. ᒣཱྀᬛᙪࠊ➨㸵ᅇ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕ࠶ࡸ࡞ࡍࡇ࡜ࢃࡾࠖࠊ࢜ࣥ
ࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 7 ᭶ 28 ᪥
2 .  ᒣཱྀᬛᙪࠊ➨㸵ᅇ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕ࠶ࡸ࡞ࡍࡇ࡜ࢃࡾࠖ㛤ദ
ሗ࿌ࠊMIMS/CMMA ࢽ࣮ࣗࢫࣞࢱ࣮ࠊVol. 16, September 2022, p. 2
 ୰ ᮧ ࿴ ᖾ
1. ୰ᮧ࿴ᖾࠊࠕẼ㇟ࢹ࣮ࢱά⏝࡟࠾ࡅࡿᩘ⌮࣭ࢥࣥࣆ࣮ࣗࢱ࣮ࡢᙺ๭࡜ⓎᒎࠖࠊᩘᏛ࣭ᩘ⌮⛉Ꮫ 5 ◊✲ᣐⅬྜྠᕷẸㅮ₇఍ࠕࡣࡌࡅࡿᩘᏛ㸟ࣈ࣮ࣞࢡࢫ࣮ࣝࡗ࡚ఱࡔࢁ࠺㸽ࠖࠊ኱㜰ࠊ2022 ᖺ 11 ᭶
2. ୰ᮧ࿴ᖾࠊࠕ♫఍࡜⮬↛࡟㈉⊩ࡍࡿ᥈⣴ⓗࢹ࣮ࢱゎᯒࡢ᭷⏝ᛶ࡜㠃ⓑࡉࠖࠊᐩኈ㧗ᰯ⌮ᩘࢭ࣑ࢼ࣮ࠊᮾிࠊ2022 ᖺ 12 ᭶ ⛅ ᒣ ṇ ࿴
1. ⛅ᒣṇ࿴ࠊ
ࠕPC ࢩ࣑࣮ࣗࣞࢩ࡛ࣙࣥ⏕≀ࡢࠕ࠿ࡽࡔసࡾࠖࢆゎࡁ᫂࠿ࡍࠖࠊࢧ࢖࢚ࣥࢫ࢔
ࢦࣛ 2022ࠊ2022 ᖺ 11 ᭶ 4㹼6 ᪥(ୡヰே࡜ࡋ࡚ฟᖍ)7.7 ඹྠ◊✲ࡢᐇ᪋≧ἣᇶ┙ᩘ⌮㒊㛛 ಛ 㔝  ༤
1. ᅜ㝿༠ྠ◊✲࡛⌧ᅾ㐍⾜୰ࡢࡶࡢࡣ 4 ௳ࠊඹྠ◊✲⪅ࡢᡤᒓඛᅜྡࡣࠊࣇࣛࣥࢫ㸦5 ྡ㸧ࠊ⡿ᅜ㸦㸯ྡ㸧ࠋヲ⣽ࡣ௨ୗࡢ࡜࠾ࡾࠋ
(1) ࣎ࣝࢻ࣮኱Ꮫ㸦ࣇࣛࣥࢫ㸧ࡢ Q. Griette ෸ᩍᤵ࡜཯ᛂᣑᩓ⣔ࢆ⏝࠸ࡓឤᰁ⑕ఏ᧛ࣔࢹࣝ
࡟ࡘ࠸୍࡚᫖ᖺ࠿ࡽඹྠ◊✲ࢆ㐍ࡵ࡚࠾ࡾࠊㄽᩥࡣ᫖ᖺࡢẁ㝵࡛࡯ࡰ᏶ᡂࡋ࡚࠸ࡿࡀࠊ
◊✲ෆᐜ࡟᪂ࡋ࠸ᒎ㛤ࡀฟ࡚ࡁࡓࡓࡵࠊ⣽㒊ࡢワࡵࢆᘬࡁ⥆ࡁ⾜ࡗ࡚࠸ࡿࠋࡇࢀ࡜ᖹ⾜ࡋ࡚ࠊ᪂ࡋ࠸ࢱ࢖ࣉࡢឤᰁ⑕ఏ᧛ࣔࢹࣝࡢ‽ഛ◊✲ࢆ㛤ጞࡋࡓࠋ(2) ࣌ࣥࢩࣝ࣋ࢽ࢔኱Ꮫ㸦⡿ᅜ㸧ࡢ᳃ὒ୍ᮁᩍᤵࠊᒾᡭ኱ᏛࡢዉⰋග⣖෸ᩍᤵ࡜ᚰ⮚㟁Ẽ⏕⌮Ꮫ࡟⏝࠸ࡽࢀࡿࣂ࢖ࢻ࣓࢖ࣥࣔࢹࣝࡢඹྠ◊✲ࢆ㐍ࡵࠊ2 ⠍ࡢㄽᩥࢆⓎ⾲ࡍࡿࡇ࡜ࡀ
࡛ࡁࡓࠋ⌧ᅾࡣࡇࡢࣔࢹࣝ࡟࠾ࡅࡿศᒱ⌧㇟ࢆㄽࡌࡓ➨ 3 ࡢㄽᩥࡢసᡂ࡟ྲྀࡾ⤌ࢇ࡛࠸ࡿࠋ(3) ࣇࣛࣥࢫཎᏊຊ࣭௦࢚᭰ࢿࣝࢠ࣮ᗇࡢ F. Rouillard Ặࡸ CNRS ࡢ D. Hilhorst Ặࡽ࡜㔠ᒓ⭉㣗ࡢᩘ⌮ࣔࢹࣝ࡟㛵ࡍࡿ◊✲ࢆ⾜ࡗ࡚࠸ࡿࠋሷỈ࡟᥋ࡍࡿ㕲ࡢ⾲㠃࡟ᑠࡉ࡞✸Ꮝࡀ⏕ࡌ࡚ᡂ㛗ࡍࡿ࣓࢝ࢽࢬ࣒ࢆᩘ⌮ⓗほⅬ࠿ࡽ⌮ゎࡍࡿࡇ࡜ࡀ┠ⓗ࡛࠶ࡿࠋ(4) ࣇࣛࣥࢫ♫఍⛉Ꮫ㧗➼◊✲㝔ࡢ H. Berestycki ᩍᤵࠊAix-࣐ࣝࢭ࣮ࣘ኱Ꮫࡢ F. Hamelᩍᤵ࡜ᣑᩓ᪉⛬ᘧࡢἼ㠃ࡢఏ᧛⌧㇟࡟ࡘ࠸࡚◊✲ࢆ㐍ࡵ࡚࠸ࡿࠋ◊✲ࡢෆᐜࡣ࡯ࡰ᏶ᡂ
ࡋ࡚࠾ࡾࠊㄽᩥࢆ᭩ࡁ㐍ࡵ࡚࠸ࡿࡀࠊࢥࣟࢼ⚝ࡢࡓࡵ᏶ᡂ࡟᫬㛫ࡀ࠿࠿ࡗ࡚࠸ࡿࠋ

130 ụ ⏣ ᖾ ኴ
1. ໭⏿⿱அẶࠊᑠ㇂㔝⏤⣖Ặ࡜࡜ࡶ࡟ࠊ༢୍⮬ᕫ㥑ື⢏Ꮚ࡟࠾ࡅࡿ‽࿘ᮇ㐠ືࡢᏑᅾ࡜ࡑ
ࡢᏳᐃᛶ࡟ࡘ࠸࡚ㄪ࡭ࠊ୍ᐃࡢᡂᯝࢆᚓࡓࠋ⤖ᯝࢆࡲ࡜ࡵࡓㄽᩥࢆసᡂࡋࠊ᪤࡟ᢞ✏῭ࡳ࡛࠶ࡿࠋ ྜྷ ⏣ ೺ ୍
1. ᙉᴃ෇࢖ࢹ࢔ࣝࡢࢥ࢔ࡢ◊✲࠿ࡽࠊṇつṇ᥋㗹ࡢ Gorenstein ᛶࡢ≉ᚩ࡙ࡅࡢ◊✲࡟ࢩࣇࢺࡋࡓࠋ⤖ᯝ࡜ࡋ࡚ࠊ࢔ࣥࢳࢿࣇࢧ࢖ࢡࣝ Z ࡛⾲⌧ࡉࢀࡿࠊᴃ෇࢖ࢹ࢔ࣝࡢṇつṇ᥋㗹ࡀ Gorenstein ࡟࡞ࡿࡓࡵࡢᚲせ༑ศ᮲௳࡜ࡋ࡚ࠊȮ(Z)=0 ࡞࡝ࡢ᮲௳ࡀᚓࡽࢀࡓࠋ ᐑ ㊰ ᬛ ⾜
1. ᐑ㊰ᬛ⾜ࠊࠕ⮬ᕫ㥑ື⢏Ꮚ⣔࡟࠾ࡅࡿࣅ࣮ࣜࣖࢻၥ㢟ࡢ◊✲ࠖ⛉◊㈝ᇶ┙◊✲㸦C㸧㸦◊✲௦⾲⪅㸸ᐑ㊰ᬛ⾜ࠊ◊✲ศᢸ⪅㸸Robert Sinclair㸧2. ᐑ㊰ᬛ⾜ࠊࠕ㐜ᘏᗙᶆ⣔࡜௦ᩘᗄఱࡢ⌮ㄽ࡟ࡼࡿḟඖ⦰⣙࡜ᇙࡵ㎸ࡳࡢᩘ⌮⛉Ꮫⓗ◊✲ࠖ⛉◊㈝ᇶ┙◊✲㸦C㸧㸦◊✲௦⾲⪅㸸୰㔝┤ேࠊ◊✲ศᢸ⪅㸸▼ሯ⿱኱ࠊᐑ㊰ᬛ⾜㸧
3. ᐑ㊰ᬛ⾜ࠊࠕ⢭ᗘಖド௜ࡁᩘ್ィ⟬ࡢ๓㐍㸫᭷㝈࡜↓㝈ࢆࡘ࡞ࡄࡶࡢ㸫ࠖ⛉◊㈝ᇶ┙◊✲(B)㸦◊✲௦⾲⪅㸸Ώ㒊ၿ㝯ࠊ◊✲ศᢸ⪅㸸ᅵᒇ༟ஓࠊᑠᯘ೺ኴࠊᮌୗṊᙪࠊᐑ㊰ᬛ⾜㸧⌧㇟ᩘ⌮㒊㛛‫ ی‬HILHORST, Danielle
1. Hilhorst, Danielle, Joint Research with Meiji University
2. Hilhorst, Danielle, Joint Research with The University of Tokyo
3. Hilhorst, Danielle, Joint Research with KAIST
4. Hilhorst, Danielle, Joint Research with Marseille University 㧗 ᶫ ᣅ ஓ
1. 㧗ᶫᣅஓࠊMIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺࠊ◊✲ㄢ㢟ྡࠕ᪉ゝࡢ✵㛫ⓗศᕸ࡟ᇶ࡙࠸ࡓゝㄒ⣔⤫ࡢ᥎ᐃࠖᩍ⫱ᩘ⌮㒊㛛 ዉ Ⰻ ▱ ᝴
1.

2023 ᖺ 3 ᭶ 20 ᪥ (᭶) ࡼࡾ 25 ᪥ (㔠) ࡲ࡛࢔࣓ࣜ࢝ࡢ࣎ࢫࢺࣥ࡟࠶ࡿ MIT ࡟࡚ࠊErik
Demaine ᩍᤵ࡜ඹྠ◊✲ࢆᐇ᪋ࠋMIT ࡢࢻࢡࢱ࣮ࢥ࣮ࢫ࡜࣏ࢫࢺࢻࢡࢱ࣮ࡢᏛ⏕㸯ྡࡎࡘࢆຍ࠼ࡓ 4 ྡࢆ୺࣓ࣥࣂ࣮࡜ࡋࠊࡑࡢ௚࡟ᩘྡࡢ Zoom ཧຍ⪅ࢆຍ࠼ࡓࣁ࢖ࣈࣜࢵࢻ࡛ᮍゎỴၥ㢟࡟ྲྀࡾ⤌ࡳከࡃࡢᡂᯝࡀᚓࡽࢀࡓࠋ

131ඛ➃ᩘ⌮㒊㛛
 す ᳃  ᣅ
1. す᳃ᣅࠊ௚ 4 ྡ(᫂἞኱)ࠊ⏣㑔❶ὒ(㜵⅏⛉◊)ࠊࠕ㞷㠃ୖࡢ㢼ᡂᶍᵝ࡟㛵ࡍࡿ◊✲ࠖࠊᅜ❧◊✲㛤Ⓨἲே㜵⅏⛉Ꮫᢏ⾡◊✲ᡤ͌㞷ị㜵⅏◊✲ࢭࣥࢱ࣮࡜ࡢඹྠ◊✲(2022 ᖺᗘ)࡟ཧຍࠋ
 ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊJFE ࢫࢳ࣮ࣝ (ᰴ)࡜ࠕᢡ⣬ᕤᏛά⏝࡟ࡼࡿᴟⷧᮦࡢ㧗๛ᛶᵓ㐀࡜ᢡࡾ␚ࡳᵓ
㐀ࡢ๰⏕̿஌⏝㌴ࢡࣛࢵࢩࣗ࣎ࢵࢡࢫࠊᐜჾ࡛ࠖඹྠ◊✲2. ⴗཎ୍㑻ࠊ࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ࡜ࠕ࢔ࢵࢭࣥࣈࣜࢺࣛࢫࢥ࢔ཬࡧ஧㔜⟽ࡢຠ⋡ⓗ〇㐀᪉ἲࡢ◊✲࡛ࠖඹྠ◊✲3. ⴗཎ୍㑻ࠊ(ᰴ) ࢳ࣮ࣗࣈࣇ࢛࣮࣑ࣥࢢ࡜ࠕᢡ⣬ᵓ㐀ࡢࢡࣛࢵࢩࣗ࣎ࢵࢡࢫ࡬ࡢ㐺⏝࡟㛵ࡍࡿ◊✲࡛ࠖඹྠ◊✲4. ⴗཎ୍㑻ࠊ(ᰴ) ᒣᒸⓑ➉ᇽ࡜ࠕᡪ〇సᕤ⛬࡬ࡢ⌧௦ᢏ⾡᥼⏝࡟㛵ࡍࡿ◊✲࡛ࠖඹྠ◊✲5. ⴗཎ୍㑻ࠊ(ᰴ) ࢢ࣮ࣟࣂࣝ࢔ࢡࢩࢫ࡜ࠕᢡ⣬ᵓ㐀Ỉ⣲ࢱࣥࢡཬࡧ᪂࢚ࢿࣝࢠ࣮㌴ࡢᢡ⣬ᵓ㐀࡟㛵ࡍࡿ◊✲࡛ࠖᡴྜࡏ୰ ᓥ ⿄ ⩚ ⾰
1. ᓥ⿄⩚⾰ࠊᮾὒ኱Ꮫ࡜ࡢඹྠ◊✲࡛ࠊ2022 ᖺ 6 ᭶࡟໭ᾏ㐨࣭㟷᳃┴࡟ᒓࡍࡿ 3 ᓥ࡛ᾏ㫽ࡢ㔝እㄪᰝࢆᐇ᪋ࡋࡓࠋᮏㄪᰝࡢ㐍ᤖ࠾ࡼࡧ⤖ᯝ࡟ࡘ࠸࡚ࡣࠊඹⴭ⪅࡜ࡋ࡚᪥ᮏ㫽Ꮫ఍
2022 ᖺᗘ኱఍ࠊ➨ 18 ᅇ᪥ᮏࣂ࢖࢜ࣟࢠࣥࢢ◊✲఍ࢩ࣏ࣥࢪ࣒࢘ࠊࣂ࣮ࢻࣜࢧ࣮ࢳ㫽㢮Ꮫ኱఍ 2022 ࡟࡚ሗ࿌ࡋࡓࠋ ஂ ᮏ ᓧ ᖹ
1. ஂᮏᓧᖹࠊᮾி኱Ꮫ ∾㔝Ὀᡯ෸ᩍᤵ࡜ࡢඹྠ◊✲ࢆ㛤ጞࠊୖ㏙ࡢᏛ఍Ⓨ⾲ࢆ⾜࠺ࠋᩥ⌮⼥ྜ◊✲㒊㛛 ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊ㡑ᅜࣁࣥࣖࣥ኱Ꮫ Deok-Soo Kim ᩍᤵ࡜ࠊ3 ḟඖ⌫࣎ࣟࣀ࢖ᅗࡢࣟࣂࢫࢺィ⟬࢔ࣝࢦࣜࢬ࣒ࢆタィࡋࠊࡑࢀࢆࢯࣇࢺ࢚࢘࢔࡜ࡋ࡚ᐇ⿦ࡋࠊࡉࡽ࡟ࡑࡢᛶ⬟ࢆ㧗ࡵࡿ᪉ἲ࡟ࡘ࠸᳨࡚ウ୰࡛࠶ࡿࠋ
2. ᮡཎཌྜྷࠊྎ‴ᅜ❧኱Ꮫ Wen-Sung Lai ᩍᤵ࡜ࠊ㘒ど❧యࢆぢࡓ࡜ࡁࡢேࡢ⬻άືࢆィ
ࡋࠊ㏻ᖖࡢ❧యࢆぢࡓ࡜ࡁ࡜ࡢᕪࢆ☜ㄆࡋࡘࡘ࠶ࡿࠋ ୰ᮧ⨾᝴Ꮚ1. ୰ᮧ⨾᝴Ꮚࠊࠕග࡛ఏ࠼ࡿࡇ࡜ࡀ࡛ࡁࡿࡶࡢ㹼Ⰽ࡜㝜ᙳࡢࢧ࢖࢚ࣥࢫ࣭࣮࣡ࢡࢩࣙࢵࣉ
2023㹼ࠖ࡟ࣇ࢓ࢩࣜࢸ࣮ࢱ࣮࡜ࡋ࡚ཧຍࠊ኱㜰ࠊ2023 ᖺ 3 ᭶ 18 ᪥132  ⏣୰⨾ᰤᏊ
1 .  ⏣୰⨾ᰤᏊࠊ஭಴ᘪᙪࠊᐙᐩὒࠊ22 ᖺᗘ MIMS ඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺࠕRMT ࢸࢫࢺࡢᛂ ⏝ : ౯ ᱁ ᦂ ࡽ ࡂ ࡢ ஘ ᩘ ᗘ ࡜ ᬒ Ẽ ື ྥ ࡢ 㛵 㐃 ᛶ 㸦 Application of the RMT-test:
Relationship between the randomness level of the price fluctuation and the economic
trend㸧ࠖ ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊ
ࠕSTEAM ᩍ⫱㛤Ⓨ࣭⏘ᐁᏛ STEAM ඹ๰࢚ࢥࢩࢫࢸ࣒ᵓ⠏ࠖࠊ⚟ᓥ኱Ꮫ ୰⏣ᩥ᠇‽ᩍᤵ࡜ࡢඹྠ◊✲⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1. 㞵ᐑ㝯㸦௦⾲㸧ࠊ୰ᮧ࿴ᖾࠊᒣཱྀᬛᙪࠊࠕ⬻⣽⬊ࢿࢵࢺ࣮࣡ࢡ࡟࠾ࡅࡿங㓟௦ㅰືᏛ㸫⬻ࡢ㧗ḟᶵ⬟ࡸ⚄⤒⑌ᝈࡢゎ᫂ࢆ┠ᣦࡋ࡚㸫ࠖࠊ⛉◊㈝ᣮᡓⓗ◊✲㸦㛤ᣅ㸧ࠊ2020 ᖺ 7 ᭶
30 ᪥㹼2023 ᖺ 3 ᭶ 31 ᪥
2. 㞵ᐑ㝯㸦௦⾲㸧ࠊᰘ⏣㈼୍ࠊΏ㑔ᫀಇࠊ୰⏣⪽ࠊᒣཱྀᬛᙪࠊ୰ᮧ࿴ᖾࠊᮎᯇ J. ಙᙪࠊᒣᮏဴஓࠊࠕ⣽⬊ඹ⏕ືᏛ㸸Dynamics of Metabolic Symbiosis in Cancer / BrainࠖࠊMIMS/CMMA ࣛ࢖ࣇࢧ࢖࢚ࣥࢫᩘ⌮⛉Ꮫ⼥ྜ㡿ᇦ◊✲ࣉࣟࢢ࣒ࣛࠊ2022 ᖺ ┦ ⃝  Ᏺ
1. ┦⃝Ᏺࠊ⌮ᕤᏛ◊✲⛉㸾ᩘᏛᑓᨷ㸸▮ᓮᩍᤵ࣭ᆏඖᑓ௵ㅮᖌ࣭D3 ᕷ⏣ඃ࡜ࠕ࣮࣌ࢫࢺ≧ேᕤ㦵ࡢᩘ⌮ࣔࢹࣝࡢᵓ⠏࡛ࠖඹྠ◊✲ࢆ㐍ࡵ࡚࠸ࡿࠋ
7.8 ࡑࡢ௚

ᇶ┙ᩘ⌮㒊㛛 ಛ 㔝  ༤
1. ಛ㔝༤ࠊMIMS ࠾ࡼࡧ኱Ꮫ㝔ඛ➃ᩘ⌮⛉Ꮫ◊✲⛉࡜࣌ࣥࢩࣝ࣋ࢽ࢔኱Ꮫᩘ⌮⏕≀Ꮫࢭࣥࢱ࣮࡜ࡢ㛫ࡢᏛ⾡஺ὶ࡟㛵ࡍࡿ༠ຊ༠ᐃ᭩ࡀ 2023 ᖺ 3 ᭶ 14 ᪥࡟⥾⤖ࡉࢀࡓࠋࡇࡢ༠ຊ
༠ᐃࡢᥦ᱌࠿ࡽ⥾⤖࡟⮳ࡿࡲ࡛୰ᚰⓗ࡞ᙺ๭ࢆᯝࡓࡋࡓࠋࡲࡓࠊ᫂἞኱Ꮫ࡜࣌ࣥࢩࣝ࣋
ࢽ࢔኱Ꮫ࡜ࡢ◊✲஺ὶ఍ࢆ௻⏬ࡋࠊ3 ᭶ 15 ᪥㹼17 ᪥࡟㛤ദࡋࡓࠋ PARK, Hyunjoon
1. Park, Hyunjoon, Work on ‘Singular limit of Allen-Cahn equation with degenerate
diffusion’, with Doctor Mori Ryunosuke and Professor Matano Hiroshi.
2. Park, Hyunjoon, Work on ‘Motion by mean curvature and Huygens’ principle from
Glauber-Kawasaki dynamics of non-gradient type’, with Professor Funaki Tadahisa
at Waseda University.

133⌧㇟ᩘ⌮㒊㛛 ▼ ⏣ ⚈ Ꮚ
1. ▼⏣⚈Ꮚࠊࠕᢡ⣬ࡢྍ⬟ᛶ࡜ᕤᏛᛂ⏝ࠖࠊMIMS ᡤဨ࣭◊✲ဨࡢάື⤂௓ࠊMIMS CMMA
News LetterࠊVol. 16 (2022 ᖺ 9 ᭶)ࠊp. 4
 ᒣ ᮏ ㄃ ኈ
1. ᒣᮏ㄃ኈࠊ᪥ᮏ㫽Ꮫ఍࿴ᩥㄅ㸦᪥ᮏ㫽Ꮫ఍ㄅ㸧⦅㞟ᖿ஦
2. ᒣᮏ㄃ኈࠊ᪥ᮏ㫽Ꮫ఍ⱥᩥㄅ㸦Ornithological Science㸧⦅㞟ጤဨ
3. ᒣᮏ㄃ኈࠊ඲ᅜෆỈ⪋⁺ᴗ༠ྠ⤌ྜ㐃ྜ఍᳨࢝࣡࢘ウጤဨ
4. ᒣᮏ㄃ኈࠊ⎔ቃ┬࣑࢘ࢩࣙ࢘ࣈಖ඲㐃⤡఍㆟࢜ࣈࢨ࣮ࣂ࣮
5. ᒣᮏ㄃ኈࠊ⤫ィᩘ⌮◊✲ᡤࣔࢹࣜࣥࢢ◊✲⣔ᐈဨ෸ᩍᤵ 㧗 ᶫ ᣅ ஓ
1. Takuya Takahashi, “Bayesian phylogenetic analysis on the spatial variation ofJapanese lexical accents”, MIMS ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮ࠊ2022 ᖺ 9 ᭶ 28 ᪥ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊᑎ⏣⪔㍜ࠊࠕࢥ࢔ࣃࢿࣝ࠾ࡼࡧ⦆⾪ᮦࠖࠊ2018-160214ࠊ2018 ᖺ 8 ᭶ 29 ᪥ࠊ≉㛤 2019-043676ࠊ2019 ᖺ 3 ᭶ 22 ᪥ࠊ≉チ␒ྕ㸸➨ 7161180 ྕࠊ2022 ᖺ 10 ᭶ 18 ᪥
2. ⴗཎ୍㑻ࠊ㉿ᕼ⚘ࠊࠕ⌫≧ࢱࣥࢡࡢ〇㐀᪉ἲ࠾ࡼࡧ⌫≧ࢱࣥࢡࠖࠊ≉㢪 2022-097813ࠊ2022
ᖺ 6 ᭶ 17 ᪥
3. ⴗཎ୍㑻ࠊ㉿ᕼ⚘ࠊࠕࢥ࢔ࣃࢿࣝ, ࢥ࢔ࣃࢿࣝࡢ〇㐀᪉ἲ࠾ࡼࡧࢥ࢔〇㐀⿦⨨ࠖࠊ≉㢪 2022177019ࠊ2022 ᖺ 11 ᭶ 4 ᪥
4. ⴗཎ୍㑻ࠊ㉿ᕼ⚘ࠊࠕ⦆⾪⿦⨨ࠖࠊ≉㢪 2023-037761ࠊ2023 ᖺ 3 ᭶ 10 ᪥
5. ᪥ᮏᏛ⾡఍㆟㐃ᦠ఍ဨ᪥ᮏࢩ࣑࣮ࣗࣞࢩࣙࣥᏛ఍࣭⦅㞟ጤဨி㒔኱Ꮫᩘ⌮ゎᯒ◊✲ᡤᑓ㛛ጤဨ㸦᪥ᮏᏛ⾡఍㆟࠿ࡽࡢ౫㢗㸧
HPCI 㐺⏝ホ౯ጤဨ୰ᅜኳὠ኱Ꮫྡ㄃ᩍᤵ
᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ྡ㄃ဨ࣭ࣇ࢙࣮ࣟ
⮬ື㌴ᢏ⾡఍ࣇ࢙࣮ࣟ
᪥ᮏᶵᲔᏛ఍ྡ㄃ဨࣇ࢙࣮ࣟ
⡿ᅜᶵᲔᏛ఍ࣇ࢙࣮ࣟ
IACM (Internal Association for Computational Mechanics) General Council࢔ࢪ࢔ࢩ࣑࣮ࣗࣞࢩࣙࣥ㐃ྜࣇ࢙࣮ࣟ

134

JACM(᪥ᮏィ⟬ຊᏛ㐃ྜ)ྡ㄃ဨ
➨ 73 ᅇ⮬ື㌴ᢏ⾡఍㈹ Ꮫ⾡㈹㑅⪃ጤဨ఍ጤဨ㛗 ᓥ ⿄ ⩚ ⾰
1. ᓥ⿄⩚⾰ࠊᮾὒ኱Ꮫ࡜ࡢඹྠ◊✲࡛ࠊ2022 ᖺ 6 ᭶࡟໭ᾏ㐨࣭㟷᳃┴࡟ᒓࡍࡿ 3 ᓥ࡛ᾏ㫽ࡢ㔝እㄪᰝࢆᐇ᪋ࡋࡓࠋᮏㄪᰝࡢ㐍ᤖ࠾ࡼࡧ⤖ᯝ࡟ࡘ࠸࡚ࡣࠊඹⴭ⪅࡜ࡋ࡚᪥ᮏ㫽Ꮫ఍
2022 ᖺᗘ኱఍ࠊ➨ 18 ᅇ᪥ᮏࣂ࢖࢜ࣟࢠࣥࢢ◊✲఍ࢩ࣏ࣥࢪ࣒࢘ࠊࣂ࣮ࢻࣜࢧ࣮ࢳ㫽㢮Ꮫ኱఍ 2022 ࡟࡚ሗ࿌ࡋࡓࠋ

ᩥ⌮⼥ྜ◊✲㒊㛛 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂◊✲ᐊ࣭࢟ࣜࣥ HDࠊࠕ࢚ࣞ࢟ࢯࣝࢺ:㟁Ẽ࿡ぬ࡛ࡢሷ࿡ቑᙉຠᯝࢆά⏝ࡋࡓࠊ࠾࠸ࡋࡉࢆᡃ៏ࡋ࡞࠸ῶሷᡭἲࡢᥦ᱌ࠖࠊInterBEE2022 Digital Content EXPO2022ࠊᖥᙇ࣓ࢵࢭࠊ2022 ᖺ 11 ᭶ 16㹼18 ᪥ ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊụ⏣グᛕ⨾⾡㤋ࠕ㘒ぬᒎ 2022࡛ࠖసရ⣙ 50 Ⅼࢆᒎ♧ࡋࡓࠋ2022 ᖺ 3 ᭶ 12
᪥㹼5 ᭶ 8 ᪥
2. ᮡཎཌྜྷࠊ㟷᳃┴❧୕ἑ⯟✵⛉Ꮫ㤋࡛ࡢ≉ูᒎ♧ࠕ㘒ぬࡢࣃ࣮ࣞࢻࠖ࡟༠ຊࡋࡓࠋ2022
ᖺ 3 ᭶ 19 ᪥㹼5 ᭶ 8 ᪥
3. ᮡཎཌྜྷࠊSan Francisco Airport ➨ 2 ࢱ࣮࣑ࢼࣝᒎ♧ࢫ࣮࣌ࢫ࡛㘒ど❧య 5 Ⅼࢆᒎ♧
ࡋࡓࠋ2021 ᖺ 5 ᭶㹼2022 ᖺ 6 ᭶
https://www.ams.org/journals/notices/202204/noti2451/noti2451.html?adat=April%202022&trk=2451&galt=none&cat=interest&pdfissue=202204&pdffile=rnotip612.pdf
4. ᮡཎཌྜྷࠊబ㈡┴❧⨾⾡㤋࡛≉ูᒎ♧ࠕ㘒ぬࡢ୙ᛮ㆟࡟࡞ࢇ࡛㸽࡝࠺ࡋ࡚㸽࡝ࡀࢇ࡞ࡗ
࡜ࡗ࡜ᒎࠖ࡟సရ⣙ 100 Ⅼࢆᒎ♧ࡋࡓࠋ2022 ᖺ 7 ᭶ 22 ᪥㹼9 ᭶ 4 ᪥
5. ᮡཎཌྜྷࠊ༓ⴥᕷ⛉Ꮫ㤋ࡢ㘒ぬࢥ࣮ࢼ࣮࡟ࠊ㘒ど❧య 3 Ⅼࡀᖖタᒎ♧ࡉࢀබ㛤ࡉࢀࡓࠋ
2022 ᖺ 9 ᭶ 1 ᪥
6. ᮡཎཌྜྷࠊ㣕㦌㧗ᒣࡲࡕࡢయ㦂࣭஺ὶ㤋ࡢᩜᆅ࡟ࠊ᪉ྥࢆ♧ࡍᗋࢧ࢖ࣥࡀタ⨨ࡉࢀࡓࠋ
2022 ᖺ 10 ᭶ 12 ᪥
7. ᮡཎཌྜྷࠊ὾⏣ᕷୡ⏺ࡇ࡝ࡶ⨾⾡㤋ࠕ㙾ࡢ୙ᛮ㆟ᒎ㹼࣑ࣛࢡ࣑࣮࣮ࣝࣛ࣡ࣝࢻ㹼࡛ࠖ❧
య 40 Ⅼࢆᒎ♧ࡋࡓࠋ2022 ᖺ 10 ᭶ 15 ᪥㹼2023 ᖺ 1 ᭶ 9 ᪥
8. ᮡཎཌྜྷࠊ㒆ᒣᕷࡩࢀ࠶࠸⛉Ꮫ㤋ࢫ࣮࣌ࢫࣃ࣮ࢡࠕ㘒ぬ⨾⾡㤋࡛ࠖࠊ㘒ど❧యከᩘࡀᒎ
♧ࡉࢀࡓࠋ2022 ᖺ 12 ᭶ 3 ᪥㹼2023 ᖺ 1 ᭶ 9 ᪥
9. ᮡཎཌྜྷࠊụ⏣グᛕ⨾⾡㤋ࠕ㘒ぬᒎ 2023 ᮡཎᩍᤵࡢ୙ᛮ㆟࡞ୡ⏺ࠖ࡟సရ⣙ 50 Ⅼࢆ

135ᒎ♧ࡋࡓࠋ2023 ᖺ 1 ᭶ 21 ᪥㹼4 ᭶ 16 ᪥
10. ᮡཎཌྜྷࠊᐑᓮ┴⥈ྜ༤≀㤋ࠕ኱㘒ぬᒎࠖ࡟సရ⣙ 120 Ⅼࢆᒎ♧ࡋࡓࠋ2023 ᖺ 2 ᭶ 11
᪥㹼4 ᭶ 3 ᪥
11. ᮡཎཌྜྷࠊ㞷ࡢ㘒ぬ⁥ࡾྎసࡾࠊ᪂₲┴༡㨶἟ᕷඵᾏᒣ㯄ࢫ࣮࢟ሙࠊ2023 ᖺ 3 ᭶ 12 ᪥ ⏣୰⨾ᰤᏊ1. ⏣୰⨾ᰤᏊࠊMIMS ◊✲㞟఍࣭ࠕData-driven Mathematical Sciences㸸⤒῭≀⌮࡜ࡑࡢ࿘㎶ࠖࡢⱥᩥࣉࣟࢩ࣮ࢹ࢖ࣥࢢࢬࢆ Springer ࡼࡾฟ∧ணᐃ࡛࠶ࡾࠊ2023 ᖺࡢฟ∧࡟ྥࡅ࡚ᢞ✏ࡉࢀࡓㄽᩥࢆᰝㄞ୰࡛࠶ࡿࠋMieko Tanaka-Yamawaki ࡀ Guest Editor ࢆົࡵࡿࠋhttps://www.springer.com/journal/40844/updates/23634432
 ୰ ᓥ ࡉ ࡕ Ꮚ
1. ୰ᓥࡉࡕᏊࠊMIMS ᐃ౛఍㆟㸦኱㜰࣭㛵す୓༤࡟࠾ࡅࡿᩘᏛ㐟ලࡸᩘ⌮ࣔࢹࣝά⏝ࡢ࢔࢖ࢹ࢕࢔ඹ๰㸧2. ୰ᓥࡉࡕᏊࠊᮾி኱Ꮫ ⯓▱ᏹ ᩍᤵ ᩥ⌮⼥ྜࢮ࣑ࢼ࣮ࣝࠕᩘᏛ㡢ᴦࠖ㛤ദ
3. ୰ᓥࡉࡕᏊࠊ3M ࢫࢸ࣮ࢺ࣭࢜ࣈ࣭ࢧ࢖࢚ࣥࢫ࣭࢖ࣥࢹࢵࢡࢫ ㄪᰝ⤖ᯝⓎ⾲グ⪅఍ぢࣃࢿࣝࠊ2022 ᖺ 6 ᭶ 14 ᪥
4. ୰ᓥࡉࡕᏊࠊ
ࠕ᪥⤒ STEAM Ꮫ⏕ࢧ࣑ࢵࢺᮍ᮶ࡢᆅ⌫఍㆟ࠖࠊ2022 ᖺ 7 ᭶ 28 ᪥
5. ୰ᓥࡉࡕᏊࠊ
ࠕ኱㜰࣭㛵す୓༤࡟ྥࡅ࡚ ࠸ࡢࡕࢆ㧗ࡵࡿࢡࣛࢤ㤋࡜ STEAMࠖࠊ㛵すࣉࣞࢫࢡࣛࣈࠊ2022 ᖺ 9 ᭶ 14 ᪥
6. ୰ᓥࡉࡕᏊࠊ
ࠕQ-1ࠖ㸦᥈✲ࡢࢥࣥࢸࢫࢺ㸧ฟ₇㸦ᑂᰝဨ㸧ࠊᮅ᪥ᨺ㏦ࢸࣞࣅࠊ2022 ᖺ 9 ᭶
18 ᪥
7. ୰ᓥࡉࡕᏊࠊ
ࠕTrio Mathemata+㡢ᴦᩘᏛ⛉Ꮫᢏ⾡ࠖࠊᮾி኱Ꮫ኱Ꮫ㝔ᩘ⌮⛉Ꮫ◊✲⛉๰❧ 30 ࿘ᖺグᛕᘧ඾࣭ࢥࣥࢧ࣮ࢺࠊ2022 ᖺ 10 ᭶ 15 ᪥
8. ୰ᓥࡉࡕᏊࠊෆ㛶ᗓ ᆅ᪉๰⏕ ᨻ⟇࢔࢖ࢹ࢔ࢥࣥࢸࢫࢺ 2022 ᑂᰝဨࠊ2022 ᖺ 12 ᭶ 10 ᪥
9. ୰ᓥࡉࡕᏊࠊRimse ⟬ᩘ࣭ᩘᏛࡢ⮬⏤◊✲ ୰ኸᑂᰝጤဨ఍࣭⾲ᙲࡢ㞟࠸ࠊ2022 ᖺ 12 ᭶
18 ᪥
10. ୰ᓥࡉࡕᏊࠊ㧗ᑓ GIRLS SDG㹱㹶Technology ࢥࣥࢸࢫࢺ ᑂᰝဨࠊ2023 ᖺ 1 ᭶ 15 ᪥
11. ୰ᓥࡉࡕᏊࠊ➨ 3 ᅇ᪥⤒ SDGs ࣇ࢙ࢫ኱㜰࣭㛵す㹼2025 ኱㜰࣭㛵す୓༤࡟ྥࡅ࡚㹼ࠊᇶ
ㄪㅮ₇ࠊ2023 ᖺ 2 ᭶ 16 ᪥
12. ୰ᓥࡉࡕᏊࠊ➨ 0 ᅇᏛࡧࡢ༠ዌࢥࣥࢸࢫࢺ ᑂᰝဨࠊ2023 ᖺ 2 ᭶ 19 ᪥
13. ୰ᓥࡉࡕᏊࠊ୰ኸᩍ⫱ᑂ㆟఍ึ➼୰➼ᩍ⫱ศ⛉఍ᩍ⫱ㄢ⛬㒊఍ࠊ2023 ᖺ 2 ᭶ 20 ᪥
14. ୰ᓥࡉࡕᏊࠊ➨ 3 ᅇேᩥ▱ᛂ᥼኱఍ࠕࣞࢪ࢚ࣜࣥࢺ࡞ᮍ᮶࡟ྥࡅ࡚㹼ே㢮ࡢ㐍໬࡜Ṕྐ࠿ࡽᏛࡪ㹼ࠖࣃࢿࣜࢫࢺⓏቭࠊ2023 ᖺ 2 ᭶ 25 ᪥
15. ୰ᓥࡉࡕᏊࠊ⤒῭⏘ᴗ┬ࠕᮍ᮶ࡢᩍᐊࠖ᭱⤊ሗ࿌఍ࠊ2023 ᖺ 3 ᭶ 2 ᪥
16. ୰ᓥࡉࡕᏊࠊ඲ᅜ㑅ᢤᑠᏛ⏕ࣉࣟࢢ࣑ࣛࣥࢢ኱఍඲ᅜ኱఍ ᑂᰝဨࠊ2023 ᖺ 3 ᭶ 5 ᪥136

17. ୰ᓥࡉࡕᏊࠊ➨ 19 ᅇዉⰋዪᏊ኱Ꮫ◊✲ࣇ࢛࣮࣒ࣛࠕከᵝ࡞ಶᛶࢆ㛤ࡃ inclusive STEAM
ࡢྍ⬟ᛶ 㹼⫼ᚋࡢᛮ᝿࣭ᐇ㊶஦౛ࡢ⤂௓㹼ࠖࠊ2023 ᖺ 3 ᭶ 21 ᪥
18. ୰ᓥࡉࡕᏊࠊ࢔ࢪ࢔㈈ᅋ STEMࢪ࢙ࣥࢲ࣮࢝ࣇ࢙

ࣔࢹ࣮ࣞࢱ࣮ࠊ2023 ᖺ 3 ᭶ 30 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1. ᒣཱྀᬛᙪࠊ᫂἞኱Ꮫ኱Ꮫ㝔⼥ྜᩍ⫱ࣉࣟࢢ࣒ࣛ㐠Ⴀጤဨࠊ2020㹼2022 ᖺᗘ
2. ᒣཱྀᬛᙪࠊMIMS ⌧㇟ᩘ⌮ᏛᣐⅬ࣮ࣜࣔࢺࢭ࣑ࢼ࣮➨ 3 ᅇࠕ⮬ᕫ⤌⧊໬⌧㇟࡜ࡣఱ࠿㸽ࠖࠊㅮᖌ㸸ᮅ಴ᾈ୍ ៞᠕⩏ሿ኱Ꮫᩍᤵࠊୡヰேࠊ2022 ᖺ 9 ᭶ 30 ᪥
3. ᒣཱྀᬛᙪࠊMIMS/CMMA ࢥࣟ࢟࢔࣒ୡヰேࠊ➨ 46 ᅇ ㅮᖌ ⸨⃝೺ኴඛ⏕㸦ᒣཱྀ኱Ꮫ᫬
㛫㍈◊✲ᡤ ᡤ㛗㸧2022 ᖺ 5 ᭶ 27 ᪥ࠊ➨ 47 ᅇ ㅮᖌ ᯇ஭▱Ꮚඛ⏕㸦⤫ィᩘ⌮Ꮫ◊✲ᡤ◊✲୺ᖿ㸧2022 ᖺ 10 ᭶ 18 ᪥ࠊ➨ 48 ᅇ ㅮᖌ ᑠ㇂ඖᏊඛ⏕㸦ᮾ໭኱Ꮫ⌮஦࣭๪Ꮫ㛗㸧
2022 ᖺ 11 ᭶ 16 ᪥
4. ᒣ ཱྀ ᬛ ᙪ ࠊ MIMS/CMMA News Letter ⦅ 㞟 ㈐ ௵ ⪅ ࡜ ࡋ ࡚ Vol. 16 (2022.9), Vol.
17(2023.3) ࢆ⦅㞟 ┦ ⃝  Ᏺ
1. ┦⃝Ᏺࠊ᪂⏣⸛Ꮚࠊ㔝℩㞞ேࠊỌ஭㔜ᚨࠊࠕ࣮࢟ࣛT ⣽⬊ࡢάᛶ໬᪉ἲࠖࠊ≉㢪 2022-117208ࠊ
Ꮫᰯἲே᫂἞኱Ꮫࠊฟ㢪᪥㸸2022 ᖺ 7 ᭶ 22 ᪥ ᒾ ᮏ ┿ ⿱ Ꮚ
1. ᒾᮏ┿⿱Ꮚࠊᩘ⌮⏕≀Ꮫ఍஦ົᒁ㸦Ꮫ఍㐠Ⴀ㸧ࠊ2021 ᖺ 1 ᭶㹼2022 ᖺ 12 ᭶137

8࠙ཷ㈹࣭⾲ᙲࠚᇶ┙ᩘ⌮㒊㛛 ᐑ ㊰ ᬛ ⾜
1. Yuki Chiba, Tomoyuki Miyaji, Toshiyuki Ogawa, “Computing Morse decomposition of
ODEs via Runge-Kutta method”㸪JSIAM Letters, 13 (2021), pp. 40㸫43, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ ㄽᩥ㈹࣭࣋ࢫࢺ࣮࢜ࢧ࣮㈹ 2022 ᖺᗘࠊJSIAM Letters 㒊㛛ࠊ2022 ᖺ 9 ᭶ 9 ᪥⌧㇟ᩘ⌮㒊㛛 ᑠ ᕝ ▱ அ
1. Yuki Chiba, Tomoyuki Miyaji, Toshiyuki Ogawa, “Computing Morse decomposition of
ODEs via Runge-Kutta method”㸪JSIAM Letters, 13 (2021), pp. 40㸫43, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ ㄽᩥ㈹࣭࣋ࢫࢺ࣮࢜ࢧ࣮㈹ 2022 ᖺᗘࠊJSIAM Letters 㒊㛛ࠊ2022 ᖺ 9 ᭶ 9 ᪥
 ༓ ⴥ ᝆ ႐
1. Yuki Chiba, Tomoyuki Miyaji, Toshiyuki Ogawa, “Computing Morse decomposition of
ODEs via Runge-Kutta method”㸪JSIAM Letters, 13 (2021), pp. 40㸫43, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ ㄽᩥ㈹࣭࣋ࢫࢺ࣮࢜ࢧ࣮㈹ 2022 ᖺᗘࠊJSIAM Letters 㒊㛛ࠊ2022 ᖺ 9 ᭶ 9 ᪥
 㜿 㒊

⥤1. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢᛂ⏝ࠖࠊ
2022 ᖺ࣋ࢫࢺ࣏ࢫࢱ࣮㈹ࠊ␗ศ㔝␗ᴗ✀◊✲஺ὶ఍ ᳿   㝧
1. 㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢᛂ⏝ࠖࠊ
2022 ᖺ࣋ࢫࢺ࣏ࢫࢱ࣮㈹ࠊ␗ศ㔝␗ᴗ✀◊✲஺ὶ఍ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1 .  㜿㒊⥤ࠊ᳿㝧ࠊⴗཎ୍㑻ࠊࠕ᣺ື࣭㡢㡪㐃ᡂୗࡢᐊෆ㦁㡢పῶ᳨ウ࡜ᢡ⣬ࢥ࢔࡬ࡢᛂ⏝ࠖࠊ
2022 ᖺ࣋ࢫࢺ࣏ࢫࢱ࣮㈹ࠊ␗ศ㔝␗ᴗ✀◊✲஺ὶ఍ᩥ⌮⼥ྜ◊✲㒊㛛 ⳥ ụ ᾈ ᫂
1. ᥀㎸ගࠊ⳥ụᾈ᫂ࠊࠕkey-value ࢹ࣮ࢱ࡟࠾ࡅࡿᒁᡤᕪศࣉࣛ࢖ࣂࢩ࣮࢔ࣝࢦࣜࢬ࣒
PrivKV ࡢᨵⰋࠖࠊඃ⚽ㄽᩥ㈹ࠊ᝟ሗฎ⌮Ꮫ఍࣐ࣝࢳ࣓ࢹ࢕࢔㸪ศᩓ㸪༠ㄪ࡜ࣔࣂ࢖ࣝࢩ
࣏ࣥࢪ࣒࢘ (DICOMO 2022)ࠊ2022 ᖺ 7 ᭶138

2. ୰ᕝ⿱ᚿࠊ⳥ụᾈ᫂ࠊࠕಶேࢹ࣮ࢱࡢ฼⏝࡟ᑐࡍࡿチᐜᗘ࡟㛵ࡍࡿ♫఍ㄪᰝࠖࠊCSS 2022
ዡບ㈹ࠊ᝟ሗฎ⌮Ꮫ఍ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕ࢩ࣏ࣥࢪ࣒࢘ࠊ2022 ᖺ 10 ᭶
3. ໭ཎᣅᾏࠊ⳥ụᾈ᫂ࠊࠕIP ࣈࣛࢵࢡࣜࢫࢺࢆ⏝࠸ࡓ Residential IP Proxy ࣍ࢫࢺ᳨▱ᡭἲࡢᥦ᱌ࠖࠊ඲ᅜ኱఍ዡບ㈹ࠊ2023 ᖺ 3 ᭶
 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊࠕ␗⬟ vation ࣉࣟࢢ࣒ࣛࠕ◚ቯⓗࢳࣕࣞࣥࢪࠖ༞ᴗㄆᐃࠖࠊࡑࡢ௚ㄆᐃ⾲ᙲ㸸␗⬟șࠊ2022 ᖺ 4 ᭶ 1 ᪥
2. ᐑୗⰾ᫂ࠊࠕ࿡ぬ࣓ࢹ࢕࢔ࡢ๰ฟࠖࠊ௻⏬㈹ ࢩࢢ࣐ࢡࢩࢫ㈹ࠊࣇ࣮ࢻࢸࢵࢡࢢࣛࣥࣉࣜ
2022ࠊࢭࣥࢱ࣮࢜ࣈ࣮࢞ࣞࢪ࣭୺ദ ᰴᘧ఍♫ࣜࣂࢿࢫࠊ2022 ᖺ 10 ᭶ 15 ᪥
3. ᐑୗⰾ᫂◊✲ᐊࠊࠕ࿡ぬ࣓ࢹ࢕࢔ࡢ๰ฟࠖࠊ୍⯡ᢞ⚊⤖ᯝ 2 ఩ࠊࣇ࣮ࢻࢸࢵࢡࢢࣛࣥࣉࣜ
2022ࠊࢭࣥࢱ࣮࢜ࣈ࣮࢞ࣞࢪ࣭୺ദ ᰴᘧ఍♫ࣜࣂࢿࢫࠊ2022 ᖺ 10 ᭶ 15 ᪥
4. ῝ụ⨾⋪ࠊᐑୗⰾ᫂ࠊ
ࠕࢽࣥࢽࢡࡢ㣗ᚋࡢཱྀ⮯ࢆ㜵ࡄ࿡ぬཬࡧႥぬᥦ♧ࢩࢫࢸ࣒ࡢᥦ᱌ࠖࠊ
࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊ
pp. 168㸫171ࠊ࣋ࢫࢺࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥ㈹5. ⯚ᕝ᲍⣪ࠊᐑୗⰾ᫂ࠊࠕ㟁Ẽ࿡ぬ࡟ࡼࡿሷ࿡ቑᙉຠᯝࡢ

ᗘᙳ㡪ࠖࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺ

ࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp. 199㸫202ࠊࢢࢵࢻࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥ㈹6. ᑠ㔝㐩ஓࠊᐑୗⰾ᫂ࠊ
ࠕ࿡ຍῶ㸸༠ຊࡋ࡚࿡ࢆቑῶࡉࡏࡿࡇ࡜࡟ࡼࡿ࿡ᙜ࡚ࢤ࣮࣒ࡢᥦ᱌ࠖࠊ
࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢ 2022 ㄽᩥ㞟ࠊVol. 2022 (2022)ࠊpp.222㸫225ࠊ
ࢢࢵࢻࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥ㈹7. ᮧୖᓫᩯࠊᐑୗⰾ᫂ࠊ
ࠕග㐀ᙧ㸱D ࣉࣜࣥࢱ࡟࠾ࡅࡿࣞࢪࣥࡢΰྜ࡟ࡼࡿࢢࣛࢹ࣮ࢩࣙࣥ
⾲⌧ࠖࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2022 ㄽᩥ㞟ࠊVol. 2022
(2022)ࠊpp. 249㸫252ࠊࢢࢵࢻࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥ㈹8. ኱ሺὒ௓ࠊᐑୗⰾ᫂ࠊࠕࣀࢵࢳࡀ࣏࢖ࣥࢸ࢕ࣥࢢࡢ᧯స᫬㛫࡟୚࠼ࡿᙳ㡪ࠖࠊ◊✲ሗ࿌ࣄ
࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2022-HCI-199ࠊIssue 2 (2022)ࠊ
pp. 1㸫8ࠊᏛ⏕ዡບ㈹9. ᐑୗⰾ᫂◊✲ᐊ࣭࢟ࣜࣥ HDࠊ
ࠕ࢚ࣞ࢟ࢯࣝࢺ:㟁Ẽ࿡ぬ࡛ࡢሷ࿡ቑᙉຠᯝࢆά⏝ࡋࡓࠊ࠾࠸ࡋࡉࢆᡃ៏ࡋ࡞࠸ῶሷᡭἲࡢᥦ᱌ࠖࠊInterBEE2022 Digital Content EXPO2022ࠊᖥᙇ࣓ࢵࢭࠊInnovative Technologies2022ࠊ2022 ᖺ 11 ᭶ 16 ᪥㹼18 ᪥
10. ᐑୗⰾ᫂ࠊᮧୖᓫᩯࠊ
ࠕOpen-TTTV: ㄪ⌮ᐙ㟁࡟ㄪ࿡ᶵᵓࢆ௜ຍࡍࡿ࣮࢜ࣉࣥࢯ࣮ࢫࣁ
࣮ࢻ࢙࢘࢔ࠖ
ࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵ
ࣉ(WISS2022)ㄽᩥ㞟ࠊ2022 ᖺࠊᑐヰⓎ⾲㈹㸦୍⯡㸧
11. ྜྷᮏ೺⩏ࠊᐑୗⰾ᫂ࠊࠕEdible camouflage : ࣞࣥࢳ࢟ࣗࣛᵓ㐀ࢆ฼⏝ࡋࡓྍ㣗ගᏛ㏞ᙬࡢᥦ᱌ࠖࠊ➨ 30 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2022)ண✏㞟ࠊ2022ࠊpp. 1㸫3ࠊᑐヰⓎ⾲㈹㸦୍⯡㸧

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12. ᙰ㞷ඒࠊᐑୗⰾ᫂ࠊ
ࠕAroMotion: ✵୰ࢪ࢙ࢫࢳࣕ᧯సࡢ࢔࣐ࣟࢧ࢖ࢿ࣮ࢪࢩࢫࢸ࣒ࠖࠊ࢖
ࣥࢱࣛࢡࢩࣙࣥ 2023ࠊ2023ࠊpp. 875㸫879ࠊ࢖ࣥࢱࣛࢡࢸ࢕ࣈⓎ⾲㈹13. ᣺ཎ▱ᕼࠊᐑୗⰾ᫂ࠊࠕ㍤ᗘኚ໬࡟ࡼࡿ㐠ື㘒どࢆ⏝࠸ࡓ SSVEP ࣮࣋ࢫ BCIࠖࠊ◊✲ሗ࿌ࣄ࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2023-HCI-201ࠊIssue

12(2023)ࠊpp. 1㸫8ࠊᏛ⏕ዡບ㈹14. ⴛሙ኱㈗ࠊᐑୗⰾ᫂ࠊ
ࠕ࢜ࣉࢸ࢕࢝ࣝࣇ࣮ࣟ࡟ᛂࡌࡓ㠀෇ᙧど㔝ไ㝈࡟ࡼࡿ VR 㓉࠸㍍ῶᡭἲࠖࠊ◊✲ሗ࿌ࣄ࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ㸦HCI㸧ࠊVol. 2023-HCI-202ࠊ
Issue 36 (2023)ࠊpp. 1㸫8ࠊᏛ⏕ዡບ㈹15. ᐑୗⰾ᫂ࠊ᝟ሗฎ⌮Ꮫ఍᝟ሗ⎔ቃ㡿ᇦຌ⦼㈹ࠊ2023 ᖺ 3 ᭶ 22 ᪥ ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊ➨ 11 ᅇ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ᴗ⦼㈹㸦ศ㔝㸿⌮ㄽ㒊㛛㸧ࠊࠕ㘒どࡢᩘ⌮ࣔࢹࣜࣥࢢ
࡜ࡑࡢᛂ⏝ࠖ
ࠊ2022 ᖺ 6 ᭶ 17 ᪥
2. ᮡཎཌྜྷࠊ
ࠕᕢ࡟ᖐࡿࠖࠊ
ࠕ᣺ࡾྥ࠿࡞࠸ࠖࡢసရ 2 Ⅼࡀ➨ 106 ᅇ஧⛉ᒎ᙮้ࡢ㒊࡟ධ㑅ࠊ
2022 ᖺ 8 ᭶
3. ᮡཎཌྜྷࠊసရࠕ୍᪉㏻⾜ࠖࡀ᪥ᮏⱁ⾡⛉Ꮫ఍ᮾ໭ᨭ㒊ࠕ࢔࣮ࢺ㸤ࢸࢡࣀࣟࢪ࣮ᮾ໭ 2022ࠖࢥࣥࢸࢫࢺඃ⚽㈹ࠊ2022 ᖺ 9 ᭶ 31 ᪥
4. ᮡཎཌྜྷࠊసရࠕ᣺ࡾྥ࠿࡞࠸㣕⩧ࠖࡀ᪥ᮏᅗᏛ఍➨ 14 ᅇࢹࢪࢱࣝࣔࢹࣜࣥࢢࢥࣥࢸࢫ
ࢺඃ⚽㈹ࠊ2023 ᖺ 3 ᭶ 2 ᪥  ஬༑ᔒᝆ⣖1. ஬༑ᔒᝆ⣖ࠊࠕᡭⱁ࡜ᕤⱁࡢࡓࡵࡢᙧ≧ࢹࢨ࢖ࣥ࠾ࡼࡧ〇సᨭ᥼࡟㛵ࡍࡿ◊✲ࠖࠊ
௧࿴ 4 ᖺᗘ⛉Ꮫᢏ⾡ศ㔝ࡢᩥ㒊⛉Ꮫ኱⮧⾲ᙲⱝᡭ⛉Ꮫ⪅㈹ཷ㈹ࠊ2022 ᖺ 4 ᭶ 20 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ┦ ⃝

Ᏺ1. ኱἟ᜨ㔛㤶ࠊఀ⸨㣁ேࠊబࠎᮌᵞࠊ⚄⃝ಙ⾜ࠊ⣖⸨ᆂ἞ࠊ┦⃝Ᏺࠊࠕa 㠃ࢆከࡃ㟢ฟࡋࡓỈ㓟࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫ࡟྾╔ࡍࡿࢱࣥࣃࢡ㉁ࡢࣉࣟࢸ࣮࣒࢜ゎᯒࠖࠊ➨ 35 ᅇࢭ࣑ࣛࢵࢡࢫ༠఍⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 14㹼16 ᪥ࠊ≉ᐃࢭࢵࢩࣙࣥᏛ
⏕ඃ⚽Ⓨ⾲㈹㸸ࢭࢵࢩࣙࣥྡࠕඛ㐍ࢭ࣑ࣛࢵࢡࣂ࢖࣐࢜ࢸࣜ࢔ࣝࡢࣇࣟࣥࢸ࢕࢔㸫SDGs
㐩ᡂࢆᣦྥࡋࡓ་ṑᕤᏛ࡟࠾ࡅࡿᮦᩱᶵ⬟㧗ᗘไᚚᢏ⾡ࡢ㛤ᣅ࡜ᮍ᮶ᒎᮃ㸫ࠖ
2. 㔝℩㞞ேࠊᮌ㐀⌮ⴌᏊࠊỌᑿඃᏘࠊ᪂⏣⸛Ꮚࠊ㒯ඔ㏔ࠊỌ஭㔜ᚨࠊ┦⃝Ᏺࠊࠕ㣴Ꮚච␿⒪ἲࡢࡓࡵࡢ CaO-P2O5-SiO2-B2O3 ⣔ࢭ࣑ࣛࢵࢡࢫࡢస〇࡜ࡑࡢᢠ⭘⒆ຠᯝࠖࠊ➨ 35 ᅇࢭ࣑ࣛࢵࢡࢫ༠఍⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 14㹼16 ᪥ࠊ≉ᐃࢭࢵࢩࣙࣥ
Ꮫ⏕ඃ⚽Ⓨ⾲㈹㸸ࢭࢵࢩࣙࣥྡࠕඛ㐍ࢭ࣑ࣛࢵࢡࣂ࢖࣐࢜ࢸࣜ࢔ࣝࡢࣇࣟࣥࢸ࢕࢔㸫
SDGs 㐩ᡂࢆᣦྥࡋࡓ་ṑᕤᏛ࡟࠾ࡅࡿᮦᩱᶵ⬟㧗ᗘไᚚᢏ⾡ࡢ㛤ᣅ࡜ᮍ᮶ᒎᮃ㸫ࠖ

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3. ຍ⸨ྐ⧊ࠊᏳ⸨᫛ὒࠊ㕥ᮌ᮶ࠊ୰㔝࿴᫂ࠊ㛗ᒇᫀᶞࠊ㛗ᔱẚ࿅ᚿࠊ┦⃝Ᏺࠊࠕ㦵ࣜࣔࢹࣜ
ࣥࢢࢧ࢖ࢡࣝ࡟㐺ྜࡍࡿ᭷ᶵ/↓ᶵࣁ࢖ࣈࣜࢵࢻᆺࢭ࣓ࣥࢺࡢ๰〇࡜ࡑࡢ⏕యෆ཯ᛂࠖࠊ
➨ 31 ᅇ↓ᶵࣜࣥ໬Ꮫウㄽ఍ࠊᚨᓥ኱Ꮫࠊ2022 ᖺ 9 ᭶ 29㹼30 ᪥ࠊⱝᡭඃ⚽◊✲Ⓨ⾲㈹ཷ㈹4. ⏣୰⳯ࠎᏊࠊ㔠Ꮚዉኸࠊ᪂⏣┿⏤ࠊᮧୖᝆḟࠊΏ㑓཭ுࠊ┦⃝Ᏺࠊࠕ❅⣲ࢻ࣮ࣉỈ㓟࢔ࣃࢱ࢖ࢺከᏍ㉁ࢭ࣑ࣛࢵࢡࢫࡢస〇࡜ࣛࢵࢺ㢌⵹ෙḞᦆࣔࢹࣝ࡟ࡼࡿ in vivo ホ౯ࠖࠊ2022 ᖺᗘ➨ 3 ᅇ㓟⣲㓟ሷᮦᩱ⛉Ꮫ◊✲఍ࠊ᪥ᮏࢭ࣑ࣛࢵࢡࢫ༠఍ࠊ᪥ᮏ኱Ꮫ⌮ᕤᏛ㒊㸦㥴Ἑྎ࢟ࣕࣥࣃࢫ㸧ࠊ2022 ᖺ 11 ᭶ 5 ᪥ࠊඃ⚽ㅮ₇㈹5. 㕥ᮌ᮶ࠊ኱἟ᜨ㔛㤶ࠊட⏣ඃెࠊᮏ⏣ࡳࡕࡼࠊྜྷᮧⱥᜤࠊ┦⃝Ᏺࠊࠕ◚㦵⣽⬊ࢆ⏝࠸ࡓ␗᪉ᛶไᚚ࢔ࣃࢱ࢖ࢺࢭ࣑ࣛࢵࢡࢫࡢ in vitro ホ౯ࠖࠊ↓ᶵ࣐ࢸࣜ࢔ࣝᏛ఍ 145 ᅇᏛ⾡ㅮ₇఍ࠊ⇃ᮏᕷᅜ㝿஺ὶ఍㤋ࠊ2022 ᖺ 1 ᭶ 10 ᪥ࠊඃ⚽ㅮ₇ዡບ㈹ཷ㈹6. ᇼᕝ⚈ửࠊ㕥ᮌ᮶ࠊᮏᓥᗣᖹࠊ㔠Ꮚᘯᫀࠊ┦⃝ᏲࠊࠕᶵᲔᏛ⩦ࢆά⏝ࡋࡓ㦵ᙧᡂ᥎ᐃࣔࢹ
ࣝࡢᵓ⠏࡜ࡑࡢ㏫ゎᯒ࡟ࡼࡿᮦᩱ≉ᛶࡢ᳨ドࠖࠊ➨ 44 ᅇ᪥ᮏࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍኱఍ࠊ
ࢱ࣮࣮࣡࣍ࣝ⯪ᇼࠊᮾிࠊ2022 ᖺ 11 ᭶ 20㹼21 ᪥ࠊ㸨ඃ⚽◊✲࣏ࢫࢱ࣮㈹ཷ㈹7. K. Suzuki, E. Onuma, Y. Kameda, H. Minamisawa, M. Honda, H. Yoshimura, and M.
Aizawa, “Relationship Between Crystallographic Anisotropy of Hydroxyapatite andOsteoclast Activity”, 20th Asian BioCeramics Symposium 2022 (ABC2022), Toyama
International Conference Center, Toyama, 2022.12.11-13, ABC Award ཷ㈹8. E. Onuma, H. Ito, M. Sasaki, N. Kanzawa, K. Kito and M. Aizawa, “Proteomics ofproteins adsorbed on hydroxyapatite single-crystal particles with an anisotropic
structure”,

20th

Asian

BioCeramics

Symposium

2022(ABC2022),

ToyamaInternational Conference Center, Toyama, 2022.12.11-13, ABC Award
9. S. Enjo, K. Suzuki, and M. Aizawa, “Imparting Multiple Functions to Porous
Hydroxyapatite Ceramics with Osteoinductivity by Immobilizing Two Types of Metal
Ions”, 20th Asian BioCeramics Symposium 2022 (ABC2022), Toyama International
Conference Center, Toyama, 2022.12.11-13, ABC Award

141᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺ
㸰㸮㸰㸰ᖺᗘ ࠕάືሗ࿌᭩ࠖ

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ᮾி㒔୰㔝༊୰㔝 4ï21ï1 ୰㔝࢟ࣕࣥࣃࢫ
㟁ヰ03-5343-8067
Ⓨ   ⾜㸸 Ꮫᰯἲே᫂἞኱Ꮫ
ᮾி㒔༓௦⏣༊⚄⏣㥴Ἑྎ㸯㸫㸯

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