ଢ඙‫ܖٻ‬έᇢૠྸᅹ‫ܖ‬ỶὅἋἘỵἘἷὊἚ

2021 ࠰ࡇ෇ѣ‫إ‬ԓ୿1┠ḟ࠙ࡣࡌࡵ࡟ࠚ ................................................................................................................................................ 6࠙᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺࠚ࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࠚ࠙◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠚ⤌⧊ᅗ .................................................................................................................... 7
1࠙2021 ᖺᗘ ᡤဨ࣭◊✲ဨྡ⡙ࠚ .............................................................................................................. 8
࠙MIMS 㐠Ⴀጤဨ఍ࠚ ............................................................................................................................. 8࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖ㐠Ⴀጤဨ఍ࠚ .......................................................... 8࠙◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ࣓ࣥࣂ࣮ࠚ ..................................................................................................... 9[1] ᇶ┙ᩘ⌮㒊㛛 .................................................................................................................................... 10[2] ⌧㇟ᩘ⌮㒊㛛 .....................................................................................................................................11[3] ᩍ⫱ᩘ⌮㒊㛛 .................................................................................................................................... 12[4] ඛ➃ᩘ⌮㒊㛛 .................................................................................................................................... 12[5] ᩥ⌮⼥ྜ◊✲㒊㛛 ............................................................................................................................. 12[6] ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ............................................................................................. 132࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬᐇ᪋≧ἣࠚ ..................................................................................................... 14
2.1 ඹྠ฼⏝࣭ඹྠ◊✲ㄢ㢟ࡢᴫせ ..................................................................................................... 14
2.2 ඹྠ฼⏝࣭ඹྠ◊✲ࡢཧຍ≧ἣ ..................................................................................................... 14
2.3 ඹྠ฼⏝࣭ඹྠ◊✲࡟౪ࡍࡿ᪋タ࣭タഛཬࡧ㈨ᩱ➼ࡢ฼⏝≧ἣ➼ ............................................... 15
3࠙2021 ᖺᗘ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠚ ................................................................................................... 16
3.1 ஦ᴗྡ ............................................................................................................................................ 16
3.2 ஦ᴗᴫせ ......................................................................................................................................... 16
3.3 ஦ᴗ┠ⓗ ......................................................................................................................................... 16
3.4 2021 ᖺᗘࡢᐇ᪋┠ᶆཬࡧᐇ᪋ィ⏬ ................................................................................................ 16
3.4.1 ྛࠎࡢ◊✲ࡢᐇ᪋┠ᶆཬࡧィ⏬ .............................................................................................. 16
3.5 2021 ᖺᗘࡢ஦ᴗᡂᯝ ..................................................................................................................... 18
3.5.1 ྛࠎࡢ◊✲ᡂᯝ ....................................................................................................................... 18
3.5.2 ᗈሗ࣭ᬑཬάື ....................................................................................................................... 23
4࠙2021 ᖺᗘእ㒊㈨㔠⋓ᚓ≧ἣࠚ .............................................................................................................. 25
4.1 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᪂Ꮫ⾡㡿ᇦ◊✲㸦◊✲㡿ᇦᥦ᱌ᆺ㸧................................................................ 25
4.2 ⛉Ꮫ◊✲㈝⿵ຓ㔠 Ꮫ⾡ኚ㠉㡿ᇦ◊✲(A) ....................................................................................... 25
4.3 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦A㸧 ................................................................................................. 25
4.4 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦B) ................................................................................................... 26
4.5 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᇶ┙◊✲㸦C㸧 ................................................................................................. 27
4.6 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᣮᡓⓗⴌⱆ◊✲ ................................................................................................ 30
4.7 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᣮᡓⓗ◊✲㸦㛤ᣅ㸧......................................................................................... 30

24.8 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ⱝᡭ◊✲ .......................................................................................................... 30
4.9 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᅜ㝿ඹྠ◊✲ຍ㏿ᇶ㔠㸦ᅜ㝿ඹྠ◊✲ᙉ໬ % 㸧 ............................................ 30
4.10 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ ࡉࡁࡀࡅ.............................................................. 30
4.11 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ CREST ................................................................ 31
4.12 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ࢭࣥࢱ࣮࣭࢜ࣈ࣭࢖ࣀ࣮࣋ࢩࣙࣥࣉࣟࢢ࣒ࣛ ............................................... 31
4.13 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ RISTEX(♫఍ᢏ⾡◊✲㛤Ⓨ) ................................. 31
4.14 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ◊✲ᡂᯝᒎ㛤஦ᴗ ◊✲ᡂᯝ᭱㐺ᒎ㛤ᨭ᥼ࣉࣟࢢ࣒ࣛ A-STEP ࢺࣛ࢖
࢔࢘ࢺ ........................................................................................................................................... 31
4.15 ᪥ᮏ་⒪◊✲㛤Ⓨᶵᵓ 㠉᪂ⓗඛ➃◊✲㛤Ⓨᨭ᥼஦ᴗ AMED-CREST ...................................... 32
4.16 ᪥ᮏᏛ⾡᣺⯆఍ ஧ᅜ㛫஺ὶ஦ᴗ ................................................................................................. 32
4.17 ᪂࢚ࢿࣝࢠ࣮࣭⏘ᴗᢏ⾡⥲ྜ㛤Ⓨᶵᵓ㸦NEDO㸧 ᐁẸ࡟ࡼࡿⱝᡭ◊✲⪅Ⓨ᥀ᨭ᥼஦ᴗ ඹྠ◊✲ࣇ࢙࣮ࢬ ............................................................................................................................. 32
4.18 ᫂἞኱Ꮫ⛉Ꮫᢏ⾡◊✲ᡤ ≉ู◊✲ ............................................................................................ 32
4.19 ᫂἞኱Ꮫ᪂㡿ᇦ๰ᡂᆺ◊✲ .......................................................................................................... 32
4.20 ᫂἞኱Ꮫⱝᡭ◊✲ ........................................................................................................................ 32
4.21 ࡑࡢ௚ .......................................................................................................................................... 325࠙ᾏእᥦᦠᶵ㛵ࠚ ..................................................................................................................................... 34
6࠙MIMS ࡢ 2021 ᖺᗘάືሗ࿌ࠚ............................................................................................................. 35
6.1

35

ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖඹྠ◊✲㞟఍ ............................................................ 35
6.1.1 ࠙◊✲㞟఍ᆺࠚࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮ ࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝ϩࠖ ............... 35
6.1.2 ࠙◊✲㞟఍ᆺࠚࠕᗄఱᏛ࣭㐃⥆యຊᏛ࣭᝟ሗ⛉Ꮫࡢ஺ᕪ㡿ᇦࡢ᥈⣴(II) 㸫どⅬࢆ࠿࠼࡚ࡳࡿຊ㸫ࠖ............................................................................................................................... 36
6.1.3 ࠙◊✲㞟఍ᆺࠚ
ࠕAI ࢆ⏝࠸ࡓ་⒪⏬ീゎᯒࡢ⌧≧࡜ㄢ㢟ࠖ...................................................... 37
6.1.4 ࠙◊✲㞟఍ᆺࠚࠕ⌧㇟࡜ᩘ⌮ࣔࢹࣝ 㹼ᩘ⌮ࣔࢹࣜࣥࢢᏛࡢᙧᡂ࡟ྥࡅ࡚㹼ࠖ ..................... 38
6.1.5 ࠙◊✲㞟఍ᆺࠚࠕ࢔ࢡࢸ࢕ࣈ࣐ࢱ࣮◊✲఍ 2022ࠖ ................................................................. 39
6.1.6 ࠙◊✲㞟఍ᆺࠚࠕ㘒ぬࡢゎ࣭᫂๰స࣭ᛂ⏝࡬ࡢㅖ࢔ࣉ࣮ࣟࢳ ➨ 16 ᅇ 㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠖ .................................................................................................................................. 40
6.1.7 ࠙◊✲㞟఍ᆺࠚࠕData-driven Mathematical Science㸸⤒῭≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖ ................. 41
6.1.8 ࠙◊✲㞟఍ᆺࠚࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ ............................... 42
6.1.9 ࠙◊✲㞟఍ᆺࠚࠕ♫఍≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖ .............................................................................. 42
6.1.10 ࠙ඹྠ◊✲ᆺࠚࠕ᳜≀ࡢࠕ࢝ࢱࢳࠖ࡜ࠕࢳ࢝ࣛࠖࢆゎࡁ᫂࠿ࡍࠖ ........................................ 44
6.1.11 ࠙ඹྠ◊✲ᆺࠚࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖ ........ 45
6.2

ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭ᩘ⌮⛉Ꮫ⼥ྜ◊✲ᨭ᥼ࣉࣟࢢ࣒ࣛ ................................................................................................................................ 45

6.2.1 ࠕ⣽⬊ࡢ࢚ࢿࣝࢠ࣮௦ㅰ࡜ඹ⏕ືែࡢᩘ⌮࣭⤫ィᏛⓗ◊✲ 㸫ࡀࢇࡢቑṪ࣓࢝ࢽࢬ࣒ࡸ

3⬻ࡢ㧗ḟᶵ⬟ࡢゎ᫂ࢆ┠ᣦࡋ࡚㸫ࠖ ........................................................................................ 45
6.2.2 ࠕ⏕≀㞟ᅋࡢ♫఍ⓗᶵ⬟Ⓨ⌧࣓࢝ࢽࢬ࣒ࡢᩘ⌮ⓗ࣭ᐇ㦂ⓗゎ᫂ࠖ........................................... 45
6.2.3 ࠕ㠀ᖹ⾮⣔ࡢ┦ᚊ㸸࢚ࣥࢺࣟࣆ࣮⏕ᡂ࡟ࡼࡿ⏕࿨࣭㠀⏕࿨⌧㇟ࡢ⤫ྜゎᯒ࡜ไᚚࠖ............... 45
6.2.4 ࠕ㒔ᕷ⎔ቃ࡟⏕ᜥࡍࡿࢱࢾ࢟ࡢ᫬✵㛫ືែࡢゎ᫂ࠖ................................................................ 46
6.3 ᫂἞኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ㛵㐃࢖࣋ࣥࢺ ............................................................................ 46
6.3.1 ➨ 6 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ࢕ࢵࢡࢫ࡜࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡢᩘ⌮ࠖ ........ 46
6.4 ◊✲㞟఍ࠊ࣮࣡ࢡࢩࣙࢵࣉࠊࢭ࣑ࢼ࣮ .......................................................................................... 46
6.4.1 ICMMA 2021 International Conference on "Emergence of Cooperation andOrganization in Groups of Animals and Non-living Objects" ࠕ⏕≀ཬࡧ↓⏕≀ࡢ㞟ᅋ࡟࠾ࡅࡿ༠ㄪ࡜⤌⧊໬ࡢ๰Ⓨࠖ........................................................................................... 46
6.4.2 ᫂἞㠀⥺ᆺᩘ⌮ࢭ࣑ࢼ࣮......................................................................................................... 47
6.4.3 ᫂἞㠀⥺ᆺᩘ⌮ࢧ࣐࣮ࢭ࣑ࢼ࣮ .............................................................................................. 48
6.4.4 ⌧㇟ᩘ⌮Ꮫ୕ᮧ㈹ グᛕㅮ₇఍ .............................................................................................. 49
6.4.5 ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮......................................................................................................... 49
6.4.6 MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ࢜ࣥࣛ࢖ࣥࢳ࣮ࣗࢺࣜ࢔ࣝࢩ࣮ࣜࢬࠕPython ࡟ࡼࡿࢹ࣮
ࢱゎᯒ࡜ᩘ್ィ⟬ධ㛛ࠖ ......................................................................................................... 50
6.4.7 Web Assembly ㅮ⩦఍ ............................................................................................................ 50
6.4.8 MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ࣮ࣜࣔࢺࢭ࣑ࢼ࣮ ........................................................................ 50
6.4.9 ᩘᏛ࣭ᩘ⌮⛉Ꮫ 5 ◊✲ᣐⅬྜྠᕷẸㅮ₇఍ࠕᨾࡁࢆ

ࡡ࡚᪂ࡋࡁࢆ▱ࡿࠖ .......................... 50

6.5 MIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ .......................................................................................... 51
6.5.1 ࠕ㔠ᒓᮦࡸ⣬ᮦࡢ㣧ᩱᐜჾࡢᢡ␚࡟㛵ࡍࡿ◊✲ࠖ ................................................................... 51
6.5.2 ࠕ」㞧ࢿࢵࢺ࣮࣡ࢡࢲ࢖ࢼ࣑ࢡࢫࡢḟඖᅽ⦰◊✲ࠖ................................................................ 51
6.5.3 ࠕRMT ࢸࢫࢺࡢᛂ⏝㸸௬᝿㏻㈌ࡢ஘ᩘᗘ

ᐃ࡟ࡼࡿᏳ඲ᛶุᐃࠖ ........................................ 51

6.5.4 ࠕ⢊య࡟㛵㐃ࡋࡓᆅᙧࢲ࢖ࢼ࣑ࢡࢫ࡟ᑐࡍࡿᩘ⌮ࣔࢹࣜࣥࢢࠖ .............................................. 51
6.5.5 ࠕᡪࡢࢹ࢕ࢪࢱࣝ෌⏕ࢩࢫࢸ࣒ࡢ㛤Ⓨ࡜ᡪࡢཎ⌮ᛂ⏝࡟ࡼࡿ࢖ࣀ࣮࣋ࢩࣙࣥ๰ฟ᳨ウࠖ ...... 51
6.5.6 ࠕAI ࢆ⏝࠸ࡓ⏬ᮇⓗ࢚ࢿࣝࢠ࣮྾཰ᢡ⣬ᵓ㐀ࡢ᥈⣴ἲࡢ㛤Ⓨ࡜ࡑࢀࢆᐇ⌧ࡍࡿ〇㐀ἲ࡟㛵ࡍࡿ◊✲ࠖ ....................................................................................................................... 52
6.5.7 ࠕ」㞧࡞ 3D ᙧ≧ࡢษࡾ⣬ࣁࢽ࣒࢝ࢆ〇㐀ࡍࡿࡓࡵࡢ㐃⥆ᢡࡾᶵࡢ㛤Ⓨࠖ ............................ 52
6.5.8 MIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ 2021 ᖺᗘ ᡂᯝⓎ⾲఍㸦㠀බ㛤㸧.......................... 52
6.6 ࢖࣋ࣥࢺ ......................................................................................................................................... 52
6.6.1 ࠕ㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ 2021ࠖ ................................................. 52
6.6.2 ࠕ㧗ᰯ⏕ࡢࡓࡵࡢඛ➃ᩘ⌮⛉ᏛぢᏛ఍ 㹼⌧㇟ᩘ⌮Ꮫ࡬ࡢㄏ࠸㹼ࠖ ..................................... 53
7࠙2021 ᖺᗘᡂᯝⓎ⾲≧ἣࠚ ..................................................................................................................... 54
7.1 Ⓨ⾲ㄽᩥ࣭ⴭ᭩ .............................................................................................................................. 54
7.1.1 ㄽᩥ㸦ᰝㄞ࠶ࡾ㸧 ................................................................................................................... 54
7.1.2 ㄽᩥ㸦ᰝㄞ࡞ࡋ㸭ᢞ✏୰㸧 ..................................................................................................... 73

4

7.1.3 ⴭ᭩ ......................................................................................................................................... 79
7.2 ㅮ₇ ................................................................................................................................................ 81
7.2.1 ᇶㄪ࣭ᣍᚅㅮ₇ ....................................................................................................................... 81
7.2.2 ཱྀ㢌Ⓨ⾲.................................................................................................................................. 90
7.2.3 ࣏ࢫࢱ࣮Ⓨ⾲ ........................................................................................................................ 102
7.3 ࣐ࢫ࣓ࢹ࢕࢔................................................................................................................................ 107
7.3.1 ᪂⪺グ஦................................................................................................................................ 107
7.3.2 㞧ㄅグ஦................................................................................................................................ 108
7.3.3 TV ......................................................................................................................................... 111
7.3.4 ࡑࡢ௚࣓ࢹ࢕࢔࡛ࡢ⤂௓....................................................................................................... 113
7.4 ᅜ㝿఍㆟࣭◊✲㞟఍ࡢ୺ദ ...........................................................................................................114
7.5 ᅜෆእ㞟୰ㅮ⩏ .............................................................................................................................118
7.6 ࢔࢘ࢺ࣮ࣜࢳάື .........................................................................................................................119
7.7 ඹྠ◊✲ࡢᐇ᪋≧ἣ ..................................................................................................................... 122
7.8 ࡑࡢ௚ .......................................................................................................................................... 128
8࠙ཷ㈹࣭⾲ᙲࠚ ....................................................................................................................................... 132

5࠙ࡣࡌࡵ࡟ࠚ
᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺ㸦MIMS㸧ࡣࠊ2021 ᖺᗘ࡛タ❧࠿ࡽ㸯㸳ᖺ┠ࢆ
㏄࠼ࡲࡋࡓࠋࡇࡢ 1 ᖺ㛫ࡢάືࡢᐇ⦼ሗ࿌᭩ࢆ࠾ᒆࡅࡋࡲࡍࠋMIMS ࡣ୕ࡘࡢᰕࢆ୰ᚰ࡟ά
ືࢆ⾜ࡗ࡚࠸ࡲࡍࠋ➨㸯ࡢᰕࡣࠊMIMS ࡢタ❧᫬࠿ࡽࡢ⌮ᛕ࡛࠶ࡿ⌧㇟ᩘ⌮Ꮫࡢ᥎㐍࡜ᬑཬ࡛ࡍࠋ➨㸰ࡢᰕࡣࠊ2014 ᖺᗘ࡟ᩥ㒊⛉Ꮫ┬࠿ࡽඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬ࡜ࡋ࡚ㄆᐃࢆཷࡅࡓ
ࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖ
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࡜࠸࠺භࡘࡢ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⤥ࡉࢀ࡚࠸ࡿᣐⅬࡢᶵ⬟ᙉ໬ᨭ᥼⿵ຓ㔠ࢆ⏝࠸࡚ࠊඹྠ฼⏝ィ⟬ᶵ⎔ቃࡢ୍ᒙࡢᙉ໬࡜ⱝᡭ◊✲⪅ࡢ㞠⏝ࡢ඘ᐇࢆᅗࡾࡲࡋࡓࠋࡉࡽ࡟Ꮫෆ࠿ࡽࡶᙉຊ࡞ᨭ᥼ࢆᚓ࡚ࠊᩘከࡃࡢάືࢆ⾜࠸ࡲࡋࡓࠋ࡞࠾ࠊ᪂ᆺࢥࣟࢼ࢘࢕ࣝࢫឤᰁ⑕ࡢ⶝ᘏࡀ཰ࡲࡽ࡞࠸୰ࠊඹྠ◊✲㞟఍ࡣ๓ᖺᗘ࡟⥆࠸࡚࢜ࣥࣛ࢖ࣥ㛤ദࢆᨭ᥼ࡋࡲࡋࡓࠋᐃ౛ࡢᅜ㝿఍㆟ࡣࠊࠕ⏕≀ཬࡧ↓⏕≀ࡢ㞟ᅋ࡟࠾ࡅࡿ༠
ㄪ࡜⤌⧊໬ࡢ๰Ⓨࠖࢆࢸ࣮࣐࡟࢜ࣥࣛ࢖࡛ࣥ㛤ദࡋࡲࡋࡓࠋࡇࡢ௚ࠊ
ࠕ㧗ᰯ⏕࡟ࡼࡿ MIMS ⌧㇟ᩘ⌮Ꮫ◊✲Ⓨ⾲఍ࠖ࡟௦ࢃࡿ᪂ࡋ࠸ࣉࣟࢢ࣒ࣛ࡜ࡋ࡚ࠕ㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ࠖࢆ❧ࡕୖࡆࡲࡋࡓࠋ
◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࡣࠊ๓㌟ࡢ஦ᴗࡢయไࢆぢ┤ࡋࠊࢳ࣮࣒࣮ࣜࢲ࣮ࡢୡ௦஺௦ࢆᅗ
ࡿ࡜࡜ࡶ࡟ࢳ࣮࣒ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧ࢆタ⨨ࡋ࡚ࠊᘬࡁ⥆ࡁάⓎ࡞άືࢆ⾜࠸ࡲࡋࡓࠋ
ࡑࡢ୍⎔࡜ࡋ࡚࢜ࣥࣛ࢖࡛ࣥ㛤ദࡋࡓ➨㸴ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ࢕ࢵࢡ
ࢫ࡜࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡢᩘ⌮࡛ࠖࡣࠊࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ࢕ࢵࢡࢫࡢࠕ⾲⌧ຊࠖ࡜ࢯࣇ
ࢺ࢙࢘࢔࡟࠾ࡅࡿ࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡢࠕ౑࠸ࡸࡍࡉࠖࢆᨭ࠼ࡿᩘ⌮⛉Ꮫࢆࢸ࣮࣐࡟ྲྀࡾୖࡆࠊዲホࢆ༤ࡋࡲࡋࡓࠋ2017 ᖺᗘ࡟๰タࡋࡓࠕ⌧㇟ᩘ⌮Ꮫ୕ᮧ㈹ࠖ࡟ࡘ࠸࡚ࡣࠊ2021 ᖺᗘࡼࡾⱝᡭ◊✲⪅ࡢࡉࡽ࡞ࡿዡບࡢࡓࡵࠊ
ࠕዡບ㈹ࠖࢆタ⨨ࡋࠊ➨㸳ᅇࡢཷ㈹⪅࡜ࡋ࡚㸰ྡࢆ㑅ฟࠊ12 ᭶࡟ᤵ㈹ᘧ࡜グᛕㅮ₇఍ࢆ⾜࠸ࡲࡋࡓࠋMIMS 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 ༤6࠙᫂᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺࠚ

࠙᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺࠚ࠙ඹྠ฼⏝࣭ඹྠ◊✲࠙ඹඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࠚ࠙◊◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠚ

ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࠚ࠙◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗࠚ⤌⧊ᅗ
⤌⧊ᅗ
ᅗ

᫂἞኱Ꮫ
◊✲࣭▱㈈ᡓ␎ᶵᵓ
ඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺ㸦0,06㸧㸧࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࠚ

0,06 㐠Ⴀጤဨ఍◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ

ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬ
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7

1࠙2021 ᖺᗘ ᡤဨ࣭◊✲ဨྡ⡙ࠚ࠙MIMS 㐠Ⴀጤဨ఍ࠚ
ಛ㔝 ༤

㸦ጤဨ㛗㸧

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㸦ጤဨ㸧

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ᒣ ཱྀ ᬛ ᙪ   㸦ጤဨ㸧
Ⲩ ᕝ

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㸦ጤဨ㸧

G i n d e r , E l l i o t t 㸦ጤဨ㸧Ἑ 㔝 ಇ ୔

㸦ጤဨ㸧

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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ⴗ ཎ ୍ 㑻᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ୍ ᕝ  ㄔ༓ⴥ኱Ꮫ኱Ꮫ㝔ேᩥ⛉Ꮫ◊✲㝔ఀ ⸨  ⪽᝟ሗ࣭㺚㺛㺡㺯◊✲ᶵᵓ⤫ィᩘ⌮◊✲ᡤ◊✲୺ᖿ㸦ጤဨ㸧኱ ಴ ඾ ᏊⰪᾆᕤᴗ኱Ꮫ 6,7 ⥲ྜ◊✲ᡤ≉௵ᩍᤵ㸦ጤဨ㸧ᒸ ᮏ  ஂᏛ⩦㝔኱Ꮫ⌮Ꮫ㒊బ ఑  ಟ஑ᕞ኱Ꮫ࣐ࢫ࣭ࣇ࢛࢔࣭࢖ࣥࢲࢫࢺࣜ◊✲ᡤ  ᡤ㛗㸦ጤဨ㸧㧗 ⏣  ❶

University of London㧗 ᶫ ኱ ㍜᪩✄⏣኱Ꮫᇶᖿ⌮ᕤᏛ㒊㧗 Ᏻ ⚽ ᶞࢯࢽ࣮ࢥࣥࣆ࣮ࣗࢱࢧ࢖࢚ࣥࢫ◊✲ᡤ  ࣇ࢙࣮ࣟ㸦ጤဨ㸧ὠ ⏣ ୍ 㑻୰㒊኱Ꮫ๰ⓎᏛ⾡㝔⯚ ᮌ ┤ ஂ᪩✄⏣኱Ꮫᇶᖿ⌮ᕤᏛ㒊≉௵ᩍᤵ㸦ጤဨ㸧∾ 㔝 ࿴ ஂ  ி㒔኱Ꮫᩘ⌮ゎᯒ◊✲ᡤᩍᤵ㸦ጤဨ㸧◊✲≉ูᩍᤵ㸦ጤဨ㸧ᩍᤵ㸦ጤဨ㸧ᩍᤵ㸦ጤဨ㸧୕ ụ ⚽ ᩄᒣཱྀᏛⱁ኱Ꮫ୕ ᮧ ᫀ Ὀᗈᓥ኱Ꮫ኱Ꮫ㝔⤫ྜ⏕࿨⛉Ꮫ◊✲⛉ᐑ ᒸ ♩ Ꮚᮾ໭኱Ꮫᩍ㣴ᩍ⫱㝔≉௵ᩍᤵ㸦ጤဨ㸧ᩍᤵ㸦ጤဨ㸧ᩍᤵ㸦ጤဨ㸧 Ꮫ㛗㸦ጤဨ㸧

8ᐈဨᩍᤵ㸦ጤဨ㸧⥲㛗≉࿨ᩍᤵ㸦ጤဨ㸧࠙◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ࣓ࣥࣂ࣮ࠚ
‫ە‬஦ᴗ⤫ᣓᒣཱྀᬛᙪ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

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

≉௵ᩍᤵ

࣓ࣥࣂ࣮
୰ ᮧ ࿴ ᖾ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵⓑ ▼ ඔ ᱻ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ    ≉௵෸ᩍᤵ

ᮎᯇ Jಙᙪ

᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊෸ᩍᤵ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵ‫ە‬㘒ぬ࣭㘒どࢳ࣮࣒࣮ࣜࢲ࣮ᐑ ୗ ⰾ ᫂࣓ࣥࣂ࣮ᮡ ཎ ཌ ྜྷ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

◊✲≉ูᩍᤵ

᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

≉௵ᩍᤵ


‫ە‬㞟ᅋࢫ࣏࣮ࢶࢳ࣮࣒す ᳃  ᣅ‫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ዉ Ⰻ ▱ ᜨ᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

ᐈဨ◊✲ဨ

࣓ࣥࣂ࣮‫ە‬ឤᛶ࡜▱⬟ࢳ࣮࣒࣮ࣜࢲ࣮Ⲩᕝ ⸅

᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵ᫂἞኱Ꮫ⌮ᕤᏛ㒊

ᩍᤵ

࣓ࣥࣂ࣮
ୖ㔝ెዉᏊ

9ᑠ 㔝 ᘪ ⤮᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵᑠ ᯇ Ꮥ ᚨ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵḈ ஭ ⩏ ᑦ᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᩍᤵᔱ⏣⥲ኴ㑻

᫂἞኱Ꮫ⌮ᕤᏛ㒊ᩍᤵⴗ ཎ ୍ 㑻᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓᐑ ୗ ⰾ ᫂᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ᵽ ᒣ ᜤ ຓ᫂἞኱Ꮫ⌮ᕤᏛ㒊◊✲≉ูᩍᤵ
ᩍᤵ෸ᩍᤵ‫࣒࣮ࢳە‬ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧࣮ࣜࢲ࣮ಛ 㔝  ༤᫂἞኱Ꮫ◊✲࣭▱㈈ᡓ␎ᶵᵓ

≉௵ᩍᤵ

࣓ࣥࣂ࣮
୰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 ᩍᤵ

୰ᮧᖾ⏨᫂἞኱Ꮫ ᩍᤵụ ⏣ ᖾ ኴ  ᫂἞኱Ꮫ ෸ᩍᤵ᱇ ⏣ ♸ ྐ᫂἞኱Ꮫ෸ᩍᤵ
z

◊✲ဨ
㜿ཎ୍ᚿ

᫂἞኱Ꮫ ᩍᤵ

ᚋ⸨ᅄ㑻᫂἞኱Ꮫ ྡ㄃ᩍᤵ

㕥ᮌṇ᫂᫂἞኱Ꮫ ᩍᤵ

◁⏣฼୍᫂἞኱Ꮫ ྡ㄃ᩍᤵ㒌 ᛅ຾

Tam Kang University㸦ῐỤ኱Ꮫ㸧 ᩍᤵ⯚ ᮌ ┤ ஂ  ᪩✄⏣኱Ꮫ ≉௵ᩍᤵྜྷ⏣೺୍᪥ᮏ኱Ꮫ ᩍᤵ

ᯇᒸ┤அ᫂἞኱Ꮫ ෸ᩍᤵᒃ┦┿୍㑻໭ᾏ㐨ᩍ⫱኱Ꮫ ෸ᩍᤵ኱㛵୍⚽ᒣཱྀ኱Ꮫ ෸ᩍᤵ㧗ᶫ ுྡྂᒇ኱Ꮫ ෸ᩍᤵ᪩ᆏ ኴᒸᒣ኱Ꮫ ෸ᩍᤵ

ᐑ ㊰ ᬛ ⾜ி㒔኱Ꮫ෸ᩍᤵ

10

≀㒊἞ᚨ

ᒸᒣ኱Ꮫ≉௵෸ᩍᤵఀ⸨ ᾴ⚄ዉᕝ኱Ꮫ ≉ูຓᩍᴮ ᮏ ⩧ ኴ㫽⩚ၟ⯪㧗➼ᑓ㛛Ꮫᰯ ຓᩍሯᮏᝆᬦ᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧㎷᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧

ಇ ㍜

᳃㱟அ௓

ᮾிᕤᴗ኱Ꮫ◊✲ဨ[2] ⌧㇟ᩘ⌮㒊㛛zᡤဨᑠ ᕝ ▱ அ᫂἞኱Ꮫᩍᤵ
▮ᓮᡂಇ᫂἞኱Ꮫᩍᤵ

ⱝ㔝཭୍㑻᫂἞኱Ꮫᩍᤵ

Ginder, Elliott ᫂἞኱Ꮫ෸ᩍᤵ
z

◊✲ဨ
ྥẊᨻ⏨

᫂἞኱Ꮫྡ㄃ᩍᤵ

Gani, Mohammad Osman Jahangirnagar University, Professorᔢᓚᒣⱱᶞᮾி኱Ꮫྡ㄃ᩍᤵ཭ᯞ᫂ಖ㛵す኱Ꮫᩍᤵ
Hilhorst, Danielle     Centre national de la recherche scientifique, Research
Director▼⏣⚈Ꮚ᫂἞኱Ꮫ෸ᩍᤵ
ᒣᮏ㄃ኈ᫂἞኱Ꮫ≉௵෸ᩍᤵฟ ཎ ᾈ ྐᐑᓮ኱Ꮫ෸ᩍᤵ
ᑠ⏣ษ೺ኴ

ᑓಟ኱Ꮫ෸ᩍᤵ

Griette, Quentin     Université de Bordeaux㸦࣎ࣝࢻ࣮኱Ꮫ㸧෸ᩍᤵ஭಴ᘪᙪ᫂἞኱Ꮫ ≉௵ㅮᖌᆏ ඖ Ꮥ ᚿ᫂἞኱Ꮫㅮᖌ
㡲ᚿ⏣㝯㐨ࢧࣞࢪ࢜ᕤᴗ㧗➼ᑓ㛛Ꮫᰯㅮᖌ

୕ᮧ୚ኈᩥ  ᪥ᮏ኱Ꮫ ຓᩍ㛵ᆏṌᖿ᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧༓ⴥᝆ႐᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧⻄ ⏣ ె ᶞ᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧⏣㑔❶ὒ㜵⅏⛉Ꮫᢏ⾡◊✲ᡤ ዎ⣙◊✲ဨ㜿㒊 ⥤᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧Ᏻ㒊༤ᯞ᫂἞኱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

11

Savchenko, Maria ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧ᒣᓮ᱇Ꮚ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧᳿᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧

㝧

⠛⏣῟୍

ᰴᘧ఍♫࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ௦⾲ྲྀ⥾ᙺᡞ ಴  ┤ᰴᘧ఍♫ࢺࢡࣛࢩ࣑࣮ࣗࣞࢩࣙࣥࣜࢧ࣮ࢳ ௦⾲ྲྀ⥾ᙺ୰ ᮧ ග ᏹ  ᰴᘧ఍♫ ALBERT ࢔ࢼࣜࢫࢺ
๽ࢪ࢙ࢩ࢝

ᰴᘧ఍♫ࢢ࣮ࣟࣂ࣭ࣝ࢔ࢡࢩࢫ௦⾲ྲྀ⥾ᙺᗺ  ன 㟹ࢥࣥࢳࢿࣥࢱ࣭࣮ࣝ࢜ࢺ࣮ࣔࢸ࢕ࣈᰴᘧ఍♫[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

㧗Ᏻ⚽ᶞࢯࢽ࣮ࢥࣥࣆ࣮ࣗࢱࢧ࢖࢚ࣥࢫ◊✲ᡤࣇ࢙࣮ࣟⓑ▼ඔᱻ᫂἞኱Ꮫ≉௵෸ᩍᤵᒣ୰ ἞᫂἞኱Ꮫ ◊✲᥎㐍ဨ㸦༤ኈ◊✲ဨ ࣏ࢫࢺ࣭ࢻࢡࢱ࣮ 㸧

Diago Marquez, Luis Ariel   ᰴᘧ఍♫࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ ◊✲ဨ

[5] ᩥ⌮⼥ྜ◊✲㒊㛛
z

z

ᡤဨ
Ⲩ ᕝ  ⸅᫂἞኱Ꮫᩍᤵ஝  Ꮥ ἞᫂἞኱Ꮫᩍᤵ⳥ ụ ᾈ ᫂᫂἞኱Ꮫᩍᤵ

୰ᯘ┿⌮Ꮚ

᫂἞኱Ꮫᩍᤵᯇ ᒣ ┤ ᶞ᫂἞኱Ꮫᩍᤵ

໭ᕝ※ᅄ㑻

ᮾி኱Ꮫ≉௵ᩍᤵ⏣㔝಴ⴥᏊ

᫂἞኱Ꮫ≉௵෸ᩍᤵ◊✲ဨᮡ ཎ ཌ ྜྷ᫂἞኱Ꮫ◊✲≉ูᩍᤵᐑ ୗ ⰾ ᫂᫂἞኱Ꮫᩍᤵ㟷 ᮌ ೺ ୍ᮾி኱Ꮫྡ㄃ᩍᤵ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᑓ㛛◊✲ဨ㸧

12ᅜ ཭ ┤ ேᮾி኱Ꮫྡ㄃ᩍᤵబ ⸨ ᩚ ᑦᮾி኱Ꮫ෸ᩍᤵ

୰ᮧ⨾᝴Ꮚᮾி⸤⾡኱Ꮫⱁ⾡᝟ሗࢭࣥࢱ࣮≉௵ຓᩍ⏣୰⨾ᰤᏊ

᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧୰ᓥࡉࡕᏊᰴᘧ఍♫ steAm ௦⾲ྲྀ⥾ᙺ᪂ཎຌ୍ᰴᘧ఍♫㹌㹒㹒ࢻࢥࣔྥ Ẋ ࿴ ᘯࢪ࢙ࣇ࣮ࣜࢬドๆ఍♫[6] ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛zᡤဨᒣ ཱྀ ᬛ ᙪ᫂἞኱Ꮫ≉௵ᩍᤵ┦ ⃝  Ᏺ᫂἞኱Ꮫᩍᤵ⣖ ⸨ ᆂ ἞᫂἞኱Ꮫᩍᤵ

㛗ᔱẚ࿅ᚿ

᫂἞኱Ꮫᩍᤵ୰ ᮧ ࿴ ᖾ᫂἞኱Ꮫᩍᤵ

zᮎᯇ Jಙᙪ

᫂἞኱Ꮫ෸ᩍᤵ⛅ ᒣ ṇ ࿴ᐩᒣ኱Ꮫ෸ᩍᤵ

◊✲ဨ▮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 ୍ ᮁThe University of Pennsylvania㸦࣌ࣥࢩࣝ࣋ࢽ࢔኱Ꮫ㸧 ᩍᤵ஝  㞞 ྐ᫂἞኱Ꮫ෸ᩍᤵబࠎᮌ㈗つ

᫂἞኱Ꮫ෸ᩍᤵ୰ ⏣ ὒ ᖹ᫂἞኱Ꮫ෸ᩍᤵ୰ ᮧ Ꮥ ༤᫂἞኱Ꮫ෸ᩍᤵ

ᒾᮏ┿⿱Ꮚྠᚿ♫኱Ꮫ෸ᩍᤵ
Kabir, Muhammad Humayun   Jahangirnagar University Associate ProfessorᚨỌ᪫ᑗ஑ᕞᕤᴗ኱Ꮫ෸ᩍᤵ

஭ୖ㞞ୡ᫂἞኱Ꮫຓᩍ

Kettunen, Petteri A.  㧗࢚ࢿࣝࢠ࣮ຍ㏿ჾ◊✲ᶵᵓ⣲⢏ᏊཎᏊ᰾◊✲ᡤ ຓᩍ
Lorenzo Contento    Universität Bonn, Postdoctoral Researcherⷜ ෤㐲

Université de Montpellier㸦ࣔࣥ࣌ࣜᕤ኱Ꮫ㸧࣏ࢫࢻࢡ◊✲ဨബ⏣ගὒ᫂἞኱Ꮫ◊✲᥎㐍ဨ㸦ᐈဨ◊✲ဨ㸧

132࠙ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬᐇ᪋≧ἣࠚ
2.1 ඹྠ฼⏝࣭ඹྠ◊✲ㄢ㢟ࡢᴫせඹྠ◊✲㞟఍࠙◊✲㞟఍ᆺࠚ(1)ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮ ࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝ϩࠖ(2)ࠕᗄఱᏛ࣭㐃⥆యຊᏛ࣭᝟ሗ⛉Ꮫࡢ஺ᕪ㡿ᇦࡢ᥈⣴(II) 㸫どⅬࢆ࠿࠼࡚ࡳࡿຊ㸫ࠖ(3)ࠕAI ࢆ⏝࠸ࡓ་⒪⏬ീゎᯒࡢ⌧≧࡜ㄢ㢟ࠖ(4)ࠕ⌧㇟࡜ᩘ⌮ࣔࢹࣝ㹼ᩘ⌮ࣔࢹࣜࣥࢢᏛࡢᙧᡂ࡟ྥࡅ࡚㹼ࠖ(5)ࠕ࢔ࢡࢸ࢕ࣈ࣐ࢱ࣮◊✲఍ 2022ࠖ(6)ࠕ㘒ぬࡢゎ࣭᫂๰స࣭ᛂ⏝࡬ࡢㅖ࢔ࣉ࣮ࣟࢳ ➨ 16 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉ ࠖ(7)ࠕData-driven Mathematical Science㸸⤒῭≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖ(8)ࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ(9)ࠕ♫఍≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖඹྠ◊✲㞟఍࠙ඹྠ◊✲ᆺࠚ(1)ࠕ᳜≀ࡢࠗ࢝ࢱࢳ࠘࡜ࠗࢳ࢝ࣛ࠘ࢆゎࡁ᫂࠿ࡍࠖ
(2)ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖ
2.2 ඹྠ฼⏝࣭ඹྠ◊✲ࡢཧຍ≧ἣ
௧࿴䠏ᖺᗘ
༊ศ

ཷධேᩘ
ᶵ㛵ᩘ

እᅜே

Ꮫෆ䠄ἲேෆ䠅

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ᅜ❧኱Ꮫ

㻟㻢

බ❧኱Ꮫ

㻥

⚾❧኱Ꮫ

㻠㻜

኱Ꮫඹྠ฼⏝ᶵ㛵ἲே㻟⊂❧⾜ᨻἲே➼බⓗ◊✲ᶵ㛵

㻢

Ẹ㛫ᶵ㛵

㻟㻞

እᅜᶵ㛵

㻠

䛭䛾௚

㻝㻞

Ꮫእ䚷ィ

㻝㻠㻞

ィ

㻝㻠㻣

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14

ᘏ䜉ேᩘ

ⱝᡭ◊✲⪅
䠄㻟㻡ṓ௨ୗ䠅

㻟
㻔㻝㻕
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㻔㻤㻢㻕

㻠
㻔㻜㻕
㻥
㻔㻞㻕
㻜
㻔㻜㻕
㻢
㻔㻞㻕
㻜
㻔㻜㻕
㻝
㻔㻜㻕
㻝
㻔㻜㻕
㻠
㻔㻝㻕
㻜
㻔㻜㻕
㻞㻝
㻔㻡㻕
㻞㻡
㻔㻡㻕

ⱝᡭ◊✲⪅
䠄㻟㻡ṓ௨ୗ䠅

㻠
㻔㻞㻕
㻣㻝
㻔㻝㻝㻕
㻤
㻔㻟㻕
㻞㻥
㻔㻡㻕
㻟
㻔㻜㻕
㻡
㻔㻝㻕
㻝㻝
㻔㻜㻕
㻟
㻔㻝㻕
㻢
㻔㻜㻕
㻝㻟㻢
㻔㻞㻝㻕
㻝㻠㻜
㻔㻞㻟㻕

኱Ꮫ㝔⏕

㻟
㻔㻞㻕
㻡㻝
㻔㻥㻕
㻟
㻔㻜㻕
㻝㻢
㻔㻜㻕
㻜
㻔㻜㻕
㻜
㻔㻜㻕
㻜
㻔㻜㻕
㻜
㻔㻜㻕
㻜
㻔㻜㻕
㻣㻜
㻔㻥㻕
㻣㻟
㻔㻝㻝㻕

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

㻔㻟㻕㻌䝷䜴䞁䝆

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䠅㻞㻟㻔㻝㻕㻌ඹྠ◊✲㞟఍䜔ྛ✀ᐃᮇ䝉䝭䝘䞊➼䛾㞟఍䝇䝨䞊䝇䛸䛧䛶㻝㻜㻜ྡつᶍ䛾ᩍᐊ䜢ᅜ❧኱Ꮫ㻠㻤㻝ᐊ䠈㻡㻜ྡつᶍ䛾ᩍᐊ䜢㻞ᐊᥦ౪䛧䛶䛔䜛䚹බ❧኱Ꮫ㻢㻔㻞㻕㻌ᣐⅬ䜢฼⏝䛩䜛◊✲⪅䜢ᨭ᥼䛩䜛䛯䜑䠈ᑓ㛛㈨ᩱ䜢⣙㻡㻘㻜㻜㻜෉ᥦ౪䛧䛶䛔䜛䚹⚾❧኱Ꮫ㻝㻠㻔㻟㻕㻌ᣐⅬ䜢฼⏝䛩䜛◊✲⪅䛾◊✲ウㄽ➼㻜䛾䛯䜑䠈ㄯヰᐊ㻔䝷䜴䞁䝆㻕䠄⣙㻣㻜䟝䠅䜢ᥦ౪ ኱Ꮫඹྠ฼⏝ᶵ㛵ἲே䛧䛶䛔䜛䚹⊂❧⾜ᨻἲே➼බⓗ◊✲ᶵ㛵㻢㻔㻠㻕㻌ᣐⅬ䛻୍᫬ⓗ䛻⁫ᅾ䛩䜛◊✲⪅⏝䛾Ẹ㛫ᶵ㛵㻞ᒃᐊ䛸䛧䛶ᐈဨ◊✲ᐊ䠄⣙㻞㻜䟝䠈㻞ᐊ䠅䠈ඹྠ◊✲ᐊ䠄⣙㻢㻜䟝䠅䜢ᥦ౪䛧䛶䛔䜛䚹እᅜᶵ㛵㻜㻔㻡㻕㻌⌧㇟ᩘ⌮Ꮫ◊✲䝥䝻䝆䜵䜽䝖䜢᥎㐍䛩䛭䛾௚㻜䜛䛯䜑䛾ᒃᐊ䠄⣙㻞㻜䟝䠈㻞ᐊ䠅䛸䛧䛶ᥦ౪䛧
䛶䛔䜛䚹
ィ
㻥㻥
㻔㻢㻕㻌ᩥ⌮⼥ྜᆺ◊✲䠈䝷䜲䝣䝃䜲䜶䞁䝇䞉ᩘ✌ാ⋡⌮⛉Ꮫ⼥ྜ◊✲䜢ᨭ᥼䞉᥎㐍䛩䜛䛯䜑䛾䝽䞊䜽䝇䝔䞊䝅䝵䞁䛸䛧䛶ᥦ౪䛧䛶䛔䜛䚹ᖺ㛫✌ືྍ⬟᫬㛫䠄㼍䠅䠄㻯㻼㼁䠖㻥㻢䝁䜰䠈䝯䝰䝸䠖㻝㻚㻡㼀㻮䠋㻟㻞㻳㻮㻰㻵㻹㻹㻌㼤㻌㻠㻤䠈㻳㻼㼁䠖㻴㻼㻱㻌㻺㼂㻵㻰㻵㻭㻌㼀㼑㼟㼘㼍㻌㼂㻝㻜㻜 ᖺ㛫✌ື᫬㛫䠄㼎䠅㻩䠄㼏䠅㻗䠄㼐䠅㻗䠄㼑䠅㻼㻯㻵㼑㻌㻟㻞㻳㻮㻌㻯㼛㼙㼜㼡㼠㼍㼠㼕㼛㼚㼍㼘㻌㻭㼏㼏㼑㼘㼑㼞㼍㼠㼛㼞䠈 ඹྠ฼⏝䛻౪䛧䛯᫬㛫䠄㼏䠅䝇䝖䝺䞊䝆䠖⣙㻝㻜㻜㼀㻮䠅୪ิィ⟬ฎ⌮䛻ඃ䜜䛯㻳㻼㻳㻼㼁䝃䞊䝞ቑ ඹྠ฼⏝௨እ䛾◊✲䛻౪䛧䛯᫬㛫䠄㼐䠅ᙉ䜒⾜䛳䛯䚹
䠄䠿䠅䚸䠄㼐䠅௨እ䛾฼⏝䛻౪䛧䛯᫬㛫

15

㻞㻟
㻠㻤
㻢
㻝㻡
㻜
㻢
㻞
㻜
㻜
㻝㻜㻜
㻢㻤
㻞㻘㻟㻜㻠
㻝㻡㻢㻤
㻝㻜㻜㻝
㻡㻢㻣
㻜

3࠙2021 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஦ᴗ
ࠕMath Everywhere㸸ᩘ⌮⛉Ꮫࡍࡿ᫂἞኱Ꮫ࡛ࠖᇵࢃࢀࡓᮏᏛࡢࣈࣛࣥࢻຊࢆ⥅ᢎࡋࠊ᫂἞኱Ꮫࡢᖜᗈ࠸◊✲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ࢆ᪂ࡓ࡟タ⨨ࡋࡓࠋ
3.3 ஦ᴗ┠ⓗᩥ㒊⛉Ꮫ┬ࡢᨭ᥼ࡢࡶ࡜࡛ 2016 ᖺᗘ࠿ࡽ 5 ᖺ㛫࡟ࢃࡓࡗ࡚ᐇ᪋ࡉࢀࡓඛ⾜஦ᴗࠕMathEverywhere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࠺ࡶࡢ࡛ࠊձࣛ࢖ࣇࢧ
࢖࢚ࣥࢫ࣭⮬ᕫ⤌⧊໬ࠊղ㘒ぬ࣭㘒どࠊճ㞟ᅋࢫ࣏࣮ࢶࠊմタィ࣭ᢡࡾ⣬ࠊյឤᛶ࡜▱⬟ࠊ࡜࠸࠺㸳ࡘࡢࢸ࣮࣐ࢆྲྀࡾୖࡆࠊᩥ⌮⼥ྜᆺࡢ◊✲ࢆᐇ᪋ࡍࡿࠋᮏ஦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࠶ࡿࠋMIMS ࡛ࡣࠊ
ࠕ࠸ࡢࡕ㍤ࡃᮍ᮶♫఍ࡢࢹࢨ࢖ࣥࠖࢆࢸ࣮࣐࡟ᥖࡆ࡚㛤ദࡉࢀࡿ኱㜰࣭㛵す୓༤㸦EXPO 2025㸧ࡢ㸶ࡘࡢࢸ࣮࣐஦ᴗࣉࣟࢹ࣮ࣗࢧ࣮ࡢ୍ே࡛࠶ࡿ୰ᓥࡉࡕᏊẶࡢ༠ຊ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ጞࡋࡓࠋ
3.4 2021 ᖺᗘࡢᐇ᪋┠ᶆཬࡧᐇ᪋ィ⏬
3.4.1 ྛࠎࡢ◊✲ࡢᐇ᪋┠ᶆཬࡧィ⏬
(1) ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭⮬ᕫ⤌⧊໬ࢳ࣮࣒

16᭱ึࡢ⏕࿨ࡀኴྂࡢᆅ⌫ୖ࡟ฟ⌧ࡋࠊ⎔ቃ࡟㐺ᛂࡍࡿࡼ࠺࡟㐍໬ࡍࡿ୰࡛㧗ᗘ࡛」㞧࡞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
2021 ᖺᗘࡣࠊࢳ࣮࣒࣓ࣥࣂ࣮ࡢ┦஫⌮ゎ࡜༠ྠࢸ࣮࣐ࡢࡋࡰࡾࡇࡳ࡜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࡜ᑐヰࢆ㐍ࡵࡿࠋ࠶ࢃࡏ࡚㞟ᅋࢫ࣏࣮ࢶ㸦ࣛࢢࣅ࣮࡞࡝㸧࡟ࡘ࠸࡚ࠊእ㒊ㅮᖌࢆᣍ࠸ࡓணഛⓗ᳨ウࡸពぢ஺᥮➼ࢆ⾜࠸ࠊᮏ᱁ⓗ࡞◊✲࡟ྥࡅࡓ‽ഛࡶ㐍ࡵࡿࠋ(2) 㘒ぬ࣭㘒どࢳ࣮࣒ձᅜෆእ࡛ࡢసရᒎ♧ࡢ࢚࣓ࣞࣥࢺ࡜ࡋ࡚ᮏࣉࣟࢪ࢙ࢡࢺࡢ㘒ど࡟㛵ࡍࡿ▱ぢࢆᥦ౪ࡋࠊ
య㦂ᆺࡢ኱᥃࠿ࡾ࡞࣓ࢹ࢕࢔࢔࣮ࢺసရ࡜ࡋ࡚ᐇ⌧ࡍࡿࠋղ㘒どࢆᛂ⏝ࡋࡓࣂ࣮ࢳࣕࣝࣜ࢔ࣜࢸ࢕ࢥࣥࢸࣥࢶࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࢸࣥࢶࢆไ
సࡍࡿࠋճ࿡ࡢ㘒ぬࢆ฼⏝ࡋࡓࠕ࿡ࡢࢹ࢕ࢫࣉࣞ࢖ࠖࢆᨵⰋࡋࠊὙ⦎ࡉࡏࡿࠋ௧࿴  ᖺᗘࡣࠊࡇࢀࡽࡢྲྀࡾ⤌ࡳࢆ᥎㐍ࡍࡿࠋ(3) 㞟ᅋࢫ࣏࣮ࢶࢳ࣮࣒
ࣛࢢࣅ࣮➼ࡢࢤ࣮࣒ᒎ㛤࡟࠾࠸࡚ࠕヨྜࡢศᒱࢆỴᐃࡍࡿࡶࡢࡣఱ࠿ࠖ࡜ࡢᏛ㛗࠿ࡽࡢၥ㢟ᥦ㉳ࢆ㋃ࡲ࠼ࠊࡼࡃカ⦎ࡉࢀࡓ㑅ᡭࡽ࡟ࡼࡿ⮬↛࡞ᙧ࡛ࡢ⮬ᕫ⤌⧊໬ࡢࣔࢹࣝࢣ࣮ࢫ
࡛࠶ࡿ⌫ᢏ➼ࡢ㞟ᅋࢫ࣏࣮ࢶࡣࠊ㞟ᅋ⾜ື࡜⮬ᕫ⤌⧊໬ࡢほⅬ࠿ࡽ⌧㇟ᩘ⌮Ꮫ࡟ࡼࡿ◊✲ࡢࢱ࣮ࢤࢵࢺ࡟࡞ࡾᚓࡿࡓࡵࠊ᪂ࡓ࡞◊✲ㄢ㢟࡜ࡋ࡚ࠕ㞟ᅋࢫ࣏࣮ࢶࠖࢆྲྀࡾᢅ࠺ࡇ࡜࡜
ࡋࡓࠋ࡞࠾ࠊᮏࢳ࣮࣒ࡀᢅ࠺ㄢ㢟ࡣࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭⮬ᕫ⤌⧊໬ࢳ࣮࣒࡜㔜࡞ࡿ㒊ศࡶከ࠸ࡢ࡛ࠊࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭⮬ᕫ⤌⧊໬ࢳ࣮࣒࡜⤫ྜࡉࢀࡿྍ⬟ᛶࡀ࠶ࡿࠋ
(4) タィ࣭ᢡࡾ⣬ࢳ࣮࣒୰㧗⏕ྥࡅ⛉Ꮫ࢖࣋ࣥࢺࠊྛ✀ᒎ♧఍ࠊ࣓ࢹ࢕࢔ฟ₇ࠊᏛ఍Ⓨ⾲ࢆ㏻ࡋࠊ
ࠕᡃࡀᅜఏ⤫ࡢᡪࡸᢡ⣬ࡢ⛉Ꮫⓗ࣭ᕤᏛⓗⓎᒎ࡜᪥ᮏࡢ᭱᪂⛉Ꮫᢏ⾡ࢆୡ⏺࡟Ⓨಙࠖࡍࡿࠋ኱㜰୓༤࡟ྥࡅ
࡚ࠊ◊✲ᡂᯝࡢຠᯝⓗ࡞ᒎ♧᪉ἲࢆ᳨ウࡍࡿࠋձᢡ⣬࡜⛉Ꮫࡢ⼥ྜ㸸ᩘ⌮ⓗ࡞ᢡ⣬ࡔࡅ࡛࡞ࡃࠊᢡ⣬ࢆேࡢᙺ࡟❧ࡘࡶࡢࡸᢏ⾡࡬࡜ᛂ⏝ࡋࡓ౛ࢆ♧ࡍࠋᩥ໬ࡸఏ⤫ࡀ᪂ᢏ⾡ࢆ⏕ࡴྍ⬟ᛶࢆ⾲⌧ࡍࡿࠋղᡪ࡜⛉Ꮫࡢ⼥ྜ㸸୍ᮏࡢᡪࢆ」ᩘࡢゅᗘ࠿ࡽ㜀ぴࡍࡿ࡜ࠊぢ࠼ࡿᥥ⏬ࡢ㐪࠸࡟ࡼࡾᵝࠎ࡞ゎ㔘ࡀ࡛ࡁࡿࡇ࡜ࢆ♧ࡍࠋᐇ≀ࡢᒎ♧࡜ࢹࢪࢱࣝᒎ♧ࢆే⏝ࡋࠊどぬⓗ࡟ᚓࡽࢀࡿ᝟ሗࡢ
ኚ໬ࢆ⾲⌧ࡍࡿࠋ

17ճ᪥ᮏࡢ⛉Ꮫᢏ⾡ ⮬ᚊ⛣ືࣟ࣎ࢵࢺ 㸸ⅆᫍ᥈ᰝࡸᾏ୰᥈ᰝࠊ㆙ഛ➼ࡢ㧗▱⬟࡞⮬ᚊ⛣ືࣟ࣎ࢵࢺ࡜ே㛫࡜ࡀ࢖ࣥࢱࣛࢡࢸ࢕ࣈ࡟ࡩࢀ࠶࠺ᶵ఍ࢆᥦ౪ࡍࡿࠋ
մ᪥ᮏࡢ⛉Ꮫᢏ⾡ ⮬ື㐠㌿㌴ࡢ♫఍ᐇ⿦ 㸸ᑐ㤿ࣉࣟࢪ࢙ࢡࢺ࡟ࡼࡿ⮬ື㐠㌿㌴୧ࡢᒎ♧ࠊሙᡤࡀチࡏࡤ ஌㌴య㦂ࢆ⾜࠸ࠊ᭱᪂ᢏ⾡ࢆయ㦂ࡍࡿሙࢆᥦ౪ࡍࡿࠋ
௧࿴㸱ᖺᗘࡣࠊᑐ㤿ࣉࣟࢪ࢙ࢡࢺࢆᐇ᪋ࡋࠊ⮬ື㐠㌿㌴୧ࡢ♫఍ᐇ⿦࡟ྥࡅ࡚ᢏ⾡ⓗㄢ㢟࡟ྲྀࡾ⤌ࡴࠋ⮬ᚊ⛣ືࣟ࣎ࢵࢺࡢไᚚ࠾ࡼࡧ㧗▱⬟໬࡟ࡘ࠸࡚◊✲ࢆ㐍ࡵࡿࠋ᪂ࡋ࠸ᩘ⌮ᢡ⣬ࣔࢹࣝࡢᵓ⠏ࡸᙧ≧グ᠈ᮦᩱࢆ⏝࠸ࡓᢡ⣬ᵓ㐀ࡢ◊✲ࢆ㐍ࡵࡿࠋ(5) ឤᛶ࡜▱⬟ࢳ࣮࣒ᶵᲔᏛ⩦࡟ᇶ࡙ࡃឤᛶࣔࢹࣝࢆ࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡸࣈࣞ࢖࣭࣐ࣥࢩ࣭ࣥ࢖ࣥࢱ࣮ࣇ
࢙࣮ࢫ㸦㹀㹋㹇㸧࡟ᛂ⏝ࡋࠊ♫఍ᐇ⿦ࡍࡿࡓࡵࡢ◊✲㛤Ⓨࢆ⾜࠺ࠋ௧࿴ 3 ᖺᗘࡣࠊ㸯ᖺ┠㸸ᶵᲔᏛ⩦࡟ᇶ࡙ࡃឤᛶࣔࢹࣝࢆ࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡸࣈࣞ࢖
࣭࣐ࣥࢩ࣭ࣥ࢖ࣥࢱ࣮ࣇ࢙࣮ࢫ㸦㹀㹋㹇㸧࡟ᛂ⏝ࡋ࡚♫఍ᐇ⿦ࡍࡿࡓࡵࡢ◊✲ࢆ⾜࠺ࠋ(6) ࢳ࣮࣒ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧㒊㛛࣮ࣜࢲ࣮ࡣ㒊㛛ࢆ⤫ᣓࡍࡿࠋᅜෆ㐃ᦠ⪅ࡢ୰ᓥࡉࡕᏊẶࡣࠊ኱㜰࣭㛵す୓༤ࢸ࣮࣐
஦ᴗࣉࣟࢹ࣮ࣗࢧ࣮࣭ᩘᏛ◊✲⪅࡜ࡋ࡚ࡢ❧ሙ࠿ࡽࠊ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ㸸Math
Ubiquitous ࡢ◊✲άືࢆᶓ᩿ⓗ࡟ᢕᥱࡍࡿ࡜࡜ࡶ࡟ࠊຓゝࢆ⾜࠺ࠋࡲࡓࠊ㸶ࡘࡢබᘧࣃ
ࣅࣜ࢜ࣥࡢྛࢥ࣮ࢹ࢕ࢿ࣮ࢱ࣮ࡸᮏᏛᗈሗㄢ࡜ࡶ㐺ᐅ㐃ᦠࡋࠊᮏᏛࡢ◊✲ᡂᯝࡢ኱㜰࣭㛵す୓༤࡛ࡢⓎಙ࡟㈉⊩ࡍࡿ
3.5 2021 ᖺᗘࡢ஦ᴗᡂᯝ
3.5.1 ྛࠎࡢ◊✲ᡂᯝ(1) ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭⮬ᕫ⤌⧊໬ࢳ࣮࣒࣭ ࠕࣂࢯࣉࣞࢩࣥࢽ࣮ࣗࣟࣥ࠿ࡽࡢ GABA ࡣど஺ཫୖ᰾ศᏊ᫬ィࡀᴫ᪥⾜ືࢆྍ⬟࡟ࡍࡿࠖ࡜࠸࠺⏕≀ࣜࢬ࣒ࡢ◊✲ᡂᯝࢆ⡿ᅜ⛉Ꮫ࢔࢝ࢹ࣑࣮⣖せ࡟Ⓨ⾲ࡋࡓࠋ㸦୰ᮧ㸧Maejima T et al., Proc. Natl. Acad. Sci. USA. 118: e2010168118, (2021㸧࣭ ᮏࢳ࣮࣒ࡢ࣓ࣥࣂ࣮ࡀᇳ➹࡟ຍࢃࡗࡓㄽᩥࡀᙜㄽᩥㄅࡢ Cover Feature ࡜ࡋ࡚⾲⣬࡛⤂௓ࡉࢀࡓࠋ㸦す᳃㸧Y.Yasugahira,et.al.:

Catch

and

ReleaseChemotaxis,

ChemSystemsChem.

e202122231-1-6(2021)㸦ྑᅗ㸧࣭ ᪥ᮏࢩ࣑࣮ࣗࣞࢩࣙࣥᏛ఍Ⓨ⾜ࡢᏛ఍ㄅࠕࢩ࣑࣮ࣗࣞࢩࣙࣥࠖࡢ➨㸲㸮ᕳ㸱ྕ(2021 ᖺ㸷᭶ྕ)࡟࡚ࠊ
ࠕ♫఍࣭⤌⧊࡟࠾ࡅࡿࢲ࢖ࢼ࣑ࢡࢫ࡜ࢿࢵࢺ࣮࣡ࢡ⛉Ꮫࠖ࡜㢟ࡍࡿ≉㞟グ஦ࢆᵓᡂࡋዲホࢆ༤ࡋࡓࠋࡲࡓᙜ≉㞟グ஦ࡢ୰࡛ࠊ2021 ᖺ᪥ᮏࢩ࣑࣮ࣗࣞࢩࣙࣥᏛ఍
࣋ࢫࢺ࣮࢜ࢧ࣮㈹ࢆཷ㈹ࡋࡓࠋ
㸦す᳃㸧࣭ Pacifichem2021 (⎔ኴᖹὒᆅᇦࡢ໬Ꮫ఍ࡀྜྠ୺ദࡍࡿᅜ㝿఍㆟㸧࡛ࢩ࣏ࣥࢪ࣒࢘
ࠕOscillation, Pattern Formation, and Active Motion in Nonequilibrium Chemical

18

Systemsࠖࢆ࣮࢜࢞ࢼ࢖ࢬࡋࡓࠋ⏕≀ࠊ໬Ꮫࠊ≀⌮ࠊᩘᏛ࡜ᖜᗈ࠸ศ㔝࠿ࡽㅮ₇⪅ࢆᣍᚅࡋࠊᏛ㝿ⓗ࡞㆟ㄽࡀ⾜ࢃࢀࡓࠋ㸦ᮎᯇ㸧࠙ᣍᚅㅮ₇ࠚ
࣭ Collective Motion of Self-Propelled Camphor Particles , RHINO2021, ୺ദ㸸APCTP
Asia Pacific Center for Theoretical Physics) 㸦す᳃ࠊ2021/8/19㸧
࠙࢔࢘ࢺ࣮ࣜࢳࠚ
࣭ NHKࠕ࠶ࡉ࢖ࢳࠖ≉㞟㸦▱ࡗ࡚ࡿࡼ࠺࡛▱ࡽ࡞࠸“యෆ᫬ィ”㸧࡛ࠕయෆ᫬ィࠖ࡟ࡘ࠸࡚
ゎㄝࡋࠊᮏ◊✲ࢳ࣮࣒ࡢ◊✲ᡂᯝࢆ୍⯡ྥࡅ࡟ᗈࡃⓎಙࡋࡓࠋ㸦୰ᮧࠊ2021 ᖺ 11 ᭶ 10᪥ᨺ㏦)࣭ 㸦ᰴ㸧steAm ୺ദࡢ KIOI STEAM LAB(ᮾி࣮࢞ࢹࣥࢸࣛࢫ⣖ᑿ஭⏫)࡟࡚ࠕ࣮ࣜࢲ࣮
ࡣࡈ୙ᅾ࡛ࡍ࠿㸽ࠖ--࢔ࣜ♫఍ࢆ㉸ᚤ⣽ࢱࢢ࡜ᩘ⌮⛉Ꮫ࡛なࡁぢࡿ—࡜࠸࠺㢟┠࡛ᕷẸྥࡅㅮ₇఍(ᑐ㠃ࠊࢿࢵࢺ㓄ಙࡢࣁ࢖ࣈࣜࢵࢻ᪉ᘧ)ࢆ⾜ࡗࡓࠋ㸦す᳃ࠊ2021 ᖺ 11 ᭶ 29᪥㸧࣭ ⤒῭⏘ᴗ┬ࠕᮍ᮶ࡢᩍᐊࠖSteam Library ࠕ࠸ࡢࡕࡢ୙ᛮ㆟ࠖࢩ࣮ࣜࢬࡢ୰࡛ ࠕ࠸ࡢࡕࡀ㧗ࡲࡿ⽥!? ⽥ࡢ࠸ࡢࡕࡢ⚄⛎ࠖ࡜㢟ࡋࡓᩍᮦࣅࢹ࢜ࢆ㸦ᰴ㸧steAm ࡢ༠ຊࡢୗస
ᡂࡋ 2021 ᖺ୰࡟බ㛤ࡉࢀࡓࠋ㸦す᳃ࠊⓑ▼㸧(2) 㘒ぬ࣭㘒どࢳ࣮࣒࣭ 2021 ᖺ 11 ᭶ 20 ᪥◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ➨㸴ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘࠙ࢥࣥࣆ࣮ࣗࢱࢢ
ࣛࣇ࢕ࢵࢡࢫ࡜࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡢᩘ⌮ࠚࢆ௻⏬࣭ᐇ᪋ࡋࠊㅮ₇ࡶ⾜ࡗࡓࠋ
㸦ᐑୗ࣭
஬༑ᔒ㸧
http://www.mims.meiji.ac.jp/seminars/another/2021/20211120.html
࣭ ࿡ࢆグ㘓࣭෌⌧ࡍࡿ࿡ぬࢹ࢕ࢫࣉࣞ࢖ᢏ⾡ TTTV ࢆ㛤Ⓨ࣭Ⓨ⾲ࡋࡓࠋ
2021 61st ACC TOKYO CREATIVITY AWARDS ࢡ࢚ࣜ࢖ࢸ࢕ࣈ࢖ࣀ
࣮࣋ࢩࣙࣥ㒊㛛ࣈࣟࣥࢬ㈹ࠊࢹࢪࢱࣝࢥࣥࢸࣥࢶ EXPO2021
ࠕInnovative
Technologies 2021 Special Prize- Taste ̽ࠖཷ㈹ࠊ୍⯡㈈ᅋἲே ᭱ඛ➃⾲⌧ᢏ⾡฼⏝᥎㐍༠఍ ➨ 5 ᅇ⩚಴㈹ ዡບ㈹࡞࡝ࠋᅜෆእ࡛ከࡃሗ㐨ࡉࢀࡓࠋ㸦ᐑୗ㸧࣭ ࣮࣌ࣥࣟࢬࡢ୙ྍ⬟ᅗᙧࠕ↓㝈࣮ࣝࣉ㝵ẁࠖࢆ㐃⥆࡞ࡲࡲసࡾࠊேࡀ஌
ࡗ࡚Ṍࡅࡿࡶࡢ࡟ᨵⰋࡍࡿࡇ࡜࡟ᡂຌࡋࡓࠋࡑࡢ 1 ౛ࡣ 2022 ᖺ 1 ᭶ࡼࡾࣁ࢘ࢫࢸࣥ࣎ࢫࡢ࢚ࢵࢩ࣮ࣕ≉ูᒎ࡛බ㛤ࡉࢀࡓࠋ㸦ᮡཎ㸧࣭ Ỉᖹ࡟࠾࠿ࢀࡓ❧యࡀࡑࡢᚋࢁࡢᆶ┤࡞㙾࡟ᫎࡍ࡜❧ࡕୖࡀࡗ࡚ぢ࠼ࡿ࡜ ࠸ ࠺ ᪂ ࡋ ࠸ 㘒 ど ࢆ Ⓨ ぢ ࡋ ࡓ ࠋ ど ▱ ぬ ࣚ ࣮ ࣟ ࢵ ࣃ ఍ ㆟ 㸦 European
Conference on Visual Perception㸧࡛ Best Showtime Presentation Prizeࢆ⋓ᚓࠊᅜ㝿࣋ࢫࢺ㘒ぬࢥࣥࢸࢫࢺ㸦Best Illusion of the Year Contest
2021㸧࡛ࡶ Best 10 Finalist ࡜࡞ࡗࡓࠋ㸦ᮡཎ㸧࣭ ᗄఱᏛᶍᵝࡀ௜ࡉࢀࡓ❧య≀ࡢ኱ࡁࡉ᥎ᐃ࡟ࡘ࠸࡚Ⓨ⾲ࡋࡓ㸦2022 ᖺ 2᭶㸧ࠋ෗┿࡟෗ࡗ࡚࠸ࡿ❧య≀ࡀᐇ㝿ࡢ኱ࡁࡉࡼࡾࡶ኱ࡁࡃぢ࠼ࡿࡇ࡜ࡀ࠶ࡿ࡜࠸࠺௬ㄝࠊ

19ࡍ࡞ࢃࡕࠕᣑ኱ຠᯝࠖ࡟ࡘ࠸࡚ᐇ㦂ࡋࡓࠋ㘒ど❧య≀࡟ᑐࡍࡿ኱ࡁࡉࡢ᥎ᐃࡣࠊ᪥ᖖⓗ࡟┠࡟ࡍࡿᑐ㇟≀ࡢሙྜࡼࡾࡶ୙☜ᐇᛶࡀ㧗࠸ഴྥࡀ࠶ࡿࡇ࡜ࡀศ࠿ࡗࡓࠋ㸦኱㇂㸧(3) 㞟ᅋࢫ࣏࣮ࢶࢳ࣮࣒
2021 ᖺᗘࡣࠊ㞟ᅋࢫ࣏࣮ࢶ㸦ࣛࢢࣅ࣮࡞࡝㸧࡟ࡘ࠸࡚ࠊእ㒊ㅮᖌࢆᣍ࠸ࡓணഛⓗ᳨ウࡸពぢ஺᥮➼ࢆ⾜࠸ࠊᮏ᱁ⓗ࡞◊✲࡟ྥࡅࡓ‽ഛࢆ㐍ࡵࡓࠋ㡰ኳᇽ኱Ꮫࡢᘅὠಙ⩏Ặࢆㅮᖌ࡟ᣍࡁࠊ᫂἞኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ࡞ࡽࡧ࡟MIMS 㛵ಀ⪅ࢆᑐ㇟࡜ࡋ࡚ࠊ➨㸯ᅇ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗຮᙉ఍ࠕࢳ࣮࣒ࢫ࣏࣮ࢶࡢᡓ
␎࡜ᩘ⌮ࠖࢆ࢜ࣥࣛ࢖࡛ࣥ㛤ദࡋࡓ㸦8 ᭶ 10 ᪥ 15:00㹼17:00㸧
ࠋ㔝⌫ࡸࢧࢵ࣮࢝࡞࡝ࡢࢳ
࣮࣒ࢫ࣏࣮ࢶࡢ຾ᩋࢆᕥྑࡍࡿࢳ࣮࣒ᡓ␎࡜ヨྜࡢࣔࢹࣜࣥࢢࠊࡑࡢᩘ⌮⛉Ꮫⓗഃ㠃࡞࡝ࢆ⫈ㅮࡋࡓᚋࠊ㞟ᅋࢫ࣏࣮ࢶ࡟࠾ࡅࡿศᒱࡸ⮬ᕫ⤌⧊໬࡞࡝࡟ࡘ࠸࡚㆟ㄽࢆ⾜ࡗࡓࠋࡲࡓࠊDavid Sumpter Uppsala ኱Ꮫᩍᤵࡣ ICMMA2021 ࡛ࠊ"What have we learnt aboutcollective animal behaviour using complexity science"࡜࠸࠺₇㢟ࡢᣍᚅㅮ₇ࢆ⾜ࡗࡓࠋ㫽ࡢ⩌ࢀࠊ㨶⩌ࠊ࢔ࣜࡢࢥࣟࢽ࣮࡞࡝ࡢ⏕≀✀ࡢ♫఍ᛶ࡟ࡲࡘࢃࡿ◊✲ࡢ⤂௓ࡢࡳ࡞ࡽࡎࠊ
ᶵᲔᏛ⩦ࡢྍ⬟ᛶ࡟ࡘ࠸࡚ࡶゝཬࡍࡿ♧၀࡟ᐩࡴㅮ₇࡛࠶ࡗࡓࠋ
(4) タィ࣭ᢡࡾ⣬ࢳ࣮࣒࣭ ᫂἞኱Ꮫ MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ ඹྠ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮
ࢺ࣭ᩘ⌮ ࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝ϩࠖ(2021 ᖺ 12 ᭶ 2㹼3 ᪥)ࡢ㛤ദࡸᑠ୰Ꮫ⏕ࢆᑐ㇟࡜ࡋ
ࡓᅜ❧⛉Ꮫ༤≀㤋᝟ሗㄅ milsil(࣑ࣝࢩࣝ)࡬ࡢグ஦ᥖ㍕ࠕᢡ⣬ࢆᩘᏛⓗ࡟⪃࠼࡚ᕤᏛ࡟ᛂ
⏝ࠖ (Vol.85㸪2022 ᖺ 1 ᭶ྕ)ࢆ㏻ࡋ࡚ࠊᢡ⣬◊✲ࢆ୍⯡ྥࡅ࡟ᗈࡃⓎಙࡋࡓࠋᑓ㛛ⓗ࡞άື࡜ࡋ࡚ࡣࠊྛ✀Ꮫ఍࡛ࡢⓎ⾲௳ᩘࡣከᩘ࠶ࡾࠊ᪥ᮏࡤࡡᏛ఍࡛ࡣᣍᚅㅮ₇ࢆ⾜࠸ࠊᢡ⣬◊✲ࡢㄆ▱ᣑ኱ࢆ┠ᣦࡋࡓࠋ኱ᡭ ᐃᶵჾ࣓࣮࣮࢝Instron ࡢ࢙࢘ࣈࢧ࢖ࢺ࡟ࡣࠊⱥ
ᩥグ஦ࠕOrigami-based structures under Impact loadࠖ(2021 ᖺ 7 ᭶)ࡀᥖ㍕ࡉࢀࠊⱥㄒᅪ࡬◊✲ᡂᯝࢆⓎಙࡋࡓࠋ࣭ ↓ே⯟✵ᶵࢆ⮬ᚊⓗ࡞ᾏ୰࣭ᾏᗏほ ᶵჾࡢẕ⯪࡜ࡍࡿࡇ࡜࡛㧗ຠ⋡࣭㧗ᶵືⓗ࡞ᶵჾ㐠⏝ࢆ┠ᣦࡋࡓᐇドヨ㦂ࢆ⾜࠸ࠊᚓࡽࢀࡓ◊✲ᡂᯝࢆ᫂἞኱Ꮫ࠿ࡽࣉࣞࢫ࣮ࣜࣜࢫ(2021ᖺ 10 ᭶ 20 ᪥)࡜ࡋ࡚Ⓨಙࡋࡓࠋ୍㐃ࡢ◊✲ࡀホ౯ࡉࢀࠊࠕᾏࡢࣇࣟࣥࢸ࢕࢔ࢆᣅࡃᒸᮧ
೺஧㈹ࠖࢆཷ㈹ࡋࡓࠋ
࣭ ࣛࣥࢽࣥࢢࢥࢫࢺࡀᏳ౯࡞ࢱ࣮ࢤࢵࢺࣛ࢖ࣥࢩࢫࢸ࣒ࢆ฼⏝ࡋࡓ⮬ື㉮⾜᪉ᘧࢆᥦ᱌
ࡋࠊ2022 ᖺᗘࡢ㛗ᓮ┴ᑐ㤿ᕷ࡛ࡢ⮬ື㉮⾜㌴ࡢᐇドᐇ㦂࡟ྥࡅ࡚‽ഛࢆ⾜ࡗࡓࠋ࠙ᣍᚅཎ✏ࠚ
[1]Hagiwara,I., Global Optimization Method to Multiple Local Optimals with the Surface

Approximation Methodology and Its Application for Industry Problems [Online First], DOI:
10.5772/intechopen.98907.(2021-9), pp.1-41.
[2]ⴗཎ୍㑻ࠊᛂ⏝ᩘ⌮ࡢ㐟Ṍ㐨Ɇ㦁㡢᣺ື࣭᭱㐺໬ࢩ࣑࣮ࣗࣞࢩࣙࣥࠊᛂ⏝ᩘ⌮31(2)ࠊ

20

p.38-42 (2021ᖺ6᭶).
[3] ⴗཎ୍㑻ࠊᛂ⏝ᩘ⌮ࡢ㐟Ṍ㐨Ɇ༠ㄪᕤᏛ࠿ࡽ⮬ື㐠㌿᭱ඛ➃ᢏ⾡ࡢ⋓ᚓࠊᛂ⏝ᩘ⌮31(3) ,pp.126-129(2021ᖺ9᭶).
[4] ⴗཎ୍㑻ࠊᛂ⏝ᩘ⌮ࡢ㐟Ṍ㐨Ɇ␚ࡴᩥ໬ࡀ⫱ࡴᢡ⣬ᕤᏛࠊᢡ⣬ᘧࣉࣜࣥࢱ࣮ࠊࡑࡋ࡚ᢡ
␚ᡪࠊᛂ⏝ᩘ⌮ 31(4),pp.172-175(2021 ᖺ 12 ᭶).
[5] ⴗཎ୍㑻ࠊᢡࡾ⣬ࡣࡇࢀ࠿ࡽࡢ⏘ᴗࡢ㘽ࢆᥱࡗ࡚࠸ࡿ?! ᩍ⫱ࠊNo.773(2022-3),pp.32-35.
[6] ⴗཎ୍㑻ࠊዉⰋ▱᝴ࠊᢡࡾ⣬ࡢ⛉Ꮫ ᢡࡾ⣬ࢆ⛉Ꮫࡍࡿ࡜ぢ࠼࡚ࡁࡓ࠸ࢁ࠸ࢁ࡞ྍ⬟ᛶࠊ㸦ᰴ㸧NTT ࢹ࣮ࢱ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒ No.100 July 2021,pp.11-12.
[7] ⴗཎ୍㑻ࠊዉⰋ▱᝴ࠊᢡࡾ⣬ࡢ⛉Ꮫ ᢡࡾ⣬ࡢ◊✲࠿ࡽぢ࠼࡚ࡃࡿᐇ⏝໬࡬ࡢ㐨ࠊ㸦ᰴ㸧NTT ࢹ࣮ࢱ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒ No.101 January 2022,pp.20-21.
࠙ᣍᚅㅮ₇ࠚ࣭ ⣡෠඘㞝ࠊEBSD ࡢᇶ♏࡜ࡤࡡᮦᩱ◊✲࡬ࡢᛂ⏝ࠊ᪥ᮏࡤࡡᏛ఍➨ 35 ᅇ᠓ヰ఍ࠊ2022
ᖺ 3 ᭶ 10 ᪥㸬࣭ ▼⏣⚈Ꮚࠊᒎ㛤ᵓ㐀ࡢከᵝᛶ࡜ᶵ⬟ᛶࠊ᪥ᮏࡤࡡᏛ఍➨ 35 ᅇ᠓ヰ఍ࠊ2022 ᖺ 3 ᭶ 10 ᪥㸬

Hagiwara,I., Origami engineering nurtured by Japanese folding culture- from a new࣭perspective by including Kirigami and Fan in Origami engineering, International CAE
Conference 2021(2121-11).
࠙ཷ㈹ࠚ
࣭ ᯇ⏣໶ᮍࠊᾏࡢࣇࣟࣥࢸ࢕࢔ࢆᣅࡃᒸᮧ೺஧㈹ࠊ2021 ᖺ 12 ᭶㸬࣭ ▼⏣⚈Ꮚࠊ➨ 18 ᅇ᪥ᮏᏛ⾡᣺⯆఍㈹ࠊᢡ⣬࡟ᇶ࡙ࡃᒎ㛤ᵓ㐀ࡢタィ࡜ຊᏛⓗᶵ⬟࡟㛵ࡍࡿ◊✲ࠊ᪥ᮏᏛ⾡᣺⯆఍ࠊ2021 ᖺ 12 ᭶㸬࣭ Ryuto Asagami, Sachiko Ishida, Best Oral Presentation Award, Numerical andtheoretical evaluation of out-of-plane stiffness of truss core panels, The 21stInternational Symposium on Aerospace Technology and Manufacturing Process,Korean society of manufacturing process engineers, 2021 ᖺ 11 ᭶㸬(5) ឤᛶ࡜▱⬟ࢳ࣮࣒ேࡢឤᛶ࡜ࢥࣥࣆ࣮ࣗࢱࢆࡘ࡞ࡄᩘ⌮⛉Ꮫⓗ᪉ἲㄽࡢ☜❧࡜ࠊࡑࢀ࡟ᇶ࡙ࡃࢩࢫࢸ࣒
ࡢᐇ⌧࡜ࡋ࡚ࠊᩛᑐⓗ⏕ᡂࢿࢵࢺ࣮࣡ࢡ(GAN)࡟ᑐヰᆺ㐍໬ィ⟬ࢆᑟධࡋࠊேࡀ₍↛࡜ᚰ࡟ᛮ࠸ᥥࡃᕼᮃࡢࢹࢨ࢖ࣥࢆ⏬ീ࡜ࡋ࡚ල⌧໬ࡍࡿ᪉ᘧࢆᥦ᱌ࡋࡓࠋࡇࡢ᪉ᘧࢆ⏝࠸࡚ࠊ
㍯㒌⏬ീධຊ࡟ᑐࡍࡿ≀యࡢࢹࢨ࢖ࣥࠊឤᛶㄒࢆ཯ᫎࡋࡓࢱ࢖ࣝࡢᙧ≧ࢹࢨ࢖ࣥࠊᫎ⏬࣏ࢫࢱ࣮ࡢࣞ࢖࢔࢘ࢺࢹࢨ࢖ࣥࢆᐇ⌧ࡋࠊࡑࡢ᭷ຠᛶࢆ♧ࡋࡓࠋ࢔ࣥࢣ࣮ࢺ࡟ࡼࡿ୺ほホ౯ᐇ㦂࡛Ⰻዲ࡞⤖ᯝࡀᚓࡽࢀࠊㄽᩥⓎ⾲ࢆ⾜ࡗࡓࠋࡉࡽ࡟ࠊゝㄒ࣭㠀ゝㄒࢥ࣑ࣗࢽࢣ࣮ࢩࣙࣥ୰ࡢ⬻ᶵ⬟ࢿࢵࢺ࣮࣡ࢡࠊḷၐࢹࢨ࢖ࣥࠊ⮬ື㐠㌿ࠊㄆ▱ࡢ⬻࣓࢝ࢽࢬ࣒➼࡟࠾࠸࡚ࠊ㢧ⴭ࡞ᴗ⦼ࡀᚓࡽࢀࡓࠋ
୺࡞ᴗ⦼ࡣ௨ୗࡢ㏻ࡾ࡛࠶ࡿࠋ

21࠙ᣍᚅㅮ₇ࠚ
1.ᔱ⏣⥲ኴ㑻ࠊWe-mode ㄆ▱ࡢ⬻࣓࢝ࢽࢬ࣒ࠊ➨ 21 ᅇㄆ▱⚄⤒ࣜࣁࣅࣜࢸ࣮ࢩࣙࣥᏛ఍
Ꮫ⾡㞟఍ࠊonline,2021.
2.ᑠ㔝ᘪ⤮ࠊ᪥ᖖⓗ✵㛫࡟࠾ࡅࡿゝㄒ࣭㠀ゝㄒࢥ࣑ࣗࢽࢣ࣮ࢩࣙࣥ୰ࡢ⬻ᶵ⬟ࢿࢵࢺ࣮࣡ࢡ㸬➨ 60 ᅇ᪥ᮏ⏕య་ᕤᏛ఍኱఍࣭➨ 36 ᅇ᪥ᮏ⏕య☢ẼᏛ఍኱఍ ࢩ࣏ࣥࢪ࣒࢘ᣍᚅㅮ₇ࠊ
2021 ᖺ 6 ᭶ 15 ᪥-17 ᪥ ࢜ࣥࣛ࢖ࣥ㛤ദ.
3.Hagiwara,I., Expectations for mathematical science researchers in the field ofautonomous driving technology, SICE-JSAE-AIMaP Advanced Automotive Control,
Sept. 8, 2021.
4.᳃ ໃ ᑗ 㞞 㸸 ࡉ ࡚ ࠊ ࡑ ࢁ ࡑ ࢁ ᮏ Ẽ ࢆ ฟ ࡋ ࡚ ḷ ၐ ࢹ ࢨ ࢖ ࣥ ࢆ ◊ ✲ ࡋ ࡚ ࡳ ࡼ ࠺ ࠿ ࠊ
CEDEC2021,Aug. 24, 2021.
࠙ཷ㈹ࠚ
1. 202㸯ᖺᗘ SCAT ⾲ᙲ ఍㛗኱㈹ࠊⲨᕝ⸅ࠕᶵᲔᏛ⩦࡟ᇶ࡙ࡃ▱ⓗ⏬ീฎ⌮࡟㛵ࡍࡿඛ㥑ⓗ◊✲ࠖ
ࠊ2022 ᖺ 1 ᭶.
2. ᪥ᮏ⏕య་ᕤᏛᏛ఍ ࣋ࢫࢺࣜࢧ࣮ࢳ࢔࣮࣡ࢻࠊYuki Takayanagi, Yutaro Takayama,
Keiya Iijima, Masaki Iwasaki, Yumie Ono. Efficient detection of high-frequency
biomarker signals of epilepsy by transfer-learning based convolutional neu.ral
network. 2021 ᖺ 9 ᭶.
3. ⴗཎ୍㑻ࠊ᪥ᮏィ⟬ຊᏛ㐃ྜ(JACM)ྡ㄃ဨ࡟᥎ᣲࠊ2021 ᖺ㸵᭶ 29 ᪥.
4. M. Morise: The 2021 EURASIP-ISCA Best Paper Award (Speech Communication
Journal)㸬2021 ᖺ 8 ᭶㸬(6) ࢳ࣮࣒ᶓ᩿㒊㛛㸦ⱁ⾡࡜ᩘ⌮㸧
MIMS 㛵ಀ⪅࡜୰ᓥẶ㛵ಀ⪅ࡀᖹᆒࡋ࡚᭶ 2 ᅇࠊẖᅇ 30 ศ㹼㸯᫬㛫࡯࡝ Zoom ࢆ㏻ࡌ࡚ពぢ஺᥮ࢆ⾜࠸ࠊMIMS㸦࠾ࡼࡧඛ➃ᩘ⌮⛉Ꮫ◊✲⛉㸧㛵ಀ⪅ࡢ◊✲ࡢ୰࠿ࡽࠊ୓༤୰
ᓥࣉࣟࢪ࢙ࢡࢺࡢࢸ࣮࣐ࠕ࠸ࡢࡕࢆ㧗ࡵࡿࠖ࡜ぶ࿴ᛶࡢ㧗࠸ࡶࡢࡢᢳฟࢆヨࡳࡓࠋ㘒ど❧యࠊᢡ⣬ࠊ࢔ࣜ♫఍ࡢ◊✲ࠊከᵝᛶࠊᦂࡽࡂࠊࢹ࣮ࢱ㥑ືࠊ⮬ᕫ⤌⧊໬ࠊ࡞࡝ᵝࠎ࡞࣮࣮࢟࣡ࢻࡀᾋୖࡋࠊࡇࢀࡽ࡜୓༤୰ᓥࣃࣅࣜ࢜ࣥ࡜ࡢ㛵㐃࡙ࡅ࡟ࡘ࠸࡚㆟ㄽࡀཬࢇࡔࠋ
ࡇࡢ୍㐃ࡢ㆟ㄽࡢ㐣⛬࡛ࠊࠕ୓༤㛤ദᮇ㛫ࡢᒎ♧ࡢᡂຌࡔࡅࢆ┠ᶆ࡜ࡍࡿࡢ࡛ࡣ࡞ࡃࠊ
୓༤ࡀጞࡲࡿ๓࠿ࡽࠊ࠶ࡿ࠸ࡣ୓༤ࡢᚋ࡟ࡶ⥆ࡃࡼ࠺࡞ࠊ
ࠕ࠸ࡢࡕࢆ㧗ࡵࡿࠖࣉࣟࢪ࢙ࢡࢺ
ࢆ⥅⥆ࡋᐇ᪋ࡋࡓ࠸ࠋࠖ࡜࠸࠺୰ᓥẶࡢⓎ᝿ࡀᢨ㟢ࡉࢀࡓࠋࡇࡢ㛫ࠊ୰ᓥࣃࣅࣜ࢜ࣥࡢタィࢆᢸᙜࡍࡿᑠᇼဴኵẶࡢᘓ⠏タィ஦ົᡤࡶゼၥࡋࠊྠ஦
ົᡤ࡛㛤ദࡉࢀࡓ୰ᓥẶࡢ఍ྜ࡟ࡶཧຍࡋࡓࠋ
ࡲࡓࠊ୰ᓥẶ࠿ࡽࠊ୓༤࡟㛵㐃ࡍࡿ㸰ࡘࡢ࢖࣋ࣥࢺ࡬ࡢ༠ຊせㄳࡀ࠶ࡾࠊࡇࢀ࡟ᛂࡌࡓࠋ
ձ KIOI STEAM LAB ࠕ࠸ࡢࡕ x STEAM 㹼኱㜰࣭㛵す୓༤࡟ࡴࡅ࡚ࠕ࠸ࡢࡕࢆ㧗ࡵ
ࡿࠖ㹼ࠖ

22

᪥᫬㸸 2021 ᖺ 4 ᭶ 15 ᪥㸦ᮌ㸧18:00㹼20:00
ሙᡤ㸸 ⣖ᑿ஭࢝ࣥࣇ࢓ࣞࣥࢫ ࢭ࣑ࢼ࣮࣮࣒ࣝ A࣭B
https://www.tgt-kioicho.jp/event/archive/details/arch176.html
ᮡཎࠊす᳃ࠊᮌᮧᬡ࣭ᅜ❧㑇ఏ◊✲ᡤᩍᤵ㸦MIMS ᐈဨ◊✲ဨ㸧ࡀཧຍࡋࠊㅮ₇࡜ࣃࢿࣝウㄽࢆ⾜ࡗࡓࠋղ KIOI STEAM LAB࣮ࠗࣜࢲ࣮ࡣࡈ୙ᅾ࡛ࡍ࠿㸽㹼࢔ࣜ♫఍ࢆ㉸ᚤ⣽ࢱࢢ࡜ᩘ⌮⛉Ꮫ࡛なࡁぢࡿ㹼࠘᪥᫬㸸 2021 ᖺ 11 ᭶ 29 ᪥㸦ᮌ㸧18:30㹼20:30 ࣁ࢖ࣈࣜࢵࢻ㓄ಙሙᡤ㸸 ⣖ᑿ஭࢝ࣥࣇ࢓ࣞࣥࢫ ࢭ࣑ࢼ࣮࣮࣒ࣝ A࣭B 
https://www.tgt-kioicho.jp/event/details/event.php?id=337&pre=1
ㅮᖌࡣす᳃ࢳ࣮࣒࣮ࣜࢲ࣮ࡀᢸᙜࡋࡓࠋ
㛵㐃ࡋ࡚ 7 ᭶࡟ࠊ࢔ࣜࡢ⾜ືࢹ࣮ࢱྲྀᚓࡢࡓࡵࡢࢺࣛࢵ࢟ࣥࢢࢯࣇࢺ(Uma ࢺࣛࢵ࣮࢝ࠋhttps://ymnk13.github.io/UMATracker/) ࡢ౑࠸᪉ࢆ MIMS ࡛⤂௓ࡋࠊᐇࢹ࣮ࢱྲྀ
ᚓ࡜ᩘ⌮⛉Ꮫࢆ⤖ࡧࡘࡅࡿࡓࡵࡢᖜᗈ࠸♫఍ᩍ⫱άື࡟ࡶᙺ❧ࡘࡇ࡜࡞࡝ࡶヰࡋྜࡗࡓࠋ
3.5.2 ᗈሗ࣭ᬑཬάື
ࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ࢕ࢵࢡࢫ࡜࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡢᩘ⌮ࠚࢆࢸ࣮࣐࡜ࡋ࡚ࠊᐑୗⰾ
᫂ࢳ࣮࣒࣮ࣜࢲ࣮ࡢ௻⏬࡟ࡼࡾ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ➨㸴ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࢆ࢜ࣥ
ࣛ࢖࡛ࣥ㛤ദࡋࡓ㸦11 ᭶ 20 ᪥㸦ᅵ㸧13:05㹼15:40㸧
ࠋࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ࢕ࢵࢡࢫࡣከᵝ࡞⾲⌧ࢆྍ⬟࡟ࡍࡿ୍᪉࡛ࠊࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ
࢕ࢵࢡࢫࢆไసࡍࡿࢯࣇࢺ࢚࢘࢔࡟ࡣ୍ᒙࡢ౑࠸ࡸࡍࡉࡀồࡵࡽࢀࡿࠋᮏࢩ࣏ࣥࢪ࣒࡛࢘
ࡣࠊࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ࢕ࢵࢡࢫࡢࠕ⾲⌧ຊࠖ࡜ࢯࣇࢺ࢙࢘࢔࡟࠾ࡅࡿ࣮ࣘࢨ࢖ࣥࢱࣇ࢙
࣮ࢫࡢࠕ౑࠸ࡸࡍࡉࠖࢆᨭ࠼ࡿᩘ⌮⛉Ꮫࡢ㔜せ࡞ᙺ๭ࡀ㧗ᰯ⏕࡟ࡶࡼࡃࢃ࠿ࡿ୎ᑀ࡛ᴦࡋ
࠸ゎㄝࡀ⾜ࢃࢀࡓࠋࣉࣟࢢ࣒ࣛࡣ௨ୗࡢ㏻ࡾࠋ㛤఍ᣵᣜ㸸኱භ㔝⪔సᏛ㛗Ϩ㸬ㅮ₇
  㸯㸬ᐑୗⰾ᫂ 㸦᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊ඛ➃࣓ࢹ࢕࢔ࢧ࢖࢚ࣥࢫᏛ⛉㛗࣭ᩍᤵ MIMS ◊✲ဨ㸧   ࠕ⾲⌧ࡢ㐨ල㸦࢖ࣥࢫࢺ࣓ࢗࣝࣥࢺ㸧ࡢࢹࢨ࢖ࣥࠖ  㸰㸬஬༑ᔒᝆ⣖㸦᫂἞኱Ꮫ⥲ྜᩘ⌮Ꮫ㒊 ෸ᩍᤵ㸧   ࠕࢥࣥࣆ࣮ࣗࢱࢆ⏝࠸ࡓᡭⱁタィᨭ᥼ࠖϩ㸬≉ูㅮ₇   ྖ఍ ᐑୗⰾ᫂㸯㸬ᒣ୰⚈ኴ 㸦ࣖࣇ࣮ᰴᘧ఍♫ ࢧ࢖࢚ࣥࢫ⤫ᣓᮏ㒊 Yahoo! JAPAN ◊✲ᡤ ୖᖍ◊✲ဨ㸧   ࠕ࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫタィ࡟࠾ࡅࡿᩘ⌮ࠖ  㸰㸬㔠᳃⏤༤ 㸦⟃Ἴ኱Ꮫ ࢩࢫࢸ࣒᝟ሗ⣔ ෸ᩍᤵ㸧  ࠕࢹࢪࢱ࣭ࣝࣄ࣮࣐ࣗࣥࢆᨭ࠼ࡿ㹁㹅ࡢᩘ⌮ࠖ

23Ϫ㸬㉁␲ᛂ⟅㛢఍ᣵᣜ㸸ಛ㔝༤㸦MIMS ᡤ㛗㸧ࢩ࣏ࣥࢪ࣒࡛࢘ࡣࠊࡇࢀࡲ࡛࡜ྠᵝࠊཧຍ⪅࠿ࡽ࢔ࣥࢣ࣮ࢺࢆᅇ⟅ࡋࡓࠋ࢚࢘ࣅࢼ࣮㞟ィ࡟ࡼࡿཧຍ⪅ᩘࡣ 175ࠊࡑࡢෆヂࡣᮏᏛᩍ⫋ဨ 12㸣ࠊᮏᏛᏛ⏕ 37㸣ࠊ୍⯡♫఍ே 17㸣ࠊ୰㧗⏕ 22㸣ࠊ௚኱ᏛᏛ⏕ 12㸣࡛ࠊ㛵ᮾ௨እ࠿ࡽࡢཧຍ⪅ࡣ 18 ྡࡔࡗࡓࠋ࢔ࣥࢣ࣮ࢺࡢ᭷
ຠᅇ⟅ᩘࡣ 106㸦60.5%㸧࡛ࠊࢩ࣏ࣥࢪ࣒࢘ࡣࠕ࡜࡚ࡶⰋ࠿ࡗࡓࠖ࡜࠸࠺ᅇ⟅ࡀ 69㸣ࠊࠕⰋ࠿ࡗࡓࠖ࡜࠸࠺ᅇ⟅ࡀ 26㸣࡜ࠊᅇ⟅⪅ࡢ 95㸣ࡀࢩ࣏ࣥࢪ࣒࢘ࢆ㧗ࡃホ౯ࡋࡓࠋ⮬⏤グ㍕
࡟ࡼࡿឤ᝿࡛ࡣࠊ
ࠕ࢜ࣥࣛ࢖ࣥࡔࡗࡓࡢ࡛Ẽ㍍࡟ཧຍ࡛ࡁࡓࠋࡲࡓࠊෆᐜⓗ࡟ࡶࢸ࣏ࣥⰋࡃ
㐍ࡳࠊఇ᠁᫬㛫ࡶᣳࢇ࡛᫬㛫࡝࠾ࡾࡢ㐍⾜ࡔࡗࡓࡓࡵࠊ㞟୰ࡋ࡚ྛㅮ₇ࢆど⫈࡛ࡁࡓࠖ
ࠕCGᴗ⏺ࡢඛ➃ᢏ⾡ࡢ㐍Ṍ࡟㦫࠸ࡓ࡜ྠ᫬࡟ᵝࠎ࡞ࢥࣥࢸࣥࢶ࡟ά⏝ฟ᮶ࡿᢏ⾡ࡔ࡜ឤࡌࡓ
㸦㧗ᰯ⏕㸧ࠖ
ࠕCG ࡜࠸࠺㧗ᰯࡲ࡛ࡢᏛ⩦࡛ࡣࡲࡎゐࢀࡿࡇ࡜ࡢ࡞࠸ศ㔝࡛ࡶࠊ࣋ࢡࢺࣝࡸ
⤫ィ࡞࡝ࡢ▱㆑ࡀ౑ࢃࢀ࡚࠸ࡿࡇ࡜ࢆ▱ࡾࠊࡼࡾ CG ࡢᢏ⾡ࢆ㌟㏆࡟ឤࡌࡿࡇ࡜ࡀ࡛ࡁࡓࠖ
࡞࡝ࡢኌࡀᐤࡏࡽࢀࡓࠋࡲࡓࠊ
ࠕᩘ⌮⛉Ꮫࡣ᫂἞኱Ꮫࡢࣈࣛࣥࢻࡔ࡜ᛮ࠺ࠖ࡜࠸࠺ᅇ⟅ࡣ
43㸣ࠊࠕ௒ᚋ࡟ᮇᚅࠖࡀ 36㸣ࠊࠕࢃ࠿ࡽ࡞࠸ࠖࡀ 16㸣ࠊࠕᛮࢃ࡞࠸ࠖࡣ 4㸣ࠊࡔࡗࡓࠋ᫂἞
኱Ꮫࡀຊࢆධࢀ࡚࠸ࡿࡶࡢ࡜ࡋ࡚ࠊ◊✲ࢆᣲࡆࡓேࡣ 32㸣࡛ࠊᑵ⫋ࠊࢫ࣏࣮ࢶࠊᏛ⏕ᨭ᥼ࢆ࠶ࡆࡓேࡣࡑࢀࡒࢀࠊ39㸣ࠊ28㸣ࠊ14㸣ࠊ↓ᅇ⟅ࡣ 18㸣ࡔࡗࡓࠋ

24

4࠙2021 ᖺᗘእ㒊㈨㔠⋓ᚓ≧ἣࠚ
4.1 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᪂Ꮫ⾡㡿ᇦ◊✲㸦◊✲㡿ᇦᥦ᱌ᆺ㸧 ᓥ 㻌 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 ⛅ 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 ┤ ஂ㻌኱つᶍ┦஫స⏝⣔䛚䜘䜃㛵㐃䛩䜛☜⋡೫ᚤศ᪉⛬ᘧ䛾◊✲㸦2018㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
2 ┦ὶࡢᩘᏛ⌮ㄽࡢᵓ⠏㻌 䠄2017䡚2021 ᖺᗘ䠅䠄◊✲௦⾲⪅䠖ᰘ⏣Ⰻᘯ䠅䠄◊✲ศᢸ⪅䠅」㞧࡞⣔ࡢୖࡢ␗ᖖᣑᩓ⌧㇟ࡢゎᯒ 䠄2017䡚2021 ᖺᗘ䠅䠄◊✲௦⾲⪅䠖⇃㇂㝯䠅䠄◊✲ศᢸ⪅䠅↓㝈⢏Ꮚ⣔䛾ゎᯒᏛ䛾Ⓨᒎ䚸㐍໬䚸᪂ᒎ㛤㻌 䠄2021䡚2025 ᖺᗘ䠅䠄◊✲௦⾲⪅䠖㛗⏣༤ᩥ䠅䠄◊✲ศᢸ⪅䠅 ▮ ᓮ ᡂ ಇ㧗㏿⢊ሻ⇿Ⓨࢩ࣑࣮ࣗࣞࢩࣙࣥࢆᐇ⌧ࡍࡿࣁ࢖ࣈࣜࢵࢻᆺᇶᮏゎྜᡂἲࡢ㛤Ⓨ㸦2021
㹼2025 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸᱓ྡ୍ᚨ㸧䠄◊✲ศᢸ⪅䠅 ⳥ ụ ᾈ ࣮᫂࢜ࣉࣥ࡞ホ౯ࢥࣥࢸࢫࢺ࡟ࡼࡿ༏ྡຍᕤ࢔ࣝࢦࣜࢬ࣒࡜ࣜࢫࢡホ౯ࡢ◊✲㸦2018㹼
2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧25 ஝ 㻌 㞞 ྐࣁࣉࣟ୙඲ඃᛶ㑇ఏ⑓Ⓨ⑕࣭㔜⠜໬ࡢ᰿ᖿ࡜࡞ࡿ࢚ࣆࢪ࢙ࢿࢸ࢕ࢵࢡ࡞ࡺࡽࡂ㸦2021
㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸኱㚝₶㸧䠄◊✲ศᢸ⪅䠅
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⇞↝๓⥺࠾ࡼࡧⅆ⅏᪕㢼ࡢືࡃ᭤⥺ࢆ⏝࠸ࡓ㏣㊧ἲࡢ☜❧㸦2019㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧㠀༢⣧㛢᭤⥺࡟ᑐࡍࡿᗄఱᏛὶࡢ⇿Ⓨࡢ࣓࢝ࢽࢬ࣒ゎ᫂࡜₞㏆ゎᯒ㸦2020㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㛗⃝ኋஅ㸧㸦◊✲ศᢸ⪅㸧 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 ໭ᕝ※ᅄ㑻   ከኚ㔞Ꮨ⠇ㄪᩚἲࡢ◊✲࣭㛤Ⓨ㸦2018㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧⏣㔝಴ⴥᏊ   ከኚ㔞Ꮨ⠇ㄪᩚἲࡢ◊✲࣭㛤Ⓨ㸦2018㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸໭ᕝ※ᅄ㑻㸧䠄◊
✲ศᢸ⪅䠅

26

 ᮡ ཎ ཌ ྜྷ   ⮬↛⎔ቃୗ࡛ࡢዟ⾜ࡁ㘒どࡢᩘ⌮ࣔࢹࣝᵓ⠏࡜஦ᨾ㜵Ṇ࣭▱⫱ᩍ⫱࡬ࡢᛂ⏝㸦2021㹼
2024 ᖺᗘ㸧㸦◊✲௦⾲⪅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⪅㸧㸧 ᒣ ཱྀ ᬛ ᙪ  ࡀࢇ⣽⬊࡜࢔ࢫࢺࣟࢧ࢖ࢺ࡟࠾ࡅࡿゎ⢾⣔᣺ື࠾ࡼࡧྠᮇ⌧㇟ࡢゎ᫂࡜ᛂ⏝㸦2019
㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㞵ᐑ㝯㸧㸦◊✲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ᐑ ㊰ ᬛ ⾜  ⏕࿨⛉Ꮫ࡟࠾ࡅࡿࣃࢱ࣮ࣥᙧᡂࡢ᪂ࡋ࠸ࣔࢹࣝ࡜ᩘᏛⓗゎᯒᡭἲࡢ☜❧㸦2018㹼
2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸᳃⏣ၿஂ㸧㸦◊✲ศᢸ⪅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 ᚋ ⸨ ᅄ 㑻⎔ࡢ strict closure ࡜ᙅ Arf ⎔ࡢ⌮ㄽᵓ⠏࡜ᒎ㛤㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧27 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 ◁ ⏣ ฼ ୍⟬⾡ⓗ‽⤖ᬗࡢᗄఱ㸦2019㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ྜྷ ⏣ ೺ ୍ᩚ㛢࢖ࢹ࢔ࣝࢆ⏝࠸ࡓṇᶆᩘࡢ≉␗Ⅼࡢ◊✲㸦2019㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ᯇ ᒸ ┤ அ
ᴫ Gorenstein ⎔ㄽࡢᙧᡂ࡜Ⓨᒎ㸦2018㹼2021 ᖺᗘ㸧(◊✲௦⾲⪅㸧 㧗 ᶫ 㻌 ுྍ᥮ࢿ࣮ࢱ࣮⎔ࡢຍ⩌ᅪ࡜ᑟ᮶ᅪ࡟࠾ࡅࡿ⏕ᡂၥ㢟㸦2019㹼2021 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⮬ᕫ㥑ື⢏Ꮚ⣔࡟࠾ࡅࡿࣅ࣮ࣜࣖࢻၥ㢟ࡢ◊✲㸦2019㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧㐜ᘏᗙᶆ⣔࡜௦ᩘᗄఱࡢ⌮ㄽ࡟ࡼࡿḟඖ⦰⣙࡜ᇙࡵ㎸ࡳࡢᩘ⌮⛉Ꮫⓗ◊✲㸦2020㹼
2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸୰㔝┤ே㸧㸦◊✲ศᢸ⪅㸧 ᑠ ᕝ ▱ அศᒱᵓ㐀ゎᯒ࡟ᇶ࡙ࡃ⏕⌮࣭໬Ꮫ཯ᛂࣔࢹࣝࡢไᚚ㸦2020㹼2022 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 ཭ ᯞ ᫂ ಖ㠀ᒁᡤ┦஫స⏝ࢆ⪃៖ࡋࡓྍ✚ศ࡞஺㏻ὶࣔࢹࣝ࡟ᇶ࡙ࡃ῰⁫ゎᾘ⌮ㄽࡢᵓ⠏࡜ᐇ
㊶㸦2017㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧28 ▼ ⏣ ⚈ 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 ᮎᯇ J. ಙᙪࣂࢡࢸࣜ࢔ࡢ㉮໬ᛶᶵᵓࢆᶍೌࡋࡓ↓⏕≀⮬ᕫ㥑ື⢏Ꮚࡢ㞟ᅋ㐠ື㸦2019㹼2021ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ⛅ ᒣ ṇ ࿴᪂ࡋ࠸⣽⬊ከ㠃యࣔࢹࣝࡢᵓ⠏࡟㛵ࡍࡿᩘ⌮ⓗ◊✲㸦2019㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ᓥ  ᘯ ᖾ⏕≀ࡢᶵ⬟ᙧែ࡟Ꮫࡪᨃ࿘ᮇᆺᮦᩱࡢ㧗ᶵ⬟໬࡜≀ᛶᛂ⟅᧯స㸦2019㹼2022 ᖺᗘ)㸦◊✲௦⾲⪅㸧஝  㞞 ྐ⏤᮶ࡢ␗࡞ࡿ➽⫗࡜⭝ࡣ࠸࠿࡟ࡋ࡚ฟ఍࠺ࡢ࠿ 䠄2019䡚2021 ᖺᗘ䠅䠄◊✲௦⾲⪅䠅୰ ᮧ Ꮥ ༤㞤ᛶ⏕Ṫᶵ⬟ࢆ୰ᚰ࡜ࡋࡓᴫ᪥᫬้᝟ሗฟຊᵝᘧࡢゎ᫂㸦2019㹼2021 ᖺᗘ㸧㸦◊✲
௦⾲⪅㸧

29

࢙࢘࢔ࣛࣈࣝࢹࣂ࢖ࢫ࡟ࡼࡿ╧╀ぬ㓰ࣜࢬ࣒ ᐃ࡜♫఍ⓗࢪ࢙ࢵࢺࣛࢢⓎ⑕ᇶ┙ࡢゎ᫂㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㧗㡲ዉࠎ㸧㸦◊✲ศᢸ⪅㸧ᚨ Ọ ᪫ ᑗ㎿㏿࡞་⒪デ᩿ࢆᨭ࠼ࡿඛ㐍ⓗ࢖࣓࣮ࢪࣞࢪࢫࢺ࣮ࣞࢩࣙࣥᢏ⾡ࡢ◊✲㸦2019㹼
2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧ᶵᲔᏛ⩦ࢆ⏝࠸ࡓᴟᇦ࡟࠾ࡅࡿ⇕㍺㏦࣓࢝ࢽࢬ࣒ࡢゎ᫂㸦2020㹼2022 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸㕥ᮌ㤶ᑑᜨ㸧㸦◊✲ศᢸ⪅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
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㸫䠄2020䡚2022 ᖺᗘ䠅䠄◊✲௦⾲⪅䠖㞵ᐑ㝯䠅䠄◊✲ศᢸ⪅䠅
4.8 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ⱝᡭ◊✲ ≀ 㒊 ἞ ᚨእຊࢆᣢࡘᖹᆒ᭤⋡ὶ㐠ື᪉⛬ᘧ࡜ࢥࣥࣃࢡࢺ࡞㐍⾜Ἴゎ㸦2018㹼2021 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◊✲௦⾲⪅㸧
4.9 ⛉Ꮫ◊✲㈝⿵ຓ㔠 ᅜ㝿ඹྠ◊✲ຍ㏿ᇶ㔠㸦ᅜ㝿ඹྠ◊✲ᙉ໬ % 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 ࡉࡁࡀࡅ ᚨ Ọ ᪫ ᑗᏛ⩦ᆺືែ࣮ࣔࣇ࢕ࣥࢢ࡟ࡼࡿ⚄⤒㛫ࢩࢢࢼࣝఏ㐩≉ᛶࡢゎ᫂㸦2018㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧30

4.11 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ CREST ⳥ ụ ᾈ ᫂Ᏻ඲ᛶ࡜᭷⏝ᛶࡢಖドࡢ࠶ࡿ࣊ࣝࢫࢣ࢔༏ྡࢥ࣮࣍ࢺᇶ┙㸦2019㹼2026 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ⛅ ᒣ ṇ ࿴⤖ᬗᵓ㐀ࢩ࣑࣮ࣗࣞࢱ࣮ࡢ㛤Ⓨ㸦2019㹼2024 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸᱇ࡺ࠿ࡾ㸧㸦◊✲ศᢸ⪅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
4.12 ⛉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 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
4.13 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ RISTEX(♫఍ᢏ⾡◊✲㛤Ⓨ) ୰ᯘ┿⌮ᏊELSI 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
4.14 ⛉Ꮫᢏ⾡᣺⯆ᶵᵓ ◊✲ᡂᯝᒎ㛤஦ᴗ ◊✲ᡂᯝ᭱㐺ᒎ㛤ᨭ᥼ࣉࣟࢢ࣒ࣛ A-STEPࢺࣛ࢖࢔࢘ࢺ ᮡ ཎ ཌ ྜྷ࣮ࣜࣔࢺࢩࣙࢵࣆࣥࢢ࡟࠾ࡅࡿᙧ≧ㄗㄆࢆ㜵ࡄၟရᥦ♧⎔ቃࡢ㛤Ⓨ㸦2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧 ┦ ⃝  Ᏺ⡆౽࡞⁐ᾮࣉࣟࢭࢫ࡟ࡼࡿ⧄⥔ᙉ໬ࣉࣛࢫࢳࢵࢡ࡬ࡢ⪏ឤᰁᛶ௜୚ࣉࣟࢭࢫࡢᵓ⠏㸦2020㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧31

4.15 ᪥ᮏ་⒪◊✲㛤Ⓨᶵᵓ 㠉᪂ⓗඛ➃◊✲㛤Ⓨᨭ᥼஦ᴗ AMED-CREST ஝  㞞 ྐ⭝࣭㠎ᖏࢆࣔࢹࣝ࡜ࡋࡓ⣽⬊ෆ࣭እ࣓࢝ࣀ࣭ࢩࢢࢼࣝࡢゎ᫂࡜ࡑࡢᛂ⏝࡟ࡼࡿࣂ࢖
࢜㠎ᖏࡢ๰ฟ㸦2016㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ὸཎᘯႹ㸧㸦◊✲ศᢸ⪅㸧
4.16 ᪥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
4.17 ᪂࢚ࢿࣝࢠ࣮࣭⏘ᴗᢏ⾡⥲ྜ㛤Ⓨᶵᵓ㸦NEDO㸧 ᐁẸ࡟ࡼࡿⱝᡭ◊✲⪅Ⓨ᥀ᨭ᥼஦ᴗ
ඹྠ◊✲ࣇ࢙࣮ࢬ ᚨ Ọ ᪫ ᑗ༙ᩍᖌ࠶ࡾᶵᲔᏛ⩦࡜㧗㏿࣐ࢩࣥࣅࢪࣙࣥࡢ⼥ྜ࡟ࡼࡿపࢥࢫࢺ࠿ࡘ㉸㧗㏿࡞༙ᑟయእほ᳨ᰝ AI ࣉࣛࢵࢺࣇ࢛࣮࣒ࡢ㛤Ⓨ㸦2021㹼2023 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
4.18 ᫂἞኱Ꮫ⛉Ꮫᢏ⾡◊✲ᡤ ≉ู◊✲ ụ ⏣ ᖾ ኴࣃࣝࢫࢲ࢖ࢼ࣑ࢡࢫࡢᩘ⌮ゎᯒ࡟࠾ࡅࡿ᪂ᒎ㛤㸦2021 ᖺᗘ㸧 㛗ᔱẚ࿅ᚿ㑇ఏᏊᨵኚࣈࢱࡢసฟ࡜฼⏝࡟㛵ࡍࡿ◊✲㸦2021 ᖺᗘ㸧
4.19 ᫂἞኱Ꮫ᪂㡿ᇦ๰ᡂᆺ◊✲ ⣖ ⸨ ᆂ ἞ᰤ㣴㣚㣹ࢫࢺࣞࢫᛂ⟅࡟࠾ࡅࡿࢱࣥࣃࢡ㉁௦ㅰࡢᐃ㔞ⓗ⌮ゎ㸦2021 ᖺᗘ㸧
4.20 ᫂἞኱Ꮫⱝᡭ◊✲ ஭ ୖ 㞞 ୡḟඖᅽ⦰ࢆ⏝࠸ࡓ」㞧ࢿࢵࢺ࣮࣡ࢡࢲ࢖ࢼ࣑ࢡࢫᐃ㔞ⓗゎᯒᡭἲࡢ㛤Ⓨ㸦2021 ᖺᗘ㸧
4.21 ࡑࡢ௚ ཭ ᯞ ᫂ ಖ㸦㛵す኱Ꮫ㸧Ꮫእඹྠ◊✲㈝ࠊ
ࠕ㘒どࢆά⏝ࡋࡓసᴗᶆ‽໬᥎㐍࡟㛵ࡍࡿᡭἲࡢ㛤Ⓨࠖ㸦2022 ᖺ 1 ᭶-6 ᭶㸧㸦◊✲௦⾲⪅㸧32 ᒣ ᮏ ㄃ ኈ⮬↛ಖㆤຓᡂᇶ㔠ࣉ࣭ࣟࢼࢺ࣮࣭ࢗࣛࣇ࢓ࣥࢻຓᡂࠊ
ࠕGPS ࢹ࣮ࢱ࣮ࣟ࢞ࢆ⏝࠸ࡓ࣒࢝ࣥࣜ࣡ࢩࡢ⏕ᜥᇦ࠾ࡼࡧ⎔ቃ฼⏝≉ᛶࡢゎ᫂ࠖ
㸦2019㹼2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸Ἑ㔝⿱⨾㸧㸦◊✲ศᢸ⪅㸧ⴗ ཎ ୍ 㑻஑ᕞ኱ᏛࠕᩘᏛ࢔ࢻࣂࣥࢫࢺ࢖ࣀ࣮࣋ࢩࣙࣥࣉࣛࢵࢺࣇ࢛࣮࣒ࠖ
㸦AIMaP㸧෌ጤク஦ᴗ㸦2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸧
JFE ࢫࢳ࣮ࣝ㸦ᰴ㸧࡜ࡢඹྠ◊✲ࠊࠕᢡ⣬ᕤᏛά⏝࡟ࡼࡿᴟⷧᮦࡢ㧗๛ᛶᵓ㐀࡜ᢡࡾ␚ࡳᵓ㐀ࡢ๰⏕̿஌⏝㌴ࢡࣛࢵࢩࣗ࣎ࢵࢡࢫࠊᐜჾࠖ
㸦2021 ᖺᗘ㸧ᐑ ୗ ⰾ ᫂ࣖࣇ࣮㸦ᰴ㸧
ࠊࠕ࢙࢘ࣈࢧ࣮ࣅࢫ฼⏝᫬ࡢ୺ほⓗᛌ㐺ࡉࢆྥୖࡉࡏࡿᡭἲࡢᐇ㦂ⓗ᳨ウࠖ㸦◊✲ศᢸ⪅㸧
㸦2021 ᖺᗘ㸧㸦◊✲௦⾲⪅㸸ᑠᯇᏕᚨ㸧୍⯡㈈ᅋἲே࢟ࣖࣀࣥ㈈ᅋࠊ
ࠕ೺ᗣ࡞㣗஦ࢆ໬Ꮫ≀㉁࡞ࡋ࡛‶㊊࡞⨾࿡ࡋࡉ࡟ኚ࠼ࡿ㟁Ẽ࿡ぬᢏ⾡ࠖࠖ
㸦2019㹼2022 ᖺᗘ㸧࢟ࣜࣥ HD㸦ᰴ㸧ࠊࠕ㟁Ẽ่⃭ࢆ௓ࡋࡓ࿡ぬࡢࢥࣥࢺ࣮ࣟࣝ࡟㛵ࡍࡿ◊✲ࠖ
㸦2021 ᖺᗘ㸧ࢯࢽ࣮ ᰴ ࠊࠕࣉࣛ࢖ࣂࢩ࣮࡟㓄៖ࡋࡘࡘᏑᅾឤࢆฟࡍࡓࡵࡢᢏ⾡ࡢ㛤Ⓨ࡟㛵ࡍࡿ◊✲ࠖ
㸦2021 ᖺᗘ㸧␗⬟ vation ࣉࣟࢢ࣒ࣛࠕ◚ቯⓗ࡞ᣮᡓ㒊㛛ࠖࠊࠕ࿡ぬ࣓ࢹ࢕࢔ࡢ๰ฟࠖ
㸦2020㹼2021ᖺᗘ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33

5࠙ᾏእᥦᦠᶵ㛵ࠚ
ᅜྡ

䩘
䩬
䩶
䨼

䩜
䩋
䩍
䩣

䨼
䩝
䨧
䩶

䨧
䩂
䩭
䨥

䨧
䨱
䩭
䨼

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 Berestyckiᅜ❧♫఍⛉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)୕ᮧᫀὈ

Ngo Viet Trung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)ᚋ⸨ᅄ㑻

Miguel A.Herrero୕ᮧᫀὈ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)

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. Mainiⱥᅜ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

୕ᮧᫀὈ



34

⥾⤖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༠
༠ᐃ◊✲⪅䛾஺ὶ䚸PD 䛾ὴ㐵䚸ཷධ䜜䛺䛹Ꮫ⾡◊✲༠ຊ䛻㛵䛩䜛༠
༠ᐃ⥾⤖᪥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 ᪥䠋䡚3 ᖺ㛫䠄ͤ⮬ື᭦᪂䠅

6࠙MIMS ࡢ 2021 ᖺᗘάືሗ࿌ࠚ
6.1
ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖඹྠ◊✲㞟఍
6.1.1 ࠙◊✲㞟఍ᆺࠚࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮ ࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝ϩࠖ᪥௜㸸12 ᭶ 2 ᪥ࠊ3 ᪥◊✲௦⾲⪅㸸ዉⰋ▱᝴㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸 ዉⰋ▱᝴㸦᫂἞኱Ꮫ㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊୖཎ㝯ᖹ㸦໭㝣ඛ➃⛉Ꮫᢏ⾡኱Ꮫ㝔኱Ꮫ㸧ࠊ୕㇂⣧㸦⟃Ἴ኱Ꮫ㸧ࠊ⯓▱ᏹ㸦ᮾி኱Ꮫ㸧ࠊಛ㔝༤㸦᫂἞኱Ꮫ㸧
12 ᭶ 2 ᪥ࠕFace flips in flat origami and the origami flip graphࠖㅮᖌ㸸Thomas Hull (Western New England University)ࠕᖹᆠࢺ࣮ࣛࢫࡢᢡࡾ⣬ᇙࡵ㎸ࡳ࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸ᆤ஭ ಇ 㸦Ṋⶶ㔝኱Ꮫ㸧ࠕ࣓ࣅ࢘ࢫ࣭࢝ࣛ࢖ࢻࢧ࢖ࢡࣝࠖ
ㅮᖌ㸸㘫෬ 㟼㞝㸦஑ᕞ኱Ꮫ㸧ࠕࡘ࡞ࡀࡿ࠿ࡓࡕ㸸࢔࣮ࢺ࣭ࢧ࢖࢚ࣥࢫ༠ാࠖ
ㅮᖌ㸸⯓ ▱ᏹ㸦ᮾி኱Ꮫ㸧ࠕᖹ⾜ᒣ㇂௜ࡁᖹᆠᢡࡾၥ㢟 㸦ࡑࡢ㸰㸧ࠖㅮᖌ㸸ఀ⸨ ኱㞝㸦㟁Ẽ㏻ಙ኱Ꮫ㸧ࠕ๛㎶ᩘ࡟╔┠ࡋࡓከ㠃యࡢ㐃⥆ⓗᖹᆠ໬ၥ㢟ࠖㅮᖌ㸸ᯇཎ ࿴ᶞ 㸦ᇸ⋢኱Ꮫ㸧ࠕᙧ≧グ᠈ᶞ⬡㥑ືࡢ RES ᶍᆺヨస (FDM4D ࣉࣜࣥࢺᢏἲ)ࠖ
ㅮᖌ㸸ᐑᮏ ዲಙ㸦ឡ▱ᕤᴗ኱Ꮫ㸧
ࠕOrigami metamaterial reconstructing any structure including non-convex curved
surface in a rowࠖㅮᖌ㸸ࣝ࢖ࢫ࣭ࢹ࢕࢔ࢦ㸦᫂἞኱Ꮫ㸧ࠕḢ⡿୰ᅜ࡜᪥ᮏࡢ࢚ࢿࣝࢠ࣮྾཰ᢡ⣬ᵓ㐀ࡢ◊✲᪉ྥࡢ┦㐪࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸ⴗཎ ୍㑻㸦᫂἞኱Ꮫ㸧
12 ᭶ 3 ᪥ࠕᢡ⣬ᕤἲ࡟࠾ࡅࡿࣉࣞࢫ࡟ࡼࡿᢡ⥺ຍᕤἲ㸦ࡑࡢ 2㸧ࠖㅮᖌ㸸ᑎ⏣ ⪔㍜㸦᫂ᫍ኱Ꮫ㸧ࠕᐃᩘᅇࡢ෌ᢡࡾ࡛㐃⤖࡞ฝከ㠃యࡢ㛵ಀࡢ◊✲ࠖㅮᖌ㸸ୖཎ 㝯ᖹ㸦໭㝣ඛ➃⛉Ꮫᢏ⾡኱Ꮫ㝔኱Ꮫ㸧ࠕᡪ◊✲ࡢ௒ᚋࡢᒎᮃࠖ
ㅮᖌ㸸ᒣᓮ ᱇Ꮚ㸦᫂἞኱Ꮫ㸧35

ࠕᢡ␚㣧ᩱᐜჾࡢ₽ࢀ≉ᛶࠖㅮᖌ㸸ᓮ㇂ ᫂ᜨ㸦᫂἞኱Ꮫ㸧ࠕ᪂ࡋ࠸ࢺ࣏ࣟࢪ࣮᭱㐺໬ᡭἲࡢ㛤Ⓨ࡜ࡑࢀࢆ฼⏝ࡋࡓᏳ඲ᢡ⣬㍺㏦⟽ࡢ㛤Ⓨࠖㅮᖌ㸸బࠎᮌ ῄᜨ㸦᫂἞኱Ꮫ㸧ࠕ཯㌿᤟ࡾᢡ⣬ᵓ㐀ࡢ࢚ࢿࣝࢠ࣮྾཰≉ᛶࠖㅮᖌ㸸㜿㒊 ⥤㸦᫂἞኱Ꮫ㸧ࠕ᭤⥺ᢡࡾ࡟㛵ࡍࡿ᭱㏆ࡢ◊✲ࡢ⤂௓ࠖㅮᖌ㸸୕㇂ ⣧㸦⟃Ἴ኱Ꮫ㸧ࠕᢡ⣬ࢱ࢖ࣖࣉࣟࢪ࢙ࢡࢺ 2019 ࡜ࡑࡢᚋࠖ
ㅮᖌ㸸▼⏣ ⚈Ꮚ㸦᫂἞኱Ꮫ㸧ࠕࣁࢧ࣑࣒ࢩࡢᡪᏊࡢᕤᏛᛂ⏝ࠖㅮᖌ㸸ᩧ⸨ ୍ဢ㸦஑ᕞ኱Ꮫ㸧ࠕ࡞ࡲࡇᢡࡾࡢຊᏛ⣔ࠖㅮᖌ㸸௒⏣ ง㍤㸦ᮾி኱Ꮫ㸧ࠕṇ 24 ⬊యࡢᢡࡾࡓࡓࡳ࡜࢜ࢡࢱࣂࢢࠖ
ㅮᖌ㸸ዉⰋ ▱᝴㸦᫂἞኱Ꮫ㸧
6.1.2 ࠙◊✲㞟఍ᆺࠚࠕᗄఱᏛ࣭㐃⥆యຊᏛ࣭᝟ሗ⛉Ꮫࡢ஺ᕪ㡿ᇦࡢ᥈⣴(II) 㸫どⅬࢆ࠿࠼࡚ࡳࡿຊ㸫ࠖ᪥௜㸸12 ᭶ 3 ᪥ࠊ4 ᪥◊✲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 ᭶ 3 ᪥ࠕ࢞ࣛࢫࡢ㝵ᒙⓗຊᏛ≉ᛶࠖㅮᖌ㸸Ỉ㔝ⱥዴ㸦ᮾி኱Ꮫ)ࠕ࿘ᮇᵓ㐀ࡢప⮬⏤ᗘࣔࢹࣝ㸦࣓࢝ࢽ࣓࢝ࣝࢱ࣐ࢸࣜ࢔ࣝ㸧࡜ࡑࡢ㠀⥺ᙧຊᏛゎᯒࠖㅮᖌ㸸⏣୰ᒎ㸦኱㜰኱Ꮫ㸧ࠕࣂࢿ㉁Ⅼ⣔ࢆ⏝࠸ࡓᙎᛶయ㏆ఝ࡜࣓ࢱ࣐ࢸࣜ࢔ࣝࠖ
ㅮᖌ㸸ᮌᮧṇே㸦㔠ἑ኱Ꮫ㸧ࠕ࠶ࡿ㠀⥺ᙧ㸦⢓㸧ᙎᛶయࣔࢹࣝࡢᩘᏛゎᯒࠖㅮᖌ㸸ఀ⸨ᘯ㐨㸦ᮾி⌮⛉኱Ꮫ㸧ࠕ㉸㡢㏿ࡍ࡭ࡾᦶ᧿ࠖ
ㅮᖌ㸸ᒣཱྀဴ⏕㸦ᮾி኱Ꮫ㸧ࠕᩓ㐓⣔࡟࠾ࡅࡿ࣐ࢡࣟ࡞⢏Ꮚᛶ࡜Ἴືᛶ㺁ㅮᖌ㸸すᾆᗮᨻ㸦໭ᾏ㐨኱Ꮫ㸧

36

12 ᭶ 4 ᪥ࠕຊᏛ⣔◊✲࡜ AI ᢏ⾡࡜ࡢ⼥ྜࠖㅮᖌ㸸⠛ᮏ⁠㸦ᅜ㝿㟁Ẽ㏻ಙᇶ♏ᢏ⾡◊✲ᡤ(ATR)㸧
ࠕ⼖ࡢ⩚ࡤࡓࡁ㣕⩧࡟ほࡽࢀࡿὶሙ࡜ࡑࡢᶵ⬟ࠖㅮᖌ㸸Ἠ⏣ၨ㸦ி㒔኱Ꮫ㸧
ࠕᾐ㏱ᅽࡗ࡚ఱࡔࡗࡅ㸽ࠖㅮᖌ㸸⏣୰Ⰻᕭ㸦ᶓ὾ᅜ❧኱Ꮫ㸧ࠕ⣽⬊ࡢ୰࡛ࡣࡓࡽࡃ≀⌮ⓗ࡞ຊࠖㅮᖌ㸸㇂ᮏ༤୍㸦ᶓ὾ᕷ❧኱Ꮫ㸧ࠕ୙㔮ࡾྜ࠸࡞ᐇຠⓗ┦஫స⏝ࡀࡶࡓࡽࡍࢥࣟ࢖ࢻ⢏Ꮚࡢ㞟ᅋ㐠ືࠖㅮᖌ㸸ఫ㔝㇏㸦ᮾி⌮⛉኱Ꮫ㸧ࠕ⣽⬊㉁ศ⿣ࡢ◊✲ࠖㅮᖌ㸸㤿ῲ୍ㄔ㸦኱ጔዪᏊ኱Ꮫ㸧
6.1.3 ࠙◊✲㞟఍ᆺࠚ
ࠕAI ࢆ⏝࠸ࡓ་⒪⏬ീゎᯒࡢ⌧≧࡜ㄢ㢟ࠖ᪥௜㸸 1 ᭶ 14 ᪥◊✲௦⾲⪅㸸୰᰿࿴᫛㸦኱㜰኱Ꮫ㸧⤌⧊ጤဨ㸸୰᰿࿴᫛㸦኱㜰኱Ꮫ㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊࣝ࢖ࢫࢹ࢕࢔ࢦ㸦᫂἞኱Ꮫ㸧ࠕ࣍ࣔࣟࢪ࣮≉ᚩ㔞ࢆ⏝࠸ࡓ⏬ീゎᯒἲ࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸୰᰿࿴᫛㸦኱㜰኱Ꮫ㸧ࠕ཯ᛂᣑᩓ᪉⛬ᘧࡢ⮅⮚⒴ゎᯒ࡬ࡢᛂ⏝ࠖㅮᖌ㸸‫ۑ‬ᯇ⏣▱ୡ㸦୕㔜኱Ꮫ㸧ࠊᒣ⏣⋹Ꮚ㸦୕㔜኱Ꮫ㸧ࠊⳢ஭ඃᩯ㸦ᮾ໭኱Ꮫ㸧ࠊᱵ⏣┿᲍Ꮚ㸦ᮾ໭኱Ꮫ㸧ࠊゅ㇂೔அ㸦ᮾ໭኱Ꮫ㸧ࠕ๓❧⭢⒴ࡢ⑓⌮デ᩿ࡢ⌧≧࡜⏬ീゎᯒࡢᑗ᮶ീࠖ
ㅮᖌ㸸ෆ⏣ඞ඾㸦୕㔜኱Ꮫ㸧ࠕ࣍ࣔࣟࢪ࣮ࢆ⏝࠸ࡓ CT ⏬ീゎᯒ࡟ࡼࡿ⫵⭢⒴ࡢᾐ₶ࡢྠᐃࠖㅮᖌ㸸‫ۑ‬㈈㒊୍ⴥ㸦኱㜰኱Ꮫ㸧ࠊᅵ஭೺ኴ㑻㸦኱㜰኱Ꮫ㸧ࠊ୰᰿࿴᫛㸦኱㜰኱Ꮫ㸧ࠊᱱᕝ㞞ᘯ㸦኱㜰኱Ꮫ㸧ࠊᒣᮏᾈᩥ㸦኱㜰኱Ꮫ㸧ࠊᐩᒣ᠇ᖾ㸦኱㜰኱Ꮫ㸧ࠊ἟ᓮ✑㧗㸦኱㜰኱Ꮫ㸧ࠕᶵᲔᏛ⩦࡜࣍ࣔࣟࢪ࣮ἲࡢ⫵⑌ᝈ࡬ࡢᛂ⏝ࠖㅮᖌ㸸すᑿ⍞✑㸦⚄ᡞ኱Ꮫ⑓㝔㸧ࠕ࣍ࣔࣟࢪ࣮ࣉࣟࣇ࢓࢖ࣝἲࢆ⏝࠸ࡓ⫵ᑠ⣽⬊⒴࡜⫵㠀ᑠ⣽⬊⒴ࡢ㚷ูࠖㅮᖌ㸸㣤⏣೺ᩯ㸦኱㜰ࡣࡧࡁࡢ་⒪ࢭࣥࢱ࣮㸧ࠕAI ࡟ࡼࡿ⣽⬊᰾ࡢᢳฟᢏ⾡ࠖㅮᖌ㸸ᶲ ⌮ᜨ㸦኱ᓥၟ⯪㸧

37

6.1.4 ࠙◊✲㞟఍ᆺࠚࠕ⌧㇟࡜ᩘ⌮ࣔࢹࣝ 㹼ᩘ⌮ࣔࢹࣜࣥࢢᏛࡢᙧᡂ࡟ྥࡅ࡚㹼ࠖ᪥௜㸸1 ᭶ 24 ᪥ࠊ25 ᪥◊✲௦⾲⪅㸸ᒾᮏ┿⿱Ꮚ㸦ྠᚿ♫኱Ꮫ㸧⤌⧊ጤဨ㸸ᒾᮏ┿⿱Ꮚ㸦ྠᚿ♫኱Ꮫ㸧୰ᮧ࿴ᖾ㸦᫂἞኱Ꮫ㸧ࠊ ≀㒊἞ᚨ㸦ᒸᒣ኱Ꮫ㸧ࠊฟཎᾈྐ㸦ᐑᓮ኱Ꮫ㸧ࠊ ᑠ⏣ษ೺ኴ㸦ᑓಟ኱Ꮫ㸧ࠊ ⏣୰ྜྷኴ㑻㸦ࡣࡇࡔ࡚ᮍ᮶኱Ꮫ㸧1 ᭶ 24 ᪥ࠕᩘᏛ࠿ࡽࡳࡓᩘ⌮ࣔࢹࣝ࠶ࢀࡇࢀࠖ
ㅮᖌ㸸ฟཎᾈྐ㸦ᐑᓮ኱Ꮫ㸧ࠕᴫ᪥ࣜࢬ࣒ࡢࡺࡽࡂࠖ
ㅮᖌ㸸ఀ⸨ᾈྐ㸦஑ᕞ኱Ꮫ㸧ࠕ࣑࢜ࢡࣟࣥᰴࡢఏ᧛࡜㔜⑕໬ࡢᩘ⌮ࣔࢹࣝࠖㅮᖌ㸸すᾆ༤㸦ி㒔኱Ꮫ㸧ࠕ᫬⣔ิ࣭᫬✵㛫ࢹ࣮ࢱࡢᣢࡘ୙☜ᐇᛶ࡜ࣔࢹࣜࣥࢢࠖ
ㅮᖌ㸸୰ᮧ࿴ᖾ㸦᫂἞኱Ꮫ㸧ࠕ࢔ࣜࢥࣟࢽ࣮࡟࠾ࡅࡿປാ⿵ൾᛶࡢᩘ⌮ࣔࢹࣝࠖㅮᖌ㸸す᳃ᣅ㸦᫂἞኱Ꮫ㸧ࠕ⮬ᕫ㥑ື⢏Ꮚࡢᙧ≧࡜㐠ືࡢ㛵ಀ㸸ࣔࢹࣜࣥࢢࢆ㏻ࡋࡓ⌮ゎࠖㅮᖌ㸸໭⏿⿱அ㸦༓ⴥ኱Ꮫ㸧
ࠕMarr ࡢ 3 ࣞ࣋ࣝ࡟ᇶ࡙ࡃࢹ࣮ࢱ㥑ື⏕≀Ꮫࠖㅮᖌ㸸ᮏ⏣┤ᶞ㸦ᗈᓥ኱Ꮫ㸧1 ᭶ 25 ᪥ࠕ⏕≀ࡢឤ᝟࣭⾜ື࡜ᩘ⌮ࣔࢹࣝࠖㅮᖌ㸸ᒾᮏ┿⿱Ꮚ㸦ྠᚿ♫኱Ꮫ㸧ࠕࣃࢱ࣮ࣥᙧᡂ࡟㛵ࢃࡿᮏ㉁ⓗ࡞✚ศ᰾ࡢࢿࢵࢺ࣮࣡ࢡ࠿ࡽࡢᑟฟࠖ
ㅮᖌ㸸⏣୰ྜྷኴ㑻㸦ࡣࡇࡔ࡚ᮍ᮶኱Ꮫ㸧ࠕࢿࢵࢺ࣮࣡ࢡୖࡢࢲ࢖ࢼ࣑ࢡࢫゎᯒࠖㅮᖌ㸸஭ୖ㞞ୡ㸦᫂἞኱Ꮫ㸧ࠕእ᮶✀ࡢ㥑㝖࡟㛵㐃ࡍࡿᩘ⌮ࣔࢹࣝ࡜ࡑࡢゎᯒࠖㅮᖌ㸸≀㒊἞ᚨ㸦ᒸᒣ኱Ꮫ㸧ࠕ᫬⣔ิᇙࡵ㎸ࡳ࡛ࣔࢹࣜࣥࢢࠥᶵᲔᏛ⩦࡜ࡢ㛵㐃ࠖㅮᖌ㸸୰㔝┤ே㸦ி㒔኱Ꮫ㸧ࠕ⣽⬊㞟ᅋືែࡢᩘ⌮ࣔࢹࣜࣥࢢ࡜㧗⢭ᗘィ ࢹ࣮ࢱࡢά⏝࡟ྥࡅ࡚ࠖ
ㅮᖌ㸸ᑠ⏣ษ೺ኴ㸦ᑓಟ኱Ꮫ㸧38

6.1.5 ࠙◊✲㞟఍ᆺࠚࠕ࢔ࢡࢸ࢕ࣈ࣐ࢱ࣮◊✲఍ 2022ࠖ᪥௜㸸1 ᭶ 28 ᪥ࠊ29 ᪥◊✲௦⾲⪅㸸໭⏿⿱அ㸦༓ⴥ኱Ꮫ㸧⤌⧊ጤဨ㸸໭⏿⿱அ㸦༓ⴥ኱Ꮫ㸧ࠊỤ➃ᏹஅ㸦஑ᕞ኱Ꮫ㸧ࠊᮎᯇ J ಙᙪ㸦᫂἞኱Ꮫ㸧ࠊከ⨶㛫඘㍜㸦⌮໬Ꮫ◊✲ᡤ㸧
1 ᭶ 28 ᪥“Behavioral measurement of animals by biologging”
ㅮᖌ㸸Yamamoto, Takashi㸦Meiji University㸧“Anomalous Long-Range Correlations in Fluid Phase of Active Brownian Particles
with Inertia”
ㅮᖌ㸸Kuroda, Yuta㸦Nagoya University㸧
“Rheology of Condensed Active Colloidal Suspension”
ㅮᖌ㸸Sugino, Yujiro㸦Kyushu University㸧
“Spatial Correlation and Relaxation Time in Active E. coli Suspensions”
ㅮᖌ㸸Hamada, Keisei㸦Kyushu University㸧
“Mechanical adaptation of intracellular structures”
ㅮᖌ㸸Matsumoto, Eiji㸦OsakaUniversity㸧
“Statistical property of the stochastic system with odd elasticity”
ㅮᖌ㸸Yasuda, Kento㸦Kyoto University㸧
1 ᭶ 29 ᪥“Self-oscillating propulsion of chemically active droplet”
ㅮᖌ㸸Matsuo, Muneyuki㸦Hiroshima University㸧
“Pairing-induced motion driven by the surface tension gradient and attractive
lateral capillary interaction”
ㅮᖌ㸸Ishikawa, Hiroaki㸦Chiba University㸧“Self-organised swimming with odd elasticity”
ㅮᖌ㸸Moreau, Clement㸦Kyoto University㸧
“Role of the Cell Cycle in Collective Cell Dynamics”ㅮᖌ㸸Schnyder, Simon㸦Kyoto University㸧
“Mechanical competition between different cell types”
ㅮᖌ㸸Li, Jintao㸦Kyoto University㸧“Shaping dynamic and static patterns in artificial cells by modulating reactiondiffusion coupling of Min system”
ㅮᖌ㸸Takada, Sakura㸦Keio University㸧
“The emergence of aggregation phenomena in a microscopic model of labor force
migration”

39ㅮᖌ㸸Goto, Hirotaka㸦Meiji University㸧
“Defining a Quantum Active Particle Using Non-Hermitian Quantum Walk”
ㅮᖌ㸸Yamagishi, Manami㸦University of Tokyo㸧
“Active matter physics in multicellular dynamics and quantum models”
ㅮᖌ㸸Kawaguchi, Kyogo㸦RIKEN㸧
6.1.6 ࠙◊✲㞟఍ᆺࠚࠕ㘒ぬࡢゎ࣭᫂๰స࣭ᛂ⏝࡬ࡢㅖ࢔ࣉ࣮ࣟࢳ ➨ 16 ᅇ 㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠖ᪥௜㸸3 ᭶ 2 ᪥ࠊ3 ᪥◊✲௦⾲⪅㸸ᮡཎཌྜྷ㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸ᮡཎཌྜྷ㸦᫂἞኱Ꮫ㸧ࠊᒣཱྀᬛᙪ㸦᫂἞኱Ꮫ㸧ࠊᐑୗⰾ᫂㸦᫂἞኱Ꮫ㸧ࠊ໭ᒸ᫂ె㸦❧࿨㤋኱Ꮫ㸧ࠊ୍ᕝㄔ㸦༓ⴥ኱Ꮫ㸧ࠊᫍຍẸ㞝㸦ᮾள኱Ꮫ㸧ࠊ㏆⸨ಙኴ㑻㸦ᒱ㜧኱Ꮫ㸧ࠊ᳃ཱྀᫀᶞ㸦୰ኸ኱Ꮫ㸧ࠊ㡲ᚿ⏣㝯㐨㸦ࢧࣞࢪ࢜ᕤᴗ㧗➼ᑓ㛛Ꮫᰯ㸧
3᭶2᪥
ࠕᆏ㐨࡛ࡢ㏿ᗘᢚไࢆ┠ⓗ࡜ࡋࡓ㘒どຠᯝ࡟ࡼࡿ࢖࣓࣮ࢪࣁࣥࣉ᪋ᕤ࡟ྥࡅ࡚ࠖ
ㅮᖌ㸸ᫍຍẸ㞝㸦ᮾள኱Ꮫ㸧ࠕ㘒どࡀゎࡁ᫂࠿ࡍどぬࡢㄆ▱ᶵ⬟ࠖㅮᖌ㸸すᮏ༤அ㸦㧗▱኱Ꮫ㸧ࠕㄏᑟ㐠ື࡜㐠ືᤕᤊࠖㅮᖌ㸸୍ᕝㄔ㸦༓ⴥ኱Ꮫ㸧ࠕഴࡁ㘒ど࡜ྠᒃࡍࡿ㟼Ṇ⏬ࡀື࠸࡚ぢ࠼ࡿ㘒どࡢ᥈ồ㺁ㅮᖌ㸸໭ᒸ᫂ె㸦❧࿨㤋኱Ꮫ㸧ࠕࢡࣛ࢘ࢻ㘒ど̿୺ほⓗ㍯㒌ࡢᅇ㌿࡛⏕ࡎࡿ㘒どࠖㅮᖌ㸸㇂୰୍ᑑ㸨㸦⚄ዉᕝᕤ⛉኱Ꮫ㸧ࠊΏ㎶୍ᶞ㸦⚄ዉᕝᕤ⛉኱Ꮫ㸧3᭶3᪥
ࠕ㧗ࡉ཯㌿㘒ど࣭㉳ࡁୖࡀࡾ㘒ど࣭ᐂ㏉ࡾ㘒ど 㹼ඹ㏻ࡢගᏛ㐣⛬࠿ࡽ⏕ࡲࢀࡿ㸱✀㢮ࡢ▱ぬࠖㅮᖌ㸸ᮡཎཌྜྷ㸦᫂἞኱Ꮫ㸧ࠕ⥙⭷᝟ሗฎ⌮ࡢᩘ⌮ࣔࢹࣝ࡜どぬᐇ㦂ࢆ⏝࠸ࡓࡁࡽࡵࡁ᱁Ꮚ㘒どࡢ⌮ゎࠖㅮᖌ㸸㏆⸨ಙኴ㑻㸦ᒱ㜧኱Ꮫ㸧ࠊ᳃ᑗ㍤㸦៞᠕⩏ሿ኱Ꮫ㸧ࠊ㡲ᚿ⏣㝯㐨㸨㸦ࢧࣞࢪ࢜ᕤᴗ㧗➼ᑓ㛛Ꮫᰯ㸧ࠕ཮║㙾㘒ど࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸ࢫ࣮ࣜࣆ࢓ࣥ ࣆ࣮࣮ࣛࣖ㸨㸦Ⱚᾆᕤᴗ኱Ꮫ㸧ࠊᒣཱྀὈ㸦ᮾி኱Ꮫ㸧
ࠕ㏱どᢞᙳ࡟ࡼࡿ࣮࣌ࣥࣟࢬࡢ㝵ẁࡢ CG ࢔ࢽ࣓࣮ࢩࣙࣥࠖ
ㅮᖌ㸸㛫℩ᐇ㑻㸦࿋ᕤᴗ㧗➼ᑓ㛛Ꮫᰯ㸧

40ࠕ⮬⏤ᗘࢆㄪᩚ࡛ࡁࡿ୙ྍ⬟❧యࡢసᅗἲࠖ
ㅮᖌ㸸᪥㧘᪼ᖹ㸨㸦໭㝣ඛ➃⛉Ꮫᢏ⾡኱Ꮫ㝔኱Ꮫ㸧ࠊ㔠ᒣ᫓㤶 (໭㝣ඛ➃⛉Ꮫᢏ⾡኱Ꮫ㝔኱Ꮫ㸧ࠕ࢞ࣛࢫᘓ⠏࡟ᑐࡍࡿ㘒どࡢ༴㝤ᛶࡢ᳨ウࠖㅮᖌ㸸኱㇂ᬛᏊ㸨㸦᫂἞኱Ꮫ㸧ࠊ୸㇂࿴ྐ㸦NTT㸧ࠊኳෆ኱ᶞ㸦㟼ᒸᩥ໬ⱁ⾡኱Ꮫ㸧ࠕ㧗ḟඖ✵㛫ᵓ㐀ࡢどぬⓗㄆ㆑ࡢྍ⬟ᛶࠖㅮᖌ㸸㧗ᶫᗣ௓㸨㸦❧࿨㤋኱Ꮫ㸧ࠊ᪥㧘᪼ᖹ(໭㝣ඛ➃⛉Ꮫᢏ⾡኱Ꮫ㝔኱Ꮫ㸧
6.1.7 ࠙◊✲㞟఍ᆺࠚࠕData-driven Mathematical Science㸸⤒῭≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖ᪥௜㸸3 ᭶ 2 ᪥ࠊ3 ᪥◊✲௦⾲⪅㸸⏣୰⨾ᰤᏊ㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸⏣୰⨾ᰤᏊ㸦᫂἞኱Ꮫ㸧ࠊᏲ┿ኴᮁ㸦ᘯ๓኱Ꮫ㸧ࠊ▼ᕝ 㸦㔠ἑᏛ㝔኱Ꮫ㸧ࠊᒣ୰㞞๎㸦᪥ᮏ኱Ꮫ㸧ࠊỈ㔝㈗அ㸦᝟ሗࢩࢫࢸ࣒◊✲ᶵᵓᅜ❧᝟ሗᏛ◊✲ᡤ㸧ࠊቑᕝ⣧୍㸦ᡂᇛ኱Ꮫ㸧ࠊᮧ஭ίಙ㸦ᒸᒣ኱Ꮫ㸧ࠊ஝Ꮥ἞㸦᫂
἞኱Ꮫ㸧ࠊ⏣㔝಴ⴥᏊ㸦᫂἞኱Ꮫ㸧
3᭶2᪥
ࠕᴗ✀ู࡟ほࡓປാ⏕⏘ᛶศᕸࡢᚑᴗဨᩘ౫Ꮡᛶࠖ
ㅮᖌ㸸‫▼ۑ‬ᕝ ࠊ⸨ᮏ⚈஧㸦㔠ἑᏛ㝔኱Ꮫ㸧ࠊỈ㔝㈗அ㸦ᅜ❧᝟ሗᏛ◊✲ᡤ㸧ࠕࣀࣥࣛࣥࢲ࣒Ḟᦆ್ࢆᣢࡘ௻ᴗ㈈ົࢹ࣮ࢱࡢ CatBoost ࢆ⏝࠸ࡓ⿵㛫ࠖㅮᖌ㸸‫⸨ۑ‬ᮏ⚈஧ࠊ▼ᕝ 㸦㔠ἑᏛ㝔኱Ꮫ㸧ࠊỈ㔝㈗அ㸦ᅜ❧᝟ሗᏛ◊✲ᡤ㸧
ࠕGPT-2 ࡟ࡼࡿ AI BOT ࡜⛣ື㌶㊧ࢪ࢙ࢿ࣮ࣞࢱ࣮ࠖ
ㅮᖌ㸸‫ۑ‬Ỉ㔝㈗அ㸦ᅜ❧᝟ሗᏛ◊✲ᡤ㸧ࠊ⸨ᮏ⚈஧ࠊ▼ᕝ (㔠ἑᏛ㝔኱Ꮫ)ࠕ௻ᴗ࡜㢳ᐈࡢඪὴᛶ࡜ࣟࣅ࣮άືࠖ
ㅮᖌ㸸Jinghui Chen㸦⥲ྜ◊✲኱Ꮫ㝔኱Ꮫ㸧ࠊ‫ۑ‬Ỉ㔝㈗அ㸦ᅜ❧᝟ሗᏛ◊✲ᡤ㸧
ࠕSNS ࡟࠾ࡅࡿ࢚ࢥ࣮ࢳ࢙ࣥࣂ࣮⌧㇟࡬ࡢᩘ⌮ⓗ࢔ࣉ࣮ࣟࢳࠖ
ㅮᖌ㸸ᐙᐩὒࠊ┦㤿ர㸦❧ṇ኱Ꮫ㸧ࠕᰴ౯ᣦᩘࡢ⛊㊊ᦂࡂࡢ஘ᩘᗘపୗࡀணゝࡍࡿ౯᱁ୗⴠࠖ
ㅮᖌ㸸⏣୰⨾ᰤᏊࠊ஭಴ᘪᙪ㸦᫂἞኱Ꮫ㸧3᭶3᪥ࠕྲྀᘬ⪅ࡢὀᩥศ๭⾜ື࡜኎㈙➢ྕ᫬⣔ิࡢ㛗ᮇグ᠈ᛶ࡟㛵ࡍࡿᐇドศᯒࠖㅮᖌ㸸‫ۑ‬బ⸨ඃ㍤ࠊ㔠⃝㍤௦ኈ㸦⟃Ἴ኱ᏛࠊJST ࡉࡁࡀࡅ㸧㸧ࠕ㠀࣐ࣝࢥࣇ☜⋡㐣⛬ࡢᶆ‽ゎἲࡣఱ࠿㸽㸸㠀⥺ᙧ࣮࣍ࢡࢫ㐣⛬࡜ࡑࡢ୍⯡໬ࠖㅮᖌ㸸‫ۑ‬㔠⃝㍤௦ኈ㸦⟃Ἴ኱ᏛࠊJST ࡉࡁࡀࡅ㸧
ࠕInstitute of World Highest Intensity Lazer Emerging in Rumaniaࠖㅮᖌ㸸⏣୰࿴ኵ㸦኱㜰኱Ꮫࠊ࣮࣐ࣝࢽ࢔ᴟ㝈࣮ࣞࢨ࣮᰾⛉Ꮫ◊✲ᡤ㸧

41ࠕ࢘࢕ࣝࢫࠊ࣡ࢡࢳࣥࠊឤᰁ⑕ࡢၥ㢟ࡢᩘ⌮⛉Ꮫⓗ⪃ᐹࠖㅮᖌ㸸㯮⏣ṇ᫂㸦᫂἞Ꮫ㝔኱Ꮫ㸧ࠕᨻᗓㄪ㐩࡟࠾ࡅࡿᛂᮐᩘ࡟ࡼࡿධᮐ⾜ືࡢኚ໬ࠖ
ㅮᖌ㸸ྡ಴㈼㸦㟷ᒣᏛ㝔኱ᏛࠊNEC Corporation㸧
6.1.8 ࠙◊✲㞟఍ᆺࠚࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ᪥௜㸸3 ᭶ 11 ᪥◊✲௦⾲⪅㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊෆ⏣༤ᚿ㸦⚟ᒣ኱Ꮫ㸧ࠊᓊ๎ᨻ㸦ᮾி኱Ꮫ㸧ࠊ㇂ཱྀ㝯ᬕ㸦⚄ᡞ኱Ꮫ㸧ࠊྂᕝಟ㸦Ⱚᾆᕤᴗ኱Ꮫ㸧ࠊᒸᮧ ᏹ㸦Ⱚᾆᕤᴗ኱Ꮫ㸧ࠊࣝ࢖ࢫ࣭ࢹ࢕࢔ࢦ㸦᫂἞኱Ꮫ㸧ࠊᏳ㒊༤ᯞ㸦᫂἞኱Ꮫ㸧ࠊ༡⏿῟ྐ㸦୰ኸ኱Ꮫ㸧ࠊಛ㔝 ༤㸦᫂἞኱Ꮫ㸧ࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ㛤ദ㊃᪨ㅮᖌ㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠕᑐ㤿ᕷ࡛ࡢ⮬ື㉮⾜ᐇ㦂ࡢ⌧≧࡜ᑗ᮶ࠖㅮᖌ㸸ྂᕝ ಟ㸦Ⱚᾆᕤᴗ኱Ꮫ㸭᫂἞኱Ꮫ㸧ࠕࣁ࢖ࣈࣜࢵࢻ㟁Ẽ⮬ື㉮⾜㌴ࡢ఩⨨ไᚚཬࡧ࢚ࢿࣝࢠ࣮ᅇ཰ࡢࡓࡵࡢ࢚ࢿࣝࢠ࣮᭱㐺ไᚚࡢᑟฟࠖ
ㅮᖌ㸸ෆ⏣༤ᚿ㸦⚟ᒣ኱Ꮫ㸧ࠕ⮬ື㐠㌿㌴ࡢ㐲㝸┘ど࡟㈨ࡍࡿ㏻ಙࡢᙺ๭ࠖ
ㅮᖌ㸸⚟ᓥṇኵ㸦㸦ᰴ)୕ᢏ༠㸧ࠕMaas ◊✲ࡢ⌧≧࡜ㄢ㢟ࠖㅮᖌ㸸ᒸᮧ ᏹ㸦Ⱚᾆᕤᴗ኱Ꮫ㸭᫂἞኱Ꮫ㸧ࠕ⮬ື㉮⾜㌴࡟࠾ࡅࡿᶵᲔᏛ⩦ࡢᙺ๭̿ࢻࣛ࢖ࣈࢩ࣑࣮ࣗࣞࢱ࡛ࡢ᳨ウࠖㅮᖌ㸸ࣝ࢖ࢫ࣭ࢹ࢕࢔ࢦ㸦㸦ᰴ㸧࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ㸭᫂἞኱Ꮫ㸧ࠕ⮬ື㉮⾜㌴࡟࠾ࡅࡿ㡢㡪ᕤᏛࡢᙺ๭ࠖ
ㅮᖌ㸸▼℈ṇ⏨㸦⚄ዉᕝ኱Ꮫ㸭᫂἞኱Ꮫ㸧ࠕࢩ࣑࣮ࣗࣞࢩࣙࣥࢆ⏝࠸ࡓᮍ᮶ࡢࣔࣅࣜࢸ࢕♫఍ࡢ᳨ウࠖㅮᖌ㸸⸨஭⚽ᶞ㸦ᮾி኱Ꮫ㸧ࠕ⮬❧ᆺ⮬ື㐠㌿♫఍ࡢᐇ⌧࡟ྥࡅ࡞ࡍ࡭ࡁࡇ࡜ࠖ
ㅮᖌ㸸⁪ᕝ᱇୍㸦᫂἞኱Ꮫ)
6.1.9 ࠙◊✲㞟఍ᆺࠚࠕ♫఍≀⌮Ꮫ࡜ࡑࡢ࿘㎶ࠖ᪥௜㸸3 ᭶ 26 ᪥◊✲௦⾲⪅㸸⸨Ụ 㑈㸦⚄ዉᕝ኱Ꮫ㸧42⤌⧊ጤဨ㸸⸨Ụ 㑈㸦⚄ዉᕝ኱Ꮫ㸧ࠊᑠ⏣ᇉᏕ㸦⛉Ꮫᩍ⫱⥲ྜ◊✲ᡤᰴᘧ఍♫㸧ࠊᒣᓮ⩏ᘯ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㑔㞙ྐ㸦㔠ἑ኱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ࠕ࣡ࢡࢳࣥຠᯝࡢᩘ⌮ࣔࢹࣝࠖㅮᖌ㸸‫ۑ‬୪ᮌṇኵ㸦᪥ᮏ⎔ቃ㜵⅏㸧ࠊ▮㔝Ⰻ㍜㸦ᮾிᾏୖࢹ࢕࣮࢔࣮ࣝ㸧
ࠕGPS ࢹ࣮ࢱࢆ⏝࠸ࡓ࢔ࢡࢸ࢕ࣅࢸ࢕ࡈ࡜ࡢ COVID-19 ࡢᐇຠ෌⏕⏘ᩘ᥎ᐃࣔࢹࣝࠖ
ㅮᖌ㸸‫ۑ‬ᑿᓮ㡰୍ࠊᚿ⏣ὒᖹ㸦ᮾிᕤᴗ኱Ꮫ㸧ࠊ㧗Ᏻ⚽ᶞ㸦Sony CSL㸧ࠊ㧗Ᏻ⨾బᏊ㸦ᮾிᕤᴗ኱Ꮫ㸧ࠕឤᰁ⤒㊰୙᫂⪅ࡢ๭ྜ࡜ᕷ୰ឤᰁ⪅ᩘࠖㅮᖌ㸸‫ۑ‬ᑠ⏣ᇉᏕ㸦஑ᕞ኱Ꮫࠊ⛉ᩍ⥲◊㸧ࠕSIQR ࣔࢹࣝ࡟ࡼࡿࢲ࢖ࣖࣔࣥࢻ࣭ࣉࣜࣥࢭࢫྕ⯪ෆ㝸㞳 2 㐌㛫ࡢ᳨ドሗ࿌ࠖㅮᖌ㸸‫ۑ‬㡲⏣♩஧㸦⛉ᩍ⥲◊㸧ࠕ༟⌫ࡢヨྜ࡟࠾ࡅࡿ㸱ḟඖᗙᶆ᥎ᐃࠖ
ㅮᖌ㸸‫ۑ‬㤶ᕝ῱୍㑻㸦᪩✄⏣኱Ꮫ㸧ࠊᡂሯᣅ┿㸦❧ṇ኱Ꮫ㸧ࠊᒣᮏ೺㸦⌰⌫኱Ꮫ㸧ࠊᒣᓮ⩏ᘯ㸦᪩✄⏣኱Ꮫ㸧ࠕࢧࢵ࣮࢝࡟࠾ࡅࡿ㑅ᡭ࡜ࢳ࣮࣒ࡢ࣮࣎ࣝಖᣢ᫬㛫ࡢ㛵ಀࠖㅮᖌ㸸‫ୖۑ‬ỤὪΎဢ㸦⌰⌫኱Ꮫ㸧ࠊᡂሯᣅ┿㸦❧ṇ኱Ꮫ㸧ࠊᒣᓮ⩏ᘯ㸦᪩✄⏣኱Ꮫ㸧ࠊᒣᮏ೺㸦⌰⌫኱Ꮫ㸧ࠕࢫࢸࢵࣉᩘࡢ␗࡞ࡿ஌⟬☜⋡㐣⛬ࡢ㔜ࡡྜࢃࡏ࡟ࡼࡿศᕸࡢᛶ㉁࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸‫ۑ‬ᒣᮏ೺㸦⌰⌫኱Ꮫ㸧ࠊᯈᮾ㈗ᚿࠊᰗᕝ༤୍㸦࢔ࣥࣜࢶ㸧ࠊᒣᓮ⩏ᘯ㸦᪩✄⏣኱Ꮫ㸧ࠕせᅉࡀࣛࣥࢲ࣒ᛶࢆᣢࡘ㞟ྜࡢ⤫ィⓗᛶ㉁ࠖ
ㅮᖌ㸸‫ۑ‬ᯈᮾ㈗ᚿࠊᰗᕝ༤୍㸦࢔ࣥࣜࢶ㸧ࠊᒣᮏ೺㸦⌰⌫኱Ꮫ㸧ࠊᒣᓮ⩏ᘯ㸦᪩✄⏣኱Ꮫ㸧ࠕᣦᩘ㛵ᩘ࡜࡭ࡁ㛵ᩘࢆ⤌ࡳྜࢃࡏࡓ㞟ྜⓗグ᠈ࡢῶ⾶ࣔࢹࣝࠖㅮᖌ㸸‫ۑ‬஬༑ᔒ┤㍤ࠊᒸ⏣ᖾᙪ㸦⟃Ἴ኱Ꮫ㸧ࠊబᒣᘯᶞ㸦ࢽ࣮࣮ࣗࣚࢡᕞ❧኱Ꮫ㸧ࠊబ㔝ᖾᜨ㸦⟃Ἴ኱Ꮫ㸧ࠕᩥ❶୰ࡢ༢ㄒࡢฟ⌧㢖ᗘࣛࣥࢡิ࡟࠾ࡅࡿ㈇ࡢ┦㛵ࠖㅮᖌ㸸‫ۑ‬ỈཱྀẎࠊᒣᮏ༟ஓ㸦኱㜰ᗓ❧኱Ꮫ㸧ࠊ㕥ᮌᓅே㸦㟷ᒣᏛ㝔኱Ꮫ㸧ࠕከᆅᇦࣞࢫ࣮ࣜ⾜ิࢆ⏝࠸ࡓ᪥ᮏࡢேཱྀῶᑡ♫఍ࡢゎᯒࠖ43ㅮᖌ㸸‫ۑ‬኱Ἠᕊ㸦ᅜ❧♫఍ಖ㞀࣭ேཱྀၥ㢟◊✲ᡤ㸧ࠊ✄ⴥᑑ㸦ᮾி኱Ꮫ㸧ࠊ㧗⏣ኊ๎㸦໭ᾏ㐨኱Ꮫ㸧ࠊỤኟὒ୍㸦ᮾி⌮⛉኱Ꮫ㸧ࠊ㔠ᇛㅬస㸦ᕤᏛ㝔኱Ꮫ㸧ࠕ㐨㊰⥙ࡀࡘࡃࡾฟࡍ⾤༊ࡢ㠃✚ศᕸ࡜ᅵᆅ฼⏝ࡢ┦㛵ゎᯒࠖㅮᖌ㸸‫♸ⴥ⛅ۑ‬㔛㸦໭ᾏ㐨኱Ꮫ㸧ࠊᓥᘯᖾ㸦ᒣ᲍኱Ꮫ㸧ࠊబ⸨ኴ⿱㸦໭ᾏ㐨኱Ꮫ㸧ࠕࣉࣛ࢖ࢳ࢙࣮ࣥࡢᦂࡽࡂ࡜ࢩࢫࢸ࣑ࢵࢡࣜࢫࢡࠖ
ㅮᖌ㸸๓㔝⩏ᬕ㸦᫂἞኱Ꮫ㸧ࠕከḟඖ SE-NBD 㐣⛬ࠊከḟඖ Hawkes 㐣⛬࡜ࢹࣇ࢛ࣝࢺ㐃㙐ࠖㅮᖌ㸸‫ۑ‬᭹㒊⯟኱㸦ᘯ๓኱Ꮫ㸧ࠊஂ㛛ṇே㸦㔝ᮧドๆ㸧ࠊᏲ┿ኴ㑻㸦ᘯ๓኱Ꮫ㸧
ࠕ」ᩘ㔠⼥᫬⣔ิ࡟࠾ࡅࡿᒁᡤ୙Ᏻᐃᛶ࡜ࡑࡢἼཬຠᯝࡢ࢚ࣥࢺࣟࣆ࣮࡟ࡼࡿศᯒࠖ
ㅮᖌ㸸‫▼ۑ‬ᓮ㱟஧㸦⚟ᒸ┴❧኱Ꮫ㸧ࠊ஭ୖᨻ⩏㸦㮵ඣᓥ኱Ꮫྡ㄃ᩍᤵ㸧ࠕ኎㈙➢ྕ᫬⣔ิࡢ㛗ᮇグ᠈ᛶ࡜ࡑࡢ࣑ࢡࣟᵓ㐀ࡢ✲᫂ࠖㅮᖌ㸸‫ۑ‬బ⸨ඃ㍤㸦⟃Ἴ኱Ꮫ㸧ࠊ㔠⃝㍤௦ኈ㸦⟃Ἴ኱ᏛࠊJST ࡉࡁࡀࡅ㸧
6.1.10 ࠙ඹྠ◊✲ᆺࠚࠕ᳜≀ࡢࠕ࢝ࢱࢳࠖ࡜ࠕࢳ࢝ࣛࠖࢆゎࡁ᫂࠿ࡍࠖ
᪥௜㸸11 ᭶ 8 ᪥㹼10 ᪥◊✲௦⾲⪅㸸ᓥ ᘯᖾ㸦ᒣ᲍኱Ꮫ㸧⤌⧊ጤဨ㸸ᓥ ᘯᖾ㸦ᒣ᲍኱Ꮫ㸧ࠊᒣཱྀᬛᙪ㸦᫂἞኱Ꮫ㸧
11 ᭶ 8 ᪥  ヰ㢟ᥦ౪࣭ၥ㢟ᥦ㉳ㅮᖌ㸸஭ୖ ᫛ኵ㸦㏆␥኱Ꮫ㸧ㅮᖌ㸸ᑠ㔝⏣ 㞝௓㸦ி㒔኱Ꮫ㸧ㅮᖌ㸸బ⸨ ኴ⿱㸦໭ᾏ㐨኱Ꮫ㸧ㅮᖌ㸸⛅ⴥ ♸㔛㸦໭ᾏ㐨኱Ꮫ㸧
11 ᭶ 9 ᪥  ヰ㢟ᥦ౪࣭ၥ㢟ᥦ㉳ㅮᖌ㸸▼ᕝ ࿴ஓ㸦ᒾᡭ⏕≀ᕤᏛ◊✲ࢭࣥࢱ࣮㸧ㅮᖌ㸸ὠᕝ ᬡ㸦⛅⏣┴❧኱Ꮫ㸧  ゎỴ⟇ࡢᥦ᱌ࠊ㆟ㄽㅮᖌ㸸஭ୖ ᫛ኵ㸦㏆␥኱Ꮫ㸧ㅮᖌ㸸ᑠ㔝⏣ 㞝௓㸦ி㒔኱Ꮫ㸧ㅮᖌ㸸బ⸨ ኴ⿱㸦໭ᾏ㐨኱Ꮫ㸧ㅮᖌ㸸⛅ⴥ ♸㔛㸦໭ᾏ㐨኱Ꮫ㸧
11 ᭶ 9 ᪥  ゎỴ⟇ࡢᥦ᱌ࠊ㆟ㄽㅮᖌ㸸▼ᕝ ࿴ஓ㸦ᒾᡭ⏕≀ᕤᏛ◊✲ࢭࣥࢱ࣮㸧ㅮᖌ㸸ὠᕝ ᬡ㸦⛅⏣┴❧኱Ꮫ㸧

44

6.1.11 ࠙ඹྠ◊✲ᆺࠚࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖ
᪥௜㸸3 ᭶ 18 ᪥◊✲௦⾲⪅㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧⤌⧊ጤဨ㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊෆ⏣༤ᚿ㸦⚟ᒣ኱Ꮫ㸧ࠊዉⰋ▱ᜨ㸦᫂἞኱Ꮫ㸧ࠊᑎ
⏣⪔㍜㸦᫂ᫍ኱Ꮫ㸧ࠊࣝ࢖ࢫ࣭ࢹ࢕࢔ࢦ㸦᫂἞኱Ꮫ㸧ࠊ㉿ᕼ⚘㸦ᇸ⋢ᕤᴗ኱Ꮫ㸧ࠊᏳ㒊༤ᯞ㸦᫂἞኱Ꮫ㸧ࠊᡞ಴┤㸦㸦ᰴ㸧ࢺࢡࣛࢩ࣑࣮ࣗࣞࢩࣙࣥ
ࣜࢧ࣮ࢳ㸧ࠊ᳿㝧㸦᫂἞኱Ꮫ㸧ࠊ㜿㒊⥤㸦᫂἞኱Ꮫ㸧ࠊಛ㔝 ༤㸦᫂἞኱Ꮫ㸧ࠕᢡ␚ᡪࡢ⨾࡜⏘ᴗ๰ฟ࡟ࡘ࠸࡚ࠖ
ㅮᖌ㸸ᒣᓮ᱇Ꮚ㸦᫂἞኱Ꮫ㸧ࠕ㧗⢭ᗘ࣭㧗ຠ⋡ ᅛ᭷࿘Ἴᩘไᚚ࡜Ᏻ඲㍺㏦⟽ࡢ㛤Ⓨࠖㅮᖌ㸸బࠎᮌῄᜨ㸦᫂἞኱Ꮫ㸧ࠕᢡ␚⨁ᅽቯ≉ᛶ࡜ MPOD㸦ᛂ⟅᭤㠃᭱㐺໬ἲ㸧ࠖㅮᖌ㸸ᓮ㇂᫂ᜨ㸦᫂἞኱Ꮫ㸧ࠕ࢚ࢿࣝࢠ࣮྾཰ࢩ࣑࣮ࣗࣞࢩࣙࣥ࡜ MPOD㸦ᛂ⟅᭤㠃᭱㐺໬ἲ㸧ࠖㅮᖌ㸸㜿㒊⥤㸦᫂἞኱Ꮫ㸧ࠕษ⣬ࣁࢽ࣒࢝࡜࣓ࢱ࣐ࢸࣜ࢔ࣝࠖ
ㅮᖌ㸸ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫ㸦᫂἞኱Ꮫ㸧ࠕ࢚ࢿࣝࢠ࣮᭱㐺ไᚚ࡜ᅉᯝࡢศ࠿ࡿᶵᲔᏛ⩦ࡢᢡ⣬ࣟ࣎ࢵࢺ࡬ࡢ㐺⏝࡞࡝㺁ㅮᖌ㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧
6.2 ඹྠ฼⏝࣭ඹྠ◊✲ᣐⅬࠕ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬࠖࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭ᩘ⌮⛉Ꮫ⼥ྜ◊✲ᨭ᥼ࣉࣟࢢ࣒ࣛ
6.2.1 ࠕ⣽⬊ࡢ࢚ࢿࣝࢠ࣮௦ㅰ࡜ඹ⏕ືែࡢᩘ⌮࣭⤫ィᏛⓗ◊✲ 㸫ࡀࢇࡢቑṪ࣓࢝ࢽࢬ࣒ࡸ
⬻ࡢ㧗ḟᶵ⬟ࡢゎ᫂ࢆ┠ᣦࡋ࡚㸫ࠖ◊✲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
6.2.2 ࠕ⏕≀㞟ᅋࡢ♫఍ⓗᶵ⬟Ⓨ⌧࣓࢝ࢽࢬ࣒ࡢᩘ⌮ⓗ࣭ᐇ㦂ⓗゎ᫂ࠖ◊✲௦⾲⪅㸸ⓑ▼ඔᱻ㸦᫂἞኱Ꮫ㸧ඹྠ◊✲⪅㸸す᳃ᣅ㸦᫂἞኱Ꮫ㸧ࠊᒣ୰἞㸦᫂἞኱Ꮫ㸧ࠊ⛅㔝㡰἞㸦ி㒔ᕤⱁ⧄⥔኱Ꮫ㸧ࠊྂ⸨᪥Ꮚ㸦⏘ᴗᢏ⾡⥲ྜ◊✲ᡤ㸧
6.2.3 ࠕ㠀ᖹ⾮⣔ࡢ┦ᚊ㸸࢚ࣥࢺࣟࣆ࣮⏕ᡂ࡟ࡼࡿ⏕࿨࣭㠀⏕࿨⌧㇟ࡢ⤫ྜゎᯒ࡜ไᚚࠖ
◊✲௦⾲⪅㸸క㈗ᙪ㸦኱㜰኱Ꮫ㸧

45ඹྠ◊✲⪅㸸ᑠ㔝኱㍜㸦ྡྂᒇ኱Ꮫ⎔ቃ་Ꮫ◊✲ᡤ㸧ࠊ୪Ἑⱥ⣖㸦ᒣᙧ኱Ꮫ㸧ࠊ୰ᮧᏕ༤㸦᫂἞኱Ꮫ㸧
6.2.4 ࠕ㒔ᕷ⎔ቃ࡟⏕ᜥࡍࡿࢱࢾ࢟ࡢ᫬✵㛫ືែࡢゎ᫂ࠖ◊✲௦⾲⪅㸸ᒣᮏ㄃ኈ㸦᫂἞኱Ꮫ㸧ඹྠ◊✲⪅㸸಴ᮏᐉ㸦᫂἞኱Ꮫ㸧
6.3 ᫂἞኱Ꮫ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗ㛵㐃࢖࣋ࣥࢺ
6.3.1 ➨ 6 ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘
ࠕࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ࢕ࢵࢡࢫ࡜࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡢᩘ⌮ࠖ᪥௜㸸11 ᭶ 20 ᪥ࠕ⾲⌧ࡢ㐨ල㸦࢖ࣥࢫࢺ࣓ࢗࣝࣥࢺ㸧ࡢࢹࢨ࢖ࣥࠖ
ㅮᖌ㸸ᐑୗⰾ᫂㸦᫂἞኱Ꮫ㸧ࠕࢥࣥࣆ࣮ࣗࢱࢆ⏝࠸ࡓᡭⱁタィᨭ᥼ࠖㅮᖌ㸸஬༑ᔒᝆ⣖㸦᫂἞኱Ꮫ㸧≉ูㅮ₇ࠕ࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫタィ࡟࠾ࡅࡿᩘ⌮ࠖㅮᖌ㸸ᒣ୰⚈ኴ㸦ࣖࣇ࣮ᰴᘧ఍♫㸧≉ูㅮ₇ࠕࢹࢪࢱ࣭ࣝࣄ࣮࣐ࣗࣥࢆᨭ࠼ࡿ㹁㹅ࡢᩘ⌮ࠖㅮᖌ㸸㔠᳃⏤༤ 㸦⟃Ἴ኱Ꮫ㸧
6.4 ◊✲㞟఍ࠊ࣮࣡ࢡࢩࣙࢵࣉࠊࢭ࣑ࢼ࣮
6.4.1  ICMMA 2021 International Conference on "Emergence of Cooperation andOrganization in Groups of Animals and Non-living Objects"ࠕ⏕≀ཬࡧ↓⏕≀ࡢ㞟ᅋ࡟࠾ࡅࡿ༠ㄪ࡜⤌⧊໬ࡢ๰Ⓨࠖ᪥௜㸸 1 ᭶ 11 ᪥㹼13 ᪥⤌⧊ጤဨ㛗㸸す᳃ ᣅ (᫂἞኱Ꮫ)1 ᭶ 11 ᪥"Self-organized motion "ㅮᖌ㸸Satoshi Nakata(Hiroshima University)"Regulatory mechanisms of social behavior and longevity in ants "ㅮ ᖌ 㸸 Akiko Koto(National Institute of Advanced Industrial Science andTechnology)"Variations in Error Strategies of Foraging Ants "ㅮᖌ㸸Hiraku Nishimori(Meiji University)"The Geometry of Decision-making in Individuals and Collectives "ㅮᖌ㸸Iain Couzin(Max Planck Institute of Animal Behavior, Germany)46

1 ᭶ 12 ᪥"Comparative analysis of behavioral rules in termites, nest building and pairmovement coordination "ㅮᖌ㸸Nobuaki Mizumoto(Okinawa Institute of Science and Technology)"Division of labor in heterogeneous ant colonies "ㅮᖌ㸸Yuko Ulrich(Max Planck Institute for Chemical Ecology, Germany)"Modulation of social networks and individual behavioural trajectories in ants"ㅮᖌ㸸Laurent Keller(University of Lausanne, Switzerland)࣏࠙ࢫࢱ࣮Ⓨ⾲ࠚ
1. Md. Rajib Arefin (Kyushu University): Evolution of cooperation due to thecoexistence of imitation and aspiration update rules in networked populations
2. Naoya Sato (Musashino University): Statistical characteristics of passing
networks in soccer
3. Hironori Iwai (Keio University): Molecular evidences of chemical disguise duringinvasion into a host colony in the socially parasitic spiny ant Polyrhachis
lamellidens
4. Kensei Kikuchi (Okinawa Institute of Science and Technology): Nest is anindicator of inherent worker movements in termites
5. Shuhei A. Horiguchi (The University of Tokyo): A gradient flow of theheterogeneous cellular population
6. Hirotaka Goto (Meiji University): The emergence of aggregation phenomena as aresult of labor force migration in human society
1 ᭶ 13 ᪥"Social structures and functions in squid schools"
ㅮᖌ㸸Chikatoshi Sugimoto(Keio University)"Acoustic relationships of bats to themselves and other individuals during
echolocation"
ㅮᖌ㸸Shizuko Hiryu(Doshisha University)"What have we learnt about collective animal behaviour using complexity sciencet"
ㅮᖌ㸸David Sumpter(Uppsala University, Sweden)"Quantifying social dilemma in ant societies"
ㅮᖌ㸸Shigeto Dobata(University of Tokyo)
6.4.2 ᫂἞㠀⥺ᆺᩘ⌮ࢭ࣑ࢼ࣮⤌⧊ጤဨ㸸ྡ࿴⠊ேࠊᆏඖᏕᚿࠊ▮ᓮᡂಇࠊElliott Ginderࠊ஧ᐑᗈ࿴ࠊᑠᕝ▱அࠊಛ㔝༤ࠊሯᮏᝆᬦࠊ᳃㱟அ௓㸦᫂἞኱Ꮫ㸧47

[1] ࠕ㠀ᐃᩘಀᩘࢆᣢࡘ࣋ࣝࢺ࣑ࣛሙࡢ๛ᛶࠖ
᪥௜㸸9 ᭶ 28 ᪥ㅮᖌ㸸㜿㒊 ೺㸦኱㜰ᕷ❧኱Ꮫ㸧
[2] ࠕᚤศ᪉⛬ᘧࡢ↓㝈㐲ࢲ࢖ࢼ࣑ࢡࢫ࡜ࡑࡢᛂ⏝ࠖ᪥௜㸸3 ᭶ 25 ᪥ㅮᖌ㸸ᕷ⏣ ඃ㸦᫂἞኱Ꮫ㸧[3] ࠕ」⣲ *LQ]EXUJ/DQGDX ᪉⛬ᘧ࡟࠾ࡅࡿ᫬✵㛫࢝࢜ࢫࡢไᚚࠖ
᪥௜㸸3 ᭶ 25 ᪥ㅮᖌ㸸ఀ⸨ 㞙㸦᫂἞኱Ꮫ㸧[4] ࠕᇶᮏゎ㏆ఝゎἲ࡜⛣ືቃ⏺ၥ㢟࡟ᑐࡍࡿࡑࡢᛂ⏝ࠖ᪥௜㸸3 ᭶ 25 ᪥ㅮᖌ㸸ୗᆅ ඃస㸦᫂἞኱Ꮫ㸧[5] ࠕ㠀ᒁᡤ཯ᛂᣑᩓ᪉⛬ᘧࡢ୙㐃⥆ᐃᖖゎࠖ᪥௜㸸3 ᭶ 25 ᪥ㅮᖌ㸸⸨ཎ ⍠㸦᫂἞኱Ꮫ㸧
6.4.3 ᫂἞㠀⥺ᆺᩘ⌮ࢧ࣐࣮ࢭ࣑ࢼ࣮
᪥௜㸸8 ᭶ 10–12 ᪥
8 ᭶ 10 ᪥ࠕ⏕࿨ࡢࢩࢫࢸ࣒ࡢ᣺ࡿ⯙࠸ࢆࢿࢵࢺ࣮࣡ࢡᵓ㐀ࡔࡅ࠿ࡽゎ᫂ࡍࡿ 㸯ࠖㅮᖌ㸸ᮃ᭶ᩔྐ㸦ி㒔኱Ꮫ㸧ࠕከᵝయୖࡢ኱ᇦゎᯒ࡜ࢧ࣮ࢫࢺࣥࡢᗄఱ໬ᐃ⌮ 㸯ࠖㅮᖌ㸸Ἑ㔝ಇ୔㸦᫂἞኱Ꮫ㸧ࠕ࣋ࣝࢺ࣑ࣛὶ࡟࠾ࡅࡿ ㍯ࡢᏑᅾࠖㅮᖌ㸸㜿㒊೺㸦኱㜰ᕷ❧኱Ꮫ㸧ࠕ⏕యෆࢿࢵࢺ࣮࣡ࢡࡢ᝟ሗఏ㐩ࢲ࢖ࢼ࣑ࢡࢫゎᯒࠖㅮᖌ㸸஭ୖ㞞ୡ㸦᫂἞኱Ꮫ㸧8 ᭶ 11 ᪥ࠕ⏕࿨ࡢࢩࢫࢸ࣒ࡢ᣺ࡿ⯙࠸ࢆࢿࢵࢺ࣮࣡ࢡᵓ㐀ࡔࡅ࠿ࡽゎ᫂ࡍࡿ 㸰ࠖㅮᖌ㸸ᮃ᭶ᩔྐ㸦ி㒔኱Ꮫ㸧ࠕከᵝయୖࡢ኱ᇦゎᯒ࡜ࢧ࣮ࢫࢺࣥࡢᗄఱ໬ᐃ⌮ 㸰ࠖㅮᖌ㸸Ἑ㔝ಇ୔㸦᫂἞኱Ꮫ㸧48

ࠕ཯ᛂᣑᩓ᪉⛬ᘧࡢṇ್ᕪศ໬࡜ࢭ࣭࣮ࣝ࢜ࢺ࣐ࢺࣥ໬ࠖ
ㅮᖌ㸸ᮧ⏣ᐇ㈗⏕㸦ᮾி㎰ᕤ኱Ꮫ㸧ࠕ⛣ὶ㡯௜ࡁ࢔࣭࣮ࣞࣥ࢝ࣥ᪉⛬ᘧࡢ≉␗ᦤືၥ㢟ࠖㅮᖌ㸸ሯᮏᝆᬦ㸦᫂἞኱Ꮫ㸧ࠕ㞳ᩓྍ✚ศ⣔࡜࠶ࡿ✀ࡢᵓ㐀ࢆࡶࡘ⾜ิࡢ㏫ᅛ᭷್ၥ㢟ࠖㅮᖌ㸸㉥ᒾ㤶ⱑ㸦ி㒔⏘ᴗ኱Ꮫ㸧
ࠕ3UHGDWRUSUH\ ᆺ཯ᛂᣑᩓ᪉⛬ᘧࡢࢥࣥࣃࢡࢺ࡞ྎࢆࡶࡘึᮇ್࡟ᑐࡍࡿゎࡢᗈࡀࡾ㏿ᗘࠖㅮᖌ㸸᳃㱟அ௓㸦ᮾிᕤᴗ኱Ꮫ㸧8 ᭶ 12 ᪥ࠕ⏕࿨ࡢࢩࢫࢸ࣒ࡢ᣺ࡿ⯙࠸ࢆࢿࢵࢺ࣮࣡ࢡᵓ㐀ࡔࡅ࠿ࡽゎ᫂ࡍࡿ 㸱ࠖㅮᖌ㸸ᮃ᭶ᩔྐ㸦ி㒔኱Ꮫ㸧ࠕከᵝయୖࡢ኱ᇦゎᯒ࡜ࢧ࣮ࢫࢺࣥࡢᗄఱ໬ᐃ⌮ 㸱ࠖㅮᖌ㸸Ἑ㔝ಇ୔㸦᫂἞኱Ꮫ㸧
6.4.4 ⌧㇟ᩘ⌮Ꮫ୕ᮧ㈹ グᛕㅮ₇఍᪥௜㸸12 ᭶ 11 ᪥
グᛕㅮ₇㸯㸸ࠕ⣽⬊ࡓࡕࡢ㐟Ὃ⾡ࠊࡑࡋ࡚ࡑࡢᩘ⌮ࠖㅮᖌ㸸▼ᮏ೺ኴ㸦ி㒔኱Ꮫ㸧グᛕㅮ₇㸰㸸ࠕேཱྀ࡜ឤᰁ⑕ࡢᩘ⌮ 40 ᖺࠖㅮᖌ㸸✄ⴥ ᑑ㸦ᮾி኱Ꮫ㸧
6.4.5 ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮
ୡヰே㸸ᒣᮏ㄃ኈ㸦᫂἞኱Ꮫ㸧[1] “Invariants for 3-manifolds by the Kauffman bracket”᪥௜㸸5 ᭶ 17 ᪥ㅮᖌ㸸㎷ ಇ㍜㸦᫂἞኱Ꮫ㸧[2] “Vectorial prescribed mean curvature problem”
᪥௜㸸6 ᭶ 21 ᪥ㅮᖌ㸸ሯᮏᝆᬦ㸦᫂἞኱Ꮫ㸧[3] “Breeding and statistical modelling”
᪥௜㸸7 ᭶ 19 ᪥ㅮᖌ㸸ᒣᮏⱥྖ㸦᫂἞኱Ꮫ㸧[4] “Quorum sensing in self-propelled droplets of the Belousov-Zhabotinsky reaction”

49᪥௜㸸9 ᭶ 29 ᪥ㅮᖌ㸸ᮎᯇ J.ಙᙪ㸦᫂἞኱Ꮫ㸧[5] “Recent advancements of phylogenetic method.”᪥௜㸸11 ᭶ 22 ᪥ㅮᖌ㸸኱ஂಖ♸స㸦⤫ィᩘ⌮◊✲ᡤ㸧
[6] “Approximation methods for surface constrained PDE”
᪥௜㸸2 ᭶ 1 ᪥ㅮᖌ㸸Elliott Ginder㸦᫂἞኱Ꮫ㸧[7] “A regularity of a mean curvature flow”
᪥௜㸸3 ᭶ 17 ᪥ㅮᖌ㸸᳃㱟அ௓㸦᫂἞኱Ꮫ㸧
6.4.6 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 ᭶ 2 ᪥➨ 2 ᅇ Python ࡟ࡼࡿࣛ࢖ࣈࣛࣜࢆ⏝࠸ࡓᩘ⌮ࣔࢹࣝ໬࡜㠀⥺ᙧ⌧㇟ࡢᩘ್ゎᯒࠖ᪥௜㸸12 ᭶ 23 ᪥
6.4.7 Web Assembly ㅮ⩦఍᪥௜㸸5 ᭶ 20 ᪥ㅮᖌ㸸㧗⏣ᝆ㸦᫂἞኱Ꮫ㸧
6.4.8 MIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ࣮ࣜࣔࢺࢭ࣑ࢼ࣮
ࠕࢧࢵ࣮࢝࡟࠾ࡅࡿࢫ࣮࣌ࢫホ౯ࡢ᪂ࡓ࡞ᯟ⤌ࡳ ࠥࢫ࣏࣮ࢶࡢࢹ࣮ࢱศᯒධ㛛ࠥࠖ᪥௜㸸9 ᭶ 10 ᪥ㅮᖌ㸸ᡂሯᣅ┿㸦❧ṇ኱Ꮫ㸧
6.4.9 ᩘᏛ࣭ᩘ⌮⛉Ꮫ 5 ◊✲ᣐⅬྜྠᕷẸㅮ₇఍ࠕᨾࡁࢆ

ࡡ࡚᪂ࡋࡁࢆ▱ࡿࠖ᪥௜㸸11 ᭶ 6 ᪥
ࠕ※Ặ㤶ࡣࢡࣛࢫࢱࣜࣥࢢ㹼࣋ࣝᩘ࡜ࡑࡢ࿘㎶㹼ࠖㅮᖌ㸸㛫㔝 ಟᖹ㸦᝟ሗ࣭ࢩࢫࢸ࣒◊✲ᶵᵓ ⤫ィᩘ⌮◊✲ᡤ㸧50ࠕ⤫ィᩘ⌮࡛᫂ࡽ࠿࡟ࡍࡿື≀ࡢ⾜ືࠖㅮᖌ㸸ᒣᮏ ㄃ኈ㸦᫂἞኱Ꮫ㸧ࠕࡋࡷࡰࢇ⭷ࡢᩘᏛ࡜ᛂ⏝ࠖㅮᖌ㸸ᑠ☾ ῝ᖾ㸦஑ᕞ኱Ꮫ࣐ࢫ࣭ࣇ࢛࢔࣭࢖ࣥࢲࢫࢺࣜ◊✲ᡤ㸧ࠕ⤖ࡧ┠ࡢ⛉Ꮫ࡜ᩘᏛࠖ
ㅮᖌ㸸Ἑෆ ᫂ኵ㸦኱㜰ᕷ❧኱Ꮫ㸧ࠕ௦ᩘከᵝయ࡜≉␗Ⅼࠖㅮᖌ㸸୪Ἑ Ⰻ඾㸦ி㒔኱Ꮫ㸧
6.5 MIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ
6.5.1 ࠕ㔠ᒓᮦࡸ⣬ᮦࡢ㣧ᩱᐜჾࡢᢡ␚࡟㛵ࡍࡿ◊✲ࠖ
“Research on folding of beverage containers made of metal or paper”◊✲௦⾲⪅㸸㜿㒊 ⥤㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸ᑎ⏣⪔㍜㸦᫂ᫍ኱Ꮫ㸧ࠊబࠎᮌῄᜨ㸦᫂἞኱Ꮫ㸧ࠊᓮ㇂᫂ᜨ㸦᫂἞኱Ꮫ㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧
6.5.2 ࠕ」㞧ࢿࢵࢺ࣮࣡ࢡࢲ࢖ࢼ࣑ࢡࢫࡢḟඖᅽ⦰◊✲ࠖ“Dimensional reduction of complex network dynamics”◊✲௦⾲⪅㸸஭ୖ㞞ୡ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸㔠Ꮚ㑥ᙪ㸦ᮾி኱Ꮫ㸧
6.5.3 ࠕRMT ࢸࢫࢺࡢᛂ⏝㸸௬᝿㏻㈌ࡢ஘ᩘᗘ ᐃ࡟ࡼࡿᏳ඲ᛶุᐃࠖ
“Application of the RMT-test: Selection of virtual currencies based on randomness”◊✲௦⾲⪅㸸⏣୰⨾ᰤᏊ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸஭಴ᘪᙪ㸦᫂἞኱Ꮫ㸧ࠊ㔠Ꮚᣅஓ㸦ᅜ㝿ᇶ╩ᩍ኱Ꮫ㸧ࠊஂ㛛ṇே㸦㔝ᮧ࣮࣍ࣝࢹ࢕ࣥࢢࢬ㸧
6.5.4 ࠕ⢊య࡟㛵㐃ࡋࡓᆅᙧࢲ࢖ࢼ࣑ࢡࢫ࡟ᑐࡍࡿᩘ⌮ࣔࢹࣜࣥࢢࠖ
“Mathematical Modeling for Various Landforms Associated with Granular Dynamics”◊✲௦⾲⪅㸸す᳃ ᣅ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸⏣㑔❶ὒ㸦㜵⅏⛉Ꮫᢏ⾡◊✲ᡤ㸧ࠊⓑ▼ඔᱻ㸦᫂἞኱Ꮫ㸧ࠊᕝ℩⿱ྖ㸦༓ⴥ┴❧୰ኸ༤≀㤋ศ㤋ᾏࡢ༤≀㤋㸧ࠊ㣤㛫 ಙ㸦ᗈᓥ኱Ꮫ㸧ࠊ᪂ᒇၨᩥ
㸦᪂₲኱Ꮫ㸧
ࠊᒣཱྀ ᝅ㸦㜵⅏⛉Ꮫᢏ⾡◊✲ᡤ㸧
6.5.5 ࠕᡪࡢࢹ࢕ࢪࢱࣝ෌⏕ࢩࢫࢸ࣒ࡢ㛤Ⓨ࡜ᡪࡢཎ⌮ᛂ⏝࡟ࡼࡿ࢖ࣀ࣮࣋ࢩࣙࣥ๰ฟ᳨ウࠖ“Development of digital reproduction system of folding fan and examination of thecreation of innovation by the principle of Fan”

51◊✲௦⾲⪅㸸ᒣᓮ᱇Ꮚ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸㜿㒊෠ኈᏊ㸦᫂἞኱Ꮫ㸧ࠊࢹ࢕࢔ࢦ㸪ࣝ࢖ࢫ㸦᫂἞኱Ꮫ㸧ࠊᑎ⏣ᐥᙪ㸦ᮾி኱Ꮫ㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧
6.5.6 ࠕAI ࢆ⏝࠸ࡓ⏬ᮇⓗ࢚ࢿࣝࢠ࣮྾཰ᢡ⣬ᵓ㐀ࡢ᥈⣴ἲࡢ㛤Ⓨ࡜ࡑࢀࢆᐇ⌧ࡍࡿ〇㐀ἲ࡟㛵ࡍࡿ◊✲ࠖ“Development of a new breakthrough searching AI method for super excellent origami
structure for energy absorption and its manufacturing method”◊✲௦⾲⪅㸸᳿㝧㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸㉿ᕼ⚘㸦ᇸ⋢ᕤᴗ኱Ꮫ㸧ࠊⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊࢹ࢕࢔ࢦ㸪ࣝ࢖ࢫ㸦᫂἞኱Ꮫ㸧ࠊబࠎᮌῄᜨ㸦᫂἞኱Ꮫ㸧
6.5.7 ࠕ」㞧࡞ 3D ᙧ≧ࡢษࡾ⣬ࣁࢽ࣒࢝ࢆ〇㐀ࡍࡿࡓࡵࡢ㐃⥆ᢡࡾᶵࡢ㛤Ⓨࠖ“Developing a Continuous Folding Machine for Manufacturing Complex 3D Shaped
Kirigami HoneyCombs”◊✲௦⾲⪅㸸ࢹ࢕࢔ࢦ㸪ࣝ࢖ࢫ㸦᫂἞኱Ꮫ㸧◊✲ศᢸ⪅㸸ⴗཎ୍㑻㸦᫂἞኱Ꮫ㸧ࠊ᳿㝧㸦᫂἞኱Ꮫ㸧ࠊబࠎᮌῄᜨ㸦᫂἞኱Ꮫ㸧ࠊENITEZ
Ivon㸦Technological University of Havana㸧
6.5.8 MIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ 2021 ᖺᗘ ᡂᯝⓎ⾲఍㸦㠀බ㛤㸧᪥௜㸸2022 ᖺ 3 ᭶ 14 ᪥ࠊ17 ᪥㛤ദሙᡤ㸸Zoom ࡟ࡼࡿ Web 㛤ദ
6.6 ࢖࣋ࣥࢺ
6.6.1 ࠕ㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ 2021ࠖ㛤ദ᪥㸸10 ᭶ 9 ᪥ࠊ10 ᪥㸨2011 ᖺᗘ࠿ࡽ 2018 ᖺᗘࡲ࡛⥆࠸ࡓࠕ㧗ᰯ⏕࡟ࡼࡿ⌧㇟ᩘ⌮Ꮫ◊✲Ⓨ⾲఍ࠖࡢᚋ⥅ࣉࣟࢢ࣒ࣛ࡜ࡋ࡚ 2021 ᖺᗘ࠿ࡽ᪂ࡓ࡟㛤ጞࡋࡓ࢜ࣥࣛ࢖ࣥࣉࣟࢢ࣒ࣛ
10 ᭶ 9 ᪥⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ ࠕ⌧㇟ᩘ⌮Ꮫ࠾ࡶࡋࢁㅮᗙ 㸯ࠖ ㅮᖌ㸸▮ᓮᡂಇ 㸦᫂἞኱Ꮫ㸧⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ ࠕࢺ࣏ࣟࢪ࣮࡛᥈ࡿᑐ⛠ᛶ࡜࿘ᮇᛶ 㸯ࠖ ㅮᖌ㸸Ἑ㔝ಇ୔ 㸦᫂἞኱Ꮫ㸧
10 ᭶ 10 ᪥⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ ࠕ⌧㇟ᩘ⌮Ꮫ࠾ࡶࡋࢁㅮᗙ 㸰ࠖ ㅮᖌ㸸▮ᓮᡂಇ 㸦᫂἞኱Ꮫ㸧52⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ ࠕࢺ࣏ࣟࢪ࣮࡛᥈ࡿᑐ⛠ᛶ࡜࿘ᮇᛶ 㸰ࠖ ㅮᖌ㸸Ἑ㔝ಇ୔ 㸦᫂἞኱Ꮫ㸧㧗ᰯ⏕࡟ࡼࡿ◊✲Ⓨ⾲఍࣭⾲ᙲᘧࠊㅮホ㸦㸰㸳௳ࡢᛂເ◊✲ࡢ୰࠿ࡽ㸱௳ࡢඃ⚽㈹࡜㸰௳ࡢዡບ㈹ࢆ⾲ᙲ㸧
6.6.2 ࠕ㧗ᰯ⏕ࡢࡓࡵࡢඛ➃ᩘ⌮⛉ᏛぢᏛ఍ 㹼⌧㇟ᩘ⌮Ꮫ࡬ࡢㄏ࠸㹼ࠖ㛤ദ᪥㸸8 ᭶ 6 ᪥ࠕ࣮ࣜࢲ࣮↓ࡋ࡛㈼࠸㞟ᅋࢆࡘࡃࡿ࡟ࡣࡳ࢔ࣜࡢ♫఍⾜ືࢆࢹ࣮ࢱゎᯒ࡜ᩘ⌮ࣔࢹ࡛ࣝゎ᫂ࡍࡿࡳࠖㅮᖌ㸸す᳃ ᣅࠕ᪥ࠎࡢ⏕ά࡟㈉⊩ࡍࡿࢹ࣮ࢱࢧ࢖࢚ࣥࢫ࡜ᩘ⌮㸸Ẽ㇟࠿ࡽࢤ࣮࣒ࡲ࡛ࠖ
ㅮᖌ㸸୰ᮧ ࿴ᖾࠕࣇࣛࢡࢱࣝᵓ㐀ࡢᶵ⬟࡜ᛶ㉁ࠖ
ㅮᖌ㸸ᮎᯇ J. ಙᙪ53

7࠙2021 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, M. Nara and K. Sakakibara, “Asymptotic Behavior of Fronts andPulses of the Bidomain Model”, SIAM J. Applied Dynamical Systems 21 (1) (2021).
doi: 10.1137/21M1416904
 ஧ ᐑ ᗈ ࿴
1. H. Monobe and H. Ninomiya, “Compact traveling wave for anisotropic curvature withdriving force”, Transactions of the American Mathematical Society, 374, Number 4,
April (2021), 2447-2477, doi: 10.1090/tran/8168
2. H. Ninomiya and H. Yamamoto, “A reaction-diffusion approximation of a semilinear
wave equation”, Journal of Differential Equations, 272, (2021), 289-309, doi:
10.1016/j.jde.2020.09.031
3. H. Ninomiya, “Entire solutions of the Allen–Cahn–Nagumo equation in a multidimensional space”, Discrete and continuous dynamical systems. Ser. A, 41-1, (2021),
pp. 395-412, doi: 10.3934/dcds.2020364
4. F. Hamel and H. Ninomiya, “Localized and expanding entire solutions of reactiondiffusion equations”, accepted to Journal of Dynamics and Differential Equations,doi:10.1007/s10884-020-09936-2
5. W.D. Martinson, H. Ninomiya, H.M. Byrne, and P.K. Maini, “Comparative analysis ofcontinuum angiogenesis models”, Journal of mathematical biology, 82-4 (2021), 1-34
6. Y.Y. Chen, H. Ninomiya and C.H. Wu, “Global dynamics on one-dimensional excitable
media”, SIAM Journal of Mathematical Analysis, 53, No. 6, (2021) pp. 7081--7112
 Ἑ 㔝 ಇ ୔
1. T. Kohno, “Higher holonomy and iterated integrals”, Topology and Geometry, A
collection of papers dedicated to Vladimir G. Turaev (ed. A. Papadopoulos), European
Mathematical Society Press, (2021), 307-325.
2. T. Kohno, “Formal connections, higher holonomy functors and iterated integrals”,
Topology and Its Applications, 2021, https://doi.org/10.1016/j.topol.2021.107985.

54 ụ ⏣ ᖾ ኴ
1. Kota Ikeda, Shin-Ichiro Ei, “Center Manifold Theory for the Motions of Camphor
Boats with Delta Function”, Journal of Dynamics and Differential Equations 33 ᕳ, 2
ྕ pp.621ï657
 ᚋ ⸨ ᅄ 㑻
1. E. Celikbas, O. Celikbas, C. Ciuperca, N. Endo, S. Goto, R. Isobe, and N. Matsuoka,“On the ubiquity of Arf rings”, J. Comm. Alg. (to appear).
2. N. Endo and S. Goto, “Construction of strictly closed rings”, Proc Amer. Math. Soc.,
150 (2022), 119-129. DOI: https://doi.org/10.1090/proc/15659
3. N. Endo, S. Goto, and R. Isobe, “Topics on strict closure of rings”, Res. Math. Sci., 8,
vol. 55 (2021). DOI: https://doi.org/10.1007/s40687-021-00292-1
4. N. Endo, S. Goto, and R. Isobe, “Almost Gorenstein rings arising from fiber products”,
Canad. Math. Bull., 64 (2021), 383–400. DOI: http://dx.doi.org/10.4153/S000843952000051X
 㕥 ᮌ ṇ ᫂
1. Masaaki Suzuki, “Generating functions on epimorphisms between 2-bridge knot
groups”, Journal of Knot Theory and Its Ramifications 30 (2021), 24 pages 㒌  ᛅ ຾
1. Jong-Shenq Guo and Masahiko Shimojo, “Stabilization to a positive equilibrium forsome reaction-diffusion systems”, Nonlinear Analysis: Real World Applications, 62(2021), Art. 103378, 12pp.
2. Wonhyung Choi, Thomas Giletti and Jong-Shenq Guo, “Persistence of species in a
predator-prey system with climate change and either nonlocal or local dispersal”,
Journal of Differential Equations, 302 (2021), 807-853.
3 .  Yu-Shuo Chen and Jong-Shenq Guo, “Traveling wave solutions for a three-species
predator-prey model with two aborigine preys”, Japan J. Indust. Appl. Math., 38(2021), 455-471
4 .  Yu-Shuo Chen, Thomas Giletti and Jong-Shenq Guo, “Persistence of preys in adiffusive three species predator-prey system with a pair of strong-weak competing
preys”, Journal of Differential Equations, 281 (2021), 341-378
5 .  Yu-Shuo Chen, Jong-Shenq Guo and Masahiko Shimojo, “Recent developments on a
singular predator-prey model”, Discrete Contin. Dyn. Syst. Ser. B, 26 (2021), 18111825.

55 ⯚ ᮌ ┤ ஂ
1. C. Bernardin, T. Funaki, S. Sethuraman, “Derivation of coupled KPZ-Burgers
equation from multi-species zero-range processes”, Ann. Appl. Probab., 31(4) (2021)
1966–2017. DOI: 10.1214/20-AAP1639
2. T. Funaki, “Large deviation for dynamic model of three dimensional Young diagrams”,
Proceedings of the 12th MSJ-SI, Stochastic Analysis, Random Fields and Integrable
Probability--Fukuoka 2019, Adv. Stud. Pure Math., (2021) 227–238
3. T. Funaki, M. Hoshino, S. Sethuraman, B. Xie, “Asymptotics of PDE in random
environment by paracontrolled calculus”, Ann. Inst. Henri Poincare, (B) Probab.
Statis. 57(3) (2021), 1702–1735. DOI: 10.1214/20-AIHP1129
4. T. Funaki, Y. Nishijima, H. Suda, “Stochastic eight-vertex model, its invariant
measures and KPZ limit”, J. Statis. Phys., 184 (2021), Article no. 11, 1–30. DOI:
10.1007/s10955-021-02789-z
5. T. Funaki, B. Xie, “Global solvability and convergence to stationary solutions insingular quasilinear stochastic PDEs”, Stoch. PDE: Anal. Comp., published online
2022. DOI: 10.1007/s40072-022-00243-z
 ྜྷ ⏣ ೺ ୍
1. Tomohiro Okuma, Kei-ichi Watanabe, Ken-ichi Yoshida, “The normal reduction
number of two-dimensional cone-like singularities”, Proc. Amer. Math. Soc. 149 (11),(2021), 4569㸫4581, DOI: 10.1090/proc/15565
 ኱ 㛵 ୍ ⚽1. Kazuho Ozeki, “The first Hilbert coefficient of stretched ideals”, Acta Mathematica
Vietnamica, Published: February 2022 by Online.
2. Shreedevi K. Masuti, Kazuho Ozeki, Maria Evelina Rossi, “A filtration of the Sally
module and the first normal Hilbert coefficient”, Journal of Algebra, 571, pp.376-392,
April 2021.
3. Kazuho Ozeki, “The reduction number of stretched ideals”, Journal of MathematicalSociety of Japan, accepted 2021.
4. Kazuho Ozeki, Hoang Le Truong, and Hoang Ngoc Yen, “Hilbert coefficients andsequentially Cohen-Macaulay rings”, Proceedings of American Mathematical Society,accepted 2021
 㧗 ᶫ  ு
1. Olgur Celikbas, Ryo Takahashi, “Powers of the maximal ideal and vanishing of(co)homology”, Glasgow Mathematical Journal 63 (2021), no. 1, 1--5.

56

MR4190065 (doi:10.1017/S0017089519000466)
2. Hailong Dao, Toshinori Kobayashi, Ryo Takahashi, “Trace ideals of canonical modules,
annihilators of Ext modules, and classes of rings close to being Gorenstein”, Journalof Pure and Applied Algebra 225 (2021), no. 9, 106655, 18 pp.
MR4195890 (doi:10.1016/j.jpaa.2020.106655)
3. Hiroki Matsui, Tran Tuan Nam, Ryo Takahashi, Nguyen Minh Tri, Do Ngoc Yen,
“Cohomological dimensions of specialization-closed subsets and subcategories ofmodules”, Proceedings of the American Mathematical Society 149 (2021), no. 2, 481-496.
MR4198059 (doi:10.1090/proc/15102)
4. Srikanth B. Iyengar, Ryo Takahashi, “The Jacobian ideal of a commutative ring andannihilators of cohomology”, Journal of Algebra 571 (2021), 280--296, Commutative
Algebra and its Interactions with Algebraic Geometry: A volume in honor of Craig
Huneke on the occasion of his 65th birthday.
MR4200721 (doi:10.1016/j.jalgebra.2018.07.034)
5. Anurag Singh, Ryo Takahashi, Kei-ichi Watanabe, “Homogeneous prime elements innormal two-dimensional graded rings”, Journal of Algebra 571 (2021), 339--349,
Commutative Algebra and its Interactions with Algebraic Geometry: A volume inhonor of Craig Huneke on the occasion of his 65th birthday.
MR4200724 (doi:10.1016/j.jalgebra.2018.07.012)
6. Arash Sadeghi, Ryo Takahashi, “Resolving subcategories closed under certain
operations and a conjecture of Dao and Takahashi”, Michigan Mathematical Journal
70 (2021), no. 2, 341--367.
MR4278699 (doi:10.1307/mmj/1592359276)
7. Mohsen Gheibi, Ryo Takahashi, “Some criteria for detecting large homomorphisms of
local rings”, Communications in Algebra 49 (2021), no. 8, 3490--3500.
MR4283163 (doi:10.1080/00927872.2021.1899194)
8. Ryo Takahashi, “Resolving subcategories whose finitely presented module categories
are abelian”, Comptes Rendus Mathématique. Académie des Sciences. Paris 359(2021), no. 5, 577--592.
MR4291011 (doi:10.5802/crmath.197)
9. David A. Jorgensen, Mohsen Gheibi, Ryo Takahashi, “Quasi-projective dimension”,
Pacific Journal of Mathematics 312 (2021), no. 1, 113--147.
MR4298795 (doi:10.2140/pjm.2021.312.113)
10. Ryo Takahashi, “Grothendieck groups, convex cones and maximal Cohen-Macaulay
points”, Mathematische Zeitschrift 299 (2021), no. 1-2, 53--82.

57

MR4311595 (doi:10.1007/s00209-020-02685-4)
11. Ryo Takahashi, “Classification of dominant resolving subcategories by moderatefunctions”, Illinois Journal of Mathematics 65 (2021), no. 3, 597--618.
MR4312196 (doi:10.1215/00192082-9330146)
12. Ryo Takahashi, “Intersections of resolving subcategories and intersections of thicksubcategories”, European Journal of Mathematics 7 (2021), no. 4, 1767--1790.
MR4340954 (doi:10.1007/s40879-021-00470-z)
13. Tokuji Araya, Ryo Takahashi, “On reducing homological dimensions over noetherianrings”, Proceedings of the American Mathematical Society 150 (2022), no. 2, 469--480.
MR4356161 (doi:10.1090/proc/15785)
14. Hiroki Matsui, Ryo Takahashi, “Filtrations in module categories, derived categories
and prime spectra”, International Mathematics Research Notices. IMRN 2022 (2022),
no. 5, 3457--3492.
MR4387167 (doi:10.1093/imrn/rnaa284)
15. Abdolnaser Bahlekeh, Shokrollah Salarian, Ryo Takahashi, Zahra Toosi, “SpanierWhitehead categories of resolving subcategories and comparison with singularity
categories”, Algebras and Representation Theory (ᥖ㍕Ỵᐃ῭)(doi:10.1007/s10468-021-10037-x)
16. Souvik Dey, Ryo Takahashi, “Comparisons between annihilators of Tor and Ext”, Acta
Mathematica Vietnamica, Special Issue on: Algebra, Geometry and Related Topics(dedicated to Nguyen Tu Cuong on the occasion of his 70th anniversary) (ᥖ㍕Ỵᐃ῭)(doi:10.1007/s40306-021-00443-0)
17. Souvik Dey, Ryo Takahashi, “On the subcategory of n-torsionfree modules and related
modules”, Collectanea Mathematica (ᥖ㍕Ỵᐃ῭)(doi:10.1007/s13348-021-00338-1)
18. Ryo Takahashi, “Dominant local rings and subcategory classification”, International
Mathematics Research Notices. IMRN (ᥖ㍕Ỵᐃ῭)
19. Ryo Takahashi, “Generation in module categories and derived categories ofcommutative rings”, in: Commutative algebra, Expository papers dedicated to David
Eisenbud on the occasion of his 75th birthday, Edited by Irena Peeva, Springer, New
York, 2022 (ᥖ㍕Ỵᐃ῭) ᪩ 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), in Press

58 ᐑ ㊰ ᬛ ⾜
1. Yuki Chiba, Tomoyuki Miyaji, Toshiyuki Ogawa, “Computing Morse decomposition of
ODEs via Runge-Kutta method”, JSIAM Letters, 13 (2021) 40–43.
2. ᐑ㊰ᬛ⾜ࠊࠕຊᏛ⣔ࡢᩘ್ศᒱゎᯒࠖࠊᛂ⏝ᩘ⌮ 32 ᕳ 1 ྕ(2022 ᖺ)16–26.
 ≀ 㒊 ἞ ᚨ
1. H. Matsuzawa, H. Monobe, H. Shimojo and E. Yanagida, “Convergence to a travelingwave in the logarithmic diffusion equation with a bistable nonlinearity”, Indiana Univ.
Math. J., 71 (2022), pp. 125-151.
 ሯ ᮏ ᝆ ᬦ
1. Yuki Tsukamoto, “Prescribed mean curvature equation on torus”, Analysis, 41 (2): 69–77⌧㇟ᩘ⌮㒊㛛 ᑠ ᕝ ▱ அ
1. Kawamura Mari, Sugihara Kei, Takigawa-Imamura Hisako, Ogawa Toshiyuki,
Miura Takashi, “Mathematical Modeling of Dynamic Cellular Association Patterns
in Seminiferous Tubules”, Bulletin of Mathematical Biology 83, pp.33-33.
DOI:10.1007/s11538-021-00863-x
 ▮ ᓮ ᡂ ಇ
1. H. Gion, Y. Saito and S. Yazaki, “On a backward bifurcation of an epidemic modelwith capacities of treatment and vaccination”, JSIAM Lett. 13 (2021.10.16) 64-67. DOI: 10.14495/jsiaml.13.64
2. M. Kolar and S. Yazaki, “Comparison study of image segmentation techniques bycurvature driven flow of graphs”, JSIAM Lett. 13 (2021.9.16) 48--51. DOI:
10.14495/jsiaml.13.48
3. A. Nanashima, M. Komi, N. Imamura, S. Yazaki, M. Hiyoshi, T. Hamada, K. Yano,
T. Nishida, M. Enzaki and T. Sakae, “Novel analysis using magnetic resonancecholangiography for patients with pancreaticobiliary maljunction”, Surgery Today(2021.7.29) 10 pages. DOI: 10.1007/s00595-021-02349-8
 G i n d e r , E l l i o t t
1. E. Ginder, G. Holló, I. Lagzi, N. Suematsu. "Electric field assisted motion of a mercury
droplet." Scientific Reports, 11(1):2753. doi: 10.1038/s41598-020-80375-1. PMID:
33531526; PMCID: PMC7854757, (2021) 1-11.

59

2. Y. Akagawa, E. Ginder, S. Koide, S. Omata, K. Svadlenka. "A Crank-Nicolson typeminimization scheme for a hyperbolic free boundary problem." Discrete & Continuous
Dynamical Systems - Series B, (2021) 1-22
 ྥ Ẋ ᨻ ⏨1. Shuoyu WANG, Kenji ISHIDA, Hayato ENOKI, Guang YANG, Kazuo OKUHATA,
Shingo INO, Yoshinobu MIZOBUCHI, Masakatsu FUJIE and Masao MUKAIDONO,“Development and Clinical Evaluation of an Omnidirectional Walking Training Robot
for Simultaneous Gait Improvement and Posture Correction”, Biomedical Soft
Computing and Human Sciences, Vol.26, No.1, pp.21-35, 2021-6
 ཭ ᯞ ᫂ ಖ1.

ᶁ⭠ㅁ㨌ǃրǆᵘཊᐼᆀǃ৻᷍᰾‫؍‬ǃǋ␧ਸᮤᮠ䀸⭫⌅ȧ⭘ǙǴ䙄ѝ俵Ȁ䓺ᓛȧ䁝㖞ǬǴ䐟㐊ȃ䙻䔒ᮤ⨶᭟ᨤǌǃ↖㭥䟾བྷᆖᮠ⨶ᐕᆖɃɻɇό㌰㾱ǃ7 ᐫǃpp.63̢76ǃ(2022)
 H i l h o r s t , D a n i e l l e

1. Celinski, Rafal. Hilhorst, Danielle. Karch, Grzegorz. Mimura, Masayasu. Roux, Pierre.
“Mathematical treatment of PDE model of chemotactic E. coli colonies”. J. Differential
Equations 278 (2021), 73-99.
2. Hilhorst, Danielle., Roux, Pierre., “A hyperbolic-elliptic-parabolic PDE model
describing chemotactic E. coli colonies”, Discrete Contin. Dyn. Syst. Ser. S 14 (2021),
no. 8, 2993-3015.
3. Eliaš, Ján., Hilhorst, Danielle., Mimura, Masayasu., Morita, Yoshihisa. “Singular
limit for a reaction-diffusion-ODE system in a neolithic transition model”. J.
Differential Equations 295 (2021), 39-69.
4. Díaz, Jesús Ildefonso., Hilhorst, Danielle., Kyriazopoulos, Paris., “A parabolic systemwith strong absorption modeling dry-land vegetation”, Electron. J. Differential
Equations 2021, Paper No. 8, 19 pp.
5. Gao, Yueyuan., Hilhorst, Danielle., Vu Do Huy Cuong., “A Generalized Finite Volume
Method for Density Driven Flows in Porous Media”, Energies 2021, 14(19), 6151;
https://doi.org/10.3390/en14196151.
 ᒣ ᮏ ㄃ ኈ
1. Richard M. Gunner, Mark D. Holton, David M. Scantlebury, Phil Hopkins, Emily L.
C. Shepard, Adam J. Fell, Baptiste Garde, Flavio Quintana, Agustina Gómez-Laich,
Ken Yoda, Takashi Yamamoto, ௚ (31 ྡ୰ 11 ␒┠), “How often should dead-reckoned
animal movement paths be corrected for drift?”, Animal Biotelemetry 9: 43, 2021.

60

2. Anne-Sophie Bonnet-Lebrun, Maria P. Dias, Richard A. Phillips, José P. Granadeiro,
M. de L. Brooke, Olivier Chastel, Thomas A. Clay, Annette L. Fayet, Olivier Gilg,
Jacob González-Solís, Tim Guilford,…, Takashi Yamamoto,, ௚ (34 ྡ୰ 33 ␒┠),“Seabird migration strategies: Flight budgets, diel activity patterns and lunar
influence”, Frontiers in Marine Science 8: 683071, 2021
3. Rei Yamashita, Nagako Hiki, Fumika Kashiwada, Hideshige Takada, Kaoruko
Mizukawa, Britta Denise Hardesty, Lauren Roman, David Hyrenbach, Peter G. Ryan,
Ben J. Dilley, Juan Pablo Muñoz-Pérez, Carlos A. Valle, Christopher K. Pham, JoãoFrias, Bungo Nishizawa, Akinori Takahashi, Jean-Baptiste Thiebot, Alexis Will,
Nobuo Kokubun, Yuuki Y. Watanabe, Takashi Yamamoto,, Kozue Shiomi, Ui
Shimabukuro, Yutaka Watanuki. “Plastic additives and legacy persistent organic
pollutants (POPs) in preen gland oil from seabirds sampled across the globe”,
Environmental Monitoring and Contaminants Research 1: 97–112, 2021
4. Richard M. Gunner, Mark D. Holton, Mike D. Scantlebury, O. Louis van Schalkwyk,
Holly M. English, Hannah J. Williams, Phil Hopkins, Flavio Quintana, Agustina
Gómez-Laich,…, Takashi Yamamoto, ௚ (26 ྡ୰ 13 ␒┠), “Dead-reckoning animal
movements in R: a reappraisal using Gundog.Tracks”, Animal Biotelemetry 9: 23,2021
 ฟ ཎ ᾈ ྐ
1. M. Kuwamura, H. Izuhara and S.-I. Ei, “Oscillations and bifurcation structure ofreaction-diffusion model for cell polarity formation”, Journal of Mathematical Biology,
84 (2022) 22
2. H. Izuhara, H. Monobe and C.-H. Wu, “The formation of spreading front: the singular
limit of three-component reaction-diffusion models”, Journal of Mathematical Biology,
82 (2021) 38
3. H. Izuhara and Y. Wu, “Asymptotic stability of two types of traveling waves for somepredator-prey models”, H. Zhang, Discrete and Continuous Dynamical Systems Series
B, 26 (2021) 2323-2342
 G r i e t t e , Q u e n t i n
1. Jacques Demongeot, Quentin Griette, Pierre Magal and Glenn Webb, “Vaccine efficacy
for COVID-19 outbreak in New York City”, Biology 11(3), 2022, 345.
2. Matthieu Alfaro, Quentin Griette, Denis Roze and Benoît Sarels, “The dynamics ofcoupled genetic incompatibilities in parapatry”, J. Math. Biol. 84(3), 2022, n. 20.
3. Quentin Griette, Jacques Demongeot and Pierre Magal, “What can we learn from

61

COVID-19 data by using epidemic models with unidentified infectious cases?”, Math.
Biosci. Eng. 19(1), 2022. pp. 537–594.
4. Quentin Griette, Jacques Demongeot and Pierre Magal, “A robust phenomenologicalapproach to investigate COVID-19 data for France”, Math. Appl. Sci. Eng. 2(3), 2021,
pp. 149–160.
5. Xiaoming Fu, Quentin Griette, and Pierre Magal, “Sharp discontinuous travelingwaves in a hyperbolic Keller-Segel equation”, Math. Models Methods Appl. Sci. 31(05),2021, pp. 861–905.
 Quentin Griette and Pierre Magal, “Clarifying predictions for COVID-19 from testing
data: The example of New York State”, Infect. Dis. Model. 6, 2021, pp. 273–283.
 ༓ ⴥ ᝆ ႐
1. Yuki Chiba, Tomoyuki Miyaji, Toshiyuki Ogawa, “Computing Morse decomposition
of ODEs via Runge-Kutta method”, JSIAM Letters, Vol. 13, 2021, pp. 40–43
 ⻄ ⏣ ె ᶞ
1. Yoshiki Hiruta and Sadayoshi Toh, “A Simple Thermal Convection System Showing
Subcritical Transition and Localized Turbulences in Two-Dimensional Periodic
Domains”, J. Phys. Soc. Jpn. 91, 013401 (2022) 㜿 㒊  ⥤1. Aya Abe, Haruki Yashiro, Ichiro Hagiwara, “Theoretical study of sound insulation
simulations about attaching effect of sound absorbing material and consideration ofsound insulation performance by height of origami core”, Proceedings of the ASME
2021 International Design Engineering Technical Conferences & Computers andInformation in Engineering Conference IDETC/CIE 2021-68851
2. Aya Abe, Ichiro Hagiwara, “Development of New Sound Insulation Simulation
Technology Using Finite Element Method for Efficiency of High Aspect Ratio Core in
Low Frequency Range”, International Journal of Mechanical Engineering andApplications, Volume 10, Issue 1, February 2022, Pages: 7–16
3. Aya Abe, Ichiro Hagiwara, ”Theoretical Study of Sound Insulation Simulations
focusing on Height of Origami Core”, JSST 2021, No.69, 2021
 ᒣ ᓮ ᱇ Ꮚ
1. ᒣᓮ ᱇Ꮚࠊ㜿㒊 ᐩኈᏊࠊⴗཎ ୍㑻ࠊࠕࠗᢡ࠘ࢆ⏕࠿ࡋࡓ᪥ᮏ⊂⮬ࡢᥥ⏬ἲࠗᡪ࠘ࡢᩘ
⌮ⓗゎ᫂ࡢヨࡳࠖࠊ᪥ᮏᶵᲔᏛ఍ㄽᩥ㞟ࠊ2021 ᖺ 87 ᕳ 898 ྕࠊⓎ⾜᪥: 2021 ᖺࠊබ㛤᪥: 2021/06/25

62

2. Keiko Yamazaki, Fujiko Abe, Ichiro Hagiwara, “Mathematical elucidation of the
traditional Japanese fan focusing on its structure”, Proceedings of the ASME 2021
International Design Engineering Technical Conferences and Computers andInformation in Engineering Conference IDETC/CIE2021, August 17-20, 2021
 ᳿ 

㝧

1. Zhao, X., C. Kong, Yang,Y. and Hagiwara, I., “Reversed-torsion-type crush energy
absorption structure and its inexpensive partial-heating torsion manufacturingmethod based on origami engineering”, Journal of Manufacturing Science andEngineering, DOI: 10.1115/1.4052438(2021-9)
2. Yang Yang, Xilu Zhao, Ichiro Hagiwara, “Energy absorption characteristics ofpassenger car with origami structure”, Conference IDETC/CIE2021, August 17-20,
2021
3. Yang Yang, Ichiro Hagiwara, “New semi origami structure for collision energy
absorption and its manufacturing method”, JSST 2021, No.69, 2021
 ⠛ ⏣ ῟ ୍
1. Luis Diago, Junichi Shinoda, Ichiro Hagiwara, “Development of a Pattern forContinuous Manufacturing of Complex 3D Shapes with Kirigami Honeycombs”, JSST
2021, No.69, 2021ᩍ⫱ᩘ⌮㒊㛛 ዉ Ⰻ ▱ ᝴
1. Zachery Abel, Erik Demaine, Martin Demaine, Jin-ichi Itoh, Jason Ku, Jayson Lych,
Chie Nara, “Continuous Flattening of All Polyhedral Manifolds using Countably
Infinite Creases”, Computational Geometry: Theory and Applications 98 (2021)
101773, 10pp. Elsevier, 2021. Doi: 10.1016/j.comgeo.2021.101773
2. Yuki Kobayashi, Seiya Kirihara, Chie Nara, “A periodic sponge surface based on
truncated octahedral”, The proceedings of the Bridges (Mathematics࣭Art࣭Music࣭
Architecture࣭Literature) 2021 (2021), 339–342
3. Kazuki Matsubara, Chie Nara, “The maximum numbers of the rigid faces and edges
in continuous flattening processes of a polyhedron”, in Extended abstracts of
TJCDCGGG2020+, Chiang Mai University, Thailand, September 3–5, 2021.

ඛ➃ᩘ⌮㒊㛛
 す ᳃  ᣅ 
1. Masashi Shiraishi, Takumi Odan, Osamu Yamanaka, Hiraku Nishimori, "Influenceof Labor Conditions and Interaction Among Individuals on Circadian Activity

63

Rhythms in the Ant Camponotus Japonicus", Journal of Robotics and Mechatronics,
33(3), 582-589, 2021
DOI: 10.20965/jrm.2021.p0582
2. Yasugahira, Y., Tatsumi, Y., Yamanaka, O., Nishimori, H., Nagayama, M., & Nakata,S., “Catch and Release Chemotaxis”, ChemSystemsChem, e2100031
 ⴗ ཎ ୍ 㑻
1. Aya Abe, Ichiro Hagiwara, “Development of New Sound Insulation Simulation
Technology Using Finite Element Method for Efficiency of High Aspect Ratio Core in
Low Frequency Range”, International Journal of Mechanical Engineering andApplications, Vol.10, No.1(2022-2), pp.7–16
2. Terada,K. and Hagiwara,I., “Effective Folding Line Processing with a Press Methodin Origami Forming Using a Low-cost and Simple V-shaped Punch Tool System”,
International Journal of Mechanical Engineering and Applications 2021; 9(6): 98–112
http://www.sciencepublishinggroup.com/j/ijmea, doi: 10.11648/j.ijmea.20210906.13 ,ISSN: 2330-023X (Print); ISSN: 2330-0248 (Online)
3. Zhao, X., C. Kong, Yang,Y. and Hagiwara, I., “Reversed-torsion-type crush energy
absorption structure and its inexpensive partial-heating torsion manufacturingmethod based on origami engineering”, Journal of Manufacturing Science andEngineering, DOI: 10.1115/1.4052438(2021-9)
4. ᒣᓮ ᱇Ꮚࠊ㜿㒊 ᐩኈᏊࠊⴗཎ ୍㑻ࠊࠕࠗᢡ࠘ࢆ⏕࠿ࡋࡓ᪥ᮏ⊂⮬ࡢᥥ⏬ἲࠗᡪ࠘ࡢᩘ
⌮ⓗゎ᫂ࡢヨࡳࠖࠊ᪥ᮏᶵᲔᏛ఍ㄽᩥ㞟ࠊ2021 ᖺ 87 ᕳ 898 ྕࠊⓎ⾜᪥: 2021 ᖺࠊබ㛤᪥: 2021/06/25
5. ᑎ⏣⪔㍜ࠊⴗཎ୍㑻ࠊࠕᢡ⣬ᕤἲ࡟࠾ࡅࡿࣉࣞࢫ࡟ࡼࡿᢡ⥺ຍᕤἲࡢᥦ᱌ࠖࠊ᪥ᮏᶵᲔ
Ꮫ఍ㄽᩥ㞟ࠊ2021 ᖺ 87 ᕳ 898 ྕࠊⓎ⾜᪥: 2021 ᖺࠊබ㛤᪥: 2021/06/25
https://www.jstage.jst.go.jp/article/transjsme/87/898/87_21-00070/_article/-char/ja/
6. Keiko Yamazaki, Fujiko Abe, Ichiro Hagiwara, “Mathematical elucidation of the
traditional Japanese fan focusing on its structure”, Proceedings of the ASME 2021
International Design Engineering Technical Conferences and Computers andInformation in Engineering Conference IDETC/CIE2021, August 17-20, 2021
7. Aya Abe, Haruki Yashiro, Ichiro Hagiwara, ”Theoretical study of sound insulation
simulations (About attaching effect of sound absorbing material AND Considerationof sound insulation performance by height of origami core)”, Conference
IDETC/CIE2021,August 17-20, 2021
8. Yang Yang, Xilu Zhao, Ichiro Hagiwara, “Energy absorption characteristics of passenger
car with origami structure”, Conference IDETC/CIE2021, August 17-20, 202164

9. Yang Yang, Ichiro Hagiwara, “New semi origami structure for collision energy
absorption and its manufacturing method”, JSST 2021, No.69, 2021
10. Luis Diago, Junichi Shinoda, Ichiro Hagiwara, “Development of a Pattern forContinuous Manufacturing of Complex 3D Shapes with Kirigami Honeycombs”, JSST
2021, No.69, 2021
11. Aya Abe, Ichiro Hagiwara, ”Theoretical Study of Sound Insulation Simulations
focusing on Height of Origami Core”, JSST 2021, No.69, 2021

 ⓑ ▼ ඔ ᱻ
1. Masashi Shiraishi, Takumi Odan, Osamu Yamanaka, Hiraku Nishimori, "Influenceof Labor Conditions and Interaction Among Individuals on Circadian Activity
Rhythms in the Ant Camponotus Japonicus", Journal of Robotics and Mechatronics,
33(3), 582-589, 2021
DOI: 10.20965/jrm.2021.p0582
 ᒣ ୰  ἞
1. Shiraishi, M., Odan, T., Yamanaka, O., & Nishimori, H. (2021), “Influence of labor
conditions and interaction among individuals on circadian activity rhythms in the ant
camponotus japonicas”, Journal of Robotics and Mechatronics, 33(3), 582-589.
2. Yasugahira, Y., Tatsumi, Y., Yamanaka, O., Nishimori, H., Nagayama, M., & Nakata,S., “Catch and Release Chemotaxis”, ChemSystemsChem, e2100031.
 Diago Luis
1. Luis Diago, Junichi Shinoda, Ichiro Hagiwara, “Development of a Pattern forContinuous Manufacturing of Complex 3D Shapes with Kirigami Honeycombs”,
JSST 2021, No.69, 2021.

ᩥ⌮⼥ྜ◊✲㒊㛛 ⳥ ụ ᾈ ᫂
1. ᯇᮏ ᐶ㍤ࠊ⳥ụ ᾈ᫂ࠊࠕBitcoin ྲྀᘬᒚṔࡢ≉ᚩ㔞࡟ᇶ࡙ࡃ࢔ࢻࣞࢫ㆑ูࣜࢫࢡࡢホ౯ࠖࠊ᝟ሗฎ⌮Ꮫ఍ㄽᩥㄅࠊ 62 (9), pp. 1487-1498, 2021 ᖺ 9 ᭶
2. ఀ⸨ ⪽ᚿࠊụୖ ࿴㍤ࠊ⳥ụ ᾈ᫂ࠊࠕ೺ᗣデ᩿ࢹ࣮ࢱ࡜ࣞࢭࣉࢺࢹ࣮ࢱࡢ༏ྡຍᕤ᝟ሗ
ࢆ⏝࠸ࡓ⑌⑓ࣜࢫࢡศᯒࠖ
ࠊ᝟ሗฎ⌮Ꮫ఍ㄽᩥㄅࠊ 62(9), pp. 1560-1574, 2021 ᖺ 9 ᭶
3. Satoshi Ito, Hiroaki Kikuchi㸪”Estimation of cost of k-anonymity in the number ofdummy records”, J Ambient Intell Human Comput, Springer, 2022, 2022 ᖺ 3 ᭶
4. Kikuchi H., Ono A., Ito S., Fujita M., Yamanaka T, “Web Crawler for an Anonymously

65Processed Information Database”, In: Innovative Mobile and Internet Services in
Ubiquitous Computing (IMIS 2021), Lecture Notes in Networks and Systems, vol 279.
Springer, pp. 501-510, 2021
5. Masahiro Fujita, Yasuoki Iida, Mitsuhiro Hattori, Tadakazu Yamanaka, Nori
Matsuda, Satoshi Ito and Hiroaki Kikuchi, “Proposal and Development ofAnonymization Dictionary Using Public Information Disclosed by Anonymously
Processed Information Handling Business Operators”, Innovative Mobile andInternet Services in Ubiquitous Computing. IMIS 2021. Lecture Notes in Networks
and Systems, vol 279. Springer, pp. 30-39, 2021
6. R. Shibayama and H. Kikuchi, “Vulnerability Exploiting SMS Push Notifications”,
16th Asia Joint Conference on Information Security (AsiaJCIS), 2021, pp. 23-30
7. H. Kikuchi, K. Eto, K. Waki and T. Mori, "Vulnerability of Privacy Visor Used to
Disrupt Unauthorized Face Recognition”, IEEE Conference on Dependable andSecure Computing (DSC), 2021, pp. 1-7
8. Kikuchi H., Yamada M., Ikegami K., Inui K., “Best Security Measures to Reduce
Cyber-Incident and Data Breach Risks”, In: Garcia-Alfaro J., Muñoz-Tapia J.L.,
Navarro-Arribas G., Soriano M. (eds) Data Privacy Management, Cryptocurrencies
and Blockchain Technology. DPM 2021, CBT 2021. Lecture Notes in Computer Science,
vol 13140. Springer, Cham, 2022.
9. Kikuchi H., “Reidentification Risk from Pseudonymized Customer Payment
History”, In: Barolli L., Woungang I., Enokido T. (eds) Advanced Information
Networking and Applications. AINA 2021. Lecture Notes in Networks and Systems,
vol 226. Springer, Cham, 2021
 ᮡ ཎ ཌ ྜྷ
1. Kokichi Sugihara, “Misperception of road curvature due to slope change.” Japan
Journal of Industrial and Applied Mathematics, vol. 38 (2021), pp. 379-389. DOI:
10.1007/s13160-020-00441-z㸦2020 ᖺ࡟᥇ᢥࡉࢀ࢜ࣥࣛ࢖ࣥබ㛤ࡉࢀ࡚࠸ࡓࡶࡢࡀฟ∧ࡉࢀࡓࠋ㸧
2. Kokichi Sugihara, “3D realization of Penrose polygons using non-rectangularity trick.”
Journal of the Society for Art and Science, vol. 20 (2021), no. 5, pp. 269-276.
3. Kokichi Sugihara, “True views from depth-exaggerated images.” Proceedings of theInternational Display Workshops, vol. 28 (2021), pp. 1038-1041 (AIS/VHF1-3). 㸦࢜ࣥࣛ࢖ࣥᅜ㝿఍㆟ㄽᩥ㞟㸧
4. Kokichi Sugihara, “Triply ambiguous objects.” Proceedings of the 13the Asian Forumon Graphic Science (AFGS2021), pp. 55-64. 㸦࢜ࣥࣛ࢖ࣥᅜ㝿఍㆟ㄽᩥ㞟㸧66

5. ᮡཎཌྜྷࠊࠕṌࡅࡿࡇ࡜ࢆ┠ᣦࡋࡓ↓㝈࣮ࣝࣉ㝵ẁࡢタィἲࠖࠊ᪥ᮏᅗᏛ఍ㄽᩥㄅ㸦᥇ᢥ
2022 ᖺ 1 ᭶ 13 ᪥㸧
6. Kokichi Sugihara, “Rising object illusion.” Journal of Mathematics and the Arts
(accepted). Article DOI 10.1080/17513472.2022.2045047
7. Kokichi Sugihara and B. Pinna, “Rectangularity is stronger than symmetry in 3D
object perception.” Frontiers in Human Neuroscience (accepted)
 ᐑ ୗ ⰾ ᫂
1. ᓥ⏣㞝㍤ࠊⷧ⩚኱ᶞࠊᐑୗⰾ᫂ࠊ
ࠕど⥺ࢆ⏝࠸ࡓ 1 ḟඖ࣏࢖ࣥࢸ࢕ࣥࢢ࡟࠾ࡅࡿ 1 ḟࢧࢵ࣮࢝ࢻ࢚࣮ࣛ⋡ࡢࣔࢹࣝ໬ࠖࠊ᝟ሗฎ⌮Ꮫ఍ㄽᩥㄅࠊVol. 63, issue. 2, pp. 413–423,
2021.
 㟷 ᮌ ೺ ୍
1. Kenichi Aoki, Joe Yuichiro Wakano, “Hominin forager technology, food sharing, anddiet breadth”, Theoretical Population Biology 144 ᕳ, pp. 37–48.
  ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊ⏣୰ 㤶ὠ⏕ࠊΎỈ ඞᙪࠊᒣ⏣ ᾈᖹࠊᒣ⩚ ᩍᩥࠊࠕࢱࢢࣛࢢࣅ࣮ࡢᏛ⩦ᣦᑟィ⏬ࡢ STEAM ໬࡟ࡼࡿࣃࣇ࢛࣮࣐ࣥࢫྥୖ̿ᑠᏛᰯࠕయ⫱ࠖᤵᴗ࡟࠾ࡅࡿ⟬ᩘ࣭ࣉࣟࢢ࣑ࣛࣥࢢⓗᛮ⪃ᑟධࡢຠᯝ̿ࠖ
ࠊࢫ࣏࣮ࢶࣃࣇ࢛࣮࣐ࣥࢫᏛ఍ࠊ14 ᕳ, pp. 45-59⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1. Takashi Amemiya and Tomohiko Yamaguchi, “Oscillations and dynamic symbiosis
in  cellular metabolism in cancer”, Frontiers in Oncology, 12: 783908 (2022).
(https://doi.org/10.3389/fonc.2022.783908)
2. Takashi Amemiya, Kenichi Shibata, Masatoshi Watanabe, Satoshi Nakata,Kazuyuki  Nakamura, Tomohiko Yamaguchi, “Glycolytic oscillations in cancer
cells”, McClintock P. and Stefanovska A. Eds. in Physics of Biological Oscillations,
Springer, pp. 245-259 (2021)
3. Petteri Kettunen, Do Sung Huh, István Szalai, Tomohiko Yamaguchi, “Revival
Oscillations in a Closed Bromate-1, 4-Cyclohexanedione-Acid System with Ferroin”,
Advanced Theory and Simulations, 4, 2100277(1-6) (2021). ┦ ⃝

Ᏺ

1. D. Koizumi, K. Suzuki, R. Togawa, K. Yasui, K. Iohara, M. Honda, and M. Aizawa,

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press (https://doi.org/10.1007/s10856-022-06656-5)
2. S. Okitsu, T. Yokota, and M. Aizawa, “Effect of ball-milling treatment on
sinterabiility of hydroxyapatite ceramics including bone minerals”, Phosphorus Res.
Bull., 38 (2022) in press
3. 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
4. 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, 230-240(2022).; DOI:
10.1080/21870764.2022.2035488
5. 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, 49-57(2022).;
DOI: 10.1080/21870764.2021.2006877
6. 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, 65-73(2022).;https://www.jstage.jst.go.jp/article/jcersj2/130/1/130_21108/_article
7. K. Suzuki, J. Fukasawa, M. Miura, L. P. Nian, T. Matsuura, M. Honda, and M.
Aizawa, “Influence of culture period on the osteoblast differentiation of tissueengineered bone constructed by apatite fiber scaffold using radial-flow typebioreactor”, Int. J. Mol. Sci., 22, 13080(2021).; https://doi.org/10.3390/ijms222313080
8. P. N. Lim, Z. Wang, S. Y. Tong, B. Ho, W. Wang, M. Aizawa, Z. Yang, and E. S. Thian,“Silver, silicon co-substituted hydroxyapatite modulates bacteria-cell competition forenhanced osteogenic function”, Biomed. Mater., 16, 055018(2021).;https://doi.org/10.1088/1748-605X/ac1c62
9. A. Ando, M. Kamikura, Y. Takeoka, M. Rikukawa, K. Nakano, M. Nagaya, H.
Nagashima, and M. Aizawa, “Bioresorbable porous ǃ-tricalcium phosphate chelatesetting cements with poly lactic-co-glycolic acid particles as pore-forming agent:fabrication, material properties, cytotoxicity, and in vivo evaluation”, Science andTechnology of Advanced Materials (STAM), 22, 511-521(2021).;https://doi.org/10.1080/14686996.2021.1936628
10. M. Ueda, T. Yokota, M. Honda, P. N. Lim, N. Osaka, M. Makita, Y. Nishikawa, T.
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68via ultrasonic spray for effective antibacterial efficacy and sustained release”,
Materials Science & Engineering C, 125 (2021) 112083.
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prevents biofilm formation and implantဩassociated infection”, Scientific Reports, 11:3602 (2021). (https://doi.org/10.1038/s41598-021-82992-w)
12. Y. Kameda, M. Aizawa, T. Sato, and M. Honda, “Zoledronic Acid-/RDGHG ǃ-TCP
Inhibits Tumor Proliferation and Osteoclast Activation: Development of a Functional
Bone Substitute for an Efficient Osteosarcoma Treatment”, Int. J. Mol. Sci., 22(4),1889 (2021).
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1. Setiamarga DHE, Hirota K, Yoshida MA, Takeda Y, Kito K, Ishikawa M, Shimizu K,
Isowa Y, Ikeo K, Sasaki T, Endo K. “Hydrophilic Shell Matrix Proteins of Nautilus
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1. Nobuhiko J. Suematsu, Satoshi Nakata, “Instability of the Homogeneous
Distribution of Chemical Waves in the Belousov-Zhabotinsky Reaction”,
MATERIALS 14(20) 2021 ᖺ 10 ᭶
2. Nobuhiko J. Suematsu, Yoshihito Mori, Takashi Amemiya, Satoshi Nakata“Spontaneous Mode Switching of Self-Propelled Droplet Motion Induced by a Clock
Reaction in the Belousov-Zhabotinsky Medium”, JOURNAL OF PHYSICALCHEMISTRY LETTERS 12(31) 7526-7530 2021 ᖺ 8 ᭶
3. Nobuhiko J. Suematsu, Junpei Iwamoto, Yuya Ishii, Akira Yamamoto, ͆Dendrite
Pattern Formation of Sodium Chloride Crystal͇, MATERIALS 14(16) 2021 ᖺ 8 ᭶
4. Masakazu Kuze, Mari Horisaka, Nobuhiko J. Suematsu, Takashi Amemiya, Oliver
Steinbock, Satoshi Nakata, “Switching between Two Oscillatory States Dependingon the Electrical Potential”, JOURNAL OF PHYSICAL CHEMISTRY B 125(14)3638-3643 2021 ᖺ 4 ᭶69 ᮅ ಴ ᾈ ୍
1. Kurumi Ikawa, Amiko Aizawa, Taisuke Banno, Miyuki Fujishiro, Shoichi Yahagi,
Akihiro Kuroda, Kouichi Asakura, “New in vitro SPF Evaluation Method for
Hydrophilic Sunscreen Samples”, Journal of Oleo Science, 71 ᕳࠊ2 ྕࠊpp. 321–331
2. Takanori Kondo, Chihiro Yasui, Taisuke Banno, Kouichi Asakura, Tokuma Fukuoka,
Kazunori Ushimaru, Maito Koga, Hiroyuki Minamikawa, Azusa Saika, Tomotake
Morita, Daisuke Takahashi, Kazunobu Toshima, “Self-assembling Properties andRecoveryEffectson

Damaged

Skin

Cells

of

ChemicallySynthesized

Mannosylerythritol Lipids”, ChemBiochemChem, 23 ᕳࠊ2 ྕࠊe2021006
3. Daichi Sawada, Kouichi Asakura, Taisuke Banno, “Pathway-dependent Phase
Transitions of Supramolecular Self-assemblies Containing Cationic Amphiphiles with
Azobenzene and Disulfide Groups”, Chemistry-A European Journal, 27 ᕳࠊ55 ྕࠊpp.
13840–13845
4. Shoji Takekawa, Miwa Ohara, Taisuke Banno, Kouichi Asakura, “How to Control
Powder Alignment to Maximize Functionality and Performance of Color Cosmetics
and Sunscreen”, Journal of Oleo Science, 70 ᕳ, 8 ྕ, pp. 1081–1091

 ᓥ  ᘯ ᖾ
1. Yuri Akiba, Aika Takashima, Akio Inoue, Hiroshi Ishidaira, and Hiroyuki Shima,“Geometric attributes of polygonal crack patterns in columnar joints”, Earth andSpace Science, 8, 2020EA001457
2. Yuri Akiba, Aika Takashima, and Hiroyuki Shima, “Universal fluctuation ofpolygonal crack geometry in solidified lava”, Physical Review E 104, 025009
3. Akio Inoue, Motohiro Sato, and Hiroyuki Shima, “A new taper index based on formfactor: Application to three bamboo species (Phyllostachys spp.)”, European Journalof Forest Research 140, pp.1533–1542
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1. Fukunaga K., Tanji M., Hanzawa N., Kuroda H., Inui M., “Protocadherin-1 isexpressed in the notochord of mouse embryo but is dispensable for its formation”,
Biochem Biophys Rep. 2021 Jun ;27:101047. doi: 10.1016/j.bbrep.2021.101047
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1. Maejima T, Tsuno Y, Miyazaki S, Tsuneoka Y, Hasegawa E, Islam MT, Enoki R,
Nakamura TJ, Mieda M., “GABA from vasopressin neurons regulates the time at70

which suprachiasmatic nucleus molecular clocks enable circadian behavior”, Proc
Natl Acad Sci U S A. 118: e2010168118. (2021) doi: 10.1073/pnas.2010168118.
2. Miyazaki S, Tahara Y, Colwell CS, Block GD, Nakamura W, Nakamura TJ, “Chronic
methamphetamine uncovers a circadian rhythm in multiple-unit neural activity inthe dorsal striatum which is independent of the suprachiasmatic nucleus”, Neurobiol
Sleep Circadian Rhythms. 11: 100070 (2021) doi: 10.1016/j.nbscr.2021.100070.
3. Sugiyama M, Nishijima I, Nakamura W, Nakamura TJ, “Secretin receptor-deficient
mice exhibit robust food anticipatory activity”, Neurosci Lett. 772: 136462 (2021) doi:
10.1016/j.neulet.2022.136462
4. Oda Y, Takasu NN, Ohno SN, Shirakawa Y, Sugimura M, Nakamura TJ, Nakamura
W, “Role of heterozygous and homozygous alleles in cryptochrome-deficient mice”,
Neurosci Lett. 772: 136415 (2021) doi: 10.1016/j.neulet.2021.136415.
5. Niiro A, Ohno SN, Yamagata KA, Yamagata K, Tomita K, Kuramoto E, Oda Y,
Nakamura TJ, Nakamura W, Sugimura M, “Diurnal Variation in Trigeminal Pain
Sensitivity in Mice”, Front Neurosci. 15: 703440 (2021)
doi: 10.3389/fnins.2021.703440.
6. Vu CHV, Kawashima M, Nakamura W, Nakamura TJ, Tsubota K, “Circadian clock
regulates tear secretion in the lacrimal gland”, Exp Eye Res 206: 108524. (2021) doi:
10.1016/j.exer.2021.108524.
7. Michel S, Nakamura TJ, Meijer JH, Colwell CS., “Electrophysiological Approaches toStudying the Suprachiasmatic Nucleus”, Methods Mol Biol. 2130: 303-324. (2021) doi:
10.1007/978-1-0716-0381-9_23.
8. Myung J, Nakamura TJ, Jones JR, Silver R, Ono D, “Editorial: Development of
Circadian Clock Functions”, Front Neurosci. 15: 735007 (2021)
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1. Sajjad Hossain, Md.

Manarul Haque, M. Humayun Kabir, M. Osman Gani,

Sahabuddin Sarwardi, “Complex spatiotemporal dynamics of a harvested preypredator model with Crowley-Martin response function”, Results in Control andOptimization, 100059,2021 https://doi.org/10.1016/j.rico.2021.100059
2. M. Humayun Kabir, M. Osman Gani, “Numerical bifurcation analysis and patternformation in a minimal reaction-diffusion model for vegetation”, Journal of
Theoretical Biology 536, 2022, 1100997
3. M. Humayun Kabir, M. Osman Gani, Shajib Mandal and M. Haider Ai Biswas,“Mathematical Prediction to Combat COVID-19 in Bangladesh by Minimizing theMovement Tendency.” appear in Journal of Applied Nonlinear Dynamics (2022)71 ᚨ Ọ ᪫ ᑗ
1. Kazue Suzuki, Masaki Shimomura, Kazuyuki Nakamura, Naohiko Hirasawa,
Hironori Yabuki, Takashi Yamanouchi, Terumasa Tokunaga, “Identifying Snowfall
Clouds at Syowa Station, Antarctica via a Convolutional Neural Network”,
Advances in Artificial Intelligence - Selected Papers from the Annual Conference ofJapanese Society of Artificial Intelligence (JSAI 2020), DOI㸸10.1007/978-3-03073113-7_7
2. Shun Imajo, Masahito Nosé, Mari Aida, Haruhisa Matsumoto, Nana Higashio,
Terumasa Tokunaga, Ayako Matsuoka, “Signal and Noise Separation from Satellite
Magnetic Field Data through Independent Component Analysis: Prospect of Magnetic
Measurements without Boom and Noise Source Information”, Journal of GeophysicalResearch: Space Physics, 126 (5), 2021
3. Ryoya Katafuchi, Terumasa Tokunaga, “Image-Based Plant Disease Diagnosis with
Unsupervised Anomaly Detection Based on Reconstructability of Colors”, Proceedingsof International Conference on Image Processing and Vision Engineering, 1, pp.112–
120, 2021, DOI㸸10.5220/0010463201120120
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1. Masayo Inoue and Kunihiko Kaneko, “Entangled gene regulatory networks withcooperative

expression

endow robust

adaptive

responses

tounforeseen

environmental changes”, Physical Review Research, 3(3), 033183 (2021)
2. 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, S001-S011
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1. Kettunen, P., Huh, D.S., Szalai, I. and Yamaguchi, T., “Revival Oscillations in a
Closed Bromate-1,4-Cyclohexanedione-Acid System with Ferroin”, Adv. Theory
Simul., 4: 2100277. https://doi.org/10.1002/adts.202100277
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1. Shinobu Nakanishi, Risa Kamezono, Masashi Nakatani M, Mitsuhiro Denda,“Comprehensive analysis of elemental distribution in human skin using laser
ablation inductively coupled plasma mass spectrometry”, Skin Res Tech 27 ᕳ㻌 4 ྕ
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2. Yuki Umino, Sari Ipponjima, Mitsuhiro Denda, “Polyoxyethylene / polyoxypropylene
dimethyl ether (EPDME) random copolymer improves lipid structural ordering instratum corneum of an epidermal-equivalent model as seen by two-photon
microscopy”, Skin Res Tech 27 ᕳ 4 ྕ pp.632–638
3. Shinobu Nakanishi, Mio Makita, Mitsuhiro Denda, “Effects of trans-2-nonenal andolfactory masking odorants on proliferation of human keratinocytes”, Biochem
Biophys Res Commun 548 ᕳ pp.1–6
4. Junichi Kumamoto, Koji Fujimoto, Yasuaki Kobayashi, Kota Ohno, Masaharu
Nagayama, Mitsuhiro Denda. “Substrate membrane bearing close-packed array of
micron-level pillars incrassates air-exposed three-dimensional epidermal equivalentmodel”, Skin Res Tech 27 ᕳ 5 ྕ pp. 863–870
5. Kota Ohno, Yasuaki Kobayashi, Masaaki Uesaka, Takeshi Gotoda, Mitsuhiro Denda,
Hideyuki Kosumi, Mika Watanabe, Ken Natsuga, Masaharu Nagayama, “Acomputational model of the epidermis with the deformable dermis and its application
to skin diseases”, Sci Rep 11 ᕳ 13234
7.1.2 ㄽᩥ㸦ᰝㄞ࡞ࡋ㸭ᢞ✏୰㸧ᇶ┙ᩘ⌮㒊㛛 ᚋ ⸨ ᅄ 㑻
1. N. Endo and S. Goto, “A criterion for reflexivity of modules”, arxiv.org/abs/2112.02258.
2. N. Endo, S. Goto, S.-i. Iai, and N. Matsuoka, “When are the rings I:I Gorenstein?”,arXiv:2111.13338.
3. N. Endo, S. Goto, S.-i. Iai, and N. Matsuoka, “Ulrich ideals in the ring k[[t5, t11]]”,
arxiv.org/abs/2111.01085.
4. N. Endo and S. Goto, “Ulrich ideals in numerical semigroup rings of small
multiplicity”, arxiv.org/abs/2111.00498.
 ⯚ ᮌ ┤ ஂ
1. T. Funaki, “Hydrodynamic limit and stochastic PDEs related to interface motion”,
Proc. Int. Cong. Math. 2022, EMS Press, DOI 10.4171/ICM2022/26
 ྜྷ ⏣ ೺ ୍
1. Tomohiro Okuma, Kei-ichi Watanabe, Ken-ichi Yoshida, “Strongly elliptic ideal andthe core of ideals” , ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ሗ࿌㞟 ᯇ ᒸ ┤ அ
1. Naoki Endo, Shiro Goto, Shin-ichiro Iai, Naoyuki Matsuoka, “Ulrich ideals in thering k[[t5, t11]], arXiv:2111.01085.

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2. Naoki Endo, Shiro Goto, Shin-ichiro Iai, Naoyuki Matsuoka, “When are the rings I:I
Gorenstein?”, arXiv:2111.13338
 㧗 ᶫ  ு
1. Kaito Kimura, Yuya Otake, Ryo Takahashi, “Vanishing of Ext modules over CohenMacaulay rings”, Proceedings of the 53rd Symposium on Ring Theory and
Representation Theory, 138--142, Symp. Ring Theory Represent. Theory Organ.
Comm., Osaka, 2022.
2. 㧗ᶫ ுࠊࠕᨭ㓄ⓗᒁᡤ⎔࡜㒊ศᅪศ㢮ࠖࠊ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ሗ࿌㞟 (ฟ∧Ỵᐃ῭)
3. ᮌᮧ ᾏΏࠊ኱➉ ඃஓࠊ㧗ᶫ ுࠊ
ࠕCohen-Macaulay ⎔࡟ᑐࡍࡿ Auslander-Reiten ண᝿ࠖࠊ ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ሗ࿌㞟 (ฟ∧Ỵᐃ῭) ሯ ᮏ ᝆ ᬦ
1. Yuki Tsukamoto, “Convergence of the Allen-Cahn equation with transport term in abounded domain”, https://arxiv.org/abs/2202.00819⌧㇟ᩘ⌮㒊㛛 ྥ Ẋ ᨻ ⏨1. Masao Mukaidono, “New Safety Technology Leads the Next Social Value”, Keynote
speech 10th International Conference on Safety of Industrial Automated Systems,
Online Conference, 2021-6-6
2. Maeda I., Dohi M., Kubota A., Takeda S., Kajiya T., Mukaidono M., Fujita T, “NewGlobal Trends in Safety and Anshin Innovated by Technology and Management, andInitiative to Establish the Framework of International Standardization”, 10th
International Conference on Safety of Industrial Automated Systems, Online
Conference, 2021-6-6
3. Ariyama M., Tochihara M., Inoue Y., Sagawa K., Fujita T., Mukaidono M, “Safety
Officer (SO) Certification System targeting at the management level andadministrative staff relevant to the safety”, 10th International Conference on Safetyof Industrial Automated Systems, Online Conference, 2021-6-6
4. Masao Mukaidono, “Application Examples of “Collaborative Safety/Safety2.0” inVarious Industries as a Holistic and Dynamic Approach to Safety”, the XXII World
Congress on Safety and Health at Work, 2021-9-22
5. ྥẊᨻ⏨ࠊࠕᶵᲔタഛࡢᏳ඲ࡣࠊ࡝ࡇ࡟ྥ࠿࠺ࡢ࠿㹼ᶵᲔᏳ඲ࡢ㐣ཤࠊ⌧ᅾࠊᮍ᮶㹼ࠖࠊ࣎࢖ࣛ◊✲ࠊNo.426, pp.20-27, ᪥ᮏ࣎࢖ࣛ༠఍ࠊ2021 ᖺ 4 ᭶
6. ྥẊᨻ⏨ࠊࠕປാᏳ඲⾨⏕ࡢୡ⏺ⓗືྥ࡜ࣅࢪ࣭ࣙࣥࢮࣟάືࠖ
ࠊ⁐᥋ᢏ⾡ࠊ
Vol.69, No.7ࠊ
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7. ྥẊᨻ⏨ࠊࠕಖ඲࡜࠸࠺ᴫᛕࡣࠊᐇࡣ࠿࡞ࡾ῝㐲࡛࠶ࡿࠖࠊᕳ㢌ゝ ಖ඲Ꮫ Vol. 20-3 ᪥ᮏಖ඲Ꮫ఍ࠊ2021 ᖺ 9 ᭶
8. ྥẊᨻ⏨ࠊࠕࢥࣟࢼᑐ⟇࡟࠾ࡅࡿྛࢫࢸ࣮ࢡ࣍ࣝࢲ࣮ࡢᙺ๭࣮Ᏻ඲Ꮫ࠿ࡽࡢどⅬ࣮ࠖࠊࢭ࢖ࣇࢸ࢕ࢲ࢖ࢪ࢙ࢫࢺࠊVol.67, No.11,pp.2-8,᪥ᮏಖᏳ⏝ရ༠఍ࠊ 2021 ᖺ 11 ᭶
9. ྥẊᨻ⏨ࠊࠕປാᏳ඲⾨⏕ࡢ᪂₻ὶࠕVISION ZEROࠖVISION ZERO SUMMIT
JAPAN2022 㛤ദ࡟ࡘ࠸࡚ࠖࠊᏳ඲࡜೺ᗣࠊVol.23, No.1, pp.95-97, ୰ኸປാ⅏ᐖ㜵Ṇ༠఍ࠊ2022 ᖺ 1 ᭶
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1. ᒣᮏ㄃ኈࠊ஭ฟ㈗ᙪࠊ୰ᒣᏹᖾࠊୗᮧᖾ἞ࠊୖ㔝ᑗᚿࠊஂ⏣἞ಙࠊᲴ⏣㯞⨾ࠊᰠᓮᬛᗈࠊ
㧗ᔱᝆຍ㔛ࠊ౫⏣᠇ࠊ
ࠕຍ㏿ᗘࢹ࣮ࢱ࣮ࣟ࢞ࢆ⏝࠸ࡓ㣫⫱ື≀ࡢ⾜ືࣔࢽࢱࣜࣥࢢࡢヨࡳࠖࠊື≀ᅬỈ᪘㤋㞧ㄅ 63(3): 51̽65
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1. ᑠ⏣ษ೺ኴࠊࠕ♫఍࡟࠾ࡅࡿࢩ࣑࣮ࣗࣞࢩࣙࣥࡢά⏝࡜ࡑࡢព⩏ 㹼ឤᰁ⪅ᩘࡢண ࢩ࣑࣮ࣗࣞࢩࣙࣥࢆ㢟ᮦ࡟ࡋ࡚㹼ࠖᑓಟ኱Ꮫ⮬↛⛉Ꮫ◊✲ᡤᡤሗࠊNo.103 p.57-63 (2022)
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1. ⏣㑔❶ὒࠊⲨᕝ㐓ேࠊᏳ㐩⪷ࠊఀ⸨㝧୍ࠊࠕ඲ᒙ㞷ᔂࡢほ ஦౛ࢆ⏝࠸ࡓ㞷ᔂࣔࢹࣝࡢࣃ
࣓࣮ࣛࢱỴᐃ࡜ࡑࡢ㐺ᛂᛶࠖࠊᮾ໭ࡢ㞷࡜⏕άࠊ36ࠊ3-8
 㜿 㒊  ⥤1. 㜿㒊 ⥤ࠊⴗཎ ୍㑻ࠊࠕ᭷㝈せ⣲ἲ࡟ࡼࡿ㐽㡢≉ᛶ ࢩ࣑࣮ࣗࣞࢩࣙࣥᢏ⾡ࡢᢡ⣬ࢥ࢔࡬ࡢᛂ⏝ࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
2. 㜿㒊⥤ࠊᒇ௦᫓ᶞࠊⴗཎ୍㑻ࠊࠕ᭷㝈せ⣲ἲࢆ⏝࠸ࡓ㐽㡢ࢩ࣑࣮ࣗࣞࢩࣙࣥ㸦ᆶ┤ࢥ࢔㧗ࡉ࡟ࡼࡿ᭱㐺໬᳨ウ㸧ࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠊㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 13–17 ᪥
3. 㜿㒊⥤ࠊᒇ௦᫓ᶞࠊⴗཎ୍㑻ࠊࠕィ⟬ຊᏛ᥼⏝㧗⢭ᗘ㧗ຠ⋡㐽㡢ホ౯ᢏ⾡ࡢ㛤Ⓨࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021
ᖺ 9 ᭶ 21–23 ᪥75 Ᏻ 㒊 ༤ ᯞ
1. Ᏻ㒊༤ᯞࠊࣝ࢖ࢫ ࢹ࢕࢔ࢦࠊ༡⏿ ῟ྐࠊⴗཎ୍㑻ࠊࠕᣑᙇࣛࣉࣛࢫኚ᥮ᆺᶵᲔᏛ⩦࡟ࡼࡿ⮬ື㐠㌿㌴࡜ࢻࣛ࢖ࣂ࣮ࡢ༠ㄪไᚚ࡟㛵ࡍࡿ୍⪃ᐹࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥ ᓮ ㇂ ᫂ ᜨ
1. ᓮ㇂᫂ᜨࠊⴗཎ ୍㑻ࠊࠕᢡ␚ࡳ⨁࡟㛵ࡍࡿ᳨ウࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண
✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
2. ᓮ㇂᫂ᜨࠊⴗཎ୍㑻ࠊࠕᢡ␚⨁ࡢ᳨ウࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference
2021,ㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 13–17 ᪥ బࠎᮌῄᜨ
1. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ࡟╔┠ࡋࡓᢡ⣬ᵓ㐀ࡢ᣺ືไᚚࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
2. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ᪂ࡋ࠸఩┦᭱㐺໬ἲࡢ㛤Ⓨ࡜ᢡ⣬㍺㏦⟽࡬ࡢ㐺⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠊㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖
ࣥࠊ 2021 ᖺ 9 ᭶ 13–17 ᪥
3. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ᪂ࡋ࠸᭱㐺໬ἲࡢ㛤Ⓨ࡜㍺㏦⟽࡬ࡢ㐺⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34
ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥ ᒣ ᓮ ᱇ Ꮚ
1. ᒣᓮ᱇Ꮚࠊࢹ࢕࢔ࢦ ࣝ࢖ࢫࠊⴗཎ୍㑻ࠊ“Development of digital technology to eliminate
the unnaturalness of fanning two-dimensional photographs and paintings”, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
2. ᒣᓮ᱇Ꮚࠊࣝ࢖ࢫ ࢹ࢕࢔ࢦࠊⴗཎ୍㑻ࠊࠕ஧ḟඖࡢ෗┿࣭⤮⏬࡞࡝ࢆᡪ࡟ࡍࡿ㝿ࡢ୙⮬↛ࡉࢆゎᾘࡍࡿࢹ࢕ࢪࢱࣝᢏ⾡ࡢ㛤ⓎɆᾋୡ⤮࡬ࡢ㐺⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬
ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥ ᳿  㝧
1. ᳿ 㝧ࠊ㉿ ᕼ⚘ࠊⴗཎ ୍㑻ࠊࠕᢡ⣬ᵓ㐀ࢆྍ⬟࡜ࡍࡿ㒊ศຍ⇕᤟ࡌࡾຍᕤἲࡢ≉ᚩࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
2. ᳿㝧ࠊ㉿ᕼ⚘ࠊᏍ࿊ᾏࠊᡞ಴┤ࠊⴗཎ୍㑻ࠊࠕࣇ࢛࣮࣒ᮦᩱࢆ඘ሸࡋࡓ஧㔜ᵓ㐀ࡢ⾪ᧁ࢚ࢿࣝࢠ࣮྾཰≉ᛶࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠊㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 13–17 ᪥ ⠛ ⏣ ῟ ୍
1. ࣝ࢖ࢫ࣭ࢹ࢕࢔ࢦࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕษࡾ⣬ࣁࢽ࣒࢝ࢆ⏝࠸ࡓ᪂ࡋ࠸࣓ࢱ࣐ࢸࣜ࢔
ࣝࡢ⏕ᡂࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥ ᡞ಴ ┤1. ᳿㝧ࠊ㉿ᕼ⚘ࠊᏍ࿊ᾏࠊᡞ಴┤ࠊⴗཎ୍㑻ࠊࠕࣇ࢛࣮࣒ᮦᩱࢆ඘ሸࡋࡓ஧㔜ᵓ㐀ࡢ⾪ᧁ࢚ࢿࣝࢠ࣮྾཰≉ᛶࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠊㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 13–17 ᪥76ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ࡟╔┠ࡋࡓᢡ⣬ᵓ㐀ࡢ᣺ືไᚚࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
2. ᓮ㇂᫂ᜨࠊⴗཎ୍㑻ࠊࠕᢡ␚ࡳ⨁࡟㛵ࡍࡿ᳨ウࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
3. ᒣᓮ᱇Ꮚࠊࢹ࢕࢔ࢦ ࣝ࢖ࢫࠊⴗཎ୍㑻ࠊ“Development of digital technology to eliminate
the unnaturalness of fanning two-dimensional photographs and paintings”, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
4. ᳿ 㝧ࠊ㉿ ᕼ⚘ࠊⴗཎ୍㑻ࠊࠕᢡ⣬ᵓ㐀ࢆྍ⬟࡜ࡍࡿ㒊ศຍ⇕᤟ࡌࡾຍᕤἲࡢ≉ᚩࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
5. 㜿㒊 ⥤ࠊⴗཎ୍㑻ࠊࠕ᭷㝈せ⣲ἲ࡟ࡼࡿ㐽㡢≉ᛶ ࢩ࣑࣮ࣗࣞࢩࣙࣥᢏ⾡ࡢᢡ⣬ࢥ࢔࡬ࡢᛂ⏝ࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
6. ᓮ㇂᫂ᜨࠊⴗཎ୍㑻ࠊࠕᢡ␚⨁ࡢ᳨ウࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference
2021 ㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 13–17 ᪥
7. ᳿㝧ࠊ㉿ᕼ⚘ࠊᏍ࿊ᾏࠊᡞ಴┤ࠊⴗཎ୍㑻ࠊࠕࣇ࢛࣮࣒ᮦᩱࢆ඘ሸࡋࡓ஧㔜ᵓ㐀ࡢ⾪ᧁ࢚ࢿࣝࢠ࣮྾཰≉ᛶࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠊㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 13–17 ᪥
8. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ᪂ࡋ࠸఩┦᭱㐺໬ἲࡢ㛤Ⓨ࡜ᢡ⣬㍺㏦⟽࡬ࡢ㐺⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠊㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖
ࣥࠊ 2021 ᖺ 9 ᭶ 13–17 ᪥
9. 㜿㒊⥤ࠊᒇ௦᫓ᶞࠊⴗཎ୍㑻ࠊࠕ᭷㝈せ⣲ἲࢆ⏝࠸ࡓ㐽㡢ࢩ࣑࣮ࣗࣞࢩࣙࣥ㸦ᆶ┤ࢥ࢔㧗ࡉ࡟ࡼࡿ᭱㐺໬᳨ウ㸧ࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠊㅮ₇ண✏㞟㟁Ꮚ∧ No.524ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 13–17 ᪥
10. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ᪂ࡋ࠸᭱㐺໬ἲࡢ㛤Ⓨ࡜㍺㏦⟽࡬ࡢ㐺⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34
ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥
11. 㜿㒊⥤ࠊᒇ௦᫓ᶞࠊⴗཎ୍㑻ࠊࠕィ⟬ຊᏛ᥼⏝㧗⢭ᗘ㧗ຠ⋡㐽㡢ホ౯ᢏ⾡ࡢ㛤Ⓨࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021
ᖺ 9 ᭶ 21–23 ᪥
12. ᒣᓮ᱇Ꮚࠊࣝ࢖ࢫ ࢹ࢕࢔ࢦࠊⴗཎ୍㑻ࠊࠕ஧ḟඖࡢ෗┿࣭⤮⏬࡞࡝ࢆᡪ࡟ࡍࡿ㝿ࡢ୙⮬↛ࡉࢆゎᾘࡍࡿࢹ࢕ࢪࢱࣝᢏ⾡ࡢ㛤ⓎɆᾋୡ⤮࡬ࡢ㐺⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬
ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥
13. ࣝ࢖ࢫ࣭ࢹ࢕࢔ࢦࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕษࡾ⣬ࣁࢽ࣒࢝ࢆ⏝࠸ࡓ᪂ࡋ࠸࣓ࢱ࣐ࢸࣜ࢔
ࣝࡢ⏕ᡂࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥
14. Ᏻ㒊༤ᯞࠊࣝ࢖ࢫ ࢹ࢕࢔ࢦࠊ༡⏿ ῟ྐࠊⴗཎ୍㑻ࠊࠕᣑᙇࣛࣉࣛࢫኚ᥮ᆺᶵᲔᏛ⩦࡟ࡼࡿ⮬ື㐠㌿㌴࡜ࢻࣛ࢖ࣂ࣮ࡢ༠ㄪไᚚ࡟㛵ࡍࡿ୍⪃ᐹࠖࠊ ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥

77 Diago, Luis
1. ᒣᓮ᱇Ꮚࠊࢹ࢕࢔ࢦ ࣝ࢖ࢫࠊⴗཎ୍㑻ࠊ“Development of digital technology to eliminate
the unnaturalness of fanning two-dimensional photographs and paintings”, ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ண✏㞟ࠊ2021 ᖺ 9 ᭶ 7–9 ᪥
2. ᒣᓮ᱇Ꮚࠊࣝ࢖ࢫ ࢹ࢕࢔ࢦࠊⴗཎ୍㑻ࠊࠕ஧ḟඖࡢ෗┿࣭⤮⏬࡞࡝ࢆᡪ࡟ࡍࡿ㝿ࡢ୙⮬↛ࡉࢆゎᾘࡍࡿࢹ࢕ࢪࢱࣝᢏ⾡ࡢ㛤ⓎɆᾋୡ⤮࡬ࡢ㐺⏝ࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬
ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥
3. ࣝ࢖ࢫ࣭ࢹ࢕࢔ࢦࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕษࡾ⣬ࣁࢽ࣒࢝ࢆ⏝࠸ࡓ᪂ࡋ࠸࣓ࢱ࣐ࢸࣜ࢔
ࣝࡢ⏕ᡂࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥
4. Ᏻ㒊༤ᯞࠊࣝ࢖ࢫ ࢹ࢕࢔ࢦࠊ༡⏿῟ྐࠊⴗཎ୍㑻ࠊࠕᣑᙇࣛࣉࣛࢫኚ᥮ᆺᶵᲔᏛ⩦࡟ࡼࡿ⮬ື㐠㌿㌴࡜ࢻࣛ࢖ࣂ࣮ࡢ༠ㄪไᚚ࡟㛵ࡍࡿ୍⪃ᐹࠖࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)ࠊㅮ₇ண✏㞟㟁Ꮚ∧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 21–23 ᪥ᩥ⌮⼥ྜ◊✲㒊㛛 ୰ᯘ┿⌮Ꮚ1. ୰ᯘ┿⌮Ꮚࠊࠕ⮬ື㐠㌿ࡢ♫఍ཷᐜᛶ࡜ಖ㝤ࡢᙺ๭-ࣞ࣋ࣝ 4 ࢆぢᤣ࠼ࡓᦆᐖಖ㝤఍♫ࡢ೔⌮ⓗㄢ㢟-ࠖࠗ⮬ື㌴ᢏ⾡࠘
ࠊVol.75ࠊNo.11ࠊpp.102-108ࠊ2021 ᖺࠊ⮬ື㌴ᢏ⾡఍ ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊ
ࠕ๰㐀ᛶࡢẸ୺໬᫬௦ : 21 ୡ⣖ࢆ㌍ືࡉࡏࡿ͆ࣉࣞ࢖ࣇࣝ STEAM͇ࡢဴᏛࠖࠊࢥࣥࣆ࣮ࣗࢱ&࢚ࢹࣗࢣ࣮ࢩࣙࣥ / CIEC ఍ㄅ๰ห‽ഛྕ⦅㞟ጤဨ఍ ⦅ࠊ51 ᕳࠊ
pp. 109–111
2. ୰ᓥࡉࡕᏊࠊ
ࠕ21 ୡ⣖ࡣ๰㐀ᛶࡢẸ୺໬᫬௦㸸㡢ᴦࡀ࿧ࡧぬࡲࡍ๰㐀ࡢຊࠥࡍ࡭࡚ࡢே
ࡢ୰࡟╀ࡿస᭤ᐙ࣭₇ዌᐙࡢྍ⬟ᛶࢆࡦࡽࡃࠥࠖ
ࠊ㡢ᴦᩥ໬ࡢ๰㐀㸦CMC㸧㟁Ꮚ∧ࠊ18 ᕳ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᮅ ಴ ᾈ ୍

1. ᮅ಴ᾈ୍ࠊ⸨௦⨾᭷⣖ࠊ▮సᙲ୍ࠊ㯮⏣❶⿱ࠊࠕࢧࣥࢫࢡ࣮ࣜࣥ๣ࡢ SPF

ᐃࡢࡓࡵࡢ᪂つ࡞ in vitro ἲࡢᥦ᱌ࠖࠊFRAGRANCE JOURNALࠊ50 ᕳࠊ8 ྕࠊpp. 19–25
 ୰ ᮧ Ꮥ ༤

1. ୰ᮧᏕ༤ࠊ㧗㡲ዉࠎࠊ୰ᮧ΅ࠊࠕ㞤ᛶ⏕Ṫᶵᵓ࡜ᴫ᪥ࣜࢬ࣒ࠖ
ࠊ╧╀་⒪ 15㸸281௅289㸪2021
 ⷜ  ෤ 㐲

1. Matthieu Alfaro, Dongyuan Xiao, “Lotka-Volterra competition-diffusion system: thecritical competition case”, https://doi.org/10.48550/arXiv.2109.15074

78

2. Chang-Hong Wu, Dongyuan Xiao, Maolin Zhou, “Sharp estimates for the spreading
speeds of the Lotka-Volterra competition-diffusion system: the strong-weak type”,
https://doi.org/10.48550/arXiv.2201.04389
7.1.3 ⴭ᭩ᇶ┙ᩘ⌮㒊㛛 Ἑ 㔝 ಇ ୔
1. ࠕ᭤⋡࡜ࢺ࣏ࣟࢪ࣮ - ᭤㠃ࡢᗄఱ࠿ࡽ✵㛫ࡢ࠿ࡓࡕ࡬ࠖ
ࠊᮾி኱Ꮫฟ∧఍ࠊ323 ࣮࣌
ࢪࠊ2021 ᖺ
2. ࠕ⤌ࡳࡦࡶࡢᩘ⌮ ᪂⿦∧ࠖࠊ᪥ᮏホㄽ♫ࠊ198 ࣮࣌ࢪࠊ2022 ᖺ⌧㇟ᩘ⌮㒊㛛 ▮ ᓮ ᡂ ಇ
1. ࠕ᪂ࡋ࠸ᚤ✚ศ ᨵゞ➨ 2 ∧㸺ୖ࣭ୗ㸼ࠖࠊㅮㄯ♫㸦2021.12.23㸧
2. ࠕ኱ᏛᩘᏛࡢᩍ๎ࠖ
ࠊࡕࡃࡲᏛⱁᩥᗜ㸦2022.2.9㸧
 ྥ Ẋ ᨻ ⏨1. ྥẊᨻ⏨ࠊ໭ᲄ⌮ᜨᏊࠊΎỈᑦ᠇ࠊࠕᏳ඲ᅄᏛ㸫Ᏻၿ࣭Ᏻᚰ࣭࢙࢘ࣝࣅ࣮࢖ࣥࢢ࡞♫఍ࡢᐇ⌧࡟ྥࡅ࡚ࠖࠊ᪥ᮏつ᱁༠఍ࠊ261 ࣮࣌ࢪࠊ2021 ᖺ 10 ᭶ ᒣ ᮏ ㄃ ኈ1.ࠕᾏ㫽㢮ࡢΏࡾࠖ
ࠊ㫽ࡢΏࡾ⏕ែᏛ㸦ᮾி኱Ꮫฟ∧఍㸧
ࠊ pp.87–113ࠊ 2021.

 G r i e t t e , Q u e n t i n
1. Arnaud Ducrot, Quentin Griette, Zhihua Liu and Pierre Magal, “Differential
Equations and Population Dynamics I, Introductory Approaches”, Lecture Notes onMathematical Modelling in the Life Sciences. Springer International Publishing, 2022.
476 pages. to appear
2. Arnaud Ducrot, Quentin Griette, Zhihua Liu and Pierre Magal, “Differential
Equations and Population Dynamics II, Advanced Approaches”, in preparation (378pages).

ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1.

“Global Optimization Method to Multiple Local Optimals with the Surface
Approximation Methodology and Its Application for Industry Problems”, [Online
First], DOI: 10.5772/intechopen.98907.(2021-9), pp.1–41

79ᩥ⌮⼥ྜ◊✲㒊㛛 ⳥ ụ ᾈ ᫂
1. ᐑᆅᩔᏊࠊ⳥ụᾈ᫂ࠊ
ࠕIT-Text ᝟ሗࢭ࢟ࣗࣜࢸ࢕ᨵゞ 2 ∧ࠖࠊ࣮࣒࢜♫ࠊ᝟ሗฎ⌮Ꮫ఍ࠊ
2022 ᖺ 2 ᭶
 ᮡ ཎ ཌ ྜྷ
1. ࠕ㙾ࡢࢺࣜࢵࢡ❧య࢟ࢵࢺ㹀㹍㹍㹉ࠖࠊỌᒸ᭩ᗑࠊ2021
2. ࠕぢ࡚ࠊ▱ࡗ࡚ࠊࡘࡃࡗ࡚㸟 㘒ど࡛㐟ࡰ࠺㸸⬻ࡀసࡾฟࡍ୙ᛮ㆟࡞▱ぬࡢୡ⏺ࠖࠊㄔᩥᇽ᪂ග♫ࠊ2021⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ┦ ⃝  Ᏺ
1. ࠕከᏍ㉁య࡜ࡑࡢᛂ⏝ᢏ⾡ࠖ ➨ 3 ⦅ࠕከᏍ㉁యࡢᛂ⏝ࠖ➨ 8 ❶ࠕ་⒪ศ㔝࡛ࡢᛂ⏝ࠖ13⠇ࠕỈ㓟࢔ࣃࢱ࢖ࢺࡢ␗᪉ᛶไᚚࢆ฼⏝ࡋࡓከᏍ㉁ࢭ࣑ࣛࢵࢡࢫࡢ㛤Ⓨࠖ”ࠊNTS ฟ∧(2022) ༳ๅ୰
2. M. Aizawa, K. Suzuki, A. Hoshida, and T. Matsuura, “Chapter 8 Reconstruction of
three-dimensional tissues using a tissue engineering approach involving an apatitefibre scaffold and radial-flow bioreactor”, Current Human Cell Research andApplications, Volume 6: Cell Technology Processing, Springer (2022) ༳ๅ୰ ᮅ ಴ ᾈ ୍
1. ࠕࢧࣥࢫࢡ࣮ࣜࣥ๣ࡢ⣸እ⥺㜵ᚚ⬟ in vitro ホ౯࡟୚࠼ࡿᙳ㡪ࡢᐃ㔞ⓗゎᯒ࡞ࡽࡧ࡟᪂つホ౯ἲࡢ㛤Ⓨࠖࠊ໬⢝ရࡢᶵ⬟๰〇࣭ฎ᪉ࠊ⣲ᮦ㛤Ⓨ࣭ゎᯒホ౯ᢏ⾡࡜⨾ᐜ⌮ㄽ ➨ 17❶ࠊᢏ⾡ᩍ⫱ฟ∧ࠊpp. 150–160
 ᮌ ᮧ  ᬡ
1.

“Quantitative Biology–A Practical Introduction (Learning Materials in Biosciences)”,
Springer Nature Singapore, Singapore (Jan 5, 2022) ஝  㞞 ྐ

1. ࠕ㦵᱁➽࡜⭝ࡢ┦஫స⏝㸫ࣃࢱ࣮ࢽࣥࢢ࠿ࡽቃ⏺㒊ࡲ࡛ࠖࠊᐇ㦂་Ꮫቑห Vol.40-No.2ࠊ
pp. 209-215㸦2021㸧⨺ᅵ♫ ബ ⏣ ග ὒ
1. ࠕࢧࣂ࢖ࣂࣝࡍࡿ⓶⭵ ᛮ⪃ࡍࡿ⮚ჾࡢ 7 ൨ᖺࠖ Ἑฟ᭩ᡣ᪂♫80

7.2 ㅮ₇
7.2.1 ᇶㄪ࣭ᣍᚅㅮ₇ᇶ┙ᩘ⌮㒊㛛 ಛ 㔝  ༤
1. Hiroshi Matano, “Stability of fronts in bidomain models”, Nonlinear Elliptic andParabolic Equations with Applications --- Dedicated to Professor Yihong Du on the
Occasion of His 60th Birthdayࠊ2021 ᖺ 10 ᭶ 28 ᪥ࠊ࢜ࣥࣛ࢖ࣥ㛤ദ
2. Hiroshi Matano, “Memory of Mayan”, ReaDiNet 2021: An Online Conference on
Recent Topics in Reaction-Diffusion SystemࠊBiology, Medicine and Chemistryࠊ2021
ᖺ 10 ᭶ 29 ᪥ࠊ࢜ࣥࣛ࢖ࣥ㛤ദ Ἑ 㔝 ಇ ୔
1. T. Kohno, “Quantum computation and homological representations of braid groups”,
Workshop on “Computational Knot Theory” KAIST, Korea (on line), June 2, 2021
2. Ἑ㔝ಇ୔ࠊࠕᩘ⌮ᶍᆺ࠿ࡽ✵㛫ࡢᗄఱ໬ᐃ⌮ࢆㄞࡳゎࡃࠖࠊࠗศ㔝༠ാࡢࡓࡵࡢᅗᏛ࠘᪥ᮏ
ᅗᏛ఍ࠊ2021 ᖺ 6 ᭶ 5 ᪥
3. Ἑ㔝ಇ୔ࠊࠕከᵝయୖࡢ኱ᇦゎᯒ࡜ࢧ࣮ࢫࢺࣥࡢᗄఱ໬ᐃ⌮ࠖࠊ᫂἞኱Ꮫ㠀⥺ᙧᩘ⌮ࢭ࣑
ࢼ࣮ࠊ2021 ᖺ 8 ᭶ 8–9 ᪥
4. T. Kohno, “Temperley-Lieb-Jones category and the space of conformal blocks”, Low
dimensional topology and Number theory XIII, Kyushu University (on line), March
15, 2022.
 ụ ⏣ ᖾ ኴ
1. Kota Ikeda, “Center manifold theory for the motions of camphor boats in L2framework”, The 46th Sapporo Symposium on Partial Differential Equations,
Hokkaido University (Online), 2021 ᖺ 8 ᭶ 10 ᪥ 㕥 ᮌ ṇ ᫂
1. Masaaki Suzuki, “Knot group, symmetric group, dihedral group, and twisted
Alexander polynomial”, East Asian Conference on Geometric Topology, 2022 ᖺ 1 ᭶ 20 ᪥
2. Masaaki Suzuki, “Epimorphisms between knot groups and twisted Alexanderpolynomial”, Topology and Geometry of Low-dimensional Manifolds, 2022 ᖺ 1 ᭶ 30 ᪥ ⯚ ᮌ ┤ ஂ
1. T. Funaki, “Schauder estimate for quasilinear discrete PDEs of parabolic type”, ᪩✄⏣኱Ꮫᛂ⏝ゎᯒ◊✲఍ࠊzoomࠊ2021 ᖺ 7 ᭶ 10 ᪥81

2. T. Funaki, “Motion by mean curvature from interacting particle systems”, Theseminar on Stochastic Processes (SSP) 2022, Lehigh University, USA. zoom, 2022 ᖺ
3 ᭶ 18 ᪥
3. T. Funaki, “Convergence to stationary solutions in singular quasilinear stochastic
PDEs”, Workshop on “Interacting Particle Systems and Hydrodynamic Limits", Centre
de Recherches Mathematiques (CRM) in Montreal, Canada, zoom, 2022 ᖺ 3 ᭶ 23 ᪥
4. T. Funaki, “Motion by mean curvature from interacting particle systems”, Fractional
kinetics, hydrodynamic limits and fractals, Newton Institute, University ofCambridge, UK, zoom, 2022 ᖺ 3 ᭶ 23 ᪥ 㧗 ᶫ  ு
1. 㧗ᶫ ுࠊࠕᨭ㓄ⓗᒁᡤ⎔࡟ࡘ࠸࡚ࠖ
ࠊ➨ 23 ᅇᒸᒣྍ᥮௦ᩘ⾲⌧ࢭ࣑ࢼ࣮㸦OSCAR23㸧
ࠊ
Zoomࠊ 2021 ᖺ 7 ᭶ 19 ᪥
2. 㧗ᶫ ுࠊࠕᨭ㓄ⓗᒁᡤ⎔࡟ࡘ࠸࡚ Part IIࠖࠊ➨ 23 ᅇᒸᒣྍ᥮௦ᩘ⾲⌧ࢭ࣑ࢼ࣮㸦OSCAR23㸧
ࠊ Zoomࠊ2021 ᖺ 7 ᭶ 26 ᪥
3. 㧗ᶫ ுࠊࠕᨭ㓄ⓗᒁᡤ⎔࡟ࡘ࠸࡚ Part III㹼ලయ౛ࡢᵓᡂ㹼ࠖࠊ➨ 26 ᅇᒸᒣྍ᥮௦ᩘ⾲⌧ࢭ࣑ࢼ࣮㸦OSCAR26㸧
ࠊ Zoomࠊ 2021 ᖺ 11 ᭶ 29 ᪥
4. 㧗ᶫ ுࠊࠕຍ⩌ᅪࡢ thick 㒊ศᅪࡢ⏕ᡂ⣔ࠖࠊྍ᥮⎔ㄽࡢ᪂ࡋ࠸⼥ྜࢭ࣑ࢼ࣮ࠊ኱㜰ᕷ❧
኱Ꮫࠊ 2022 ᖺ 1 ᭶ 12 ᪥
5. 㧗ᶫ ுࠊࠕ≉␗ᅪୖࡢ Dimitrov-Haiden-Katzarkov-Kontsevich 㛵ᩘ࡟ࡘ࠸࡚ࠖࠊ➨ 27ᅇᒸᒣྍ᥮௦ᩘ⾲⌧ࢭ࣑ࢼ࣮㸦OSCAR27㸧
ࠊZoomࠊ2022 ᖺ 2 ᭶ 22 ᪥ ≀ 㒊 ἞ ᚨ
1. H. Monobe, “Singular limit of a mathematical model related to controlling invasive
alien species”, Society for Mathematical Biology 2021, online, June 13–17, 2021
2. ≀㒊἞ᚨࠊࠕ⤖ᬗ⢏⏺⁁ࡢᡂ㛗࡟㛵㐃ࡍࡿ⏺㠃᪉⛬ᘧࡢゎࡢᣲືࠖࠊᴃ෇ᆺ࣭ᨺ≀ᆺᚤศ᪉⛬ᘧ◊✲㞟఍ࠊ㱟㇂኱Ꮫࠊ2021 ᖺ 11 ᭶ 19 ᪥
3. ≀㒊἞ᚨࠊࠕFisher-Stefan ࣔࢹࣝࡢ཯ᛂᣑᩓ⣔㏆ఝ࡜ࡑࡢ࿘㎶࡟ࡘ࠸࡚ࠖࠊ⚄ᡞゎᯒࢭ࣑ࢼ࣮ࠊonline, 2021 ᖺ 6 ᭶ 22 ᪥
4. ሯ ᮏ ᝆ ᬦ
1. Yuki Tsukamotoࠊ“Vectorial prescribed mean curvature problem”ࠊ MIMS ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮ࠊ᫂἞኱Ꮫࠊ2021 ᖺ 6 ᭶ 21 ᪥
2. ሯᮏᝆᬦࠊࠕ⛣ὶ㡯௜ࡁ࢔࣭࣮ࣞࣥ࢝ࣥ᪉⛬ᘧࡢ≉␗ᦤືၥ㢟ࠖࠊ᫂἞㠀⥺ᙧᩘ⌮ࢧ࣐࣮ࢭ࣑ࢼ࣮ࠊ᫂἞኱Ꮫࠊ2021 ᖺ 8 ᭶ 11 ᪥82

 ㎷  ಇ ㍜
1. Shunsuke Tsuji, “Skein algebras and homology cylinders”,

RIMS Workshop

Geometry of discrete groups and hyperbolic spaces, zoom ࡟ࡼࡿ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2021
ᖺ6᭶4᪥

⌧㇟ᩘ⌮㒊㛛 ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊ
ࠕ㜵⅏ᩘᏛ㸸ឤᰁ⑕ὶ⾜࡜⣬ࡢ⇞↝ࠖࠊ⏕⏣ࢧࣟࣥࠊ᫂἞኱Ꮫ⏕⏣࢟ࣕࣥࣃࢫࠊ
2021 ᖺ 12 ᭶ 17 ᪥ ྥ Ẋ ᨻ ⏨1. ྥẊᨻ⏨ࠊࠕ᪂ࡋ࠸᫬௦ࡢປാᏳ඲⾨⏕࡜⟶⌮㒊㛛࡟ồࡵࡽࢀࡿጼໃࠖࠊ㸦࢜ࣥࣛ࢖ࣥ㸧Ᏻ඲⾨⏕ጤဨ఍ࠊ㟁ᶵ㺃㟁Ꮚ㺃᝟ሗ㏻ಙ⏘ᴗ⤒Ⴀ⪅㐃┕ࠊࠊ2021 ᖺ 5 ᭶ 20 ᪥
2. Masao Mukaidono, “Vision Zero & Safety࣭Health࣭Well-being Forum (Round Table
Talk)” Online Conference Pre Vision Zero Summit Japan 2022 Event, 2021-6-25
3. ྥẊᨻ⏨ࠊࠕᏳ඲☜ಖࡢᅾࡾ᪉ࢆ⪃࠼ࡿɆே㛫ࠊࣁ࣮ࢻࠊ⤌⧊ࡢ୕㠃࠿ࡽɆࠖࠊ➨ 48 ᅇ LP࢞ࢫಖᏳ࡟㛵ࡍࡿㅮ₇఍ࠊ᪥ᮏ LP ࢞ࢫ༠఍ࠊ2021 ᖺ 9 ᭶ 3 ᪥
4. ྥẊᨻ⏨ࠊࠕປാᏳ඲⾨⏕࠿ࡽ᪂ࡋ࠸♫఍ࡢ౯್ほࢆᑟࡃࠖࠊ࣮࢟ࣀ࣮ࢺࢫࣆ࣮ࢳࠊ
ࠕ➨ 22
ᅇ ປ ാ Ᏻ ඲ ⾨ ⏕ ୡ ⏺ ఍ ㆟ ࠖ ࢧ ࢖ ࢻ ࢖ ࣋ ࣥ ࢺ Presenting the Vision Zero Summit
Japan2022ࠊ2021 ᖺ 9 ᭶ 18 ᪥
5. ྥẊᨻ⏨ࠊࠕᏳ඲࣭೺ᗣ࣭ᖾ⚟࡟ྥࡅ࡚ࡢ᪂ࡋ࠸Ᏻ඲⟶⌮㹼ࢥࣟࢼ᫬௦࡟ࢺࢵࣉ࣐ࢿࢪ࣓ࣥ
ࢺࡢࡍ࡭ࡁࡇ࡜㹼ࠖ
ࠊᏳ඲⾨⏕ࢺࢵࣉࢭ࣑ࢼ࣮ࠊ୰ኸປാ⅏ᐖ㜵Ṇ༠఍ࠊ2021 ᖺ 9 ᭶ 29 ᪥
6. ྥẊᨻ⏨ࠊࠕᏳ඲࡟ࡲࡘࢃࡿ᭱㏆ࡢືྥ࡟ࡘ࠸࡚ࠥSafety 2.0㸪༠ㄪᏳ඲࠿ࡽ Well-beingࡲ࡛ࠥࠖࠊࢭ࣮ࣇࢸ࢕ࢿࢵࢺ࣮࣡ࢡࢪࣕࣃࣥ(SNJ)ࠊ๰❧ 20 ࿘ᖺグᛕㅮ₇఍ࠊ2021 ᖺ 10
᭶8᪥
7. ྥẊᨻ⏨ࠊࠕᏳ඲ࡢඹ㏻㒊ศࡢయ⣔໬ࢆ┠ᣦࡍࠗᏳ඲Ꮫ࠘ࡢᣮᡓࠖ
ࠊᇶㄪㅮ₇ࠊ᪥ᮏಙ㢗ᛶᏛ఍ࠊᏳ඲Ꮫ◊✲఍ࠊ2021 ᖺ 10 ᭶ 18 ᪥
8. ྥẊᨻ⏨ࠊࠕാࡃேࡢᏳ඲࠿ࡽ೺ᗣࠊࡑࡋ࡚࢚࢘ࣝࣅ࣮࢖ࣥࢢ࡬㹼ປാᏳ඲⾨⏕ࡢୡ⏺ⓗ₻ὶ Vision Zero άື࡟ࡘ࠸࡚㹼ࠖࠊ㸦࢜ࣥࣛ࢖ࣥ㸧➨ 15 ᅇ᪥ᮏᏳ඲Ꮫᩍ⫱◊✲఍ࠊ2021
ᖺ 10 ᭶ 23 ᪥
9. ྥẊᨻ⏨ࠊࠕࠕ㕲㐨ࡢ࠶ࡿ㢼ᬒࠖ࡜ᬒほᴫᛕ࡟ࡘ࠸࡚ࠖ
ࠊ2021 ᖺᗘ⛅Ꮨࢩ࣏ࣥࢪ࣒࣭࢘◊✲Ⓨ⾲఍ࠊ᪥ᮏᬒほᏛ఍ࠊ2021 ᖺ 11 ᭶ 20 ᪥
10. ྥẊᨻ⏨ࠊࠕࣅࢪࣙࣥࢮࣟ㸦 Vision Zero㸧࡜ Vision Zero Summit Japan 2022 ࡟ࡘ࠸࡚ࠖࠊᇶㄪㅮ₇㸦࢜ࣥࣛ࢖ࣥ㸧ࠊᏳ඲ᢏ⾡ᛂ⏝◊✲఍ࠊ2021 ᖺ 12 ᭶ 17 ᪥
11. ྥẊᨻ⏨ࠊࠕ᪂ࡋ࠸Ᏻ඲ࡢᴫᛕࠕ༠ㄪᏳ඲ࠖࠊ
ࠕSafety 2.0ࠖࡢ┠ᣦࡍ࡜ࡇࢁࠖ
ࠊ᪥ᮏ㕲㐨ᢏ
⾡༠఍㸦JREA㸧➨ 34 ᅇᢏ⾡ㅮ₇఍ࠊ2022 ᖺ 1 ᭶ 19 ᪥

83

12. ྥẊᨻ⏨ࠊࠕᏳ඲ࡢୡ⏺ᶆ‽࡟ྥࡅ࡚ࡢ Safety 2.0 ࡜༠ㄪᏳ඲ࠖ
ࠊ➨㸴ᅇྥẊᏳ඲㈹グᛕㅮ₇ࠊ2022 ᖺ 1 ᭶ 28 ᪥
13. ྥẊᨻ⏨ࠊࠕࢹ࣮ࢱᨵࡊࢇၥ㢟ࢆᏳ඲Ꮫ࠿ࡽ⪃࠼ࡿࠖࠊရ㉁⟶⌮ᑐ⟇᳨ウᑠጤဨ఍ࠊရ㉁⟶⌮ㅮ₇఍ࠊ᪥ᮏఙ㖡༠఍ࠊ2022 ᖺ 2 ᭶ 7 ᪥
14. ྥẊᨻ⏨ࠊࠕࠗ༠ㄪᏳ඲ࡢྲྀ⤌ࡳ࠿ࡽぢࡿ IEC,MSB ࢆ㉳Ⅼ࡜ࡋࡓᅜ㝿ᶆ‽໬άື࠘ࡲ࡜
ࡵࠖࠊᶆ‽໬≉ูㅮ₇ࠊ᪥ᮏつ᱁༠఍ࠊIEC άື᥎㐍఍㆟ࠊᅜ㝿ᶆ‽໬༠㆟఍ 2022 ᖺ
2᭶9᪥
 ཭ ᯞ ᫂ ಖ
1. ཭ᯞ᫂ಖࠊࠕᩘ⌮࡜ࣉࣟࢢ࣑ࣛࣥࢢࡀ๰ࡾฟࡍ㘒ど❧యࠖࠊ᫂ᫍ኱Ꮫ᝟ሗᏛ㒊ࠕඛ➃᝟ሗᏛ Aࠖ㸦࣒࢜ࢽࣂࢫㅮ⩏㸧ࠊ࢜ࣥࣛ࢖ࣥ㸦ᣍᚅ㸧2021 ᖺ 7 ᭶ 26 ᪥
2. ཭ᯞ᫂ಖࠊ
ࠕ⩌㞟⾜ືࣔࢹࣜࣥࢢධ㛛ࠖࠊᮾி⌮⛉኱Ꮫࠕ㒔ᕷ㜵⅏≉ㄽ 2ࠖ㸦࣒࢜ࢽࣂࢫㅮ
⩏㸧ࠊ࢜ࣥࣛ࢖ࣥ㸦ᣍᚅ㸧ࠊ2021 ᖺ 11 ᭶ 9 ᪥
‫ ی‬Hilhorst, Danielle
1. Hilhorst, Danielle., Presentation of an internet seminar entitled “Singular limit of astochastic Allen-Cahn equation with nonlinear diffusion”, the University of Sao Paulo,
October 27, 2021
2. Hilhorst, Danielle., “Convergence to a self-similar solution for a one-phase one
dimensional Stefan problem arising in corrosion theory”, Workshop “Mathematicalchallenges in modelling population dynamics”, the Laboratoire Jacques-Louis Lions,February 14-16, 2022 ▼ ⏣ ⚈ Ꮚ
1. ▼⏣⚈Ꮚࠊࠕᢡ⣬ࢱ࢖ࣖࣉࣟࢪ࢙ࢡࢺ 2019 ࡜ࡑࡢᚋࠖ
ࠊ᫂἞኱Ꮫ MIMS ⌧㇟ᩘ⌮Ꮫ◊✲
ᣐⅬ ඹྠ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮ ࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝ϩࠖࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 12 ᭶ 2㹼3 ᪥ ᒣ ᮏ ㄃ ኈ
1. ᒣᮏ㄃ኈࠊࠕ⤫ィᩘ⌮࡛᫂ࡽ࠿࡟ࡍࡿື≀ࡢ⾜ືࠖࠊᩘᏛ࣭ᩘ⌮⛉Ꮫ 5 ◊✲ᣐⅬྜྠᕷẸㅮ
₇఍ࠕᨾࡁࢆ ࡡ࡚᪂ࡋࡁࢆ▱ࡿࠖி㒔኱Ꮫᩘ⌮ゎᯒ◊✲ᡤࠊ 2021 ᖺ 11 ᭶ 6 ᪥
2. Takashi Yamamoto. “Behavioral measurement of animals by biologging”. Active
Matter Workshop 2022, Meiji University, January 28–29, 2022 ฟ ཎ ᾈ ྐ
1. H. Izuhara “Application of fast reaction limit to mathematical modeling in ecology”,
Online seminar at University of Graz, online, 2021 ᖺ 4 ᭶ 20 ᪥
2. H. Izuhara “On the spreading front arising in mathematical models of population

84

dynamics”, SMB2021, online, 2021 ᖺ 6 ᭶ 15 ᪥
3. ฟཎᾈྐࠊ
ࠕ஺ᕪᣑᩓ-➇த᪉⛬ᘧ࡟࠾ࡅࡿ᫬㛫࿘ᮇⓗඹᏑ࡟ࡘ࠸࡚ࠖࠊ༡኱㜰ᛂ⏝ᩘᏛࢭ࣑ࢼ࣮ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 7 ᭶ 31 ᪥
4. ฟཎᾈྐࠊ
ࠕ⊃࠸✵㛫࡟࠾ࡅࡿ⇞↝ࡢᩘ⌮ࣔࢹࣝ-㛫Ḟⓗ࡞⇞↝ࡢゎ᫂࡟ྥࡅ࡚-ࠖࠊ஑ᕞ኱Ꮫ IMI ▷ᮇඹྠ◊✲ࠕ⇞↝࣭ᾘ⅖ᶵᵓࡢᩘ⌮࡟ᇶ࡙ࡃⅆ⅏࣭⇿ⓎࡢᏳ඲ᑐ⟇ࠖ࢟ࢵࢡ࢜ࣇ࣑࣮ࢸ࢕ࣥࢢࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 6 ᪥
5. H. Izuhara “Mathematical modeling for derivation of functional responses in preypredator systems”, Online seminar in Warsaw, online, 2022 ᖺ 1 ᭶ 17 ᪥
6. ฟཎᾈྐࠊ
ࠕᩘᏛ࠿ࡽࡳࡓᩘ⌮ࣔࢹࣝ࠶ࢀࡇࢀࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ ⌧㇟࡜ᩘ⌮
ࣔࢹࣝ~ᩘ⌮ࣔࢹࣜࣥࢢᏛࡢᙧᡂ࡟ྥࡅ࡚~ࠊࣁ࢖ࣈࣜࢵࢻࠊ2022 ᖺ 1 ᭶ 24 ᪥
7. ฟཎᾈྐࠊ
ࠕ⊃࠸✵㛫࡛ࡢ⇞↝ࡢᩘ⌮ࣔࢹࣝゎᯒࠖࠊ஑ᕞ኱Ꮫ IMI ▷ᮇඹྠ◊✲ࠕ⇞↝࣭
ᾘ⅖ᶵᵓࡢᩘ⌮࡟ᇶ࡙ࡃⅆ⅏࣭⇿ⓎࡢᏳ඲ᑐ⟇ࠖࠊ஑ᕞ኱Ꮫ IMIࠊ2022 ᖺ 3 ᭶ 8 ᪥ ༓ ⴥ ᝆ ႐
1. ༓ⴥᝆ႐ࠊ
ࠕRunge̽Kutta ἲ࡟ࡼࡿ ODE ࡢ Morse ศゎࡢ㏆ఝィ⟬ࠖࠊᛂ⏝ᩘᏛࣇࣞࢵࢩ
࣐ࣗࣥࢭ࣑ࢼ࣮2021ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 12 ᭶ 㜿 㒊  ⥤1. 㜿㒊⥤ࠊࠕ཯㌿᤟ࡾᢡ⣬ᵓ㐀ࡢ࢚ࢿࣝࢠ࣮྾཰≉ᛶࠖ
ࠊMIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᢡ⣬ᕤᏛ࡬ࡢᛂ⏝ϩࠖࠊ᫂἞኱Ꮫࠊ2021 ᖺ 12 ᭶ 3 ᪥㸦࢜ࣥࣛ࢖ࣥ㸧
2. 㜿㒊⥤ࠊࠕ࢚ࢿࣝࢠ࣮྾཰ࢩ࣑࣮ࣗࣞࢩࣙࣥ࡜ MPOD㸦ᛂ⟅᭤㠃᭱㐺໬ἲ㸧ࠖ
ࠊMIMS ◊
✲㞟఍ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖࠊ᫂἞኱Ꮫࠊ
2022 ᖺ 3 ᭶ 18 ᪥㸦࢜ࣥࣛ࢖ࣥ㸧 Ᏻ 㒊 ༤ ᯞ
1 .  Ᏻ㒊༤ᯞࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊⴗཎ୍㑻ࠊࠕ༠ㄪไᚚ฼⏝౛ࠖࠊAIMaP ◊✲㞟఍࣮࣡ࢡࢩࣙࢵࣉࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ㸦᪥ᮏᶵᲔᏛ఍ 2021 ᖺᗘᖺḟ኱఍㸧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 7 ᪥
2.  ᓮ ㇂ ᫂ ᜨ
1. ᓮ㇂᫂ᜨࠊᑎ⏣⪔㍜ࠊⴗཎ୍㑻ࠊࠕᢡ␚㣧ᩱᐜჾࡢ₽ࢀ≉ᛶࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᢡ⣬ᕤᏛ࡬ࡢᛂ⏝◊✲ϩࠖࠊ࢜ࣥࣛ࢖
ࣥࠊ2021 ᖺ 12 ᭶ 2–3 ᪥‫ ی‬బࠎᮌῄ᝴
1 .  బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ᪂ࡋ࠸ࢺ࣏ࣟࢪ࣮᭱㐺໬ᡭἲࡢ㛤Ⓨ࡜ࡑࢀࢆ฼⏝ࡋࡓᏳ඲ᢡ⣬85

㍺㏦⟽ࡢ㛤Ⓨࠖࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᢡ⣬ᕤᏛ࡬ࡢᛂ⏝◊✲ϩࠖࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 12 ᭶ 2–3 ᪥  ᒣ ᓮ ᱇ Ꮚ
1. ᒣᓮ᱇Ꮚࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊⴗཎ୍㑻ࠊࠕᡪ◊✲ࡢ௒ᚋࡢᒎᮃࠖ
ࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᢡ⣬ᕤᏛ࡬ࡢᛂ⏝◊✲ϩࠖࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 12 ᭶ 2–3 ᪥ᩍ⫱ᩘ⌮㒊㛛 ዉ Ⰻ ▱ ᝴
1. Chie Nara, “Resent results in Continuous Flattening Problems of Polyhedra”, theCombinatorics Today Series #6, Institut Teknologi Bandung, zoom, October 8th, 2021.
2. ዉⰋ▱᝴ࠊࠕṇ 24 ⬊యࡢᢡࡾࡓࡓࡳ࡜࢜ࢡࢱࣂࢢࠖࠊMIMS ⌧㇟ᩘ⌮ᏛᣐⅬඹྠ◊✲㞟఍ࠕᢡ⣬ࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝◊✲ࠖࠊzoomࠊ2021 ᖺ 12 ᭶ 3–4 ᪥ඛ➃ᩘ⌮㒊㛛 ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊ
ࠕAI ➨ 2 ୡ௦࠿ࡽ➨ 3 ୡ௦࡬̿ྲྀࡾṧࡉࢀࡓᅉᯝࡢࢃ࠿ࡿ AI㸫ࠖࠊ⮬ື㌴ᢏ⾡఍ࠊ㡢㉁◊✲఍ࠊ2021 ᖺ 5 ᭶ 10 ᪥
2. ⴗཎ୍㑻ࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊᏳ㒊༤ᯞࠊࠕ⮬ື㐠㌿㉮⾜㌴ᐇ⌧ࡢࡓࡵࡢᩘ⌮⛉ᏛࠖࠊAIMaP◊✲㞟఍࣮࣡ࢡࢩࣙࢵࣉࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ㸦᪥ᮏᶵᲔᏛ఍ 2021 ᖺᗘᖺḟ኱఍㸧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 7 ᪥
3. Hagiwara,I., “Expectations for mathematical science researchers in the field ofautonomous driving technology”, SICE-JSAE-AIMaP Advanced Automotive Control,
2021 ᖺ 9 ᭶ 8 ᪥
4. ⴗཎ୍㑻ࠊࠕ␚ࡴᩥ໬ࡀ⫱ࡴᢡ⣬ᕤᏛ㸭ษࡾ⣬ࠊᡪࡲ࡛ྵࡵࡓ᪂ࡋ࠸ほⅬ࠿ࡽࡢᢡ⣬ᕤᏛࠖࠊPrometech Simulation Conference 2021ࠊ2021 ᖺ 11 ᭶ 10 ᪥
5. Hagiwara,I. ”Origami engineering nurtured by Japanese folding culture- from a newperspective by including Kirigami and Fan in Origami engineering”, International
CAE Conference 2021, 2021 ᖺ 11 ᭶ 18 ᪥
6. ⴗཎ୍㑻ࠊࠕḢ⡿୰ᅜ࡜᪥ᮏࡢ࢚ࢿࣝࢠ࣮྾཰ᢡ⣬ᵓ㐀ࡢ◊✲᪉ྥࡢ┦㐪࡟ࡘ࠸࡚ࠖࠊ᫂
἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᢡ⣬ᕤᏛ࡬ࡢᛂ
⏝◊✲ϩࠖࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 12 ᭶ 2–3 ᪥
7. ⴗཎ୍㑻ࠊࠕ࣓ࢱ࣐ࢸࣜ࢔ࣝࡢᢡ⣬ᕤᏛ࠿ࡽࡢ࢔ࣉ࣮ࣟࢳࠖࠊAIMaP ◊✲㞟఍ࠕ࣓ࢱ࣐ࢸ
ࣜ࢔ࣝࡢᩘ⌮⛉Ꮫࠖࠊ➨ 12 ᅇᶓᖿ㐃ྜࢥࣥࣇ࢓ࣞࣥࢫࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 12 ᭶ 19 ᪥
8. ⴗཎ୍㑻ࠊࠕᮏ◊✲㞟఍ࡢࡡࡽ࠸࣮ᆅ᪉๰⏕ࡢࡓࡵࡢ༠ㄪไᚚࠖࠊMIMS ◊✲㞟఍ࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 3 ᭶ 11 ᪥86 ⓑ ▼ ඔ ᱻ
1. 㜿㒊┿ேࠊୗᆅ༤அࠊỈඖᝳᬡࠊⓑ▼ඔᱻࠊ㫽⃝ᔞᚁࠊ㮵ẟ࠶ࡎࡉࠊ㇏ᕝ⯟ࠊࠕᗙㄯ఍㸸ື≀⾜ືᏛ࡟࠾ࡅࡿ⮬ᕫ⤌⧊໬◊✲ࡢࡇࢀࡲ࡛࡜ࡇࢀ࠿ࡽࠖ
ࠊ➨ 40 ᅇ᪥ᮏື≀⾜ືᏛ఍኱఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 22 ᪥
 Diago㸫MARQUEZ, Luis Ariel
1. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊᏳ㒊༤ᯞࠊⴗཎ୍㑻ࠊࠕࡍࡿࡓࡵࡢᅉᯝࡢศ࠿ࡿࢽ࣮ࣗࣛࣝࢿࢵࢺ࣮࣡ࢡࠖࠊAIMaP ◊✲㞟఍࣮࣡ࢡࢩࣙࢵࣉࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ㸦᪥ᮏᶵᲔᏛ఍ 2021 ᖺᗘᖺḟ኱఍㸧ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 7 ᪥
2. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊ
͆Origami metamaterial reconstructing any
structure including non-convex curved surface in a row͇ ࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕᢡࡾ⣬ࡢ⛉Ꮫࢆᇶ┙࡜ࡍࡿ࢔࣮ࢺ࣭ᩘ⌮࠾ࡼࡧᢡ⣬ᕤᏛ࡬ࡢᛂ⏝◊✲ϩࠖࠊ࢜ࣥࣛ࢖
ࣥࠊ2021 ᖺ 12 ᭶ 2–3 ᪥
3. ࣝ࢖ࢫ࣭ࢹ࢕࢔ࢦࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕษࡾ⣬ࣁࢽ࣒࡛࢝సࡾฟࡉࢀࡿ࣓ࢱ࣐ࢸࣜ࢔ࣝࠖࠊAIMaP ◊✲㞟఍ࠕ࣓ࢱ࣐ࢸࣜ࢔ࣝࡢᩘ⌮⛉Ꮫࠖࠊ➨ 12 ᅇᶓᖿ㐃ྜࢥࣥࣇ࢓ࣞࣥ
ࢫࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 12 ᭶ 19 ᪥ᩥ⌮⼥ྜ◊✲㒊㛛 ⳥ ụ ᾈ ᫂
1. ⳥ụᾈ᫂ࠊࠕࣉࣛ࢖ࣂࢩ࣮ಖㆤᢏ⾡ࠖࠊ୍⯡♫ᅋἲே 㟁Ꮚ᝟ሗᢏ⾡⏘ᴗ༠఍ࠊࢹࣂ࢖ࢫ࣭
ࣁ࣮ࢻ࢙࢘࢔ࢭ࢟ࣗࣜࢸ࢕ᢏ⾡ศ⛉఍ࠊ2021 ᖺ 8 ᭶
2. ⳥ụᾈ᫂ࠊࠕ࣓࢝ࣛ⏬ീ฼ά⏝ࡢᗈࡀࡾ࡜ᮏே㛵୚ࡢㄢ㢟ࠖࠊ࣓࢝ࣛ⏬ീ฼ά⏝ࢭ࣑ࢼ࣮ࢩ࣏ࣥࢪ࣒࢘ࠊࣃࢼࢯࢽࢵࢡࠊ2021 ᖺ 9 ᭶
3. ⳥ụᾈ᫂ࠊࠕ࣓࢝ࣛ⏬ീࡢ฼ά⏝࡜ࣉࣛ࢖ࣂࢩ࣮ಖㆤ࡟ࡘ࠸࡚ࠖࠊ୍⯡♫ᅋἲே㹇㹒ࢭ࢟ࣗࣜࢸ࢕ࢭࣥࢱ࣮ ITSCࠊ2021 ᖺ 12 ᭶  ⏣㔝಴ⴥᏊ1. ⏣㔝಴ⴥᏊࠊࠕ⤫ィࣔࢹࣝ࠿ࡽࡳࡓ㔠⼥ᕷሙࠖࠊ஑ᕞ኱Ꮫ IMI Colloquium㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ2022 ᖺ 1 ᭶ 19 ᪥
2. ᒣᮧ⬟㑻ࠊ⏣㔝಴ⴥᏊࠊࠕDynamics of Commercial Real Estate Market in TokyoࠖࠊสᒇṊ᫛ඛ⏕ ႐ᑑグᛕ◊✲㞟఍㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧ࠊ2022 ᖺ 3 ᭶ 6 ᪥
 ᮡ ཎ ཌ ྜྷ
1. Kokichi Sugihara, “Family tree of impossible objects created by optical illusions.”
Extended abstract, The 23rd Thailand-Japan conference on Discrete andcomputational Geometry, Graphs, and Games. September 3, 2021.
2. ᮡཎཌྜྷࠊࠕዟ⾜ࡁ㄂ᙇ⏬ീ࠿ࡽ┿ࡢጼࢆྲྀࡾฟࡍࠗ࠶ࡾࡢࡲࡲࢹ࢕ࢫࣉࣞ࢖࠘ࡢᥦ᱌ࠖ
ᫎീ᝟ሗ࣓ࢹ࢕࢔Ꮫ఍᝟ሗࢹ࢕ࢫࣉࣞ࢖◊✲఍ࠊ2022 ᖺ 3 ᭶ 4 ᪥87 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ ࠊࠕ࿡ぬ࣓ࢹ࢕࢔ࡢᮍ᮶࡟ࡘ࠸࡚ ࠖࠊ UNESCO Netexplo Forum 2021 㸸
Disrupting Food (Homei Miyashita)㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 4 ᭶ 14 ᪥
2. Homei Miyashita, “Integrating Taste Technology with Audiovisual Media”, 2021 IEEE
International Electron Devices Meeting. December 11–15, 2021.
3. ᐑୗⰾ᫂ࠊ࣮࢜࢞ࢼ࢖ࢬࢻࢭࢵࢩࣙࣥ Bࠕࢥ࣑ࣗࢽࢸ࢕ࠖ
ࠕ㣗ࠖࠊࠕVR×㣗ࠖࠊ ࣂ࣮ࢳࣕࣝ
Ꮫ఍ 2021ࠊ 2021 ᖺ 12 ᭶ 18 ᪥
4. ᐑୗⰾ᫂ࠊࠕ࿡ぬࢹ࢕ࢫࣉࣞ࢖ࡢᢏ⾡㛤Ⓨࠖࠊබ┈♫ᅋἲே ᮾிᒇእᗈ࿌༠఍ࠊ2022 ᖺ
2᭶4᪥
5. ᐑୗⰾ᫂ࠊࠕ࿡ぬ࣓ࢹ࢕࢔ࡀᣅࡃᮍ᮶ࠖࠊ࣓ࢹ࢕࢔࢚ࢡࢫ࢚࣌ࣜࣥࢫ࣭ࣂ࣮ࢳࣕࣝ⎔ቃᇶ♏◊✲఍㸦MVE㸧㟁Ꮚ᝟ሗ㏻ಙᏛ఍ࠊἈ⦖┴㟷ᖺ఍㤋ࠊ2022 ᖺ 3 ᭶ 11 ᪥  ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊᇶㄪㅮ₇ࠕ๰㐀ᛶࡢẸ୺໬᫬௦ ̽ 21 ୡ⣖ࢆ㌍ືࡉࡏࡿ ͆ࣉࣞ࢖ࣇࣝ
STEAM͇ࡢဴᏛ ̽ࠖ2021PC ࢝ࣥࣇ࢓ࣞࣥࢫ㸦ࢥࣥࣆ࣮ࣗࢱ฼⏝ᩍ⫱Ꮫ఍ CIEC ୺ദ㸧ࠊ2021 ᖺ 8 ᭶ 20 ᪥
2. ୰ᓥࡉࡕᏊࠊࢩ࣏ࣥࢪ࣒࢘ 1ࠕ2030 ᖺࡢࢽ࣮ࣗࣀ࣮࣐ࣝ:᪂ࡓ࡞ᩍ⫱࣭Ꮫ⩦ࢆㄒࡿ࣮࢟࣡
࣮ࢻ࠿ࡽᮍ᮶ࢆᥥࡃࠖ㸭ࢩ࣏ࣥࢪ࣒࢘ 2ࠗࠕ᥈✲ࠖࡢ୍Ṍඛ࡬ 㹼STEAM ᩍ⫱ࢆ⪃࠼ࡿ㹼࠘
2021PC ࢝ࣥࣇ࢓ࣞࣥࢫ㸦ࢥࣥࣆ࣮ࣗࢱ฼⏝ᩍ⫱Ꮫ఍ CIEC ୺ദ㸧ࠊ2021 ᖺ 8 ᭶ 20 ᪥
3. ୰ᓥࡉࡕᏊࠊ
ࠕSTEAM ᩍ⫱ㄽ෌⪃㸸ࡑࡢ⌧ᅾ࡜ࡇࢀ࠿ࡽࠖ
ࠊ᪥ᮏᩍ⫱Ꮫ఍➨ 80 ᅇ኱఍බ㛤ࢩ࣏ࣥࢪ࣒࢘ IIࠊ2021 ᖺ 8 ᭶ 27 ᪥
4. ୰ᓥࡉࡕᏊࠊࠕ୙ྍ⬟࠿ࡽྍ⬟࡬㹼ᩘᏛⓗᛮ⪃࡛ୡ⏺ࡣኚࢃࡿ㹼ࠖࠕᏛၥ࡜ࡋ࡚ࡢᩘᏛ࣭
ࢶ࣮ࣝ࡜ࡋ࡚ࡢᩘᏛ㹼ᮾி⌮⛉኱Ꮫ࡛῝ࡲࡿᩘᏛࡢୡ⏺㹼ࠖᮅ᪥ᩍ⫱఍㆟㸦ᮅ᪥᪂⪺ࠊᮾி⌮⛉኱Ꮫ㸧
ࠊ2021 ᖺ 9 ᭶ 11 ᪥
5. ୰ᓥࡉࡕᏊࠊᇶㄪㅮ₇㸦ⱥㄒ㸧͆Collaborating internationally to create innovation͇ࢻࣞࢫࢹࣥᕤ⛉኱Ꮫ࣭኱㜰኱Ꮫᅜ㝿ࢩ࣏ࣥࢪ࣒࢘ࠊ2021 ᖺ 9 ᭶ 21 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ┦ ⃝  Ᏺ
1 . Mamoru Aizawa, “Development of bioceramics with life functions”, Turku Biomaterials
Days 2021, ࢜ࣥࣛ࢖ࣥ㛤ദ(ᣍᚅㅮ₇)ࠊ2021 ᖺ 10 ᭶ 28 ᪥
2. ┦⃝ Ᏺࠊᶓ⏣೔ၨࠊ஭ྂ⏣ᮍ᮶ࠊ㕥ᮌ ᮶ࠊᮏᓥᗣᖹࠊ㔠Ꮚᘯᫀࠊࠕィ⟬⛉Ꮫࢆ✚ᴟⓗ࡟ά⏝ࡋࡓ㦵ᙧᡂ᥎ᐃࣔࢹࣝࡢᵓ⠏ࠖࠊ➨ 43 ᅇ᪥ᮏࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍኱఍࣭➨ 8 ᅇ࢔ࢪ࢔ࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍ࠊྡྂᒇᅜ㝿఍㆟ሙࠊ2021 ᖺ 11 ᭶ 30 ᪥  ⣖ ⸨ ᆂ ἞
1. Keiji Kito. “Biological Implication and Technical Approaches of Quantitative88

Proteomics”, 10th Asia Oceania Human Proteome Organization Congress (10th
AOHUPO), Busan, Korea Jun.-Jul. 2021.
 ᮎᯇ J. ಙᙪ
1. ᮎᯇ J. ಙᙪࠊࠕ⮬ᕫ㥑ື⢏Ꮚࡢ㛫Ḟ᣺ື㐠ືࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ࠊ2021
ᖺ9᭶8᪥
2. Nobuhiko Suematsu (Meiji University, Japan), “Chemical oscillation in a self-propped
droplet”, Second workshop on self-organization and active motion, 2021 ᖺ 12 ᭶ 2 ᪥ࠊZoom
  ᮅ ಴ ᾈ ୍
1. ᮅ಴ᾈ୍ࠊ
ࠕࢧࣥࢫࢡ࣮ࣜࣥ๣ࡢ SPF ࢆ in vitroᐃࡍࡿ᪂つ᪉ἲࡢᥦ᱌ࠖ
ࠊ࢖࣒ࣛࢥࣥ

ࣇ࢓ࣞࣥࢫ 㹼ࣄࢺ࡜ࣄࢺࠊศᏊ࡜ศᏊࠊ␗ศ㔝ࡢฟ఍࠸࡟ࡼࡿ᪂໬Ꮫࡢ๰㐀㹼ࠊ2021 ᖺ
12 ᭶ 12 ᪥
2. ᮅ಴ᾈ୍ࠊ
ࠕᖹ⾮࠿ࡽ㐲ࡃ㞳ࢀࡓ⣔ࡢ⌧㇟࡜ࡑࡢไᚚ࡟ࡼࡾ㛤Ⓨࡉࢀࡓࢧࣥࢫࢡ࣮ࣜࣥ๣SPF ࡢ᪂つ in vitroᐃἲࠖࠊ᪥ᮏἜ໬Ꮫ఍ ➨ 67 ᅇ⏺㠃⛉Ꮫ㒊఍⛅Ꮨࢭ࣑ࢼ࣮ࠊ2021

ᖺ 12 ᭶ 9 ᪥
3. ᮅ಴ᾈ୍ࠊ
ࠕ⾲㠃࡜⏺㠃ࠖࠊ᪥ᮏἜ໬Ꮫ఍ ➨ 22 ᅇ ᪥ᮏἜ໬Ꮫ఍ࣇࣞࢵࢩ࣐ࣗࣥࢭ࣑ࢼ࣮ Ѹ⏺㠃࡜⏺㠃άᛶ๣Ѹࠊ2021 ᖺ 11 ᭶ 1Ѹ12 ᪥  ᓥ  ᘯ ᖾ
1. ᓥ ᘯᖾࠊࠕ኱⮬↛ࡀ㨩ࡏࡿ୙ᛮ㆟࡞࿘ᮇᵓ㐀 --ࡑࡢ࣓࢝ࢽࢬ࣒ࢆ᥈ࡿ--ࠖࠊ᪥ᮏࢭ࣑ࣛ
ࢵࢡࢫ༠఍➨ 34 ᅇ⛅Ꮨࢩ࣏ࣥࢪ࣒࢘ࠊ2021 ᖺ 9 ᭶ 1–3 ᪥
2. ᓥ ᘯᖾࠊ
ࠕBio/Abio ࢆࡲࡓࡄࣃࢱ࣮ࣥᙧᡂࡢᩘ⌮ࠖࠊࢯࣇࢺࣂ࢖࢜◊✲఍ 2021ࠊ2021
ᖺ 11 ᭶ 16–18 ᪥
3. ᓥ ᘯᖾࠊࠕ⮬⏤࢚ࢿࣝࢠ࣮ཎ⌮ࡢᩘ⌮ᵓ㐀㸸⇕ຊᏛࡢどⅬ࠿ࡽࠖࠊ㐠ືᏛ⩦◊✲఍ࠊ2022
ᖺ 1 ᭶ 19 ᪥
4.
  ୰ ᮧ Ꮥ ༤
1. ୰ᮧᏕ༤ࠊ㧗㡲ዉࠎࠊ୰ᮧ΅ࠊࠕ㛗᪥ࡀᴫ᪥ࣜࢬ࣒Ḟᦆ࣐࢘ࢫࡢᛶ࿘ᮇࢆᅇ᚟ࡉࡏࡿࠖ
ࠊ[ࢩ࣏ࣥࢪ࣒࢘ 12] ど஺ཫୖ᰾ࡢⓎぢ࠿ࡽ༙ୡ⣖㸸ᴫ᪥ࣜࢬ࣒◊✲ࡢ௒ࠊ➨ 99 ᅇ᪥ᮏ⏕⌮Ꮫ఍኱఍ࠊ௝ྎࠊ2022 ᖺ 3 ᭶ 17 ᪥  ᒾᮏ┿⿱Ꮚ
1. ᒾᮏ┿⿱Ꮚࠊࠕࢥ࢘࢖࢝㢮ࡢ࣎ࢹ࢕ࣃࢱ࣮ࣥኚ໬࡜ࡑࡢព࿡ࠖ➨㸰ᅇ㠀⥺ᙧ┦ᚊ◊✲఍ࠊ᫂἞኱Ꮫ㥴Ἑྎ࢟ࣕࣥࣃࢫࠊ2021 ᖺ 12 ᭶  ᪥
2. ᒾᮏ┿⿱Ꮚࠊࠕ⏕≀ࡢឤ᝟࣭⾜ື࡜ᩘ⌮ࣔࢹࣝࠖࠊMIMS ඹྠ◊✲㞟఍⌧㇟࡜ᩘ⌮ࣔࢹࣝ̿ᩘ⌮ࣔࢹࣜࣥࢢᏛࡢᙧᡂ࡟ྥࡅ࡚̿ࠊ2022 ᖺ 1 ᭶ 25 ᪥89  Kabir, Muhammad Humayun
1. M. Humayun Kabir, “Mechanism of vegetation patterns in semiarid ecosystem: A
reaction-diffusion modeling approach”, 22nd International Mathematics Conference
2021, Bangladesh Mathematical Society, Dhaka, 10-11 December 2021
  ᚨ Ọ ᪫ ᑗ
1. ᚨỌ ᪫ᑗࠊࠕ⥺⹸ C. elegans ࡢ⣽⬊ࣞ࣋ࣝࡢ ⭷㟁఩/࢝ࣝࢩ࣒࢘ྠ᫬࢖࣓࣮ࢪࣥࢢ ☜❧࡟ྥࡅ࡚ࠖࠊ➨ 2 ᅇศᏊࢧ࢖ࣂࢿࢸ࢕ࢡࢫ◊✲఍ࠊ➨ 46 ᅇศᏊࣟ࣎ࢸ࢕ࢡࢫᐃ౛◊✲఍ࠊ2021 ᖺ 5 ᭶ 10 ᪥ࠊ࢜ࣥࣛ࢖ࣥ  ബ ⏣ ග ὒ
1. ബ⏣ගὒࠊࠕࢧࣂ࢖ࣂࣝࡍࡿ⓶⭵ ⾲⓶ࡣឤぬࡢ᭱๓⥺ࠖࠊ᪥ᮏ໬Ꮫ఍ &6- ໬Ꮫࣇ࢙ࢫ
ࢱࠊ2021 ᖺ 10 ᭶ 19 ᪥
2. ബ⏣ගὒࠊࠕ⓶⭵ࡣ⪃࠼ࡿࠖࠊ᪥ᮏ⤫ྜ་⒪Ꮫ఍ࠊ2021 ᖺ 12 ᭶ 19 ᪥
7.2.2 ཱྀ㢌Ⓨ⾲ᇶ┙ᩘ⌮㒊㛛  ụ ⏣ ᖾ ኴ
1. ụ⏣ ᖾኴࠊᰤ ఙ୍㑻ࠊ཭ᯞ ᫂ಖࠊ㛗ᒣ 㞞ᬕࠊᒸᮏ Ᏺࠊࠕᶋ⬻⯪ࡢᩘ⌮ࣔࢹࣝ࡟ᑐࡍ
ࡿ୰ᚰከᵝయ⦰⣙⌮ㄽࡢᵓ⠏࡜㐺⏝ࠖࠊ➨ 731 ᅇ ᛂ⏝ゎᯒ◊✲఍ࠊ᪩✄⏣኱Ꮫ す᪩✄⏣࢟ࣕࣥࣃࢫࠊ2021 ᖺ 4 ᭶ 17 ᪥
2. ụ⏣ ᖾኴࠊࠕᶋ⬻⢏ࡢᩘ⌮ࣔࢹࣝ࡟ᑐࡍࡿ୰ᚰከᵝయ⦰⣙⌮ㄽࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍
2021 ᖺᗘ ᖺ఍ࠊⰪᾆᕤᴗ኱Ꮫ㸦࢜ࣥࣛ࢖ࣥ㸧ࠊ2021 ᖺ 9 ᭶ 8 ᪥
3. ụ⏣ ᖾኴࠊࠕᶋ⬻⢏ࡢᩘ⌮ࣔࢹࣝ࡟ᑐࡍࡿ୰ᚰከᵝయ⦰⣙⌮ㄽࠖࠊ᪥ᮏᩘᏛ఍ 2021 ᖺᗘ⛅Ꮨ⥲ྜศ⛉఍ࠊ༓ⴥ኱Ꮫ㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 9 ᭶ 15 ᪥
4. ụ⏣ ᖾኴࠊPierre RouxࠊDelphine SalortࠊDidier Smetsࠊࠕ᫬㛫㐜ࢀ㡯ࢆక࠺࠶ࡿ FokkerPlanck ᪉⛬ᘧ࡟⌧ࢀࡿࣃࣝࢫゎࡢ࿘ᮇ㐠ືࡢᩘ⌮ゎᯒࠖࠊRIMS ඹྠ◊✲㸦බ㛤ᆺ㸧᫬㛫㐜ࢀ⣔࡜ᩘ⌮⛉Ꮫ:⌮ㄽ࡜ᛂ⏝ࡢ᪂ࡓ࡞ᒎ㛤࡟ྥࡅ࡚ࠊி㒔኱Ꮫࠊ2021 ᖺ 11 ᭶ 17 ᪥
5. Kota Ikeda, Pierre Roux, Delphine Salort, Didier Smets, “Theoretical study of theemergence of periodic solutions for the inhibitory NNLIF neuron model with synaptic
delay”, Workshop on Mathematical Modeling and Statistical Analysis in Neuroscience,
Institut Henri Poincaré, Paris, France (Online), 2022 ᖺ 2 ᭶ 4 ᪥  ྜྷ ⏣ ೺ ୍
1. ྜྷ⏣೺୍ࠊA note on core(m) of Gorenstein local rings of reduction exponent 2ࠊྍ᥮⎔ㄽ࢜ࣥࣛ࢖ࣥࢭ࣑ࢼ࣮ (Zoom)ࠊ2021 ᖺ 7 ᭶ 10 ᪥
2. ྜྷ⏣೺୍ࠊ ዟ㛫ᬛᘯࠊ Ώ㎶ᩗ୍㸦ඹྠ㸧Strongly elliptic ideals and the core of idealsࠊ
➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘(࢜ࣥࣛ࢖ࣥ)ࠊ2021 ᖺ 11 ᭶ 21 ᪥90  ᯇ ᒸ ┤ அ
1. ᯇᒸ┤அࠊ“Ulrich ideals in numerical semigroup rings”ࠊᮾிྍ᥮⎔ㄽࢭ࣑ࢼ࣮ࠊ2021
ᖺ 10 ᭶ 12 ᪥  ᒃ┦┿୍㑻
1. ᒃ┦┿୍㑻ࠊࠕ⎔࡜ຍ⩌ࡢ(S_2)໬࡟ࡘ࠸࡚ࠖࠊᮾிྍ᥮⎔ㄽࢭ࣑ࢼ࣮ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ
2021 ᖺ 5 ᭶ 10 ᪥
2 .  ᒃ┦┿୍㑻ࠊ“S_2-fications and strict closures”ࠊ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ࠊ࢜ࣥ
ࣛ࢖ࣥ㛤ദࠊ2021 ᖺ 11 ᭶ 20– 23 ᪥  ኱ 㛵 ୍ ⚽
1. ኱㛵୍⚽ࠊࠕStretched ideal ࡢ㝶కḟᩘ⎔ࡢᵓ㐀࡟ࡘ࠸࡚ࠖ
ࠊ࢜ࣥࣛ࢖ࣥྍ᥮⎔ㄽࢭ࣑ࢼ
࣮2021ࠊ࢜ࣥࣛ࢖ࣥ㛤ദ㸦ZOOM㸧ࠊ2021 ᖺ 7 ᭶ 11 ᪥
2. ኱㛵୍⚽ࠊ“The reduction number of stretched ideals”ࠊ᪥ᮏᩘᏛ఍ 2021 ᖺᗘ⛅Ꮨ⥲ྜศ⛉఍ࠊ༓ⴥ኱Ꮫࠊ2021 ᖺ 9 ᭶ 14 ᪥
3. ኱㛵୍⚽ࠊ “The first Hilbert coefficient of stretched ideals”ࠊ᪥ᮏᩘᏛ఍ 2022 ᖺᗘᖺ఍ࠊᇸ⋢኱Ꮫࠊ2022 ᖺ 3 ᭶ 28 ᪥
4.
  㧗 ᶫ  ு
1. 㧗ᶫ ுࠊࠕศゎ㒊ศᅪࡢ᭷㝈⾲♧ຍ⩌ᅪࡢ࢔࣮࣋ࣝᛶ࡟ࡘ࠸࡚ࠖ
ࠊ࢜ࣥࣛ࢖ࣥྍ᥮⎔ㄽ
ࢭ࣑ࢼ࣮2021ࠊZoomࠊ2021 ᖺ 7 ᭶ 11 ᪥
2. ኱➉ ඃஓࠊᮌᮧ ᾏΏࠊ㧗ᶫ ுࠊ
ࠕCohen-Macaulay ⎔ୖࡢ Ext ຍ⩌ࡢᾘ⁛ (Vanishingof Ext modules over Cohen-Macaulay rings)ࠖ
ࠊ ➨ 53 ᅇ⎔ㄽ࠾ࡼࡧ⾲⌧ㄽࢩ࣏ࣥࢪ࢘
࣒ࠊ Zoomࠊ2021 ᖺ 9 ᭶ 6 ᪥
3. 㧗ᶫ ுࠊࠕᨭ㓄ⓗᒁᡤ⎔࡜㒊ศᅪศ㢮ࠖࠊ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ࠊZoomࠊ2021
ᖺ 11 ᭶ 20 ᪥
4. ᮌᮧ ᾏΏࠊ኱➉ ඃஓࠊ 㧗ᶫ ுࠊ
ࠕCohen-Macaulay ⎔࡟ᑐࡍࡿ Auslander-Reiten ண᝿ࠖࠊ ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ࠊZoomࠊ 2021 ᖺ 11 ᭶ 20 ᪥
  ᪩ ᆏ  ኴ
1. ᪩ ᆏ ኴ ࠊ “A note on the Buchsbaum-Rim multiplicity of modules over a twodimensional regular local ring”ࠊ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘㸦࢜ࣥࣛ࢖ࣥ㸧ࠊ2021 ᖺ
11 ᭶ 21 ᪥  ᐑ ㊰ ᬛ ⾜
1. Yuki Chiba, Tomoyuki Miyaji, Toshiyuki Ogawa, “Computing Morse decomposition of
ODEs by non-rigorous numerics”, International Workshop on Reliable Computing andComputer-Assisted Proofs (ReCAP 2022), Online, Mar. 14 202291  ఀ ⸨  ᾴ
1. ఀ⸨ ᾴࠊࠕ཯ᛂᣑᩓ᪉⛬ᘧࡢ㠀᭷⏺࡞㐍⾜Ἴゎࠖࠊ➨ 47 ᅇⓎᒎ᪉⛬ᘧ◊✲఍ࠊ2021 ᖺ
12 ᭶ 27 ᪥
2. ఀ⸨ ᾴࠊࠕ཯ᛂᣑᩓ᪉⛬ᘧࡢ㠀᭷⏺࡞㐍⾜Ἴゎࠖࠊ➨ 16 ᅇ㠀⥺ᙧ೫ᚤศ᪉⛬ᘧ࡜ኚศၥ㢟  ሯ ᮏ ᝆ ᬦ
1. Yuki Tsukamotoࠊࠕ᭷⏺㡿ᇦୖࡢ⛣ὶ㡯௜ࡁ࢔࣭࣮ࣞࣥ࢝ࣥ᪉⛬ᘧࡢ཰᮰ᛶࠖ
ࠊ᪥ᮏᩘᏛ఍ 2022 ᖺᗘᖺ఍ࠊᇸ⋢኱Ꮫࠊ2022 ᖺ 3 ᭶ 29 ᪥⌧㇟ᩘ⌮㒊㛛  ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊࠕᢡࢀࡓ⣬ࡢ⇞↝࡟ࡘ࠸࡚ࠖࠊ⇞↝࣭ᾘ⅖ᶵᵓࡢᩘ⌮࡟ᇶ࡙ࡃⅆ⅏࣭⇿ⓎࡢᏳ඲ᑐ⟇ࠊ஑ᕞ኱ᏛIMIࠊ2022ᖺ3᭶8᪥
 G i n d e r , E l l i o t t
1. Ginder Elliott, “Surface PDE: mathematical modeling and numerical approximation”,᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ࠊⰪᾆᕤᴗ኱Ꮫࠊ
㸦࢜ࣥࣛ࢖ࣥ㸧2022 ᖺ 9 ᭶ 8 ᪥
2. Ginder Elliott, ெOn the inclusion of contact energy in a model for solid-phase growth
RIMS International Conference, Modeling and Mathematical Analysis of Dynamics ofPatterns“, ி㒔኱ᏛࠊRIMS㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 10 ᭶ 18 ᪥
3. Ginder Elliott, ͉Active Interfaces and Why They Matter”, he 22nd RIES-HokudaiInternational Symposium, 2021 ᖺ 12 ᭶ 6 ᪥㸦࢜ࣥࣛ࢖ࣥ㸧4. ᮧᯇ ᣅ┿ࠊᰘ⏣ ဴᚿࠊGinder Elliottࠊࠕ㞳ᩓ໙㓄ὶἲ࡟ࡼࡿ᭤㠃ୖ೫ᚤศ᪉⛬ᘧࡢ㏆ఝゎἲ࡜ࡑࡢᛂ⏝ࠖࠊ 2021 ᖺᗘᛂ⏝ᩘᏛྜྠ◊✲㞟఍ࠊ㱟㇂኱Ꮫࠊ℩⏣࢟ࣕࣥࣃࢫ㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 12 ᭶ 16 ᪥
5. Ginder Elliott, “Approximation methods for surface constrained PDE”, MIMS ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮ࠊ᫂἞኱Ꮫࠊ୰㔝࢟ࣕࣥࣃࢫ㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2022 ᖺ 2 ᭶ 1 ᪥  ྥ Ẋ ᨻ ⏨
1. ྥẊᨻ⏨ࠊࠕປാᏳ඲⾨⏕㸦OHS㸧ࡢୡ⏺ⓗືྥ࡜ OHS ࣐ࢿࢪ࣓ࣥࢺࡢ᭷ຠᛶࠖ
ࠊ᪥ᮏ⎔ቃㄆドᶵᵓ㸦JACO㸧ࠊࢺࣛࢫࢺࢩࢸ࢕࣭࢝ࣥࣇ࢓ࣞࣥࢫ୸ࡢෆࠊ2021 ᖺ 4 ᭶ 9 ᪥
2. ྥẊᨻ⏨ࠊࠕࣜࢫࢡࢆㄡࡀỴࡵ࡚ㄡࡀཷࡅධࢀࡿࡢ࠿ࠖࠊᕤᏛࢩࢫࢸ࣒࡟㛵ࡍࡿᏳ඲࣭Ᏻ
ᚰ࣭ࣜࢫࢡ᳨ウศ⛉఍ࠊᏳ඲࡟࠾ࡅࡿࣜࢫࢡ࢔ࣉ࣮ࣟࢳ㐺⏝᳨ウᑠጤဨ఍ࠊ᪥ᮏᏛ⾡఍㆟ࠊ2021 ᖺ 4 ᭶ 28 ᪥
3. ྥẊᨻ⏨ࠊࠕチᐜྍ⬟࡞ࣜࢫࢡࡣㄡࡀỴࡵࡿࡢ࠿ࠖࠊ(࢜ࣥࣛ࢖ࣥ)᪥ᮏࣄ࣮࣐ࣗࣥࣇ࢓ࢡ

92ࢱ◊✲ᡤࠊ2021 ᖺ 5 ᭶ 6 ᪥
4. ྥẊᨻ⏨ࠊࠕᏳ඲Ꮫ࡬ㄏ࠸ࠖࠊ
㸦࢜ࣥࣛ࢖ࣥ㸧᫂἞኱Ꮫࣜࣂࢸ࢕࢔࢝ࢹ࣑࣮බ㛤ㅮᗙࠊᏳ඲
Ꮫධ㛛ࠊ 2021 ᖺ 5 ᭶ 8 ᪥
5. ྥẊᨻ⏨ࠊࠕປാᏳ඲⾨⏕㸦OHS㸧ࡢୡ⏺ⓗືྥ࡜ OHS ࣐ࢿࢪ࣓ࣥࢺࡢ᭷ຠᛶࠖ
ࠊ᪥ᮏ⎔ቃㄆドᶵᵓ㸦JACO㸧:኱㜰ࠊ2021 ᖺ 6 ᭶ 4 ᪥
6. ྥẊᨻ⏨ࠊࠕࣅࢪ࣭ࣙࣥࢮࣟ㸦Vision Zero㸧ࡢ⤂௓ࠖࠊ〇㐀ᴗᏳ඲ᑐ⟇ᐁẸ༠㆟఍ࠊ2012ᖺ 6 ᭶ 15 ᪥
7. ྥẊᨻ⏨ࠊࠕ➨ 7 ᅇ PL ◊✲Ꮫ఍ࢆ⚃ࡍࠖࠊPL ◊✲Ꮫ఍ࠊ2021 ᖺ 7 ᭶ 10 ᪥
8. ྥẊᨻ⏨ࠊࠕᏳ඲⥲ㄽ Ᏻ඲࡜ࡣ㸽 Ᏻ඲㛵㐃ࡢᴫᛕ࡜య⣔ࡢಠ▔ࠖࠊᶵ⬟Ᏻ඲ࢭ࣑ࢼ࣮ࠊ᪥ᮏつ᱁༠఍ࠊ2021 ᖺ 8 ᭶ 18 ᪥
9. ྥẊᨻ⏨ࠊࠕປാᏳ඲⾨⏕ࡢ⌧≧࡜ୡ⏺ⓗືྥࣅࢪ࣭ࣙࣥࢮࣟ࡟ࡘ࠸࡚ࠖࠊ೺ᗣࠊᏳ඲⾨⏕ࣇ࢛࣮࣒ࣛࠊP ♫ࠊ2021 ᖺ 9 ᭶ 17 ᪥
10. ྥẊᨻ⏨ࠊࠕᏳ඲☜ಖࡢᇶᮏ࡜Ᏻ඲ࡢ᭱᪂ືྥࠖ
ࠊ➨஬ᅇ〇ရᏳ඲ࢹ࣮ࠊR ♫ࠊ2021 ᖺ 9
᭶ 27 ᪥
11. ྥẊᨻ⏨ࠊࠕᾘ㈝⪅஦ᨾࡢ⌧≧㹼Ᏻ඲ࡢ☜❧࠿ࡽᏳᚰ࡬㹼ࠖࠊ(බ㈈㸧ᾘ㈝⪅ᩍ⫱ᨭ᥼ࢭࣥࢱ࣮◊ಟ఍㛗ᓮ┴ᗇࠊ2021 ᖺ 10 ᭶ 9 ᪥
12. ྥẊᨻ⏨ࠊࠕᏳ඲Ꮫࢆ୰ᚰ࡜ࡋࡓ〇ရᏳ඲࡟ಀࡿᇶᮏⓗ࡞⪃࠼᪉ࠖࠊ〇ရᏳ඲◊ಟࠊ⤒῭⏘ᴗ◊ಟᡤࠊ⤒῭⏘ᴗ┬ࠊ2021 ᖺ 10 ᭶ 20 ᪥
13. ྥẊᨻ⏨ࠊࠕᏳ඲タィࡢᇶ♏ᴫᛕ࡜᭱㏆ࡢືྥࠖࠊ㸦࢜ࣥࣛ࢖ࣥ㸧᫂἞኱Ꮫࣜࣂࢸ࢕࢔࢝ࢹ
࣑࣮බ㛤ㅮᗙࠊ〇ရ࡜ᶵᲔࡢࣜࢫࢡ࢔ࢭࢫ࣓ࣥࢺࠊ2021 ᖺ 10 ᭶ 23 ᪥
14. ྥẊᨻ⏨ࠊࠕࢧࣈ WG ྥẊࢳ࣮࣒ࠊ㐍ᤖ≧ἣཬࡧ௒ᚋࡢ㐠Ⴀ࡟ࡘ࠸࡚ࠖࠊ〇㐀ᴗᏳ඲ᑐ⟇ᐁẸ༠㆟఍ࠊ2021 ᖺ 10 ᭶ 28 ᪥
15. ྥẊᨻ⏨ࠊࠕࣜࢫࢡ࢔ࢭࢫ࣓ࣥࢺ㸦༴㝤※ࡢ≉ᐃ㸧࡟㛵ࡍࡿㄪᰝ࡜⤖ᯝ࡟ᇶ࡙ࡃ௒ᚋࡢ㐍ࡵ᪉࡟ࡘ࠸࡚ࠖࠊ〇㐀ᴗᏳ඲ᑐ⟇ᐁẸ༠㆟఍ࠊࢧࣈ࣮࣡࢟ࣥࢢࢢ࣮ࣝࣉ ྥẊࢳ࣮࣒ࠊ
2021 ᖺ 10 ᭶ 28 ᪥
16. ྥẊᨻ⏨ࠊ
ࠕ㌟㏆࡞஦ᨾ࠿ࡽ㧗㱋⪅ࢆᏲࡿ㹼〇ရ஦ᨾࢆ୰ᚰ࡟㹼ࠖᾘ㈝⪅ᩍ⫱ᨭ᥼ࢭࣥࢱ
࣮◊ಟ఍ࠊⲈᇛ┴ᾘ㈝⪅ᩍ⫱ၨⓎㅮᗙࠊ2021 ᖺ 11 ᭶ 4 ᪥
17. ྥẊᨻ⏨ࠊࠕᏳ඲࡟㛵ࡍࡿᇶᮏⓗ࡞⪃࠼᪉ࠖࠊ᪥ᮏᕤᴗ኱ᏛࠊᏳ඲ᩍ⫱ࡢ᪥ࠊ2021 ᖺ 11 ᭶ 11 ᪥
18. ྥẊᨻ⏨ࠊࠕᶵᲔ〇ရࡢタィ࡟࠾ࡅࡿᮏ㉁Ᏻ඲໬ࡢ⪃࠼᪉ࠖࠊ᫂἞኱Ꮫࣜࣂࢸ࢕࢔࢝ࢹ࣑
࢕࣮ࠊM ♫ࠊ㛗ᓮᕤሙࠊᏳ඲◊ಟࠊ2021 ᖺ 11 ᭶ 18 ᪥
19. ྥẊᨻ⏨ࠊࠕᾘ㈝⪅஦ᨾࡢ⌧≧㹼Ᏻ඲ࡢ☜❧࠿ࡽᏳᚰ࡬㹼ࠖ
ࠊ(බ㈈㸧ᾘ㈝⪅ᩍ⫱ᨭ᥼ࢭࣥࢱ࣮◊ಟ఍ࠊ2021 ᖺ 12 ᭶ 15 ᪥
20. ྥẊᨻ⏨ࠊࠕOHSMS つ᱁ࡢࡇࢀ࠿ࡽ㹼ࢱ࣮ࢤࢵࢺࡣᶵᲔ࠿ࡽே㛫࡬㹼ࠖࠊᑐㄯ㸸T ♫ࠊ
2022 ᖺ 1 ᭶ 6 ᪥
21. ྥẊᨻ⏨ࠊࠕᏳ඲࣐ࢿࢪ࣓ࣥࢺࡢయ⣔࡜せⅬࠖࠊ➨ 43 ᅇᏳ඲ᕤᏛࢭ࣑ࢼ࣮Ᏻ඲࣐ࢿࢪ࣓
ࣥࢺㅮᗙࠊᏳ඲ᕤᏛ఍ ࠊ2022 ᖺ 1 ᭶ 27 ᪥

93‫ ی‬Hilhorst, Danielle
1. Hilhorst, Danielle., special session “Geometric evolution of interfaces and transition
layers”, International Conference FBP 2021, September 13-17, 2021
  ᒣ ᮏ ㄃ ኈ
1. ໭ᕝຬኵࠊᖹ℩᪩ேࠊᯇᮏᯇ⏨ࠊᯇᮏᾈ஧ࠊⲡ㔝ᩗ㍜ࠊᚨᓥᓫᘯࠊᒣᮏ㄃ኈࠊ
ࠕ࢔ࣇࣜ࢝ࢰ࢘ࡢᗋᮦᑟධࡢຠᯝཬࡧࢹ࣮ࢱ࣮ࣟ࢞ࢆ⏝࠸ࡓ⾜ືᢕᥱ࡟ࡘ࠸࡚ࠖ
ࠊ௧࿴㸱ᖺᗘ஑ᕞ࣭
Ἀ⦖ࣈࣟࢵࢡ㣫⫱ᢏ⾡⪅◊✲఍ࠊ 2022 ᖺ 2 ᭶ 17 ᪥  ᑠ⏣ษ೺ኴ
1. Hiroshi Fujisaki, Kenta Odagiri, Hiromichi Suetani, Hiroya Takada, Rei Ogawa,“Dimension compression and mechanobiological effects of collective cell movement
dynamics using machine learning”, ➨ 59 ᅇ᪥ᮏ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊ࢜ࣥࣛ࢖ࣥ㸦ᮾ໭኱Ꮫ㸧
ࠊ2021.11
2. ᑠ⏣ษ೺ኴࠊࠕ⣽⬊㞟ᅋືែࡢᩘ⌮ࣔࢹࣜࣥࢢ࡜㧗⢭ᗘィࢹ࣮ࢱࡢά⏝࡟ྥࡅ࡚ࠖࠊMIMS ◊✲㞟఍ࠕ⌧㇟࡜ᩘ⌮ࣔࢹࣝ㹼ᩘ⌮ࣔࢹࣜࣥࢢᏛࡢᙧᡂ࡟ྥࡅ࡚㹼ࠖࠊ᫂἞኱Ꮫ
㸦ᮾி㸧ࠊ2022.01.
 G r i e t t e , Q u e n t i n
1. Quentin Griette, “Workshop on PDE and their applications”, University of Normandie,
Le Havre, France (online), June 8, 2021
2. Quentin Griette, “CIMAC X”, Universidad Nacional Agraria de la Selva, Tingo Maria,
Peru (online), August 27, 2021
3. Quentin Griette, seminar “Modeling and computation”, University of Arizona, Tucson,
USA (online), September 23, 2021
4. Quentin Griette, “MAC seminar”, University of Toulouse, Toulouse, France, October
5, 2021
5. Quentin Griette, “Non-Local Models Arising from Biology”, CIRM, Luminy, France,
October 11, 2021
6. Quentin Griette, “NCTS Seminar on Mathematical Biology”, NCTS, Taipei, Taiwan(online), November 12, 2021
   Quentin Griette, ͆Mathematical modeling of organization in living matter͇, IHP,
Paris, France, March 23, 2022  ⻄ ⏣ ె ᶞ
1. ⻄⏣ెᶞࠊࠕᒙὶゎࡀ⥺ᙧᏳᐃ࡞ὶࢀ⣔ࡢᵓᡂࠖࠊ᪥ᮏὶయຊᏛ఍ᖺ఍ࠊ2021 ᖺ 9 ᭶ 23 ᪥
2. ⻄⏣ెᶞࠊࠕᒙὶ࣭஘ὶࡢ≧ែ✵㛫ⓗඹᏑ࡟㛵ࡍࡿ࣑ࢽ࣐ࣝᶍᆺࠖ
ࠊ᪥ᮏ≀⌮Ꮫ఍➨ 77 ᅇᖺḟ኱఍ࠊ2022 ᖺ 3 ᭶ 17 ᪥94  ⏣ 㑔 ❶ ὒ
1. ⏣㑔❶ὒࠊⲨᕝ㐓ேࠊᏳ㐩⪷ࠊఀ⸨㝧୍ࠊࠕ㞷ᔂほ ࢧ࢖ࢺ࡛ࡢほ ஦౛ࢆ⏝࠸ࡓ㞷ᔂࣔࢹࣝࡢࣃ࣓࣮ࣛࢱỴᐃ࡜ࡑࡢ㐺ᛂᛶࠖࠊ᪥ᮏ㞷ịᏛ఍ᮾ໭ᨭ㒊఍ࠊ2021 ᖺ 5 ᭶ 8 ᪥
2. ⏣㑔❶ὒࠊⲨᕝ㐓ேࠊᏳ㐩⪷ࠊఀ⸨㝧୍ࠊࠕ㞷ᔂほ ஦౛ࢆ⏝࠸ࡓ㞷ᔂࣔࢹࣝࣃ࣓࣮ࣛࢱ
Ỵᐃ࡜ࡑࡢ㐺ᛂᛶࠖࠊ᪥ᮏ㞷ịᏛ఍ࠊ2021 ᖺ 9 ᭶ 13–16 ᪥
3. ⏣㑔❶ὒࠊࠕ㞷ᔂࣔࢹࣝࢆ⏝࠸ࡓ☜⋡ㄽⓗࣁࢨ࣮ࢻ࣐ࢵࣉసᡂ࡟㛵ࡍࡿ◊✲ࠊᆅ⌫⾲ᒙ࡟࠾ࡅࡿ㔜ຊὶࡢࢲ࢖ࢼ࣑ࢡࢫ㸦◊✲఍㸧2021 ᖺ 11 ᭶ 19 ᪥  㜿 㒊  ⥤
1. Aya Abe and Ichiro Hagiwara, “Sound Insulation Simulations focusing on Height ofOrigami Core”, ࢩ࣑࣮ࣗࣞࢩࣙࣥᏛ఍ࠊྠᚿ♫኱Ꮫ㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 9 ᭶ 1 ᪥
2. 㜿㒊⥤ࠊⴗཎ୍㑻ࠊࠕ᭷㝈せ⣲ἲ࡟ࡼࡿ㐽㡢≉ᛶࢩ࣑࣮ࣗࣞࢩࣙࣥᢏ⾡ࡢᢡ⣬ࢥ࢔࡬ࡢᛂ
⏝ࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 9 ᭶ 7 ᪥
3 .  㜿㒊⥤ࠊᒇ௦᫓ᶞࠊⴗཎ୍㑻ࠊࠕ᭷㝈せ⣲ἲࢆ⏝࠸ࡓ㐽㡢ࢩ࣑࣮ࣗࣞࢩࣙࣥ㸦ᆶ┤ࢥ࢔㧗ࡉ࡟ࡼࡿ᭱㐺໬᳨ウ㸧ࠖࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠊᮾி኱Ꮫ㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 9 ᭶ 13 ᪥
4. 㜿㒊⥤ࠊᒇ௦᫓ᶞࠊⴗཎ୍㑻ࠊࠕィ⟬ຊᏛ᥼⏝㧗⢭ᗘ㧗ຠ⋡㐽㡢ホ౯ᢏ⾡ࡢ㛤Ⓨࠖࠊ᪥ᮏᶵᲔᏛ఍ ➨ 34 ᅇィ⟬ຊᏛㅮ₇఍㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 9 ᭶ 22 ᪥
5 .  㜿㒊⥤ࠊᓮ㇂᫂ᜨࠊⴗཎ୍㑻ࠊࠕࣇ࢛࣮࣒ᮦ࡟ࡼࡿᢡ⣬ᵓ㐀࡜ᰕᵓ㐀ࡢ஧㔜ᵓ㐀࢚ࢿࣝࢠ࣮྾཰ᮦࡢ᭱㐺タィࡢヨࡳࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍➨ 18 ᅇ◊✲㒊఍㐃ྜⓎ⾲఍㸦࢜ࣥࣛ࢖ࣥ㸧ࠊ2022 ᖺ 3 ᭶ 9 ᪥  㷂 ㇂ ᫂ ᜨ
1. ᓮ㇂᫂ᜨࠊⴗཎ୍㑻ࠊࠕᢡ␚⨁≉ᛶࡢᮦᩱ≉ᛶ౫Ꮡᛶ࡟㛵ࡍࡿ୍⪃ᐹࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 3 ᭶ 9 ᪥  బࠎᮌῄᜨ
1. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕᏳ඲ᢡ⣬㍺㏦⟽ࡢ᣺ືタィࡢ୍⪃ᐹࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 3 ᭶ 9 ᪥  ᒣ ᓮ ᱇ Ꮚ
1. ᒣᓮ᱇Ꮚࠊࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊⴗཎ୍㑻ࠊࠕᡪࡢ⾲㠃⏬ീࡢᩘ⌮ⓗゎ᫂ཬࡧࡑࡢᛂ⏝ࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 3 ᭶ 9 ᪥ඛ➃ᩘ⌮㒊㛛  ዉ Ⰻ ▱ ᝴
1. ᑠᯘ♸㈗ࠊዉⰋ▱᝴ࠊ᱒ཎ㟹ஓࠊࠕษ㡬ඵ㠃య࡟ࡼࡿᖹᆠᢡࡾ␚ࡳྍ⬟࡞❧యࡢᒎ㛤ᅗ࡜ᘓ⠏࡬ࡢᛂ⏝ࠖ
ࠊ➨ 30 ᅇᢡࡾ⣬ࡢ⛉Ꮫ࣭ᩘᏛ࣭ᩍ⫱◊✲㞟఍ࠊZoom 㛤ദࠊ2021 ᖺ 6 ᭶ 20 ᪥

95

2. Kazuki Matsubara, Chie Nara, “The maximum numbers of the rigid faces and edges
in continuous flattening processes of a polyhedron”, TJCDCGGG2020+, Chiang Mai
University, Thailand, Zoom, September 4, 2021
3. ዉⰋ▱᝴ࠊᑠᯘ♸㈗ࠊ᱒ཎ㟹ஓࠊࠕษ㡬ඵ㠃యࡢࢫ࣏ࣥࢪ⭷㸸ᇶᮏᒎ㛤ᅗࡢࢱ࢖ࣜࣥࢢ࡜
ኚᙧᵓ㐀ࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ 2021 ᖺᗘᖺ఍ࠊZoom 㛤ദࠊ2021 ᖺ 9 ᭶ 7 ᪥
4. ዉⰋ▱᝴ࠊఀ⸨ோ୍ࠊ
ࠕṇ 24 ⬊యࡢ㸰ḟඖࢫࢣࣝࢺࣥࡢ㐃⥆ⓗᖹᆠ໬ࠖࠊ᪥ᮏᩘᏛ఍ 2021ᖺᗘ⛅Ꮨ⥲ྜศ⛉఍ࠊZoom 㛤ദࠊ2021 ᖺ 9 ᭶ 14 ᪥
5. ዉⰋ▱᝴ࠊࠕ㸲ḟඖᢡࡾ⣬࠿ࡽࡢ࢔ࣉ࣮ࣟࢳ㸫㸰㔜ከ㠃యࡢᒎ㛤ᅗ㸫ࠖࠊ➨ 31 ᅇᢡࡾ⣬ࡢ⛉Ꮫ࣭ᩘᏛ࣭ᩍ⫱◊✲㞟఍ࠊ᪥ᮏᢡ⣬Ꮫ఍ࠊZoom 㛤ദࠊ2021 ᖺ 12 ᭶ 11 ᪥
6. ዉⰋ▱᝴ࠊᯇཎ࿴ᶞࠊ
ࠕ๛ᛶ᮲௳ࢆ௜୚ࡋࡓከ㠃యࡢ㐃⥆ⓗᖹᆠᢡࡾၥ㢟ࠖࠊ ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍㐃ྜ◊✲Ⓨ⾲఍ࠊZoom 㛤ദࠊ2022 ᖺ 3 ᭶ 9 ᪥
7. ᯇཎ࿴ᶞࠊ ዉⰋ▱᝴ࠊ“Continuous flattening of multi-layered pyramids with rigid
radial edges”ࠊ ᪥ᮏᩘᏛ఍ ᖺ఍ࠊᇸ⋢኱Ꮫࠊ2022 ᖺ 3 ᭶ 28 ᪥ඛ➃ᩘ⌮㒊㛛  ⓑ ▼ ඔ ᱻ
1. Masashi Shiraishi, Osamu Yamanaka, and Hiraku Nishimori, "Effect of Interaction
Network Structure in Response Threshold Model", 27th International Symposium on
Artificial Life and Robotics AROB 27th 2022 7th International Symposium on
BioComplexity ISBC7 5th International Symposium on Swarm Behavior and BioInspired Robotics SWARM5, Online (Beppu, Japan), 25–27 January, 2022
2. Hiraku Nishimori, Masashi Shiraishi, "Collective Compensation of Task Flow by
Response Threshold Dynamics", 27th International Symposium on Artificial Life andRobotics AROB 27th 2022 7th International Symposium on BioComplexity ISBC7 5thInternational Symposium on Swarm Behavior and Bio-Inspired Robotics SWARM5,
Online (Beppu, Japan), 25–27 January, 2022
3. Masashi Shiraishi, Osamu Yamanaka, and Hiraku Nishimori, "Effect of Interaction
Network Structure in Response Threshold Model on Task Allocation", Conference on
Complex Systems, Online (Lyon, France), 25–29 October, 2001
4. Masashi Shiraishi, Osamu Yamanaka, Akinori Awazu and Hiraku Nishimori, "Effects
of a local interaction network in response threshold model on the task allocation",
Roles of Heterogeneity in Non-equilibrium collective dynamics (RHINO 2021), Online,
2021 August 18
5 .  ⓑ▼ඔᱻࠊᒣ୰἞ࠊす᳃ᣅࠊࠕ᝟ሗఏ㐩ᵓ㐀ࡢ཯ᛂ㜈್ࣔࢹࣝ࡟࠾ࡅࡿࢫࢺࣞࢫᛂ⟅࡬ࡢຠᯝࡢゎᯒࠖ
ࠊ᪥ᮏ≀⌮Ꮫ఍ 2021 ᖺ⛅Ꮨ኱఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2021 ᖺ 9 ᭶ 22 ᪥  ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫ
1. ࢹ࢕࢔ࢦ࣭ࣝ࢖ࢫࠊ⠛⏣῟୍ࠊⴗཎ୍㑻ࠊࠕࣉࣛࢺࢽࢵࢡࢯࣜࢵࢻࢆ⏝࠸ࡓษ⣬ࣁࢽ࣒࢝96ࡢṌ␃ࡲࡾ᭱኱໬ࡢ᳨ウࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍◊✲㒊఍㐃ྜⓎ⾲఍ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ
3᭶9᪥ᩥ⌮⼥ྜ◊✲㒊㛛  ⳥ ụ ᾈ ᫂
1. ⳥ụᾈ᫂ࠊⲨ஭ࡦࢁࡳࠊ஭ཱྀㄔࠊᑠᰩ⚽ᬸࠊ㯮ᨻᩔྐࠊ༓⏣ᾈྖࠊ୰ᕝ⿱ᚿࠊ୰ᮧඃ୍ࠊ
すᒣ㈼ᚿ㑻ࠊ㔝ᓥⰋࠊἼከ㔝༟☻ࠊ℈⏣ᾈẼࠊྂᕝㄹࠊ㤿⍞ᙉࠊ๓⏣ⱝ⳯ࠊᮧୖ㝯ኵࠊᒣᒸ⿱ྖࠊᒣ⏣᫂ࠊΏ㎶▱ᜨ⨾ࠊࠕPWS Cup 2021 ̽ ⢾ᒀ⑓⨯ᝈࣜࢫࢡࢆண ࡍࡿ࣊ࣝࢫ
ࢣ࢔ࢹ࣮ࢱࡢ༏ྡ໬ࢥࣥࢸࢫࢺࠖࠊ
ࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕ࢩ࣏ࣥࢪ࣒࢘ 2021 ㄽᩥ㞟ࠊ
pp. 1037-1044, 2021
2. ఀ⸨⪽ᚿࠊ⳥ụᾈ᫂ࠊࠕ᏶඲ k-concealment ༏ྡ໬ࢆồࡵࡿ⢭ᗘࡢ㧗࠸࢔ࣝࢦࣜࢬ࣒ࡢ
ホ౯ࠖࠊࢥࣥࣆ࣮ࣗࢱࢭ࢟ࣗࣜࢸ࢕ࢩ࣏ࣥࢪ࣒࢘ 2021 ㄽᩥ㞟ࠊpp. 1045-1052, 2021
3. ᰘᒣ ࡾ࡞ࠊⲡ㔝 ⹒அ௓ࠊ⳥ụ ᾈ᫂ࠊࠕ࢔ࢻࢿࢵࢺ࣮࣡ࢡ࡟࠾ࡅࡿᗈ࿌ຠᯝᣦᶆࡢㄪᰝࠖ
ࠊ࣐ࣝࢳ࣓ࢹ࢕࢔ࠊศᩓࠊ༠ㄪ࡜ࣔࣂ࢖ࣝࢩ࣏ࣥࢪ࣒࢘ (DICOMO 2021) ࠊ᝟ሗฎ⌮Ꮫ఍ࠊ
pp. 637-643, 2021
4. ⳥ụᾈ᫂ࠊ㤿 ⍞ᙉࠊࠕ⢾ᒀ⑓⨯ᝈࣜࢫࢡࢆண

ࡍࡿ࣊ࣝࢫࢣ࢔ࢹ࣮ࢱࡢ༏ྡ໬ࢥࣥࢸࢫ

ࢺ PWS Cup 2021 ࢹ࣮ࢱࡢゎᯒࠊ2022 ᖺᬯྕ࡜᝟ሗࢭ࢟ࣗࣜࢸ࢕ࢩ࣏ࣥࢪ࣒࢘ SCIS
2022, 3B2-2, pp. 1-8, 2022
  ୰ᯘ┿⌮Ꮚ
1. ⸨ᮌ୕ᬛᡂࠊすᮧ኱ຓࠊ㜿㒊ு࿃ࠊ୰ᯘ┿⌮Ꮚࠊ㕥ᮌ㧗ᏹࠊすᒣဴࠊᒣᓮ೺஧㑻ࠕ⚟ᓥ᚟⯆▱࡟࠾ࡅࡿ 3 ḟඖ㐨㊰ྎᖒࢆά⏝ࡋࡓ࢖ࣥࣇࣛ DX ࡢྲྀࡾ⤌ࡳࠖᅵᮌᏛ఍୰ᅜᨭ㒊
2021 ◊✲Ⓨ⾲఍ࠊ2021 ᖺ 6 ᭶ 12㸫13 ᪥  ᮡ ཎ ཌ ྜྷ
1. K. Sugihara, “Rising object illusion,” Showtime, ECVP 2021 (European Conference on
Visual Perception) (remote conference), August 22, 2021.
2. ᮡཎཌྜྷࠊ
ࠕ෗┿࠿ࡽ┿ࡢጼࢆ▱ࡿࠗ࠶ࡾࡢࡲࡲࢹ࢕ࢫࣉࣞ࢖࠘
ࠖࠊ᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ᖺ఍ࠊ
2021 ᖺ 9 ᭶ 7 ᪥
3. ᮡཎཌྜྷࠊࠕ↓㝈࣮ࣝࣉ㝵ẁࡢᥥ⏬ἲ࡜Ṍࡅࡿ❧యࡢタィἲࠖࠊ᪥ᮏᅗᏛ఍኱఍Ꮫ⾡ㅮ₇ㄽᩥ㞟ࠊpp.53-54ࠊ2021 ᖺ 11 ᭶ 21 ᪥
4. ᮡཎཌྜྷࠊ
ࠕ㧗ࡉ཯㌿㘒ど࣭㉳ࡁୖࡀࡾ㘒ど࣭ᐂ㏉ࡾ㘒ど㹼ඹ㏻ࡢගᏛ㐣⛬࠿ࡽ⏕ࡲࢀࡿ
3 ✀㢮ࡢ▱ぬࠖࠊ㘒ぬࡢゎ࣭᫂๰స࣭ᛂ⏝࡬ࡢㅖ࢔ࣉ࣮ࣟࢳ㸸➨ 16 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵ
ࣉࠊ᫂἞኱Ꮫ⌧㇟ᩘ⌮ᏛᣐⅬඹྠ◊✲㞟఍ࠊ2022 ᖺ 3 ᭶ 3 ᪥ ᐑ ୗ ⰾ ᫂
1. Hiroki Usuba, Shota Yamanaka, and Homei Miyashita, “Modeling Movement Times

97

and Success Rates for Acquisition of One-Dimensional Targets with Uncertain
Touchable Sizes”, Proc. ACM Hum.-Comput. Interact., Vol. 5, No. ISS, Article 487(November 2021), 15 pages
2. ⴛሙ኱㈗ࠊᐑୗⰾ᫂ࠊ
ࠕVR ࣮ࣞࢫࢤ࣮࣒࡛ࡢືⓗ࡞ࢺࣥࢿࣜࣥࢢ࡟ࡼࡿ㏿ᗘឤ࡜㓉࠸ࡢㄪᰝࠖࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2021 ㄽᩥ㞟ࠊ Vol. 2021㸪
pp. 208–213, 2021㸬
3. 㘬἞៞ரࠊᐑୗⰾ᫂ࠊ
ࠕTasteSynth㸸㟁Ẽ࿡ぬࡢࡓࡵࡢ่⃭Ἴᙧࢹࢨ࢖ࣥࢩࢫࢸ࣒ࠖ
ࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ㄽᩥ㞟ࠊVol. 2021㸪pp. 266–275㸪
2021࠙࣋ࢫࢺࣉࣞࢮࣥࢸ࣮ࢩࣙࣥ㈹ࠚࢆཷ㈹4. ᑠᯘᮍౡࠊᐑୗⰾ᫂ࠊ
ࠕTeleSalty : ࣜ࢔ࣝࢱ࢖࣒࡛ሷ࿡ࢆఏ࠼ࡿ㏻ಙࢩࢫࢸ࣒ࠖ
ࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ㄽᩥ㞟ࠊVol. 2021, pp. 276–280㸪2021
5. ᐑୗⰾ᫂ࠊ
ࠕᾮయᄇ㟝ΰྜᘧࡢ࿡ࢹ࢕ࢫࣉࣞ࢖ࡢヨసࠖࠊ➨ 29 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ
࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2021)ㄽᩥ㞟ࠊ2021. ࠙᭱ඃ⚽Ⓨ⾲㈹
㸦୍⯡㸧
ࠚࢆཷ㈹
6. 㘬἞៞ரࠊᏳⶶ೺ྖࠊబ⸨ឡࠊᐑୗⰾ᫂ࠊ
ࠕῶሷ⏕ά⪅ࢆᑐ㇟࡜ࡋࡓ㟁Ẽ࿡ぬ࡟ࡼࡿሷ࿡
ቑᙉຠᯝࡢㄪᰝࠖ
ࠊ࢖ࣥࢱࣛࢡࢩࣙࣥ 2022㸪pp. 97–104㸪2022
7. ኱ሺὒ௓ࠊⷧ⩚኱ᶞࠊᒣ୰⚈ኴࠊᐑୗⰾ᫂ࠊ
ࠕ⏬㠃ゅ࡜⏬㠃➃ࡢࢱ࣮ࢤࢵࢺ㓄⨨ࡀ᧯స᫬㛫࡟୚࠼ࡿᙳ㡪ࠖࠊ◊✲ሗ࿌ࣄ࣮࣐ࣗࣥࢥࣥࣆ࣮ࣗࢱ࢖ࣥࢱࣛࢡࢩࣙࣥ (HCI), Vol. 2022
- HCI - 197, No. 55, pp. 1–8, 2022
  ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊ
ࠕࢱࢢࣛࢢࣅ࣮࡟࠾ࡅࡿࢫ࣏࣮ࢶᡓ⾡ࢩ࣑࣮ࣗࣞࢩࣙࣥࢶ࣮ࣝࠖࠊRIMS ඹྠ◊✲ࠕᩘᏛࢯࣇࢺ࢙࢘࢔࡜ࡑࡢຠᯝⓗᩍ⫱฼⏝࡟㛵ࡍࡿ◊✲ࠖࣉࣟࢢ࣒ࣛࠊ2021 ᖺ 8
᭶ 28 ᪥
2. Jin Akiyama, Kiyoko Matsunaga, Sachiko Nakajima and Natsumi Oyamaguchi,“Math Flowers and Buds” The 23rd Thailand-Japan Conference on Discrete andComputational Geometry, graphs, and Games (TJSDCG3 2020+1), 2021 ᖺ 9 ᭶ 4 ᪥
3. ୰ᓥࡉࡕᏊࠊ
ࠕSTEAM ໬ࡉࢀࡓᩘᏛࡢ๰㐀ᛶ࡜᥈✲ࡢྍ⬟ᛶ ~ࢫ࣏࣮ࢶࡸࢸࢡࣀࣟࢪ
࣮ࠊ࢚ࣥࢪࢽ࢔ࣜࣥࢢࠊ࢔࣮ࢺ࡜ࡢ⼥ྜ~ࠖᮾி⌮⛉኱ᏛᩘᏛᩍ⫱◊✲఍ 11 ᭶᭶౛఍ࠊ
2021 ᖺ 11 ᭶⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ┦ ⃝  Ᏺ
1. ┦⃝ Ᏺࠊᶓ⏣೔ၨࠊ஭ྂ⏣ᮍ᮶ࠊ㕥ᮌ ᮶ࠊᮏᓥᗣᖹࠊ㔠Ꮚᘯᫀࠊࠕィ⟬⛉Ꮫࢆ✚ᴟⓗ࡟ά⏝ࡋࡓ㦵ᙧᡂ᥎ᐃࣔࢹࣝࡢᵓ⠏ࠖࠊ➨ 43 ᅇ᪥ᮏࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍኱఍࣭➨ 8 ᅇ࢔ࢪ࢔ࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍ࠊྡྂᒇᅜ㝿఍㆟ሙࠊ2021 ᖺ 11 ᭶ 30 ᪥
2. ᒣ⏣Ⳁⰼࠊᕷ⏣ ඃࠊᆏඖᏕᚿࠊ▮ᓮᡂಇࠊ┦⃝ Ᏺࠊࠕᑠື≀ࣔࢹࣝ࡟ࡼࡿ࣮࢟ࣞࢺ◳໬

98ᆺ࣮࣌ࢫࢺ≧ேᕤ㦵ࡢ non-fragmentation ≉ᛶࡢ᳨ドࠖࠊ➨ 24 ᅇ⏕య㛵㐃ࢭ࣑ࣛࢵࢡࢫウㄽ఍ࠊி㒔኱Ꮫྜྷ⏣࢟ࣕࣥࣃࢫࠊ2021 ᖺ 12 ᭶ 10 ᪥
3. ᕷ⏣ ඃࠊᒣ⏣Ⳁⰼࠊ┦⃝ ᏲࠊᆏඖᏕᚿࠊ▮ᓮᡂಇࠊࠕ࣮࣌ࢫࢺ≧ேᕤ㦵ࡢᮦᩱ≉ᛶࢆ⾲⌧ࡍࡿᩘ⌮ࣔࢹࣝࡢᵓ⠏࡟ྥࡅ࡚ࠖ
ࠊ➨ 24 ᅇ⏕య㛵㐃ࢭ࣑ࣛࢵࢡࢫウㄽ఍ࠊி㒔኱Ꮫྜྷ⏣࢟ࣕࣥࣃࢫ 㸨ⱝᡭඃ⚽◊✲Ⓨ⾲㈹ཷ㈹㸦୍⯡ㅮ₇ ⱝᡭࢭࢵࢩࣙࣥ㸧
ࠊ2021 ᖺ 12 ᭶ 10 ᪥࡯࠿ 32 ௳  ᮎᯇ J. ಙᙪ
1. ᮎᯇ J. ಙᙪࠊụ⏣ ᖾኴࠊᑠ⏣ษ ೺ኴࠊࠕ⮬ᕫ㥑ື⢏Ꮚࡢ☜⋡ⓗ࡞㉮໬ᛶࠖࠊ⏕≀≀⌮Ꮫ
఍ࠊ2021 ᖺ 11 ᭶ 25 ᪥  ᮅ ಴ ᾈ ୍
1. ➉ᕝ᪼ᚿࠊ኱ཎ⨾࿴ࠊక㔝ኴ♸ࠊᮅ಴ᾈ୍ࠊࠕ㓟໬ࢳࢱࣥᚤ⢏Ꮚࡢ⾲玜ฎ⌮࡟ࡼࡿᨃఝ
HLB ࡢኚ໬ࡀࡑࡢሬᕸᒙࡢ⣸እ⥺㐽ⶸ⬟࡬ཬࡰࡍᙳ㡪ࠖࠊ᪥ᮏἜ໬Ꮫ఍ ➨ 60 ᅇᖺ఍ࠊ2021 ᖺ 9 ᭶ 6Ѹ11 ᪥
2. ┦⃝ᙬ⨾Ꮚࠊ➉ᕝ᪼ᚿࠊక㔝ኴ♸ࠊᮅ಴ᾈ୍ࠊ
ࠕ㸰⁐፹ΰྜ⁐ᾮ࡟ࡼࡿ࣮࣌ࣃ࣮ࢡ࣐ࣟࢺࢢ
ࣛࣇ࢕࣮ᒎ㛤࡟ᑐࡍࡿ⁐፹᥹Ⓨࡢᙳ㡪ࠖࠊ᪥ᮏἜ໬Ꮫ఍ ➨ 60 ᅇᖺ఍ࠊ2021 ᖺ 9 ᭶ 6Ѹ11 ᪥
3. ᖹᕝ៞ࠊ➉ᕝ᪼ᚿࠊక㔝ኴ♸ࠊᮅ಴ᾈ୍ࠊ
ࠕᇶᯈୖ࡟ᒎ㛤ࡉࢀࡓ⣸እ⥺྾཰๣⁐ᾮ࠿ࡽࡢ⁐፹⵨Ⓨ㐣⛬࡛Ⓨ⏕ࡍࡿ✵㛫୙ᆒ୍ᛶ࡟ᑐࡍࡿ Vegelight ࡢᙳ㡪ࠖࠊ᪥ᮏἜ໬Ꮫ఍ ➨ 60
ᅇᖺ఍ࠊ2021 ᖺ 9 ᭶ 6Ѹ11 ᪥
4. Daichi Sawada, Kouichi Asakura, Taisuke Banno, “Multi-step phase transition of
supramolecular self-assemblies containing cationic lipids having disulfide andazobenzene groups” Pacifichem 2021, 2021 ᖺ 12 ᭶ 17 ᪥
5. Taisuke Banno, Sepia Nakayama, Mari Kaburagi, Kouichi Asakura, “Metal ionsensitive dynamics of micrometer-sized oil droplets in surfactant solution”,
Pacifichem 2021, 2021 ᖺ 12 ᭶ 18 ᪥
6. Kouichi

Asakura,Ayaka,

Kono,

TaisukeBanno,“Propagationofradicalpolymerization in the Belouzov-Zhabotinsky reaction system to form hydrogels
generating far-from-equilibrium spatio-temporal patterns”, Pacifichem 2021, 2021 ᖺ
12 ᭶ 19 ᪥
7. ụ⏣ᑗᕼࠊక㔝ኴ♸ࠊᮅ಴ᾈ୍ࠊ
ࠕBelousov-Zhabotinsky ཯ᛂ⣔ࡢᣲື࡟ᑐࡍࡿ㔠ᒓ㘒యゐ፹ࡢ࢟ࣛࣜࢸ࢕࣮ࡢᙳ㡪ࠖࠊ᪥ᮏ໬Ꮫ఍ ➨ 102 ᫓Ꮨᖺ఍ࠊ2022 ᖺ 3 ᭶ 24 ᪥
8. Ᏻ⃝᭸㤶ࠊక㔝ኴ♸ࠊᮅ಴ᾈ୍ࠊ
ࠕ4,4'-ࢪ࣓ࢳࣝࢳࣕࣝࢥࣥࡢ⤖ᬗ໬࡜ࡑࡢᚋࡢ⮯⣲໬཯ᛂࡢ᮲௳ࡀ⏕ᡂ≀ࡢ⤌ᡂ࡜࢟ࣛࣜࢸ࢕࣮࡟୚࠼ࡿᙳ㡪ࠖࠊ᪥ᮏ໬Ꮫ఍ ➨ 102 ᫓Ꮨᖺ఍ࠊ
2022 ᖺ 3 ᭶ 24 ᪥99  ᓥ  ᘯ ᖾ
1. Hiroyuki Shima, Akihiro Tobise, Takashi Sumigawa, “Describing the dislocation
pattern formation in metals at submicron scales: A rate equation approach” Materials
Research Meeting 2021 (MRM2021), 2021 ᖺ 12 ᭶ 13–17 ᪥
2. ▼ᶫ᫂㔛ࠊ ⛅ⴥ♸㔛ࠊ బ⸨ኴ⿱ࠊ ᓥᘯᖾࠊࠕ࣓ࣟࣥ⾲⓶ࡢ⥙┠ࣃࢱ࣮ࣥ࡟ෆᅾࡍࡿᗄ
ఱᏛⓗἲ๎ᛶࡢᢳฟࠖࠊ᪥ᮏ≀⌮Ꮫ఍ ➨ 77 ᅇᖺḟ኱఍ࠊ2022 ᖺ 3 ᭶ 15–18 ᪥
3. ⛅ⴥ♸㔛ࠊ ᒣᓮ㞞ஓࠊ ᓥᘯᖾࠊ బ⸨ኴ⿱ࠊ
ࠕᗄఱᙧ≧ゎᯒ࡟ࡼࡿ㐨㊰⥙ࡢᅵᆅ฼⏝ホ౯ࠖࠊ᪥ᮏ≀⌮Ꮫ఍ ➨ 77 ᅇᖺḟ኱఍ࠊ2022 ᖺ 3 ᭶ 15–18 ᪥
4. ⛅ⴥ♸㔛ࠊ ᓥᘯᖾࠊ బ⸨ኴ⿱ࠊ
ࠕ㐨㊰⥙ࡀࡘࡃࡾฟࡍ⾤༊ࡢ㠃✚ศᕸ࡜ᅵᆅ฼⏝ࡢ┦㛵ゎᯒࠖ
ࠊMIMS ඹྠ◊✲㞟఍: ♫఍≀⌮Ꮫ࡜ࡑࡢ࿘㎶ 2022 ᖺ 3 ᭶ 26 ᪥  ஝  㞞 ྐ
1. ஝㞞ྐࠊ“Scleraxis-lineage cells are required for correct muscle patterning”ࠊ ➨ 54 ᅇⓎ⏕⏕≀Ꮫ఍ࠊᅜෆ㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 6 ᭶ 18 ᪥  ୰ ⏣ ὒ ᖹ
1. ඵ௦⯟ኴᮁࠊ୰⏣ὒᖹࠊࠕ7 ேไࣛࢢࣅ࣮᭱㐺ᨷᧁࣉ࣮ࣞ⟬ฟἲ࡟ᑐࡍࡿ୪ิィ⟬ࠖࠊ➨
20 ᅇ ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2021㸧
ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2021 ᖺ 8 ᭶ 25–27 ᪥
2 .  㱟ᓮఙኴᮁࠊඵ௦⯟ኴᮁࠊ୰⏣ὒᖹࠊ
ࠕ7 ேไࣛࢢࣅ࣮࡟࠾ࡅࡿ᭱㐺࢟ࢵࢡࣃࢫࣉ࣮ࣞ⟬ฟἲࠖࠊ➨ 20 ᅇ ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2021㸧
ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2021 ᖺ 8 ᭶
25–27 ᪥3 .  Ỉ㔝೔ኴ㑻ࠊ୰⃝✵▱ࠊ୰⏣ὒᖹࠊࠕ㌴㍕࣓࢝ࣛື⏬ീࢩ࣑࣮ࣗࣞࢱࢆ⏝࠸ࡓ㐠㌿ᡭὀどⅬண ⏝ືⓗ㢧ⴭᛶ࣐ࢵࣉᵓ⠏ἲࡢ᳨ドࠖࠊ➨ 20 ᅇ ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2021㸧ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2021 ᖺ 8 ᭶ 25–27 ᪥
4 .  ✄ᕝᕦᕭࠊỈ㔝೔ኴ㑻ࠊ୰⏣ὒᖹࠊࠕ㐠㌿ᡭὀどⅬண⏝ືⓗ㢧ⴭᛶ࣐ࢵࣉࢆ⏝࠸ࡓᑐ㇟≀య࡟ᑐࡍࡿㄏ┠ᛶࡢᐃ㔞ホ౯ἲࡢ᳨ウࠖࠊ➨ 20 ᅇ ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2021㸧ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2021 ᖺ 8 ᭶ 25–27 ᪥
5 .  ⃝⏣భ௓ࠊ⏣㘠࠶࠿ࡾࠊ୰⏣ὒᖹࠊࠕࣇ࢓ࢵࢩࣙࣥ࢔࢖ࢸ࣒㡿ᇦᢳฟᢏ⾡ࢆ฼⏝ࡋࡓࢥ࣮ࢹ࢕ࢿ࣮ࢱ᥎ዡ࣎ࢵࢺࡢᨵⰋࠖ
ࠊ➨ 20 ᅇ ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2021㸧ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2021 ᖺ 8 ᭶ 25–27 ᪥
6 .  㜰㒊㡪Ꮨࠊ୰⏣ὒᖹࠊࠕࣂࢫࢣࢵࢺ࣮࣎ࣝ࡟࠾ࡅࡿ᭱㐺࡞ࢻࣜࣈ࣮ࣝࣝࢺࡢ⟬ฟἲࠖࠊ➨20 ᅇ ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2021㸧
ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2021 ᖺ 8 ᭶ 25–27 ᪥
7. Yusuke Sano and Yohei Nakada, “Visualization for potential pass courses andquantification for offensive and defensive players in basketball,” The 2021
International Conference on Engineering and Emerging Technologies (ICEET) 㸪
Istanbul, Turkey (Online), Oct. 27, 2021
8. Shintaro Ryuzaki, Kotaro Yashiro, and Yohei Nakada, “Computational method of100

optimal kick-pass plays considering run plays after catches in seven-a-side rugby,”
The 2021 IEEE Seventh International Conference on Multimedia Big Data (BigMM),
Taichung, Taiwan (Online), Nov. 15–17, 2021
9. Rintarou Mizuno, Sorach Nakazawa, and Yohei Nakada, “Simulator of vehiclemounted camera video to verify dynamic saliency maps for predicting drivers' gazepoints,” The 2021 IEEE Symposium Series on Computational Intelligence (SSCI),
Orlando, FL, USA (Online), Dec. 5–7, 2021
10. Kotaro Yashiro and Yohei Nakada, “Fast implementation for computational methodof optimum attacking play in rugby sevens,” International Conference on Modeling,
Simulation and Optimization 2021, National Institute of Technology Silchar, India,
Dec 16–18, 2021
11. 㱟ᓮఙኴᮁࠊඵ௦⯟ኴᮁࠊ୰⏣ὒᖹࠊ
ࠕ7 ேไࣛࢢࣅ࣮࡟࠾ࡅࡿ࢟ࢵࢡࣃࢫ᫬ࡢ࢜ࣇࢧ࢖
ࢻ࣮ࣝࣝࢆ⪃៖ࡋࡓ㑅ᡭ฿㐩ྍ⬟㡿ᇦࡢ᳨ウࠖ
ࠊ2022 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍ࠊ࢜
ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 3 ᭶ 15–18 ᪥
12. Ỉ㔝೔ኴ㑻ࠊ୰⏣ὒᖹࠊࠕ㌴㍕࣓࢝ࣛື⏬ീࢩ࣑࣮ࣗࣞࢱࢆ⏝࠸࡚ᢳฟࡉࢀࡓ㐠㌿ᡭὀどⅬண ⏝ືⓗ㢧ⴭᛶ࣐ࢵࣉᵓ⠏ἲࡢᨵၿⅬ࡬ࡢᑐᛂࠖ
ࠊ2022 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 3 ᭶ 15–18 ᪥  ᒾᮏ┿⿱Ꮚ
1 .  Yuto Kikuchi & Mayuko Iwamoto, A numerical study of mutual interactions between
individuals in flocks with 3D Vicsek model, The 12th Taiwan-Japan Joint Workshop
for Young Scholars in Applied Mathematics,2022 ᖺ 2 ᭶ 28ࠊ 㱟㇂኱Ꮫ(+online)
2 .  Yuki Nakai & Mayuko Iwamoto, Classification of ancient scripts with machinelearning, The 12th Taiwan-Japan Joint Workshop for Young Scholars in Applied
Mathematics, 2022 ᖺ 2 ᭶ 28ࠊ㱟㇂኱Ꮫ(+online)
  Kabir, Muhammad Humayun
1. A. K. M. Nazimuddin, M. Humayun Kabir, M. Osman Gani, “Stability of Periodic
Traveling Wave Solutions in Three-Component Brusselator Reaction- Diffusion
Model”, 22nd International Mathematics Conference 2021, Dhaka, 10-11 December
2021
2. Kalyan Das, A. Sabarmathi, Naga S. Lakhsmi, M. Humayun Kabir, and M. Osman
Gani, “Effect of time delay in the Aliev-Panfilov model of cardiac excitation”, 22ndInternational Mathematics Conference 2021, Dhaka, 10-11 December 2021
3. K. Fahad Mia, M. Humayun Kabir, and M. Osman Gani, “Patterns appear in reactiondiffusion systems”, 22nd International Mathematics Conference 2021, Dhaka, 10-11
December 2021101

4. A. K. M. Nazimuddin, M. Humayun Kabir, M. Osman Gani, “Spiral Breakup
Phenomenon of Brusselator Model Using Numerical Bifurcation Analysis”,
International Conference on Computational and Mathematical Biology-ICCMB 2021,
Dhaka, 30-31 July 2021
5. M. Nazmul Hasan, M. Humayun Kabir, M. H. A. Biswas, “The Impact of Poaching
and Chaos on a Tri-trophic Food Chain Model in Sundarbans Ecosystem”,
International Conference on Computational and Mathematical Biology- ICCMB2021,
Dhaka, 30-31 July 2021.
  ᚨ Ọ ᪫ ᑗ
1. 㕥ᮌ㤶ᑑᜨࠊཎᆂ ୍㑻ࠊ ᚨỌ᪫ᑗࠊᚋ⸨኱㍜ࠊᖹἑᑦᙪࠊᒣෆᜤࠊ
ࠕAtmospheric River࡟ࡼࡿ༡ᴟᇦ࡬ࡢ࢚࢔ࣟࢰࣝ㍺㏦(1)ࠖࠊ Ẽ㇟Ꮫ఍ 2021 ᖺᗘ⛅Ꮨ኱఍ࠊ2021 ᖺ 12 ᭶ 2᪥㹼2021 ᖺ 12 ᭶ 8 ᪥ࠊ࢜ࣥࣛ࢖ࣥ
2. ∦ῲ෽ஓࠊᚨỌ᪫ᑗࠊ“LEA-Net: Layer-wise External Attention Network for Efficient
Color Anomaly Detection”ࠊ ➨ 24 ᅇ᝟ሗㄽⓗᏛ⩦⌮ㄽ࣮࣡ࢡࢩࣙࢵࣉ (IBIS2021),
2021 ᖺ 11 ᭶ 10 ᪥㹼2021 ᖺ 11 ᭶ 13 ᪥ࠊ࢜ࣥࣛ࢖ࣥ
3. ⁁⏣༑ᝅࠊᚨỌ᪫ᑗࠊࠕCNN ࢆ⏝࠸ࡓ㢦ㄆ㆑࡟ᑐࡍࡿ࣐ࢫࢡ╔⏝ࡢᙳ㡪࡜ᨵၿ᪉ἲࡢ᳨
ウࠖࠊ➨ 24 ᅇ᝟ሗㄽⓗᏛ⩦⌮ㄽ࣮࣡ࢡࢩࣙࢵࣉ (IBIS2021)ࠊ2021 ᖺ 11 ᭶ 10 ᪥㹼2021
ᖺ 11 ᭶ 13 ᪥ࠊ࢜ࣥࣛ࢖ࣥ
4. 㔝ぢᒣ 㝣ࠊᚨỌ᪫ᑗࠊ
ࠕ」ᩘࡢ⬦Ἴᢳฟ㡿ᇦ࡜⊂❧ᡂศศᯒࢆ⏝࠸ࡓࢧ࣮࣐࣓ࣝ࢝ࣛ࡟
ࡼࡿ㠀᥋ゐࣂ࢖ࢱࣝࢭࣥࢩࣥࢢᡭἲࡢᥦ᱌ࠖ
ࠊ➨ 24 ᅇ᝟ሗㄽⓗᏛ⩦⌮ㄽ࣮࣡ࢡࢩࣙࢵࣉ(IBIS2021)ࠊ2021 ᖺ 11 ᭶ 10 ᪥㹼2021 ᖺ 11 ᭶ 13 ᪥ࠊ࢜ࣥࣛ࢖ࣥ
5. ௰ᆅ᪩ྖࠊᚨỌ᪫ᑗࠊࠕゝㄒࡢ㐪࠸࡟㡹೺࡞ Text-to-Image ࣔࢹࣝࡢᵓ⠏࡟ྥࡅࡓᒎᮃࠖ
ࠊ➨ 24 ᅇ᝟ሗㄽⓗᏛ⩦⌮ㄽ࣮࣡ࢡࢩࣙࢵࣉ (IBIS2021)ࠊ2021 ᖺ 11 ᭶ 10 ᪥㹼2021 ᖺ 11
᭶ 13 ᪥ࠊ࢜ࣥࣛ࢖ࣥ
6. ∦ῲ෽ஓࠊ୕ዲ⏤⣧ࠊᚨỌ᪫ᑗࠊ“Aurora Image Segmentation with Deep PNU Learning”ࠊ
➨ 150 ᅇᆅ⌫㟁☢Ẽ࣭ᆅ⌫ᝨᫍᅪᏛ఍⥲఍࣭ㅮ₇఍ 2021ࠊ2021 ᖺ 10 ᭶ 31 ᪥㹼2021 ᖺ
11 ᭶ 4 ᪥ࠊ࢜ࣥࣛ࢖ࣥ ஭ ୖ 㞞 ୡ
1. ஭ୖ㞞ୡࠊࠕ⏕యෆࢿࢵࢺ࣮࣡ࢡࡢ᝟ሗఏ㐩ࢲ࢖ࢼ࣑ࢡࢫゎᯒࠖࠊ᫂἞㠀⥺ᙧᩘ⌮ࢧ࣐࣮ࢭ࣑ࢼ࣮ ࠊ2021 ᖺ 8 ᭶
2. M.Inoue and K.Kaneko, “Quantitative analysis of gene regulatory network dynamics”,➨ 59 ᅇ᪥ᮏ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊ2021 ᖺ 11 ᭶
7.2.3 ࣏ࢫࢱ࣮Ⓨ⾲ᇶ┙ᩘ⌮㒊㛛 ụ ⏣ ᖾ ኴ
1. Kota Ikeda, “Center manifold theory for the motions of camphor boats in L2-

102

framework”, Pacifichem 2021, Honolulu (Online), 2021 ᖺ 12 ᭶ 20 ᪥ ሯ ᮏ ᝆ ᬦ
1. Yuki Tsukamotoࠊ͆Vectorial prescribed mean curvature problem͇ࠊ MIMS ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮ࠊ᫂἞኱Ꮫࠊ2021 ᖺ 6 ᭶ 21 ᪥⌧㇟ᩘ⌮㒊㛛 ᑠ⏣ษ೺ኴ
1. ᑠ⏣ษ೺ኴࠊ⸨ᓮᘯኈࠊ㧗⏣ᘯᘺࠊᑠᕝ௧ࠊ
ࠕຊᏛⓗ่⃭ࢆຍ࠼ࡓ๰യ἞⒵㐣⛬ࡢᩘ⌮ࣔࢹࣝࠖ
ࠊAMED-CRESTࠕ࣓࢝ࣀࣂ࢖࢜ࣟࢪ࣮ᶵᵓࡢゎ᫂࡟ࡼࡿ㠉᪂ⓗ་⒪ᶵჾཬࡧ་⒪ᢏ⾡ࡢ๰ฟࠖ㡿ᇦ఍㆟ࠊ࢜ࣥࣛ࢖ࣥ㸦ᮾி㸧ࠊ2022.01
 ⻄ ⏣ ె ᶞ
1. ⻄⏣ెᶞࠊࠕࡺࡽࡄ⎔ቃୗ࡛ࡢᚤᑠ≀యࡢ㐟Ὃࠖࠊ␗ศ㔝࣭␗ᴗ✀◊✲஺ὶ఍ 2021ࠊ11 ᭶ 13 ᪥ ⏣ 㑔 ❶ ὒ
1. ⏣㑔❶ὒࠊఀ⸨㝧୍ࠊᒣཱྀᝅࠊ㰻⸨ెᙪࠊ࢖ࢭࣥࢥ࣭࢚ࣇࢤ࣮ࢽ࣮ࠊすᮧᾈ୍ࠊࠕࢫ࣮࢟ሙࢆᑐ㇟࡜ࡋࡓ㠃ⓗ㢼ἣศᕸ࣭྿ࡁࡔࡲࡾศᕸࡢ᥎ᐃ࡜୍෤ᮇ࡟ࢃࡓࡿほ ࠖࠊ᪥ᮏ㞷ịᏛ఍ 2021 ᖺ 9 ᭶ 13–16 ᪥ 㜿 㒊  ⥤1. 㜿㒊⥤ࠊᒇ௦᫓ᶞࠊⴗཎ୍㑻ࠊࠕ୍⠇Ⅼ㸴ᢡ⥺࢚ࢿࣝࢠ࣮྾཰ᢡ⣬ᵓ㐀ࡢ᭱㐺タィࠖࠊ᪥ᮏᩘᏛ఍ ␗ศ㔝࣭␗ᴗ✀◊✲஺ὶ఍ 2021㸦࢜ࣥࣛ࢖ࣥ㸧
ࠊ2021 ᖺ 11 ᭶ 13 ᪥ 㷂 ㇂ ᫂ ᜨ
1. ᓮ㇂᫂ᜨࠊⴗཎ୍㑻ࠊࠕᢡ␚⨁࡟㛵ࡍࡿ᳨ウࠖࠊ᪥ᮏᩘᏛ఍࣭᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ ␗ศ㔝␗ᴗ✀◊✲஺ὶ఍ࠊ2021 ᖺ 11 ᭶ 13 ᪥㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧‫ ی‬బࠎᮌῄᜨ
1. బࠎᮌῄᜨࠊⴗཎ୍㑻ࠊࠕ࢚ࢿࣝࢠ࣮ᐦᗘ఩┦᭱㐺໬ἲࡢᥦၐࠖࠊ᪥ᮏᩘᏛ఍࣭᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ ␗ศ㔝␗ᴗ✀◊✲஺ὶ఍ࠊ2021 ᖺ 11 ᭶ 13 ᪥㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧 ᒣ ᓮ ᱇ Ꮚ
1. Yamazaki,K., Diago,L., Hagiwara,I., “Development of digital technology to eliminate
the unnaturalness of fanning two-dimensional photographs and paintings”, ᪥ᮏᩘᏛ఍࣭᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ ␗ศ㔝␗ᴗ✀◊✲஺ὶ఍ࠊ2021 ᖺ 11 ᭶ 13 ᪥㸦࢜ࣥࣛ࢖ࣥ㛤ദ㸧

103ᩥ⌮⼥ྜ◊✲㒊㛛 ᐑ ୗ ⰾ ᫂
1. Homei Miyashita, “TTTV (Taste the TV) : Taste Presentation Display for “Licking theScreen” using a Rolling Transparent Sheet and a Mixture of Liquid Sprays”, In The
Adjunct Publication of the 34th Annual ACM Symposium on User Interface Software
and Technology (UIST '21). Association for Computing Machinery, New York, NY, USA,37 - 40. October 10–14, 2021.
2. ୰㔝ෆᾴஓࠊᐑୗⰾ᫂ࠊ
ࠕ㍤ᗘኚ໬࡟ࡼࡿ㐠ື㘒どࢆ⏝࠸ࡓ࢔ࢽ࣓࣮ࢩࣙࣥసᡂࢶ࣮ࣝࠖ
ࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ㄽᩥ㞟ࠊ Vol. 2021, pp. 375–378,
2021
3. ᙰ㞷ඒࠊᐑୗⰾ᫂ࠊࠕ㟁Ꮚࢥࣥࣃࢫࡢࡎࢀ࡟Ẽ࡙ࡅࡿ㡢ኌࢼࣅࢤ࣮ࢩࣙࣥࢩࢫࢸ࣒ࠖࠊ࢚
ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2021 ㄽᩥ㞟ࠊ
Vol.2021, pp. 364–367,
2021
4. ᐑᒸᣅஓࠊ㟷ᮌ⚽᠇ࠊᐑୗⰾ᫂ࠊࠕᩥᏐ㏻ࡾࡢឤ᝟࡛ఏࢃࡿ࣎࢖ࢫࢳࣕࢵࢺࢩࢫࢸ࣒ࠖ
ࠊ➨ 29 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2021)
ㄽᩥ㞟ࠊ2021
5. 㜿㒊ᝆᕼࠊᐑୗⰾ᫂ࠊࠕWaltzizer : 4 ᢿᏊᴦ᭤ࢆᅽ⦰ࡋ࡚ 3 ᢿᏊ໬ࡍࡿࡓࡵࡢ᥈⣴࢖ࣥࢱࣇ࢙࣮ࢫࠖࠊ➨ 29 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2021)ㄽᩥ㞟ࠊ 2021
6. ᐑୗⰾ᫂ࠊ㟷ᮌ⚽᠇ࠊ
ࠕHa & Fu : ࢫ࣐࣮ࢺࣇ࢛ࣥ࡟ᜥࢆ྿ࡁ࠿ࡅࡿ࣏࢖ࣥࢸ࢕ࣥࢢ࢖ࣥ
ࢱࣇ࢙࣮ࢫࠖࠊ➨ 29 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵ
ࣉ(WISS2021)ㄽᩥ㞟ࠊ 2021 ࠙WISS2021 ᑐヰⓎ⾲㈹ࠚࢆཷ㈹7. ᙰ㞷ඒࠊᐑୗⰾ᫂ࠊࠕ᧯సࡢ๓ᥦ᮲௳ࢆ⮬↛࡞ᙧ࡛☜ㄆࡍࡿ࢖ࣥࢱࣇ࢙࣮ࢫࠖ
ࠊ࢖ࣥࢱࣛࢡࢩࣙࣥ 2022㸪pp. 184–187㸪2022
8. ᣺ཎ▱ᕼࠊᐑୗⰾ᫂ࠊࠕSSVEP ࣮࣋ࢫࡢ BCI ࡟࠾ࡅࡿࣇࣜࢵ่⃭࢝ࡢᩘ࡜኱ࡁࡉࡢᙳ
㡪ࠖࠊ࢖ࣥࢱࣛࢡࢩࣙࣥ 2022㸪pp. 767–772, 2022⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ┦ ⃝  Ᏺ
1. Mamoru Aizawa, Haruna Koizumi, Shuhei Yoshida, and Erika Onuma, “Fabricationof Sr-substituted hydroxyapatite ceramics with different anisotropic structures andtheir osteodifferentiation”, SFB/JSB ᪥⡿ࣂ࢖࣐࢜ࢸࣜ࢔ࣝᏛ఍࣭ࢪࣙ࢖ࣥࢺࢩ࣏ࣥࢪ
࣒࢘ 2021㸦᪥⡿ࢩ࣏ࣥ 2021㸧
ࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 1 ᭶ 8 ᪥࡯࠿ 8 ௳  ᮎᯇ J. ಙᙪ
1. N. J. Suematsu, “spontaneous mode-switching of self-propelled BZ droplets”,
Pacifichem2021, 2021 ᖺ 10 ᭶ 9 ᪥104  ᮅ ಴ ᾈ ୍
1. ᑠᓥ▱ஓࠊᮅ಴ᾈ୍ࠊక㔝ኴ♸ࠊࠕ࢝ࢳ࢜ࣥ㸭࢔ࢽ࢜ࣥᛶ୧ぶ፹ᛶศᏊ࠿ࡽ࡞ࡿศᏊ㞟ྜయࡢග↷ᑕ࡟క࠺㌿⛣ࠖࠊ➨ 72 ᅇࢥࣟ࢖ࢻ࠾ࡼࡧ⏺㠃໬Ꮫウㄽ఍ࠊ2021 ᖺ 9 ᭶ 17 ᪥
2. ᒣཱྀⓒྜࠊᮅ಴ᾈ୍ࠊక㔝ኴ♸ࠊࠕ࢝ࢳ࢜ࣥᛶ࠾ࡼࡧ࢔ࢽ࢜ࣥᛶ୧ぶ፹ᛶ໬ྜ≀ࢆΰྜࡋࡓ࢖࢜ࣥ࣌࢔ࡢ⮬ᕫ㞟ྜ໬ࠖࠊ➨ 72 ᅇࢥࣟ࢖ࢻ࠾ࡼࡧ⏺㠃໬Ꮫウㄽ఍ࠊ2021 ᖺ 9 ᭶ 17 ᪥
3. Tomoya Kojima, Hiroyuki Kitahata, Kouichi Asakura, Taisuke Banno, ͆Photoinduced
collective behavior of oil droplets and concurrent pattern formation͇, Pacifichem 2021,
2021 ᖺ 12 ᭶ 20 ᪥ ᓥ  ᘯ ᖾ
1. すᮏ┿ౡࠊ ྜྷᒸⱥ⏕ࠊ ᓥᘯᖾࠊࠕከࢳࣕࣥࢿࣝᮅỌࣛࢵࢸ࢕ࣥࢪ࣮ࣕᾮయ⌮ㄽ࡟ᇶ࡙࠸
ࡓ㔠ᒓࣇ࣮࣏࣐࣮ࣛࣞࣥࣜࡢࢫ࣌ࢡࢺࣝ㛵ᩘࡢ⌮ㄽⓗ⪃ᐹࠖࠊ᪥ᮏ≀⌮Ꮫ఍ ➨ 77 ᅇᖺḟ኱఍ࠊ2022 ᖺ 3 ᭶ 15–18 ᪥ ஝  㞞 ྐ
1. ᒣᐑ㟼ኟࠊ஝㞞ྐࠊ
ࠕSox9 SUMO ໬ᢚไ࣐࢘ࢫ࡟࠾ࡅࡿ㦵ᢡ἞⒵㐣⛬ࡢゎᯒࠖࠊ➨ 44 ᅇ᪥ᮏศᏊ⏕≀Ꮫ఍ᖺ఍ ᅜෆ㸦࢜ࣥࣛ࢖ࣥ㸧ࠊ12 ᭶ 2 ᪥
2. ᑠᕝ୐ᾏࠊ஝㞞ྐࠊࠕࣜࢰࣜࣥ⬡㉁ LPC ࡟ࡼࡿ࣐࢘ࢫ⬇╔ᗋ㛫㝸ไᚚࠖࠊ➨ 44 ᅇ᪥ᮏศᏊ⏕≀Ꮫ఍ᖺ఍ ᅜෆ㸦࢜ࣥࣛ࢖ࣥ㸧ࠊ12 ᭶ 2 ᪥
3. ᆏᮏ῱ኴࠊ஝㞞ྐࠊ
ࠕSmad2dPY/dPY ࣐࢘ࢫࡢ㦵᱁➽ᖿ⣽⬊ࡢゎᯒࠖࠊ➨ 44 ᅇ᪥ᮏศᏊ⏕≀Ꮫ఍ᖺ఍ ᅜෆ㸦࢜ࣥࣛ࢖ࣥ㸧ࠊ12 ᭶ 3 ᪥  బࠎᮌ㈗つ
1. ᆅᘬె஀ࠊᅵ஭ᰤ♸ࠊ஧ᐑὯኴࠊబࠎᮌ㈗つࠊ⸨ཎ㇏ྐࠊ
ࠕデ⒪㘓࠿ࡽࡢ⑕≧༙⮬ືᢳฟࢩࢫࢸ࣒ࠕPOETࠖࡢ㛤Ⓨࠖࠊ ᪥ᮏே㢮㑇ఏᏛ఍➨ 66 ᅇ኱఍/➨ 28 ᅇ᪥ᮏ㑇ఏᏊデ⒪Ꮫ఍኱఍ ྜྠ㛤ദࠊࣃࢩࣇ࢕ࢥᶓ὾ࠊ2021 ᖺ 10 ᭶ 13-16 ᪥
2. ᑠἨ⚽ᩯࠊబࠎᮌ㈗つࠊ“Meta-analysis for gene expression data of blood tissue inchronic periodontitis”, ➨ 59 ᅇ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ 2021 ᖺ 11 ᭶ 25-27 ᪥
3. ㇂ⵇ⾰ࠊబࠎᮌ㈗つࠊ“Non-hierarchical clustering of sporulation related genes of
budding yeast to each temporal class”, ➨ 59 ᅇ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊ ࢜ࣥࣛ࢖ࣥ㛤ദࠊ
2021 ᖺ 11 ᭶ 25-27 ᪥
4. ᆅᘬⰾ஀ࠊᅵ⫧ᰤ♸ࠊோᐑὯኴࠊ⸨ཎ㇏ᩥࠊబࠎᮌ㈗つࠊ“Development of "POET", asemi-automatic phenotype extraction system from medical records”, ➨ 59 ᅇ⏕≀≀⌮Ꮫ఍ᖺ఍ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2021 ᖺ 11 ᭶ 25-27 ᪥ ୰ ⏣ ὒ ᖹ
1. ✄ᕝᕦᕭࠊỈ㔝೔ኴ㑻ࠊ୰⏣ὒᖹࠊࠕ㌴㍕࣓࢝ࣛື⏬ീࢩ࣑࣮ࣗࣞࢱ࡟࠾ࡅࡿᑐ㇟≀య࣐

105

ࢫࢡ⏬ീ⮬ື⏕ᡂᶵ⬟ࡢᐇ⿦ࠖ
ࠊ2022 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍ࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ
2022 ᖺ 3 ᭶ 15–18 ᪥
2. ⃝⏣భ௓ࠊ୰⏣ὒᖹࠊࠕヨసࢥ࣮ࢹ࢕ࢿ࣮ࢱ᥎ዡ࣎ࢵࢺ࡛⏝࠸ࡿ㢮ఝࢥ࣮ࢹ࢕ࢿ࣮ࢺ᳨⣴ἲ࡟ᑐࡍࡿホ౯ᐇ㦂ࠖࠊ2022 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭ
ࢵࢩࣙࣥࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 3 ᭶ 15–16 ᪥
3. 㜰㒊㡪Ꮨࠊ୰⏣ὒᖹࠊࠕࣂࢫࢣࢵࢺ࣮࣎ࣝ⏝ࡢ㑅ᡭ఩⨨᝟ሗྍど໬ࢶ࣮ࣝ࡬ࡢ᭱㐺ࢻࣜࣈ࣮ࣝࣝࢺ⾲♧ᶵ⬟ࡢᦚ㍕ࠖ
ࠊ2022 ᖺ 㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 3 ᭶ 15–16 ᪥
4. ㇂ᕝ㞞ேࠊඵ௦⯟ኴᮁࠊ୰⏣ὒᖹࠊࠕࣂࢫࢣࢵࢺ࣮࣎ࣝ➇ᢏྥࡅࡢࣃࢫྍ⬟㑅ᡭண ἲࡢ୪ิィ⟬ᑟධ࡟ࡼࡿ㧗㏿໬ࠖ
ࠊ2022 ᖺ 㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 3 ᭶ 15–16 ᪥
5. ᒣᓮ኱ࠊΏ㎶⹡ඖኴࠊᑠᕝ⥤ኴࠊ୰⏣ὒᖹࠊࠕ㟼Ṇ⏬ീෆ≀య๐㝖ࢶ࣮ࣝࡢᨵⰋ࡜ SNS ᢞ✏⏬ീ࡬ࡢ㐺⏝ࠖ
ࠊ2022 ᖺ㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩ
ࣙࣥࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 3 ᭶ 15–16 ᪥
6. ᑠ㔝ᮧඃᕼࠊ୰⏣ὒᖹࠊ
ࠕ3 ḟඖጼໃ᝟ሗ᥎ᐃᢏ⾡ࢆ⏝࠸ࡓࢥ࣮ࢹ࢕ࢿ࣮ࢺ⏬ീ࠿ࡽࡢ㦵᱁ࢫࢱ࢖ࣝデ᩿ἲࡢ᳨ウࠖ
ࠊ2022 ᖺ 㟁Ꮚ᝟ሗ㏻ಙᏛ఍ ⥲ྜ኱఍ࠊࢪࣗࢽ࢔㸤Ꮫ⏕࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 3 ᭶ 15–16 ᪥ ୰ ᮧ Ꮥ ༤
1. బྂ඾ஂࠊᕷ℩ㄔ୍ࠊ┤஭ᐇ✑ࠊ୰ᮧᏕ༤ࠊຍ⸨ඞᙪࠊ ࠕIVC ࢩࢫࢸ࣒౑⏝᫬ࡢᚤ⏕≀ࣔࢽࢱࣜࣥࢢࡢ୍౛ࠖࠊ➨ 55 ᅇ᪥ᮏᐇ㦂ື≀ᢏ⾡⪅༠఍⥲఍ࠊ Web 㛤ദࠊ2021 ᖺ 10
᭶ 14 ᪥㹼16 ᪥
2. బྂ඾ஂࠊᕷ℩ㄔ୍ࠊ┤஭ᐇ✑ࠊ୰ᮧᏕ༤ࠊຍ⸨ඞᙪࠊࠕIVC ࢩࢫࢸ࣒౑⏝᫬ࡢᚤ⏕≀ࣔࢽࢱࣜࣥࢢἲࡢᵓ⠏ࠖࠊ㟼ᒸᐇ㦂ື≀◊✲఍ ௧࿴ 2-3 ᖺᗘ኱఍㸦➨ 50 ᅇ⥲఍ཬࡧ➨48 ᅇ◊✲Ⓨ⾲఍㸧ࠊWeb 㛤ദࠊ2021 ᖺ 10 ᭶ 29 ᪥
3. ᮡᒣ⍞ᶞࠊ㝞ె᪫ࠊ୕ᯞ⌮༤ࠊ୰ᮧᏕ༤ࠊࠕ㞤ᛶ⏕Ṫᶵ⬟࡟࠾ࡅࡿ AVP ࢽ࣮ࣗࣟࣥ≉␗ⓗ GABA ࢩࢢࢼࣜࣥࢢࡢᙺ๭ࠖࠊ➨ 28 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍㸦࣏ࢫࢱ࣮ࢭࢵࢩ
ࣙࣥ㸧ࠊ㑣ぞࠊ2021 ᖺ 11 ᭶ 20 ᪥㹼21 ᪥
4. ᐑ㷂⩧ኴࠊ୰ᮧ΅ࠊ୰ᮧᏕ༤ࠊࠕᴫ᪥ࣜࢬ࣒࡟㥑ືࡍࡿᾮᛶฟຊೃ⿵ᅉᏊ BDNF ࡢホ౯ࠖࠊ➨
28 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍㸦࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥ㸧ࠊ㑣ぞࠊ2021 ᖺ 11 ᭶ 20 ᪥㹼21 ᪥
5. 㝞ె᪫ࠊᮡᒣ⍞ᶞࠊ୕ᯞ⌮༤ࠊ୰ᮧᏕ༤ࠊࠕ㞤ᛶ⏕Ṫ࡟࠾ࡅࡿ AVP ࢽ࣮ࣗࣟࣥࡢᙺ๭ࠖࠊ➨28 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍㸦࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥ㸧ࠊ㑣ぞࠊ2021 ᖺ 11 ᭶ 20 ᪥㹼21 ᪥
6. ⓑ▼㯇ዉࠊᶫᮏᝡ⬟ࠊṊ஭⨾⃢ࠊୗᮧ࿴ᏹࠊ୰ᮧᏕ༤ࠊࠕCBA ⣔⤫࣐࢘ࢫ࡟࠾ࡅࡿᴫ᪥
ࣜࢬ࣒ࡢள⣔⤫ᕪࠖࠊ➨ 28 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍㸦࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥ㸧ࠊ㑣ぞࠊ
2021 ᖺ 11 ᭶ 20 ᪥㹼21 ᪥
7. ᑠ㧘ࡘࡄࡳࠊ㧗㡲ዉࠎࠊ୰ᮧ΅ࠊ ୰ᮧᏕ༤ࠊࠕዪᏊ኱Ꮫ⏕࡟࠾ࡅࡿ᭶⤒࿘ᮇ࡜ᴫ᪥ࣜࢬ
࣒ࡢ┦㛵ࠖࠊ➨ 28 ᅇ᪥ᮏ᫬㛫⏕≀Ꮫ఍Ꮫ⾡኱఍㸦࣏ࢫࢱ࣮ࢭࢵࢩࣙࣥ㸧ࠊ㑣ぞࠊ2021 ᖺ
11 ᭶ 20 ᪥㹼21 ᪥

106

8. ᮡᒣ⍞ᶞࠊ㝞ె᪫ࠊ୕ᯞ⌮༤ࠊ୰ᮧᏕ༤ࠊࠕ㞤ᛶ⏕Ṫᶵ⬟࡟࠾ࡅࡿ AVP ࢽ࣮ࣗࣟࣥ≉␗ⓗ GABA ࢩࢢࢼࣜࣥࢢࡢᙺ๭ࠖ
ࠊ➨ 99 ᅇ᪥ᮏ⏕⌮Ꮫ఍኱఍ࠊ௝ྎࠊ2022 ᖺ 3 ᭶ 16 ᪥
㹼18 ᪥
9. ᐑ㷂⩧ኴࠊ୰ᮧ΅ࠊ୰ᮧᏕ༤ࠊ
ࠕᴫ᪥ࣜࢬ࣒࡟㥑ືࡍࡿᾮᛶฟຊೃ⿵ᅉᏊ BDNF ࡢホ౯ࠖࠊ➨ 99 ᅇ᪥ᮏ⏕⌮Ꮫ఍኱఍ࠊ௝ྎࠊ2022 ᖺ 3 ᭶ 16 ᪥㹼18 ᪥‫ ی‬ᒾᮏ┿⿱Ꮚ
1. ⳥ụ㞝ᩯࠊᒾᮏ┿⿱Ꮚࠊ3D Vicsek model ࢆ⏝࠸ࡓ⩌ࢀ࡟࠾ࡅࡿಶయ㛫┦஫స⏝ࡢ⪃ᐹࠊ᪥ᮏᩘ⌮⏕≀Ꮫ఍ 2021 ᖺᗘᖺ఍ࠊonlineࠊ2021 ᖺ 9 ᭶ 14 ᪥㸬㸦࣏ࢫࢱ࣮㸧  ᚨ Ọ ᪫ ᑗ
1. Keiichi Nakanishi, Terumasa Tokunaga, “A Class-prior probability regularization
with an extended Focal Loss for efficient Semi-supervised classification”, The 3rdInternational Symposium on Neuromorphic AI Hardware, ࣉ࣑ࣞ࢔࣍ࢸࣝ㛛ྖ ࠊ2022 ᖺ 3 ᭶ 18–19 ᪥
2. 㣤㔝 㞝୍ࠊỌ⏣ ኱㈗ࠊ㇏ᓥ ᭷ࠊబ⸨ ༤ᩥࠊ㔠᳃ ┿ዉ⨾ࠊஂୡ ᫭ᬸࠊࢪࣕࣥ ࣒ࣥࢫࢯࣥ ࢘ ࢫࢸࣇ࢓ࣥࠊ኱Ụ ⣪ࠊᮧୖ ᝆᏊࠊஂୗ ᑠⓒྜࠊᗈ℩ ಟࠊᚨỌ ᪫ᑗࠊᑎᮏ Ꮥ⾜ࠊᒾᓮ ၏ྐࠊྜྷ⏣ ுࠊ▼ཎ ೺ࠊ
ࠕ4D ࢖࣓࣮ࢪࣥࢢ࡟ࡼࡿ⥺⹸ࡢ㢌㒊⚄⤒άືࡢィ࡜ᅇ㊰ࢩ࣑࣮ࣗࣞࢩࣙࣥࠖ
ࠊ➨ 31 ᅇ᪥ᮏ⚄⤒ᅇ㊰Ꮫ఍඲ᅜ኱఍ࠊ2021 ᖺ 9 ᭶ 21 ᪥㹼
2021 ᖺ 9 ᭶ 23 ᪥ࠊ࢜ࣥࣛ࢖ࣥ
3. Takeshi Ishihara, Noriko Sato, Terumasa Tokunaga, “Simultaneous measurements ofmembrane voltage and intracellular Ca2+ of AWA neurons by a gene encoded voltage
indicator and GCaMP”, 23rd International C. elegans conference, 2021 ᖺ 6 ᭶ 21 ᪥
㹼2021 ᖺ 6 ᭶ 24 ᪥ࠊ࢜ࣥࣛ࢖ࣥ
4. Keiichiro Fukazawa, Tomoki Kimura, Terumasa Tokunaga, Shinya Nakano, ࠕᐂࣉࣛࢬ࣐⌧㇟ணࣔࢹࣝ㛤Ⓨ࡟ྥࡅࡓᶵᲔᏛ⩦࣭ᩘ್ࢩ࣑࣮ࣗࣞࢩ࣭ࣙࣥほ ࡟ࡼࡿᏛ⩦ࢹ࣮ࢱࡢᩚഛࠖ
ࠊJapan Geoscience Union Meeting 2021ࠊ2021 ᖺ 5 ᭶ 30 ᪥㹼2021 ᖺ 6
᭶ 6 ᪥ࠊ࢜ࣥࣛ࢖ࣥ  ஭ ୖ 㞞 ୡ
1. ஭ୖ㞞ୡࠊ஧ᮧ┿ྡࠊ஧ᐑᗈ࿴ࠊࠕ㐃⥆ࢽ࣮ࣗࣛࣝࢿࢵࢺ࣮࣡ࢡࣔࢹࣝ࡟ࡼࡿ㛵ᩘ㏆ఝࡢᵓᡂⓗゎᯒ ࠖࠊ᪥ᮏ≀⌮Ꮫ఍ ➨ 77 ᅇᖺḟ኱఍ࠊ2022 ᖺ 3 ᭶
7.3 ࣐ࢫ࣓ࢹ࢕࢔
7.3.1 ᪂⪺グ஦ᩥ⌮⼥ྜ◊✲㒊㛛  ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊࠕ
ࠗ࿡࣭࡟࠾࠸ࢹ࣮ࢱኚ᥮ 㣗༟࡬࠘̿᫂኱ࡸ࢟ࣜࣥࠊᐇ⏝໬ᛴࡄ̿㣗ရ෌⌧ࡸᗈ࿌㓄ಙࠖࠊ᪥⤒᪂⪺ᮅหࠊ2021 ᖺ 9 ᭶ 14 ᪥

107

2. ᐑୗⰾ᫂ࠊ
ࠕ㟁Ẽࡢຊ࡛࿡ࡀኚࢃࡿ㸟㸽 㟁Ẽ࿡ぬ࡛ྊࡋୖࡀࢀ㸟ே㛫ࡣ㟁Ẽࢆ㏻ࡍࠋࡑ
ࢀࡀⓎ᫂࡟ࡘ࡞ࡀࡗࡓࠋ
ࠖㄞ኎ KODOMO ᪂⪺ࠊ2021 ᖺ 9 ᭶ 23 ᪥
3. ᐑୗⰾ᫂ࠊ
ࠕ㐲ࡃࡢேࡢ⯉࡟࿡ࡀ୍▐࡛ఏࢃࡿ㸟㸽ࠖᮅ᪥ᑠᏛ⏕᪂⪺ࠊ2021 ᖺ 10 ᭶ 5 ᪥
4. ᐑୗⰾ᫂ࠊ
ࠕ᫂἞኱Ꮫ×⟃Ἴ኱Ꮫ㝃ᒓ㥖ሙ୰࣭㧗➼Ꮫᰯ≉ูㅮ⩏ࢸ࣮࣐ࠕ2050 ᖺࡢᮍ᮶ࢆ
࡝࠺⏕ࡁࡿ㸽ࠖ᪥⤒ࢧ࢖࢚ࣥࢫ⟃Ἴ኱Ꮫ㝃ᒓ㥖ሙ࡛≉ูᤵᴗࢆᐇ᪋ࠖࠊ᪥ᮏ⤒῭᪂⪺㸦㧗ᰯ⏕≉ู∧㸧
ࠊ2021 ᖺ 10 ᭶ 28 ᪥
5. ᐑୗⰾ᫂ࠊࠕࠗ㤶ࡾ࠘ࠗ࿡ぬ࠘× ᢏ⾡㸫᪂ࡓ࡞ࣅࢪࢿࢫ࡜ࡋ࡚ᮇᚅ㸫ࠖࠊ㟁Ἴ᪂⪺ࠊ2021 ᖺ
12 ᭶ 16 ᪥
6. ᐑୗⰾ᫂ࠊ
ࠕᮍయ㦂ࡢࣔࣀ࣭ࢥࢺᗈࡆࡿࠗTV ࡞ࡵࡓࡽ࿡ࡀ㸟 ᮍ᮶ࡣసࡿࡶࡢ࠘
ࠖࠊᮅ᪥᪂⪺ᮅหࠊ2022 ᖺ 3 ᭶ 24 ᪥
7. ᐑୗⰾ᫂ࠊ
ࠕTasty TV : Professor creates flavourful screen for multisensory viewingࠖ2022 ᖺ 1 ᭶ 16 ᪥㸦᪥㸧Asahi Weekly⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ᮅ ಴ ᾈ ୍
1. ᮅ಴ᾈ୍ࠊ
ࠕࢧࣥࢫࢡ࣮ࣜࣥ๣ホ౯ἲࠊ⮫ᗋヨ㦂ྠ➼ࡢண ್ࠊ᪥ගࢣ࣑࢝ࣝࢬ㸷᭶ཷク㛤ጞࠖࠊ໬Ꮫᕤᴗ᪥ሗࠊ2021 ᖺ 8 ᭶ 27 ᪥ྕ 4 㠃  ୰ ⏣ ὒ ᖹ
1. ୰⏣ὒᖹࠊ୰ᅧ᪂⪺࡟ᗈᓥ኱Ꮫ㝃ᒓ㧗ᰯ࡛ࡢ≉ูᤵᴗࠕࢫ࣏࣮ࢶࢸࢵࢡࡢ⌧≧࡜ࢳ࣮࣒ࢫ࣏࣮ࢶ࡟ᑐࡍࡿ௜ຍ᝟ሗࠖࡢᵝᏊࡀᗈ࿌グ஦࡜ࡋ࡚ᥖ㍕ࠋ2022 ᖺ 2 ᭶ 28 ᪥ᮅห
7.3.2 㞧ㄅグ஦ᇶ┙ᩘ⌮㒊㛛  ụ ⏣ ᖾ ኴ
1. ụ⏣ ᖾኴࠊࠕ࠙≉㞟ࠚศ㔝ู ࡇࡢᩘᏛ᭩ࢆ⸀ࡵࡓ࠸!㸦ᚤศ᪉⛬ᘧ㸧ࠖࠊᩘᏛࢭ࣑ࢼ࣮2021
ᖺ 7 ᭶ྕ  ⯚ ᮌ ┤ ஂ
1. ⯚ᮌ┤ஂࠊࠕబࠎ⏣ᵞᏊẶࡢ➨ 3 ᅇ㸦2021 ᖺᗘ㸧㍤ࡃዪᛶ◊✲⪅㈹㸦ࢪࣗࣥ࢔ࢩࢲ㈹㸧
ཷ㈹࡟ᐤࡏ࡚ࠖ
ࠊ ᩘᏛ㏻ಙ ➨ 26 ᕳ➨ 4 ྕ(2022 ᖺ 2 ᭶ྕ)⌧㇟ᩘ⌮㒊㛛  ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊ
ࠕᩘᴦᐇ㦂ᐊ ࣐ࢸ࣮࣐ࢸ࢕ࢣ࣮ࠖ
ࠊ᪥⤒ࢧ࢖࢚ࣥࢫࠊ2022 ᖺ 1 ᭶ྕ࠿ࡽ㐃㍕୰
2. ▮ᓮᡂಇࠊ
ࠕᩘิࡢࡵࡀࡡࠖ
ࠊ⌧௦ᩘᏛࠊ2022 ᖺ 3 ᭶ྕ࠿ࡽ㐃㍕୰
3. ▮ᓮᡂಇࠊ
ࠕ୰㧗⏕ࡓࡕ࡜ᴦࡋࡴᐇ㦂ᩘᴦ㹙ୖ㹛ࠖࠊࠗᩘᏛᩥ໬࠘37ࠊ᪥ᮏホㄽ♫ (2022.2) 75–85㸬

108

4. ụୖ⣚ᐇ㸦ྲྀᮦ࣭ᩥ࣭ᐇ㦂࣭᧜ᙳ㸧ࠊ▮ᓮᡂಇ㸦┘ಟ㸧ࠊࠕぶᏊ࡛㐟ࡰ࠺㸟 ⛉Ꮫෑ㝤㝲 #84
෇࿘⋡ࢆ⮬ศ࡛ồࡵ࡚ࡳࡼ࠺㸟ࠖࠊࠗmilsil㸦࣑ࣝࢩࣝ㸧࠘85ࠊᅜ❧⛉Ꮫ༤≀㤋㸦2022.1㸧ࠊ
24–27㸬
5. ▮ᓮᡂಇࠊ
ࠕㄽ⌮ࡢᯝ࡚ࡢ⌧㇟ࠖࠊࠗᩘᏛᩥ໬࠘36ࠊ᪥ᮏホㄽ♫ (2021.8) 31–42㸬
6. ▮ᓮᡂಇࠊ
ࠕ࣐ࢡࣟ࡞ᐃ⌮࡛ぢ࠼࡞࠸࣑ࢡࣟ࡟࠾ࡶ࠸ࢆࡣࡏࡿࠖ
ࠊࠗᩘᏛࢭ࣑ࢼ࣮࠘718ࠊ᪥ᮏホㄽ♫ (2021.8) 8–13㸬
7. ▮ᓮᡂಇࠊ
ࠕC ࡣཎጞ㛵ᩘ࡟ࡘࡃ࢔ࢡࢭࢧ࣮ࣜࡌࡷ࡞࠸ࠖ
ࠊࠗᩘᏛࢭ࣑ࢼ࣮ቑห࠘
ࠊ኱Ꮫᩘ
Ꮫࡢ㉁ၥ⟽(2)ࠊ᪥ᮏホㄽ♫ (2021.7)
8. ▮ᓮᡂಇࠊࠕ᭩ホ㸸ᆤ஭ᛅ஧ⴭࠗᩘ⌮ࡢࡵࡀࡡ࠘ࠊࡕࡃࡲᏛⱁᩥᗜࠊ2020ࠖࠊࠗᩘᏛ㏻ಙ࠘
26ࠊ᪥ᮏᩘᏛ఍ (2021.5) 83–90
  ྥ Ẋ ᨻ ⏨
1. ྥẊᨻ⏨ࠊࠕࣅࢪ࣭ࣙࣥࢮࣟ(Vision zero)㹼ປാᏳ඲⾨⏕ࡢୡ⏺ⓗ࡞᪂ࡋ࠸ືࡁ㹼ࠖࠊCloseup, JACO NEWS, No.40, pp.4-5, ᰴᘧ఍♫᪥ᮏ⎔ቃㄆドᶵᵓ(JACO),2021 ᖺ 4 ᭶
2. ྥẊᨻ⏨ࠊࠕே㛫ࡣ㛫㐪࠼ࡿࠊᶵᲔࡣቯࢀࡿ ࡑࡢ๓ᥦ࡛Ᏻ඲ࢆ⪃࠼ࡼ࠺ࠖࠊ࢖ࣥࢱࣅࣗ
࣮ࠊLogistics View, DAIFUKU NEWS, No.230, pp.5-6, ᰴᘧ఍♫ࢲ࢖ࣇࢡࠊ2021 ᖺ 4 ᭶
3. ྥẊᨻ⏨ࠊࠕࢹࢪࢱࣝࢶ࢖ࣥ࡟᝿࠺ࠖࠊ㕲㐨⥲◊㌴୧ࢽ࣮ࣗࢫࣞࢱ࣮ No 54 ࠊ㕲㐨⥲ྜᢏ⾡◊✲ᡤࠊ2021 ᖺ 4 ᭶
4. ྥẊᨻ⏨ࠊࠕISO 45001 ࡣேࢆᖾࡏ࡟ࡍࡿࡓࡵࡢࢶ࣮ࣝࠊ㸫௻ᴗ࡜ࡋ࡚ྲྀࡾ⤌ࡲ࡞࠸ᡭࡣ࡞
࠸㸫ࠖࠊ࢖ࣥࢱࣅ࣮ࣗࠊ࢔࢖ࢯࢫ 12 ᭶ྕࠊNo.289, PP.30-33, ᭶ห࢔࢖ࢯࢫࠊ2021 ᖺ 12 ᭶
5. ྥẊᨻ⏨ࠊࠕᏳ඲࡜࢙࢘ࣝࣅ࣮࢖ࣥࢢࠖࠊᕳ㢌ゝࠊSE(ࢭ࣮ࣇࢸ࢕࣭࢚ࣥࢪࢽ࢔ࣜࣥࢢ)ࠊ
No.205,P.3,㸦බ㈈㸧⥲ྜᏳ඲ᕤᏛ◊✲ᡤࠊ2021 ᖺ 12 ᭶
6. ྥẊᨻ⏨ࠊࢥ࣮ࢹ࢕ࢿ࣮ࢱࠊ➨ 10 ᅇࠕఫᏯ㒊ရⅬ᳨ࡢ᪥ࠖࣃࢿࣝࢹ࢕ࢫ࢝ࢵࢩࣙࣥࢆ㛤
ദࠊALIA NEWS Vol.174, pp.8-13, ࣜࣅࣥࢢ࢔࣓ࢽࢸ࢕༠఍ࠊ2022 ᖺ 1 ᭶ᩍ⫱ᩘ⌮㒊㛛  ዉ Ⰻ ▱ ᝴
1. ዉⰋ▱᝴ࠊࠕṇ 24 ⬊య࡜࢜ࢡࢱࣂࢢࠖ
ࠊᩘᏛࢭ࣑ࢼ࣮ 9 ᭶ྕࠊVol. 60ࠊ 44–48ࠊ ᪥ᮏホㄽ♫ࠊ 2021ඛ➃ᩘ⌮㒊㛛  ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊࠕᛂ⏝ᩘ⌮ࡢ㐟Ṍ㐨--㦁㡢᣺ື࣭᭱㐺໬ࢩ࣑࣮ࣗࣞࢩࣙࣥࠖࠊᛂ⏝ᩘ⌮ 31(2),
pp.38–42 (2021 ᖺ 6 ᭶)
2. ⴗཎ୍㑻ࠊࠕᛂ⏝ᩘ⌮ࡢ㐟Ṍ㐨--༠ㄪᕤᏛ࠿ࡽ⮬ື㐠㌿᭱ඛ➃ᢏ⾡ࡢ⋓ᚓࠖࠊᛂ⏝ᩘ⌮31(3) , pp.126–129 (2021 ᖺ 9 ᭶)

109

3. ⴗཎ୍㑻ࠊࠕᛂ⏝ᩘ⌮ࡢ㐟Ṍ㐨--␚ࡴᩥ໬ࡀ⫱ࡴᢡ⣬ᕤᏛࠊᢡ⣬ᘧࣉࣜࣥࢱ࣮ࠊࡑࡋ࡚ᢡ
␚ᡪࠖࠊᛂ⏝ᩘ⌮ 31(4), pp.172–175 (2021 ᖺ 12 ᭶)
4. ⴗཎ୍㑻ࠊࠕᑠ≉㞟 ⮬ື㐠㌿♫఍ᐇ⌧ࡢࡓࡵࡢㅖㄢ㢟࡜ࡑࡢࡓࡵࡢࢩ࣑࣮ࣗࣞࢩࣙࣥ
⥲ᣓࠖࠊࢩ࣑࣮ࣗࣞࢩࣙࣥࠊVol.40,No.4(2021-12), pp.188–189
5. ⴗཎ୍㑻ࠊࠕ⮬ື㉮⾜㌴࡟ᚲせ࡞Ᏻ඲࣭Ᏻᚰ☜ಖࡢࡓࡵࡢᇶ┙ᢏ⾡ࡢᵓ⠏࡟ྥࡅ࡚ࠖ
ࠊࢩ࣑࣮ࣗࣞࢩࣙࣥࠊVol.40, No.4 (2021-12), pp.209–216
6. ⴗཎ୍㑻ࠊࠕᢡࡾ⣬ࡣࡇࢀ࠿ࡽࡢ⏘ᴗࡢ㘽ࢆᥱࡗ࡚࠸ࡿ㸽㸟ࠖࠊᩘᏛᩍ⫱ࠊNo.773 (20223), pp.32–35
7. ⴗཎ୍㑻ࠊዉⰋ▱᝴ࠊࠕᢡࡾ⣬ࡢ⛉Ꮫ ᢡࡾ⣬ࢆ⛉Ꮫࡍࡿ࡜ぢ࠼࡚ࡁࡓ࠸ࢁ࠸ࢁ࡞ྍ⬟ᛶࠖࠊ㸦ᰴ㸧NTT ࢹ࣮ࢱ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒ No.100 July 2021,
pp.11–12
8. ⴗཎ୍㑻ࠊዉⰋ▱᝴ࠊࠕᢡࡾ⣬ࡢ⛉Ꮫ ᢡࡾ⣬ࡢ◊✲࠿ࡽぢ࠼࡚ࡃࡿᐇ⏝໬࡬ࡢ㐨ࠖࠊ㸦ᰴ㸧NTT ࢹ࣮ࢱ࢚ࣥࢪࢽ࢔ࣜࣥࢢࢩࢫࢸ࣒ࢬࠊே࡜ࢩࢫࢸ࣒ No.101 January 2022, pp.20–21
9. ⴗཎ୍㑻ࠊࠕࣄࣖࣜࣁࢵࢺᑐ⟇ࢆᏛ⩦ࡉࡏࡓ▱⬟⮬ື㉮⾜㌴ࡢᐇ⌧ࠖࠊᩘᏛ࢔ࢻࣂࣥࢫࢺ
࢖ࣀ࣮࣋ࢩࣙࣥࣉࣛࢵࢺࣇ࢛࣮࣒㸦AIMaP㸧◊✲஦౛㞟ࠊ
https://aimap.imi.kyushu-u.ac.jp/map/report-list/report-2/c-2/ᩥ⌮⼥ྜ◊✲㒊㛛  ୰ᯘ┿⌮Ꮚ
1. ୰ᯘ┿⌮Ꮚࠊࠕ⮬ື㐠㌿࡜♫఍ཷᐜᛶࠖࠊ
ࠗ⏕ά༠ྠ⤌ྜ◊✲࠘2021 ᖺ 10 ᭶ྕࠊpp.2㸫3ࠊ
⏕༠⥲ྜ◊✲ᡤࠊ
㸦2021㸧
2. ୰ᯘ┿⌮Ꮚࠊࠕ⮬ື㐠㌿ࣞ࣋ࣝ 4㸦㧗ᗘ㐠㌿⮬ື໬㸧࡜⿵ൾࡢᅾࡾ᪉ࠖ
ࠊࠗඹ῭࡜ಖ㝤࠘2021
ᖺ 9 ᭶ྕࠊpp.2㸫3ࠊ᪥ᮏඹ῭༠఍ࠊ
㸦2021㸧  ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊpumpkin 2021 ᖺ 5 ᭶ྕࠊ14㹼19 ࣮࣌ࢪࠊࠕ⬻ࡶ㦫ࡃ㘒どࢡ࢖ࢬ࡛ࠖ㘒どసရ 8 Ⅼࡀ⤂௓ࡉࢀࡓࠋ
2. ᮡཎཌྜྷࠊ⚽Ꮫ♫㸦⦅ࠊⓎ⾜㸧ࠊࠕ᪂ࡋ࠸ᅜㄒࡢ࣮࣡ࢡ㸯ࠖ࡟ࠕኚ㌟ࡍࡿ࣮࢞ࣞࢪᒇ᰿ࠖࡀ
ᥖ㍕ࡉࢀࡓࠋ
3. ᮡཎཌྜྷࠊ6 ᭶ 7 ᪥ momo㸦Ⓨ⾜ࡣ࢖ࣥࣉࣞࢫ♫㸧
ࠊ23 ᕳࠊᐇ㦂≉㞟ྕࠊࠕᐇ㦂㸯㸴 ⬻ࢆࡔࡲࡍ㘒ど❧య࡛ࠖࠊ㘒どసရࠕ㣕ࡧ஌ࡿ㭜ࠖࡢᒎ㛤ᅗ࡜సࡾ᪉ࡀ⤂௓ࡉࢀࡓࠋ
4. ᮡཎཌྜྷࠊ7 ᭶ࠕ᫬ࡢゝ㟋 ᮡཎཌྜྷ 㘒ど◊✲⪅ࠖ࡜㢟ࡋ࡚ࠊࡾࡑ࡞⥲ྜ◊✲ᡤࠕࡾࡑ࡞࣮ࢀࠖ2021 ᖺ 7 ᭶ྕ࡛⤂௓ࡉࢀࡓࠋ
5. ᮡཎཌྜྷࠊ
ࠕ࠶࡞ࡓࡢ⬻ࡶࡔࡲࡉࢀࡿ㸽㸻ࠗ㘒ど࠘ࡢୡ⏺࡬ࡼ࠺ࡇࡑࠖ
ࠊHeadLineࠊ vol.
33 (2021 Autumn)ࠊ pp. 28-31ࠊ ࣜࢥ࣮⤒῭♫఍◊✲ᡤࠊ࡛࢖ࣥࢱࣅ࣮ࣗグ஦ࡀᥖ㍕
ࡉࢀࡓࠋ10 ᭶ 8 ᪥
6. ᮡཎཌྜྷ㸦┘ಟ㸧ࠊࠕಙࡌࡽࢀ࡞࠸❧య㘒ど㸸ᩘᏛ࡛⏕ࡳฟࡍࠗዟ⾜ࡁ࠘ࡢ㘒ぬࠖࠊNewton2021 ᖺ 10 ᭶ྕࠊpp. 86-97.

110 ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊ
ࠕࠗ᫂἞኱ࠊ࿡ぬఏ࠼ࡿᢏ⾡⤂௓ -⟃㥖୰㧗⏕ࠊᮍ᮶ࡢ⏕ࡁࡿຊᏛ࠘୰㧗⏕ࡀᏛࡪࠗࢧ࢖࢚ࣥࢫㅮ⩏࠘ࠖࠊ᪥⤒ࢧ࢖࢚ࣥࢫ 2022 ᖺ 1 ᭶ྕ≉㞟ࠕᆅ⌫㜵⾨㸸ᑠᝨᫍ⾪✺ࢆᅇ㑊ࡏࡼࠖ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ᒣ ཱྀ ᬛ ᙪ
1. Ώ㑔ᫀಇࠊᒣཱྀᬛᙪࠊࠕࡣࡌࡵ࡟ࠖࠊ㐌หࠗ་ᏛࡢṌࡳ࠘279 (3), p.181㸦≉㞟ࠕ௒ࠊᩘ⌮ࡀ㠃ⓑ࠸ Ɇ ་Ꮫ࣭⏕≀Ꮫ࡬ࡢᛂ⏝ࠖࠊ་ṑ⸆ฟ∧ᰴᘧ఍♫㸦2021 ᖺ 10 ᭶ 16 ᪥㸧
2. 㞵ᐑ㝯ࠊᰘ⏣㈼୍ࠊᒣཱྀᬛᙪࠊ
ࠕࡀࢇ⣽⬊ࡢゎ⢾⣔᣺ື࡜ᝏᛶᗘデ᩿࡬ࡢᛂ⏝ࠖࠊ㐌หࠗ་ᏛࡢṌࡳ࠘279 (3), p.183-187,㸦≉㞟ࠕ௒ࠊᩘ⌮ࡀ㠃ⓑ࠸ Ɇ ་Ꮫ࣭⏕≀Ꮫ࡬ࡢᛂ⏝ࠖࠊ་ṑ⸆ฟ∧ᰴᘧ఍♫㸦2021 ᖺ 10 ᭶ 16 ᪥㸧  ┦ ⃝  Ᏺ
1. ᮏ⏣ࡳࡕࡼࠊ┦⃝ Ᏺࠊࠕ㔠ᒓ࢖࢜ࣥࢆά⏝ࡋࡓ⪏ឤᰁᛶᮦᩱࡢ㛤Ⓨ࡜ࡑࡢ᪂ᒎ㛤ࠖࠊࢭ࣑ࣛࢵࢡࢫࠊ56, 235-238(2021). [ゎㄝ]  ୰ ᮧ Ꮥ ༤
1. ୰ᮧᏕ༤ࠊࢧࣥࢹ࣮ẖ᪥ࠊ≉㞟ࠕ╧╀⸆࡟㢗ࡽࡎᛌ╀ࢆᡭ࡟ධࢀࡿ㸟ࠖ࡟࡚ࠊయෆ᫬ィ࡟ࡘ࠸࡚ゎㄝࢆ⾜ࡗࡓࠋ2021 ᖺ 5 ᭶ 2 ᪥ྕ ᒾᮏ┿⿱Ꮚ1. ᒾᮏ┿⿱Ꮚࠊࠕࢥ࢘࢖࢝㢮ࡢ࣎ࢹ࢕ࣃࢱ࣮ࣥ࡟㛵ࡍࡿᩘ⌮ⓗ◊✲ࡢᣮᡓࠖᾏὒ࡜⏕≀ 2021
ᖺ 4 ᭶ྕ㸦253 ྕ㸧  ஭ ୖ 㞞 ୡ
1. ஭ୖ㞞ୡࠊࠕ኱Ꮫ㐍Ꮫ࡬ࡢ࢟ࣕࣜ࢔ࣅࢪࣙࣥࠖࠊ⚾❧୰㧗㐍Ꮫ㏻ಙࠊ2021 ᖺ 8 ᭶ྕ (2021ᖺ 7 ᭶)
7.3.3 TVᩥ⌮⼥ྜ◊✲㒊㛛  ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊBS ࣇࢪࠕ࢞ࣜࣞ࢜ Xࠖࠕ㘒どࡢㅦ どぬ࡜⬻ࡢᐦ᥋࡞㛵ಀࠖ࡟࣮ࣜࣔࢺฟ₇
ࡋࡓࠋ4 ᭶ 11 ᪥㸦᪥㸧
㸦4 ᭶ 18 ᪥㸦᪥㸧෌ᨺ㏦㸧
2. ᮡཎཌྜྷࠊNHK 㧗ᰯㅮᗙ➨ 3 ᅇࠕどぬ࡛ࠖ㘒ど❧యࡀ⤂௓ࡉࢀࡓࠋ5 ᭶ 13 ᪥
3. ᮡཎཌྜྷࠊࣇࢪࢸࣞࣅࠕ᭷ྜྷࡃࢇࡢṇ┤ࡉࢇࡱ࡛ࠖࠊࡶࡢࡢ⿬ഃࡀ㙾࡟ᫎࡿཎ⌮ࢆゎㄝࡋࡓࠋ5 ᭶ 15 ᪥
4. ᮡཎཌྜྷࠊBS ࢸࣞࣅᮾிࠕ᥈ồࡢ㝵ẁ࡛ࠖ⤂௓ࡉࢀࡓࠋ6 ᭶ 3 ᪥111



5. ᮡཎཌྜྷࠊ8 ᭶ 11 ᪥ NHKࠕࢫࢦື⏬࡛ࠖࠊ❧య∧ࢩ࣮ࣗࣞࢲ࣮㝵ẁᅗᙧࠖࡀ⤂௓ࡉࢀࡓࠋ
6. ᮡཎཌྜྷࠊNHK ࣮࣡ࣝࢻ࣭ࣉ࣑ࣞ࢔࣒࡛ࠊ
ࠕ❧య∧ࢩ࣮ࣗࣞࢲ࣮㝵ẁᅗᙧࠖࡀ⤂௓ࡉࢀ
ࡓࠋ8 ᭶ 11 ᪥ 19㸸57㹼
7. ᮡཎཌྜྷࠊHBC ໭ᾏ㐨ᨺ㏦ࠕ௒᪥ࢻ࢟ࢵ㸟࡛ࠖࠊⴭ᭩ࠕ㘒ぬࢡ࢖ࢬࠖ㸦ࡔ࠸ࢃᩥᗜ㸧ࡀ⤂௓ࡉࢀࡓࠋ8 ᭶ 25 ᪥ 16:20 ࡈࢁ
8. ᮡཎཌྜྷࠊࣇࢪࢸࣞࣅࠕୡ⏺ࡢఱࡔࢥࣞ㸟࣑ࢫࢸ࣮࡛ࣜࠖࠊ㉮ࡗ࡚࠸ࡿ㌴࠿ࡽぢࡓ࡜ࡁ㣕ࢇ࡛࠸ࡿ㣕⾜ᶵࡀ✵୰࡟Ṇࡲࡗ࡚࠸ࡿࡼ࠺࡟ぢ࠼ࡿ⌧㇟࡟ࡘ࠸࡚ࠊ࣮ࣜࣔࢺ࢖ࣥࢱࣅ
࣮࡛ࣗゎㄝࡋࡓࠋ9 ᭶ 8 ᪥
9. ᮡཎཌྜྷࠊࣇࢪࢸࣞࣅࠕୡ⏺ࡢఱࡔࢥࣞ㸟࣑ࢫࢸ࣮࡛ࣜࠖࠊᐂࢆṌࡃࡼ࠺࡟ぢ࠼ࡿே࡟ࡘ࠸࡚ࢼ࣮ࣞࢩࣙࣥࢆ┘ಟࡋࡓࠋ9 ᭶ 29 ᪥ 19 ᫬㹼
10. ᮡཎཌྜྷࠊࣇࢪࢸࣞࣅ ወ㊧య㦂㸟࢔ࣥࣅࣜࣂ࣮࣑࣎ࠗࢫࢸ࣮ࣜSP࡛࠘㣕ࢇ࡛࠸ࡿ㣕⾜ᶵࡀṆࡲࡗ࡚ぢ࠼ࡿ⌧㇟ࠊᆏ㐨ࡢഴᩳࢆ㏫࡟ឤࡌࡿ⌧㇟࡟ࡘ࠸࡚ゎㄝࡋࡓࠋ11 ᭶ 11 ᪥
19㸸00㹼22㸸00
11. ᮡཎཌྜྷࠊNHK E ࢸࣞ ࡍ࢖࢚ࢇࢧ࣮ࠕወ㊧ࡢ▐㛫ࢫ࣌ࢩ࡛ࣕࣝࠖࠊ௨๓࡟༠ຊࡋࡓᨺ
㏦ࡀ෌⦅㞟ࡉࢀ࡚⤂௓ࡉࢀࡓࠋ11 ᭶ 16 ᪥
12. ᮡཎཌྜྷࠊNHK E ࢸࣞࠕࢡ࢖ࢬࡩ࠽㹼ࢫࢡ࣮࡛ࣝࠖࠕྑࢆྥࡁࡓࡀࡿ▮༳ࠖࠊࠕ࡞ࢇ࡛ࡶ
྾ᘬ 4 ᪉ྥ⁥ࡾྎࠖࡀ⤂௓ࡉࢀࡓࠋ11 ᭶ 1 ᪥ 19 ᫬ 25 ศ㹼19 ᫬ 54 ศ㸦෌ᨺ㏦ 11 ᭶ 6
᪥ 16 ᫬ 30 ศ㹼16 ᫬ 59 ศ㸧
13. ᮡཎཌྜྷࠊࣇࢪࢸࣞࣅࠕࡵࡊࡲࡋ㸶࡛ࠖࠊᩥᏐิഴᩳ㘒ど࡟ࡘ࠸࡚࣮ࣜࣔࢺ࢖ࣥࢱࣅࣗ
࣮࡛ゎㄝࡋࡓࠋ11 ᭶ 25 ᪥
14. ᮡཎཌྜྷࠊTBSࠕTHE TIME࡛ࠖࠊᩥᏐิഴᩳ㘒ど࡟ࡘ࠸࡚ࢥ࣓ࣥࢺࡋࡓࠋ11 ᭶ 26 ᪥
15. ᮡཎཌྜྷࠊTOKYO MX ࠕᑠᓘⱥ஧ࡢ࡞ࢇ࡚⨾ࡔ㸟ࠖ࡟ฟ₇ࡋ࡚ࠊ❧య㘒どࢆ⤂௓ࡋࡓࠋ
12 ᭶ 14 ᪥ ῝ኪ 24㸸00㹼24㸸25
16. ᮡཎཌྜྷࠊNHK E ࢸࣞࠕ࡬ࢇࢸࢼࠖࡢ㘒ど┘ಟࢆࡋࡓࠋ2022 ᖺ 1 ᭶ 3 ᪥ 8:50㹼9:00

  ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊ
ࠕTTTVࠖ
ࠊ᪥ᮏࢸࣞࣅࠕ୍ᧁゎ᫂ࣂ࢚ࣛࢸ࢕ ୍┠࡛ࢃ࠿ࡿ!!ࠖ
ࠊ2021 ᖺ 11 ᭶ 30 ᪥
2. ᐑୗⰾ᫂ࠊ
ࠕTTTVࠖ
ࠊTOKYO MXࠕࣂࣛ࠸ࢁࢲࣥࢹ࢕ࠖ
ࠊ2022 ᖺ 1 ᭶ 7 ᪥
3. ᐑୗⰾ᫂ࠊ࣓ࢱࣂ࣮ࢫᩥ⬦࡛ࠕ࿡ぬࡢ෌⌧࡛ࠖⓏሙࠊࢸࣞࣅᮅ᪥ࠕሗ㐨ࢫࢸ࣮ࢩࣙࣥࠖࠊ
2022 ᖺ 1 ᭶ 10 ᪥
4. ᐑୗⰾ᫂ࠊ᫂἞኱Ꮫࡢ⤂௓㸦ඛ➃࣓ࢹ࢕࢔ࢧ࢖࢚ࣥࢫ㸧
ࠊTBSࠕࡩࡿࡉ࡜ࡢᮍ᮶ࠖ
ࠊ2022
ᖺ 1 ᭶ 13 ᪥
5. ᐑୗⰾ᫂ࠊ
ࠕ2022 ᖺὀ┠ࡢே≀ࠖ
ࠊTBSࠕᮾ኱⋤ 3 ᫬㛫ࢫ࣌ࢩࣕࣝࠖ
ࠊ2022 ᖺ 1 ᭶ 12 ᪥
6. ᐑୗⰾ᫂ࠊ
ࠕTTTVࠖ
ࠕࢸࣞࢸ࢖ࢫࢺࠖ
ࠊࢸࣞࣅᮅ᪥ࠕࢧࣥࢹ࣮Live!!ࠖ
ࠊ2022 ᖺ 1 ᭶ 23 ᪥
7. ᐑୗⰾ᫂ࠊ
ࠕ࡝ࢇ࡞࿡ࡶ෌⌧㸟㸽ㄪ࿡ᐙ㟁ࠖࠊࢸࣞࣅᮾிࠕ࣮࣡ࣝࢻࣅࢪࢿࢫࢧࢸࣛ࢖ࢺࠖ
ࠕࢺࣞࣥࢻࡓࡲࡈࠖ
ࠊ2022 ᖺ 1 ᭶ 25 ᪥
8. ᐑୗⰾ᫂ࠊࠕ㟁Ẽ࿡ぬࢆ฼⏝ࡋࡓ࠾⠂ࠖࠊ᪥ᮏࢸࣞࣅࠕ୍ᧁゎ᫂ࣂ࢚ࣛࢸ࢕ ୍┠࡛ࢃ࠿

112

ࡿ!!ࠖࠊ2022 ᖺ 2 ᭶ 1 ᪥
9. ᐑୗⰾ᫂ࠊ
ࠕ࣓ࢱࣂ࣮ࢫ࡟࠾ࡅࡿ஬ឤᢏ⾡㸦࿡ぬ㸧ࠖࠊ᪥ᮏࢸࣞࣅࠕࢫࢵ࢟ࣜࠖ
ࠊ2022 ᖺ 3
᭶ 18 ᪥
10. ᐑୗⰾ᫂ࠊ
ࠕTTTV࣭TTTV2࣭ẘ࢟ࣀࢥ࿡෌⌧ࠖ
ࠊTBSࠕࣁࣛ࢖ࢳ&ఀἑᣅྖࡢࡶࡗ࡜〔ࡵࡽࢀ࡚࠸࠸◊✲ࠖ
ࠊ2022 ᖺ 3 ᭶ 19 ᪥  ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊNHKࠕどⅬ࣭ㄽⅬࠖࠊ2022 ᖺ㸯᭶㸲᪥㸳᪥ࠊ෌ᨺ㏦ 3 ᭶ 30 ᪥
2. ୰ᓥࡉࡕᏊࠊBSNHKࠕ࠶ࡘࡲࢀ㸟ᩘࡱࡼࠖ
ࠊ2022 ᖺ 3 ᭶ 18 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ᮌ ᮧ  ᬡ
1. ᮌᮧᬡࠊNHK E ࢸࣞࠗᛮ⪃࢞ࢳࣕࠕேࡢពぢ࡟ྠពࡋ࡚ࡋࡲ࠺࣡ࢣࠖ
࠘ฟ₇ࠋ2021 ᖺ 8
᭶ 27 ᪥ᨺ㏦㸦https://www.nhk.jp/p/ts/QJ4W13PP7V/episode/te/ZYWVPQ2X14/㸧  ୰ ᮧ Ꮥ ༤
1. ୰ᮧᏕ༤ࠊNHKࠕ࠶ࡉ࢖ࢳࠖࠊ≉㞟ࠕ▱ࡗ࡚ࡿࡼ࠺࡛▱ࡽ࡞࠸“యෆ᫬ィ”ࠖ࡟࡚యෆ᫬ィ࡟ࡘ࠸࡚ゎㄝࢆ⾜ࡗࡓࠋ2021 ᖺ 11 ᭶ 10 ᪥ᨺ㏦
7.3.4 ࡑࡢ௚࣓ࢹ࢕࢔࡛ࡢ⤂௓ᩥ⌮⼥ྜ◊✲㒊㛛  ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊᩍ⫱ࢥࣥࢸࣥࢶ㓄ಙࣉࣛࢵࢺࣇ࢛࣮࣒ࠕࣛࣇ࣭࢔ࣥࢻ࣭ࣆ࣮ࢫ࣭࣐ࢨ࣮ࠖࡢᏊ
౪኱Ꮫㅮ⩏ࠕ୙ྍ⬟❧యࢆసࢁ࠺ࠖ3 ᅇศ࡟ฟ₇ࡋࠊබ㛤ࡉࢀࡓࠋ4 ᭶ 30 ᪥
2. ᮡཎཌྜྷࠊࣅࢹ࢜ Impossible Science "A broken mirror illusion" (Sony ไస㸧࡛ࠊኚ㌟❧యࡢゎㄝ࢖ࣥࢱࣅ࣮ࣗࡀ⤂௓ࡉࢀࡓࠋ5 ᭶ 8 ᪥
Youtube ࡛බ㛤୰㸸https://www.youtube.com/watch?v=GfOcBwOwssw&t=2s
3. ᮡཎཌྜྷࠊScientific American MIND ࡛ࠊ㘒ど❧య 3D Schroeder Staircase ࡀ⤂௓ࡉࢀࡓࠋ  ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊబ⸨ឡ㸦࢟ࣜࣥ㸧ࠊ
ࠕ࿡ぬ 2.0/ࢸࢡࣀࣟࢪ࣮ࡀ㣗஦ࢆኚ࠼ࡿࠖ
ࠊ࿡ࢆࢥࣥࢺ࣮ࣟ
࡛ࣝࡁࡿᮍ᮶ࡢ࠾⠂ࢆ࣮࢟ࣜࣥ࣍ࣝࢹ࢕ࣥࢢࢫ࡜ඹྠ◊✲ࠊTokyofmࠕSapiens 2030ࠖ
ࠕ࿡ࢆࢥࣥࢺ࣮࡛ࣟࣝࡁࡿᮍ᮶ࡢ࠾⠂ࢆయ㦂ࠖ
ࠊ11 ᭶ 29 ᪥ࠕᮍ᮶ࡢ࠾⠂ࡢཎ⌮ࠊࡇࢀ࠿ࡽࡢ౑࠸᪉ࠖ
ࠊ11 ᭶ 30 ᪥
ࠕ࿡ぬࡢᩘ್໬ࠋ࿡ࢆࢹ࣮ࢱ࡜ࡋ࡚㐲ࡃ࡟㏦ࡿᢏ⾡ࠖ
ࠊ12 ᭶ 1 ᪥
ࠕ࿡ぬࢹ࢕ࢫࣉࣞ࢖ࠋ㐍໬ࡍࡿࢸࢡࣀࣟࢪ࣮࡜ᡃࠎࡢព㆑ࠖ
ࠊ12 ᭶ 2 ᪥

113

2. ᐑୗⰾ᫂ࠊ
ࠕ᫂἞኱ࡢᐑୗⰾ᫂ᩍᤵࠊ
ࠕ࿡ࢃ࠺ࢸࣞࣅࠖࢆ㛤Ⓨ㸦Ꮠᖥ࣭23 ᪥㸧ࠖࠊࣟ࢖ࢱ࣮♫ࠊ2022 ᖺ 1 ᭶ 24 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ᒣ ཱྀ ᬛ ᙪ
1. ࢜ࣥࢹ࣐ࣥࢻ㓄ಙࠊ➨㸳ᅇබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠗ㸫㌟ࡢᅇࡾࡢ㸽ࢆᩘ⌮ࡢ┠࡛ゎࡁ᫂࠿ࡍ㸫࠘㸦MIMS HP ࡟࢔ࢵࣉ࣮ࣟࢻ㸧
7.4 ᅜ㝿఍㆟࣭◊✲㞟఍ࡢ୺ദᇶ┙ᩘ⌮㒊㛛  ಛ 㔝  ༤
1. ಛ㔝༤ࠊReaDiNet 2021: ReaDiNet 2021: An Online Conference on Recent Topics inReaction-Diffusion SystemࠊBiology, Medicine and ChemistryࠊCNRS㸦ࣇࣛࣥࢫ㸧ࠊ
2021 ᖺ 10 ᭶ 25 ᪥㹼29 ᪥ࠊᅜ㝿◊✲㞟఍ࡢୡヰே  Ἑ 㔝 ಇ ୔
1 .  T. Kohno, East Asian Conference on Geometric Topology, Program Committee Member,
January 2022
  㕥 ᮌ ṇ ᫂
1. Groups in Low-Dimensional Topology ୡヰே  ⯚ ᮌ ┤ ஂ
1. ◊✲㞟఍୺ദࠕ኱つᶍ┦஫స⏝⣔ࡢ☜⋡ゎᯒࠖࠊ᪩✄⏣኱Ꮫࠊzoomࠊ2021 ᖺ 12 ᭶ 7 ᪥–9 ᪥
2. Scientific committee, The 10th International Conference on Stochastic Analysis andits Applications, Kyoto University, September 6 to 10, 2021
  ᯇ ᒸ ┤ அ
1. ࢜ࣥࣛ࢖ࣥྍ᥮⎔ㄽࢭ࣑ࢼ࣮ࠊ2021 ᖺ 6 ᭶ 26–27 ᪥࠾ࡼࡧ 7 ᭶ 10–11 ᪥ࠊZoom ࡟ࡼࡿ࢜ࣥࣛ࢖ࣥ㛤ദࠊඹྠ㛤ദ⪅㸸ᮧ஭⪽㸦᪩✄⏣኱Ꮫ㸧
2. ᯇᒸ┤அࠊ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ࠊ2021 ᖺ 11 ᭶ 20–23 ᪥ࠊZoom ࡟ࡼࡿ࢜ࣥࣛ
࢖ࣥ㛤ദࠊඹྠ㛤ദ⪅㸸⸝㔝࿴ᙪ㸦᫂἞኱Ꮫ㸧࣭኱㛵୍⚽㸦ᒣཱྀ኱Ꮫ㸧  ኱ 㛵 ୍ ⚽
1. ኱㛵 ୍⚽ࠊ➨ 42 ᅇྍ᥮⎔ㄽࢩ࣏ࣥࢪ࣒࢘ୡヰᙺࠊ࢜ࣥࣛ࢖ࣥ㛤ദ㸦ZOOM㸧ࠊ 2021
ᖺ 11 ᭶ 20–23 ᪥114  ᐑ ㊰ ᬛ ⾜
1. ᐑ㊰ᬛ⾜ࠊ୍ᶫ኱Ꮫ኱Ꮫ㝔⤒῭Ꮫ◊✲⛉㞟୰ㅮ⩏ࠕᩘ್ゎᯒࠖࣛ࢖ࣈ㓄ಙ 2022 ᖺ 1 ᭶
11 ᪥࠿ࡽ 1 ᭶ 20 ᪥ࡲ࡛  ≀ 㒊 ἞ ᚨ
1. ≀㒊἞ᚨࠊி㒔኱Ꮫ࡟࠾ࡅࡿ RIMS ඹྠ◊✲(බ㛤ᆺ)ࠕModeling and Mathematical
Analysis of Dynamics of Patternsࠖ (2021 ᖺ 10 ᭶ 18 ᪥ࠥ20 ᪥)ࡢ◊✲௦⾲⪅ࢆᢸᙜࡋࡓࠋ
2. ≀㒊἞ᚨࠊᒸᒣ኱Ꮫ࡟࠾࠸࡚㛗ᒣ㞞ᬕᩍᤵ(໭ᾏ㐨኱Ꮫ)࡟ࡼࡿࠕᩘ⌮ࣔࢹࣜࣥࢢ࡜ᩘ್ィ⟬ධ㛛ࠖ(2021 ᖺ 8 ᭶)ࢆ௻⏬ࡋࡓࠋ  ᴮ ᮏ ⩧ ኴ
1. ᴮᮏ⩧ኴࠊ➨ 2 ᅇ㧗ᑓ㛫ࢿࢵࢺ࣮࣡ࢡ࡟ࡼࡿᚤศ᪉⛬ᘧ◊✲఍㸦2022 ᖺ 3 ᭶ 20–21 ᪥㸧⌧㇟ᩘ⌮㒊㛛  ཭ ᯞ ᫂ ಖ
1. ཭ᯞ᫂ಖࠊ
㸦◊✲఍㸧᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ⱝᡭࡢ఍୺ദࠕ➨ 2 ᅇⱝᡭ◊✲஺ὶ఍ࠖࠊ࢜ࣥࣛ࢖ࣥ㸦୺ᰝ㸧
ࠊ2021 ᖺ 9 ᭶ 6 ᪥
2. ཭ᯞ᫂ಖࠊ
㸦◊✲఍㸧᪥ᮏᛂ⏝ᩘ⌮Ꮫ఍ⱝᡭࡢ఍୺ദࠕ➨ 7 ᅇᏛ⏕◊✲Ⓨ⾲఍ࠖࠊ࢜ࣥࣛ࢖ࣥ㸦୺ᰝ㸧2022 ᖺ 3 ᭶ 10 ᪥  ᒣ ᮏ ㄃ ኈ
1. ᒣᮏ㄃ኈࠊMIMS ⌧㇟ᩘ⌮࢝ࣇ࢙ࢭ࣑ࢼ࣮ࡢ㐠Ⴀ㸦ィ 7 ᅇ㸧
2. ᒣᮏ㄃ኈࠊ➨ 1 ᅇ㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ࠊ㐠Ⴀጤဨ
3. ᒣᮏ㄃ኈࠊICMMA2021 “Emergence of Cooperation and Organization in Groups ofAnimals and Non-living Objects” 㐠Ⴀጤဨ4. ᒣᮏ㄃ኈࠊMIMS ඹྠ◊✲㞟఍ࡢ㐠Ⴀ  ⏣ 㑔 ❶ ὒ
1. 㓇஭భ୍ࠊᚿỈᏹ⾜ࠊ⏣㑔❶ὒࠊᆅ⌫⾲ᒙ࡟࠾ࡅࡿ㔜ຊὶࡢࢲ࢖ࢼ࣑ࢡࢫ㸦◊✲఍㸧ࠊ2021
ᖺ 11 ᭶ 19 ᪥ࠊhttps://sites.google.com/view/gravity-current2021ᩍ⫱ᩘ⌮㒊㛛  ዉ Ⰻ ▱ ᝴
1. ዉⰋ▱᝴ࠊ ⤌⧊ጤဨ㛗㸸 MIMS ⌧㇟ᩘ⌮ᏛᣐⅬඹྠ◊✲㞟఍ࠕᢡ⣬ࢆᇶ┙࡜ࡍࡿ࢔࣮
ࢺ࣭ᩘ⌮࠾ࡼࡧᕤᏛ࡬ࡢᛂ⏝◊✲ϩࠖࠊzoom 㛤ദࠊ2021 ᖺ 12 ᭶ 2–3 ᪥
2. Chie NaraࠊMember of Program CommitteeࠊTJCDCGGG 2020+ࠊThailandࠊZoomࠊ
Sept. 3–5ࠊ 2021115ඛ➃ᩘ⌮㒊㛛  ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊ᪥ᮏᶵᲔᏛ఍ᖺḟ኱఍࣮࣡ࢡࢩࣙࢵࣉࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ
⌮ࡢ⌧≧࡜ㄢ㢟ࠖ
ࠊAIMaP ッồ௻⏬ࠊ2021 ᖺ 9 ᭶ 7 ᪥
2. ⴗཎ୍㑻ࠊ᪥ᮏᶵᲔᏛ఍ Dynamics and Design Conference 2021ࠕᢡ⣬ᕤᏛ OS ௻⏬ࠖࠊᮾி኱Ꮫ 㥖ሙϩ࢟ࣕࣥࣃࢫࠊ2021 ᖺ 9 ᭶ 13–17 ᪥
3. ⴗཎ୍㑻ࠊ᪥ᮏᶵᲔᏛ఍➨ 34 ᅇ ィ⟬ຊᏛㅮ₇఍(CMD2021)
ࠕCAE/CAD/CAM/CG/CAT/CSCW OS ௻⏬ࠖࠊ໭ᾏ㐨኱Ꮫ኱Ꮫ㝔ᕤᏛ◊✲㝔 ࠊ໭ᾏ㐨኱Ꮫ᝟ሗᇶ┙ࢭࣥࢱ࣮ࠊ2021 ᖺ 9 ᭶ 21–23 ᪥
4. ⴗཎ୍㑻ࠊ᪥ᮏᏛ⾡఍㆟ ࢩ࣏ࣥࢪ࣒࢘ࠕ⛉Ꮫⓗ▱ぢࡢ๰ฟ࡟㈨ࡍࡿྍど໬㸦6㸧⥲ྜ▱ࠥᖾ⚟ㄽ࠿ࡽࡳࡓ㌟ᚰ࣭⣽⬊ຊࠊ ࡑࡢ┿⌮ࡢྍど໬ࠥࠖ୺ദ࣓ࣥࣂ࣮ࠊ2021 ᖺ 11 ᭶ 30 ᪥
5. ⴗཎ୍㑻ࠊ᪥ᮏᏛ⾡఍㆟ ➨ 10 ᅇィ⟬ຊᏛࢩ࣏ࣥࢪ࣒࢘୺ദ࣓ࣥࣂ࣮ࠊ2021 ᖺ 12 ᭶ 6 ᪥
6 .  ⴗཎ୍㑻ࠊ᪥ᮏᏛ⾡఍㆟ ࢩ࣏ࣥࢪ࣒࢘ࠕ⛉Ꮫⓗ▱ぢࡢ๰ฟ࡟㈨ࡍࡿྍど໬(7): ே㛫ࢆ㆑ࡾά࠿ࡍ⥲ྜ▱ࢆࡶࡓࡽࡍࠕど⪃ࠖ୺ദ࣓ࣥࣂ࣮ࠊ2021 ᖺ 12 ᭶ 13 ᪥
7. ⴗཎ୍㑻ࠊAIMaP ッồ௻⏬㸸➨ 12 ᅇᶓᖿ㐃ྜㅮ₇఍࣮࢜࢞ࢼ࢖ࢬࢻࢭࢵࢩࣙࣥࠊ
ࠕ࣓ࢱ࣐ࢸࣜ࢔ࣝࡢᩘ⌮⛉Ꮫࠖ
ࠊ2021 ᖺ 12 ᭶ 19 ᪥
8. ⴗཎ୍㑻ࠊMIMS ඹྠ◊✲㞟఍ࠕAI ࢆ⏝࠸ࡓ་⒪⏬ീゎᯒࡢ⌧≧࡜ㄢ㢟ࠖ᫂἞኱Ꮫ୰㔝࢟ࣕࣥࣃࢫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 1 ᭶ 14 ᪥
9. ⴗཎ୍㑻ࠊMIMS ඹྠ◊✲㞟఍ࠕ㧗ᗘ࡞⮬ື㐠㌿ࢆᐇ⌧ࡍࡿࡓࡵࡢᩘ⌮ࡢ⌧≧࡜ㄢ㢟ࠖ᫂἞኱Ꮫ୰㔝࢟ࣕࣥࣃࢫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 3 ᭶ 11 ᪥
10. ⴗཎ୍㑻ࠊMIMS ඹྠ◊✲㞟఍ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖࠊ᫂἞኱Ꮫ୰㔝࢟ࣕࣥࣃࢫࠊ࢜ࣥࣛ࢖ࣥࠊ2022 ᖺ 3 ᭶ 18 ᪥  ⓑ ▼ ඔ ᱻ
1. ⓑ▼ඔᱻࠊࠕPython ࡟ࡼࡿࢹ࣮ࢱゎᯒ࡜ᩘ್ィ⟬ධ㛛 ඲ 2 ᅇࠖࠊMIMS ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ࢜ࣥࣛ࢖ࣥࢳ࣮ࣗࢺࣜ࢔ࣝࢩ࣮ࣜࢬࠊ2021 ᖺ 12 ᭶ 2 ᪥ࠊ23 ᪥
2. Masashi Shiraishi, International Conference on " Emergence of Cooperation andOrganization in Groups of Animals and Non-living Objects"ࠕ⏕≀ཬࡧ↓⏕≀ࡢ㞟ᅋ࡟࠾ࡅࡿ༠ㄪ࡜⤌⧊໬ࡢ๰Ⓨࠖ
㸦ICMMA2021㸧 ᐇ⾜ጤဨ఍ TPC Chairࠊ2022 ᖺ 1 ᭶ 11㸫13 ᪥ᩥ⌮⼥ྜ◊✲㒊㛛  ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷ㸦⤌⧊ጤဨ㛗㸧ࠊࠕ㘒ぬࡢゎ࣭᫂๰స࣭ᛂ⏝࡬ࡢㅖ࢔ࣉ࣮ࣟࢳ㸸➨ 16 ᅇ㘒ぬ࣮࣡ࢡࢩࣙࢵࣉࠖࠊ⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬඹྠ◊✲㞟఍ࠊ2022 ᖺ 3 ᭶ 2–3 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ᒣ ཱྀ ᬛ ᙪ
1. ᒣཱྀᬛᙪࠊ➨㸴ᅇ◊✲ࣈࣛࣥࢹ࢕ࣥࢢ஦ᴗබ㛤ࢩ࣏ࣥࢪ࣒࢘ࠕࢥࣥࣆ࣮ࣗࢱࢢࣛࣇ࢕ࢵ
ࢡࢫ࡜࣮ࣘࢨ࢖ࣥࢱࣇ࢙࣮ࢫࡢᩘ⌮ࠖ
ࠊ2021 ᖺ 11 ᭶ 20 ᪥ࠊ࢜ࣥࣛ࢖ࣥ㛤ദ

116

  ᮎᯇ J. ಙᙪ
1. N. J. Suematsu, “Oscillation, Pattern Formation, and Active Motion in Nonequilibrium
Chemical Systems [394]”, Pacifichem2021 symposium, 2021 ᖺ 10 ᭶ 9 ᪥  ᮅ ಴ ᾈ ୍
1. ᮅ಴ᾈ୍ࠊࠕᖹ⾮࠿ࡽ㐲ࡃ㞳ࢀࡓ໬Ꮫ⣔࡛㉳ࡇࡿ⌧㇟࡜⌧௦⇕ຊᏛࠖࠊ᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺ MIMS ࢜ࣥࣛ࢖ࣥࢥࣟ࢟࢔࣒ࠊ2022 ᖺ 3 ᭶ 14Ѹ22 ᪥㸦࢜ࣥࢹ࣐ࣥࢻ࡞ࡽࡧ࡟ࣜ࢔ࣝࢱ࢖࣒ Q&A㸧  ᓥ  ᘯ ᖾ
1. ᓥ ᘯᖾࠊ᪥ᮏᶵᲔᏛ఍ M&M2021 ᮦᩱຊᏛ࢝ࣥࣇ࢓ࣞࣥࢫ࡛ࠊ࣮࢜࢞ࢼ࢖ࢬࢻࢭࢵࢩ
ࣙࣥࠕOS-13: ᳜≀ᙧែ࡟ᏛࡪᮦᩱຊᏛ (M&M learning from plant morphology)ࠖࢆ௻
⏬㐠Ⴀࠊ2021 ᖺ 9 ᭶ 15–16 ᪥
2. ᓥ ᘯᖾࠊ᫂἞኱Ꮫ MIMS ◊✲㞟఍ࠕ᳜≀ࡢࠕ࢝ࢱࢳࠖ࡜ࠕࢳ࢝ࣛࠖࢆゎࡁ᫂࠿ࡍࠖࢆ
௻⏬㐠Ⴀࠊ2021 ᖺ 11 ᭶ 8–10 ᪥  ୰ ᮧ Ꮥ ༤
1. ୰ᮧᏕ༤ࠊ
ࠕ➨㸰ᅇ㠀ᖹ⾮┦ᚊ◊✲఍ࠖࢆ୺ദࠋᩥ㒊⛉Ꮫ┬≉Ⰽ࠶ࡿඹྠ◊✲ᣐⅬࡢᩚഛࡢ᥎㐍஦ᴗ㸦⌧㇟ᩘ⌮Ꮫ◊✲ᣐⅬ㸧JPMXP0620335886 ࡢຓᡂࢆཷࡅ MIMS ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ࣭ᩘ⌮⛉Ꮫ⼥ྜ◊✲ᨭ᥼ࣉࣟࢢ࣒ࣛࡢ୍⎔࡜ࡋ࡚ᐇ᪋ࠊ᫂἞኱Ꮫ㥴Ἑྎ࢟ࣕࣥ
ࣃࢫࠊ2021 ᖺ 12 ᭶ 10 ᪥㹼11 ᪥ ᒾᮏ┿⿱Ꮚ
1. MIMS ◊✲㞟఍ࠕ⌧㇟࡜ᩘ⌮ࣔࢹࣝ ࠥᩘ⌮ࣔࢹࣜࣥࢢᏛࡢᙧᡂ࡟ྥࡅ࡚ࠥࠖ2022 ᖺ 1
᭶ 24-25 ᪥ @᫂἞኱Ꮫ㸩online
2. The 12th Taiwan-Japan Joint Workshop for Young Scholars in Applied Mathematics䚸
2022 ᖺ 2 ᭶ 28-3 ᭶ 1 ᪥ࠊ㱟㇂኱Ꮫ(+online)  Kabir, Muhammad Humayun
1. 30-31 July 2021, International Conference on Computational and Mathematical
Biology- ICCMB 2021, Dhaka, 200, Invited Speakers: Simon A. Levin, Alan Hastings,
Philip Maini, Leon Glass, Suzanne Lenhart, Kevin Painter, and Malay Banerjee.
2. 10-11 December 2021, Dhaka, 22nd International Mathematics Conference 2021,
250, Invited Speakers: Meir Shillor, Klayan Das, Joydev Chattopaddhaya, A. K.
Supriatna, B. B. Saha, M. Mansur Rahman, Jose Garrido, Tanka Nath Dhamala,and Michel Waldschmidt117  ᚨ Ọ ᪫ ᑗ
1. JST࣭CREST/ࡉࡁࡀࡅྜྠ㡿ᇦࠕィ ᢏ⾡࡜㧗ᗘ᝟ሗฎ⌮ࡢ⼥ྜ࡟ࡼࡿ࢖ࣥࢸࣜࢪ࢙ࣥࢺィ ࣭ゎᯒᡭἲࡢ㛤Ⓨ࡜ᛂ⏝ࠖ㡿ᇦࠊ௧࿴ 3 ᖺᗘࣛ࢖ࣇࢧ࢖࢚ࣥࢫ᝟ሗィ ࢡࣛࢫࢱ఍㆟
7.5 ᅜෆእ㞟୰ㅮ⩏ᇶ┙ᩘ⌮㒊㛛  ಛ 㔝  ༤
1 .  ಛ㔝༤ࠊࠕ཯ᛂᣑᩓ᪉⛬ᘧࡢᏳᐃᛶ⌮ㄽ࡜㐍⾜Ἴࠖࠊᮾி㒔❧኱Ꮫ⌮Ꮫ◊✲⛉ࠊ2021 ᖺ
11 ᭶ 4 ᪥㹼25 ᪥㸦඲ 10 ࢥ࣐㸧  ⯚ ᮌ ┤ ஂ
1. Mini-Course, “Stochastic Analysis and its Applications”, Yau Mathematical Sciences
Center, Tsinghua University㸦Ύ⳹኱Ꮫ㸧, 2022 ᖺ 3 ᭶ 8 ᪥㹼6 ᭶ 10 ᪥⌧㇟ᩘ⌮㒊㛛  ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊ
ࠕ㜵⅏ᩘᏛࠖ
ࠊᮾி⌮⛉኱Ꮫ㞟୰ㅮ⩏ࠊ2021 ᖺ 10 ᭶ 26 ᪥ࠊ11 ᭶ 2 ᪥  ཭ ᯞ ᫂ ಖ
1. Ṋⶶ㔝኱ᏛᕤᏛ㒊ᩘ⌮ᕤᏛ⛉ࠕᩘ⌮ᕤᏛᐇ㦂㸯ࠖࠊ࢜ࣥࣛ࢖ࣥ᪥⛬㸸2021 ᖺ 8 ᭶ 18–23 ᪥‫ ی‬Hilhorst, Danielle
1. Hilhorst, Danielle., “Singular limit of deterministic and stochastic reaction-diffusion
systems”, Presentation of a graduate course via zoom at Tohoku University, November
2021- January 2022
  ᒣ ᮏ ㄃ ኈ
1. ᒣᮏ㄃ኈࠊ᫂἞኱Ꮫ኱Ꮫ㝔◊✲⛉㛫ඹ㏻⛉┠ࠕࣛ࢖ࣇࢧ࢖࢚ࣥࢫࢹ࣮ࢱゎᯒࠖ㸦᫓Ꮫᮇ  ᅇ㸧
2. ᒣᮏ㄃ኈࠊ᫂἞኱Ꮫ኱Ꮫ㝔◊✲⛉㛫ඹ㏻⛉┠ࠕ⼥ྜඹ๰ࣉࣟࢪ࢙ࢡࢺࠖ㸦⛅Ꮫᮇ㞟୰㸧ඛ➃ᩘ⌮㒊㛛  ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊࠕ⮬ື㌴࡟㛵ࢃࡿᩘ⌮ᕤᏛ㸫⾪✺ࢩ࣑࣮ࣗࣞࢩࣙࣥ࠿ࡽ⮬ື㐠㌿ AI ࡲ࡛㸫ࠖࠊṊⶶ㔝኱Ꮫ࡟࡚㞟୰ㅮ⩏ࠊ2021 ᖺ 5 ᭶ 12 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒾᮏ┿⿱Ꮚ1. ࠕ⌧㇟ᩘ⌮ IIIࠖᓥ᰿኱Ꮫ⥲ྜ⌮ᕤᏛ㒊ᩘ⌮⛉Ꮫ⛉ࠊ2021 ᖺ 12 ᭶ 2 ᪥~2022 ᖺ 2 ᭶ 2᪥㸦࢜ࣥࣛ࢖ࣥ㸩ᓥ᰿኱Ꮫ㸧118

  Kabir, Muhammad Humayun
1. “Role of Mathematics in Ecology and Environment”, International Day of
Mathematics 2022, Bangladesh Mathematical Society, Dhaka, 14 March 2022
7.6 ࢔࢘ࢺ࣮ࣜࢳάື

ᇶ┙ᩘ⌮㒊㛛  Ἑ 㔝 ಇ ୔
1. Ἑ㔝ಇ୔ࠊࠕࣈࣛࢵࢡ࣮࣍ࣝࡢᗄఱᏛࠖNHK ࢝ࣝࢳ࣮ࣕࢭࣥࢱ࣮⌧௦ᩘᏛධ㛛ㅮᗙࠊ2021
ᖺ 5 ᭶ 15 ᪥
2. Ἑ㔝ಇ୔ࠊ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙࠕࢺ࣏ࣟࢪ࣮࡛᥈ࡿᑐ⛠ᛶ࡜࿘ᮇᛶࠖࠊ➨㸯ᅇ 㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ࠊ2021 ᖺ 10 ᭶ 9 –10 ᪥
3. Ἑ㔝ಇ୔ࠊࠕ᭤⋡࠿ࡽࡣࡌࡵࡿᗄఱᏛධ㛛ࠖNHK ࢝ࣝࢳ࣮ࣕࢭࣥࢱ࣮⌧௦ᩘᏛධ㛛ㅮᗙࠊ
2021 ᖺ 11 ᭶ 20 ᪥⌧㇟ᩘ⌮㒊㛛  ▮ ᓮ ᡂ ಇ
1. ▮ᓮᡂಇࠊ
ࠕ㏫ࡉࡲ࡟⪃࠼ࡼ࠺㸟ࠖࠊࠕࢡࢪࣛࡢࡼ࠺ᕧ኱࡞㫽ࡀ࠸࡞࠸ࡢࡣ࡞ࡐ࠿㸽ࠖ
ࠊ2021ᖺᗘ㧗኱㐃ᦠㅮᗙ㸦᫓Ꮫᮇ㸧ࠊ᫂἞㧗ᰯㄪᕸ࢟ࣕࣥࣃࢫࠊ2021 ᖺ 4 ᭶ 14 ᪥
2. ▮ᓮᡂಇࠊࠕ㏫ࡉࡲ࡟⪃࠼ࡼ࠺㸟ࠖࠊࠕࢡࢪࣛࡢࡼ࠺ᕧ኱࡞㫽ࡀ࠸࡞࠸ࡢࡣ࡞ࡐ࠿㸽ࠖ ࠊ2021 ᖺᗘ㧗኱㐃ᦠㅮᗙ㸦⛅Ꮫᮇ㸧ࠊ᫂἞㧗ᰯㄪᕸ࢟ࣕࣥࣃࢫ 2021 ᖺ 9 ᭶ 29 ᪥
3. ▮ᓮᡂಇࠊ
ࠕ⌧㇟ᩘ⌮Ꮫ࠾ࡶࡋࢁㅮᗙ㸦2 ᅇ㸧ࠖࠊ➨ 1 ᅇ 㧗ᰯ⏕ࡢࡓࡵࡢ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙ࡜◊✲Ⓨ⾲఍ࠊ➨ 1 㒊 ⌧㇟ᩘ⌮Ꮫධ㛛ㅮᗙࠊ᫂἞኱Ꮫ MIMSࠊZoom ࢜ࣥࣛ࢖࣭ࣥ
ࣜ࢔ࣝࢱ࢖࣒㛤ദࠊ 2021 ᖺ 10 ᭶ 9-10 ᪥
4. ▮ᓮᡂಇࠊ඲యㅮ₇ࠕࠗ࡞ࡐ࠘ࡣ㈈⏘ࠖࠊᨺㄢᚋࢫ࣌ࢩࣕࣝㅮᗙࠕឤᰁ⑕ὶ⾜ࡢᩘิࣔࢹࣝ࠿
ࡽࠗே࡜ࡢ᥋ゐ 8 ๭ῶ࠘ࡢ⌮⏤ࢆ⪃࠼ࡿࠖࠊ᫛࿴Ꮫ㝔⚽ⱥ㧗➼Ꮫᰯㅮ₇ࠊ2021 ᖺ 11 ᭶ 4 ᪥
5. ▮ᓮᡂಇࠊ
ࠕ๓༙㸸㏫ࡉࡲ࡟⪃࠼ࡼ࠺㸟ࠊᚋ༙㸸ࢡࢪࣛࡢࡼ࠺ᕧ኱࡞㫽ࡀ࠸࡞࠸ࡢࡣ࡞ࡐ
࠿㸽ࠖࠊ⏕⏣ᆅ༊㧗኱㐃ᦠࣉࣟࢢ࣒ࣛࠊ⏕⏣࢟ࣕࣥࣃࢫ 2021 ᖺ 11 ᭶ 27 ᪥
6. ▮ᓮᡂಇࠊ
ࠕഅᩘ࡜ወᩘࡢ⣲ᩛ࡞౑࠸᪉ࠖ
ࠊᩘ⌮య㦂ࢭ࣑ࢼ࣮ࠊᅜᮏዪᏊ୰Ꮫᰯࠊ2021 ᖺ
12 ᭶ 17 ᪥
7. ▮ᓮᡂಇࠊ
ࠕഅᩘ࡜ወᩘࡢ㉗ࡾ≀ࠖࠊMathematical XmathࠊᗈᑿᏛᅬࠊ2021 ᖺ 12 ᭶ 24
᪥8. ▮ᓮᡂಇࠊࠕୡࡢ୰ࡢぢ࠼᪉ࡀኚࢃࡿẚ࡜ᕪࡢどⅬࠖࠊࢫ࣮ࣃ࣮࢔࢝ࢹ࣑࢔ࠊᗈᑿᏛᅬࠊ
2022 ᖺ 3 ᭶ 19 ᪥
9. ▮ᓮᡂಇࠊࠕၥ㢟ࡢᮏ㉁ࢆࡘ࠿ࡴࡓࡵࡢᛮ⪃ࡢࢪࣕࣥࣉࠖࠊ௜ᒓ୰Ꮫ࣭㧗ᰯ㐃ᦠ⾜஦ࠊ⏕⏣࢟ࣕࣥࣃࢫ 2022 ᖺ 3 ᭶ 24 ᪥

119  ཭ ᯞ ᫂ ಖ
1. ཭ᯞ᫂ಖࠊࠕᩘ⌮ᕤᏛ⣔ㅮ₇఍ղࠗ㘒ど❧య࠘ࠖࠊࠕ㘒ど❧యࢆయ㦂ࡋࡼ࠺㸟 㹼❧యィ⟬࡟ᙺ❧ࡘ㧗ᰯᩘᏛ㹼ࠖࠊ㇏ᓥᒸዪᏊᏛᅬ㧗➼Ꮫᰯ(SSH) ࠊᮾிࠊ2022 ᖺ 3 ᭶ 17 ᪥‫ ی‬Hilhorst, Danielle
1. Hilhorst, Danielle., Secretary of the Association “Les Amis de l’IHES”‫ ی‬ᑠ⏣ษ೺ኴ
1. ᑠ⏣ษ೺ኴࠊࠕ♫఍࡟࠾ࡅࡿࢩ࣑࣮ࣗࣞࢩࣙࣥࡢά⏝࡜ࡑࡢព⩏ 㹼ឤᰁ⪅ᩘࡢண ࢩ࣑࣮ࣗࣞࢩࣙࣥࢆ㢟ᮦ࡟ࡋ࡚㹼ࠖࠊ➨ 23 ᅇᑓಟ኱Ꮫ⮬↛⛉Ꮫ◊✲ᡤබ㛤ㅮ₇఍ࠊᑓಟ኱Ꮫࠊ
2021.12  Ᏻ 㒊 ༤ ᯞ
1. Ᏻ㒊༤ᯞࠊࠕ㸳㸮௦࠿ࡽࡢ⮬ศ෌Ⓨぢ࡜ᮍ᮶࢟ࣕࣜ࢔ࡢసࡾ᪉ 㹼ே⏕㸯㸮㸮ᖺ᫬௦ࠊ࣏ࢪ
ࢸ࢕ࣈ࣭࢔ࣉ࣮ࣟࢳ࡛࠸ࡁ࠸ࡁ࡜⏕ࡁࡿ㹼ࠖࠊ᫂἞኱Ꮫ࣭ᡂ⏣♫఍ே኱Ꮫࠊ2021 ᖺ 10 ᭶ 2 ᪥ᩥ⌮⼥ྜ◊✲㒊㛛  ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊụ⏣グᛕ⨾⾡㤋㸦᪂₲┴༡㨶἟ᕷ㸧ࠕ㘒ぬᒎ 2021࡛ࠖసရࡀᒎ♧ࡉࢀࡓࠋ2021
ᖺ 1 ᭶ 23 ᪥㹼4 ᭶ 19 ᪥
2. ᮡཎཌྜྷࠊ2021 ᖺ 3 ᭶ 20 ᪥㹼4 ᭶ 11 ᪥ ᪂₲┴❧⮬↛⛉Ꮫ㤋≉ูᒎ♧ࠕ㘒ぬ⨾⾡㤋࡛ࠖసရࡀᒎ♧ࡉࢀࡓࠋ3. ᮡཎཌྜྷࠊ2021 ᖺ 7 ᭶ 31 ᪥㹼2022 ᖺ 5 ᭶ 1 ᪥ "Mathematics: Vintage and Modern
Exhibition" Display of Mathematics at the San Francisco International Airportࠊ
Terminal 2 ࡛ኚ㌟❧య 5 Ⅼࡀᒎ♧ࡉࢀࡓࠋ4. ᮡཎཌྜྷࠊ௝ྎᕷ⛉Ꮫ㤋≉ูᒎࠕ㘒ど࡛ࠖ㘒ど❧యࡀᒎ♧ࡉࢀࡓࠋ2021 ᖺ 7 ᭶ 17 ᪥㹼
8 ᭶ 22 ᪥
5. ᮡཎཌྜྷࠊᰣᮌ┴ࡇ࡝ࡶ⥲ྜ⛉Ꮫ㤋ࠊ➨ 79 ᅇ௻⏬ᒎࠕࢩ࢝ࢡࡢࣇࢩࢠ㹼ග࡜どぬࡢࢧ࢖࢚ࣥࢫ㹼࡛ࠖ㘒ど❧యࡀᒎ♧ࡉࢀࡓࠋ2021 ᖺ 7 ᭶ 22 ᪥㹼8 ᭶ 29 ᪥
6. ᮡཎཌྜྷࠊᗈᓥᕷ೺ᗣ⛉Ꮫ㤋ኟఇࡳ≉ูᒎ ࠕどぬࡢࣇࢩࢠࢆయ㦂ࡋࡼ࠺㸟㸟ᮡཎཌྜྷࡢ❧య㘒どࡢୡ⏺ࠖࢆ┘ಟࡋࡓࠋ2021 ᖺ 7 ᭶ 22 ᪥㹼7 ᭶ 29 ᪥㸦8 ᭶ 29 ᪥ࡲ࡛ࡢணᐃ
࡛࠶ࡗࡓࡀࠊࢥࣟࢼ࡟ࡼࡿఇ㤋ࡢࡓࡵࡇࡢᮇ㛫࡜࡞ࡗࡓ㸧7. ᮡཎཌྜྷࠊᗈᓥᕷ೺ᗣ⛉Ꮫ㤋௻⏬ᒎ ࠕ஬ឤࡢ୙ᛮ㆟ࢆ▱ࢁ࠺࡛ࠖ㘒ど❧యࡀᒎ♧ࡉࢀ
ࡓࠋ2021 ᖺ 7 ᭶ 22 ᪥㹼11 ᭶ 7 ᪥
8. ᮡཎཌྜྷࠊ⚟஭ᕷ⮬↛ྐ༤≀㤋ࢭ࣮ࣞࣥࣉࣛࢿࢵࢺ ࠕࡋ࠿ࡃ㘒ぬࡩࡋࡂᒎ࡛ࠖ㘒ど❧యࡀᒎ♧ࡉࢀࡓࠋ2021 ᖺ 7 ᭶ 22 ᪥㹼8 ᭶ 23 ᪥
9. ᮡཎཌྜྷࠊ≉ูᒎ♧ࠕ❧య㘒どࡢ୙ᛮ㆟ࢆ▱ࢁ࠺ࠖࠊ᫂἞኱ᏛἨ࢟ࣕࣥࣃࢫ 2021 ᖺ 9
᭶ 22 ᪥㹼10 ᭶ 20 ᪥㸦௨㝆ࠊ10 ᭶ 21 ᪥㹼11 ᭶ 23 ᪥୰㔝࢟ࣕࣥࣃࢫࠊ11 ᭶ 24 ᪥㹼⏕120⏣࢟ࣕࣥࣃࢫ㸧10. ᮡཎཌྜྷࠊᓥ⏣⨾⾡㤋ࢠ࣮ࣕࣛࣜ㸦⇃ᮏ┴㸧࡛ࡢࠕ㘒ど࢔࣮ࢺ 2021࣭ᫍຍẸ㞝ᒎࠖ࡬ࡢࢤࢫࢺฟ඾࡛ࠊኚ㌟❧య 7 Ⅼࢆᒎ♧ࡋࡓࠋ2021 ᖺ 10 ᭶ 15 ᪥㹼24 ᪥
11. ᮡཎཌྜྷࠊ⚟ᒸ┴㟷ᑡᖺ⛉Ꮫ㤋ࠕࡳࢇ࡞ࡢࢺࣜࢵࢡ࢔࣮ࢺᒎ࡛ࠖࠊ㘒ど❧య 10 Ⅼࡀᒎ♧
ࡉࢀࡓࠋ2021 ᖺ 12 ᭶ 11 ᪥㹼2022 ᖺ 1 ᭶ 10 ᪥
12. ᮡཎཌྜྷࠊ⚟ᒸ┴㟷ᑡᖺ⛉Ꮫ㤋࡛ࠊ㘒ど❧య 11 Ⅼࡀᖖタᒎ♧ࡉࢀࡓࠋ2021 ᖺ 1 ᭶ 13 ᪥
13. ᮡཎཌྜྷࠊส㇂ᕷክ࡜Ꮫࡧࡢ⛉Ꮫయ㦂㤋ࠕ࠸ࢁࢇ࡞㘒ど࣭㘒ぬᒎ࡛ࠖኚ㌟❧య 5 సရ࡜୙ྍ⬟࣮ࣔࢩࣙࣥື⏬ࡀᒎ♧ࡉࢀࡓࠋ2021 ᖺ 12 ᭶㹼2022 ᖺ 2 ᭶
14. ᮡཎཌྜྷࠊࣁ࢘ࢫࢸࣥ࣎ࢫࠕ࢚ࢵࢩ࣮ࣕ࡜࢜ࣛࣥࢲᒎࠖ࡟ࠊṌࡅࡿ↓㝈࣮ࣝࣉ㝵ẁ࡞࡝୙ྍ⬟❧య 9 Ⅼࢆᥦ౪ࠋ2022 ᖺ 1 ᭶ 29 ᪥㹼4 ᭶ 10 ᪥
15. ᮡཎཌྜྷࠊ㘒ぬᒎ 2022ࠊụ⏣グᛕ⨾⾡㤋࡛సရ 60 Ⅼࡀᒎ♧ࡉࢀࡓࠋ2022 ᖺ 3 ᭶ 12 ᪥
㹼5 ᭶ 8 ᪥
16. ᮡཎཌྜྷࠊ㟷᳃┴❧୕ἑ⯟✵⛉Ꮫ㤋࡛ࡢ≉ูᒎ♧ࠕ㘒ぬࡢࣃ࣮ࣞࢻࠖ࡟༠ຊࡋࡓࠋ2022
ᖺ 3 ᭶ 19 ᪥㹼5 ᭶ 8 ᪥  ྥ Ẋ ࿴ ᘯ
1. ྥẊ࿴ᘯࠊᶓ὾ D-STEP බ㛤ᤵᴗ㸦஝Ꮥ἞ඛ⏕ᢸᙜ㸸ᩘ⌮ࣇ࢓࢖ࢼࣥࢫ≉ㄽ㸧ᤵᴗෆࢤࢫࢺㅮ⩏⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ᮎᯇ J. ಙᙪ
1. ᮎᯇ J.ಙᙪࠊ㧗ᰯ⏕ࡢࡓࡵࡢඛ➃ᩘ⌮⛉ᏛぢᏛ఍㸦࣮࢜࢞ࢼ࢖ࢬࠊㅮ₇ࠕࣇࣛࢡࢱࣝᵓ
㐀ࡢᶵ⬟࡜ᙧᡂࠖ
㸧2021 ᖺ 8 ᭶ 6 ᪥
2. ᮎᯇ J.ಙᙪࠊᾆ࿴㯇᫂㧗ᰯࠕ⌧㇟ᩘ⌮Ꮫධ㛛㸫໬Ꮫࡢຊ࡛ືࡃ≀㉁ࠖ
ࠊฟᙇㅮ⩏
3. ᮎᯇ J.ಙᙪࠊୖ㔝Ꮫᅬ㧗➼Ꮫᰯࠊ➨୍ᅇࠕ⾲㠃ᙇຊ࡜ᩘᏛࠖ
ࠊ➨஧ᅇࠕⰍࡢኚ໬࡛ᴦࡋࡴ
໬Ꮫࠖ
ࠊฟᙇㅮ⩏
  ᮌ ᮧ  ᬡ
1. ᮌᮧᬡࠊKIOI STEAM LABࠗ࠸ࡢࡕ ࠥ኱㜰࣭㛵す୓༤ ʹͲʹͷ ࡟ྥࡅ࡚ࠕ࠸ࡢ
ࡕࢆ㧗ࡵࡿࠖࠥ࠘ᮾி࣮࢞ࢹࣥࢸࣛࢫ⣖ᑿ஭⏫ࠊ2021 ᖺ 4 ᭶ 15 ᪥㛤ദ (https://www.tgtkioicho.jp/event/archive/details/arch176.html)ࠊMIMS ᐈဨ◊✲ဨ࡛ࡶ࠶ࡿ୰ᓥࡉࡕᏊ
ࡉࢇ㸦ᰴᘧ఍♫ steAm ௦⾲ྲྀ⥾ᙺ㸧ࡀ୺ദࡍࡿ࢖࣋ࣥࢺ࡟࠾࠸࡚ࠊMIMS ◊✲ဨࡢᮡཎཌྜྷඛ⏕ࠊMIMS ๪ᡤ㛗ࡢす᳃ᣅඛ⏕ࡽ࡜࡜ࡶ࡟Ⓩቭࡋヰ㢟ᥦ౪࡜ࣃࢿࣝࢹ࢕ࢫ࢝ࢵ
ࢩࣙࣥ࡟ཧຍࠋ  ᓥ  ᘯ ᖾ
1. ᓥ ᘯᖾࠊࠕᏱᐂࡢ⛉Ꮫ࡜ᮍ᮶ࡢᢏ⾡ࠖ
ࠊᨺ㏦኱Ꮫᒣ᲍Ꮫ⩦ࢭࣥࢱ࣮බ㛤ㅮᗙࠊ2021 ᖺ 7
᭶3᪥

121

2. ᓥ ᘯᖾࠊࠕᏱᐂ࡛ᬽࡽࡍᮍ᮶㹼ኴ㝧⣔⯟ᾏ᫬௦࡟ྥࡅ࡚㹼ࠖࠊᒣ᲍኱Ꮫ➨ 13 ᅇ㐃⥆ᕷẸㅮᗙࠊ2021 ᖺ 11 ᭶ 13 ᪥  ୰ ᮧ Ꮥ ༤
1. ୰ᮧᏕ༤ࠊฟ๓ㅮ⩏ࠕ࠿ࡽࡔࡢ᫬ィࠖࠊ᪥ᮏ⏕⌮Ꮫ఍୺ദࠊⲈᇛ୰ᏛᰯࠊⲈᇛࠊ2021 ᖺ
12 ᭶ 18 ᪥  ᚨ Ọ ᪫ ᑗ
1. ᚨỌ᪫ᑗࠊࠕ⤫ィⓗᶵᲔᏛ⩦ࡀ㥑ືࡍࡿእほ᳨ᰝ AI ᢏ⾡ࠖࠊ௧࿴ 3 ᖺᗘᆅᇦ࢖ࣀ࣮࣋ࢩ
ࣙࣥ᥎㐍஦ᴗ AI/IoT ᬑཬㅮ₇఍ࠊ2022 ᖺ 3 ᭶ 7 ᪥ࠊ࢜ࣥࣛ࢖ࣥ
2. ᚨỌ᪫ᑗࠊࠕእ㒊ὀどᶵᵓ࡟ᇶ࡙ࡃ་⒪⏬ീ࠿ࡽࡢ␗ᖖ᳨▱ࠖࠊ➨ 9 ᅇ TR ᥎㐍ྜྠࣇ࢛࣮࣒ࣛࢩ࣮ࢬ⤂௓ࠊ2022 ᖺ 2 ᭶ 8 ᪥㹼2022 ᖺ 2 ᭶ 10 ᪥ࠊ࢜ࣥࣛ࢖ࣥ

7.7 ඹྠ◊✲ࡢᐇ᪋≧ἣᇶ┙ᩘ⌮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࠸࡚ඹྠ◊✲ࢆ㐍ࡵ࡚࠾ࡾࠊㄽᩥࡣ࡯ࡰ᏶ᡂࡋ࡚࠸ࡿࡀࠊ⣽㒊ࡢワࡵࢆ⾜ࡗ࡚࠸ࡿࠋ
ࡇࢀ࡜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⌧ᅾࡣḟࡢẁ㝵ࡢ◊✲࡟ྲྀ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  ᚋ ⸨ ᅄ 㑻
1. ᒃ┦┿୍㑻ࠊᯇᒸ┤அࠊ㐲⸨┤ᶞࠊࠕ⎔ࡢ strict closure ࡜ᙅ Arf ⎔ࡢ⌮ㄽᵓ⠏࡜ᒎ㛤ࠖ
2. E. Celikbasࠊ O. Celikbasࠊ C. Ciupercaࠊ 㐲⸨┤ᶞࠊ☾㒊㑈ኴ㑻ࠊᯇᒸ┤அࠊࠕOn theubiquity of Arf ringsࠖ

122  ྜྷ ⏣ ೺ ୍
1. Strongly elliptic ideal (㉸ᴃ෇ᆺ࢖ࢹ࢔ࣝ)ࡢ◊✲ࢆ⥅⥆ࡋ࡚࠸ࡿࠋ≉࡟ࠊcore ࡞࡝ࡢ᪤Ꮡࡢᴫᛕࡢィ⟬ࡢ௙᪉ࢆᶍ⣴ࡋ࡚࠸ࡿࠋ㉸ᴃ෇ᆺ࢖ࢹ࢔ࣝࡼࡾᑡࡋᗈ࠸ᅋᆺ࢖ࢹ࢔ࣝࡀṇつ࡛࠶ࡿሙྜ࡟ὀ┠ࡋ࡚ core ࢆㄪ࡭࡚࠸ࡓ࡜ࡇࢁࠊcore ࡀ᭱ᑠ࡟࡞ࡿሙྜࡣࠊᚋ⸨࣭
ᒃ┦ࡢ⤖ᯝ࡟ࡼࡾࠊ ௜㝶ࡍࡿࣈ࣮ࣟ࢔ࢵࣉ௦ᩘࡢ Gorenstein ᛶ࡜㛵ಀࡀ῝࠸ࡇ࡜ࢆ✺ࡁṆࡵࡓࠋ  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Sinclair Robert㸧
2. ᐑ㊰ᬛ⾜ࠊࠕ⏕࿨⛉Ꮫ࡟࠾ࡅࡿࣃࢱ࣮ࣥᙧᡂࡢ᪂ࡋ࠸ࣔࢹࣝ࡜ᩘᏛⓗゎᯒᡭἲࡢ☜❧ࠖ⛉◊㈝ᇶ┙◊✲㸦B㸧㸦◊✲௦⾲⪅㸸᳃⏣ၿஂࠊ◊✲ศᢸ⪅㸸⚄ಖ⚽୍ࠊᒾぢៅ࿃ࠊᮤ⪷ᯘࠊᮧᕝ⚽ᶞࠊᐑ㊰ᬛ⾜㸧
3. 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
4. ᐑ㊰ᬛ⾜ࠊࠕ⢭ᗘಖド௜ࡁᩘ್ィ⟬ࡢ๓㐍---᭷㝈࡜↓㝈ࢆࡘ࡞ࡄࡶࡢ---ࠖ⛉◊㈝ᇶ┙◊✲(B)㸦◊✲௦⾲⪅㸸Ώ㒊ၿ㝯ࠊ◊✲ศᢸ⪅㸸ᅵᒇ༟ஓࠊᑠᯘ೺ኴࠊᮌୗṊᙪࠊᐑ㊰ᬛ⾜㸧  ≀ 㒊 ἞ ᚨ
1. ≀㒊἞ᚨࠊ㛗ᒣẶ(໭ᾏ㐨኱Ꮫ)࠾ࡼࡧᴬཎẶ(ᒸᒣ⌮⛉኱Ꮫ)࡜ࠊᶋ⬻㐠ື࡟㛵㐃ࡍࡿ‽ಖᏑᆺࡢ཯ᛂᣑᩓ᪉⛬ᘧࡢ≉␗ᴟ㝈ၥ㢟࡟ྲྀࡾ⤌ࢇ࡛࠸ࡿࠋ⌧ᅾࡣࠊᙧᘧⓗ࡞ィ⟬ࡸᩘ್ィ⟬࡟ࡼࡾ⪃ᐹࢆ⾜࡞ࡗ࡚࠸ࡿࠋ
2. ≀㒊἞ᚨࠊChang-Hong Wu Ặ(National Chiao Tung Univ.)ࠊฟཎẶ(ᐑᓮ኱Ꮫ)࡜ n+m✀ࣟࢺ࣭࢝࣎ࣝࢸࣛࡢ≉␗ᴟ㝈ၥ㢟࡟㛵ࡍࡿ◊✲࡟ྲྀࡾ⤌ࢇ࡛࠸ࡿࠋ⌧ᅾࡣࠊ⦰⣙᪉⛬ᘧ࡜ࡋ࡚⌧ࢀࡿࠊn ✀࡜ m ✀ࡀ᳇ࡳศࡅࢆࡍࡿ஧┦⮬⏤ቃ⏺ၥ㢟ࡢ⪃ᐹࢆ⾜࡞ࡗ࡚࠸ࡿࠋ

⌧㇟ᩘ⌮㒊㛛  ཭ ᯞ ᫂ ಖ
1. ཭ᯞ᫂ಖࠊᯘṊᩥࠊࠕ㘒どࢆά⏝ࡋࡓసᴗᶆ‽໬᥎㐍࡟㛵ࡍࡿᡭἲࡢ㛤Ⓨࠖࠊ᪥ᮏ㏻㐠ᰴᘧ఍♫ி㒔ᨭᗑࠊ2022 ᖺ 1 ᭶㸫6 ᭶‫ ی‬Hilhorst, Danielle
1. Hilhorst, Danielle. Joint Research with Professor Hiroshi MATANO (MIMS)
2. Hilhorst, Danielle. Joint Research with Professor Yong Jung KIM (KAIST) and his
PhD students Hyunjoon PARK and Hoyoun KIM
3. Hilhorst, Danielle. Joint Research with Léo GIRARDIN (CNRS and Univ. Lyon) andChang Hong WU (National Yang Ming Chiao Tung University)1234. Hilhorst, Danielle. Joint Research with Pior RYBKA (Warsaw University) andSabrina ROSCANI (Rosario National University)  ᒣ ᮏ ㄃ ኈ
1. ᒣᮏ㄃ኈࠊ㣫⫱ື≀ࡢ⾜ືࣔࢽࢱࣜࣥࢢᡭἲࡢ☜❧኱㜰ᕷኳ⋤ᑎື≀ᅬࠊᮾி㒔ࡍࡳࡔỈ᪘㤋࣭ୖ㔝ື≀ᅬࠊ⇃ᮏᕷື᳜≀ᅬ
2. ᒣᮏ㄃ኈࠊᾏⲡ⏕ែ⣔ಖ඲࡟࠾ࡅࡿ࢔࣑࣓࢜࢘࢞ࡢ✵㛫ศᕸືែࡢゎ᫂ᮾᾏ኱ᏛἈ⦖ᆅᇦ◊✲ࢭࣥࢱ࣮ࠊᅜ❧◊✲㛤Ⓨἲே㜵⅏⛉Ꮫᢏ⾡◊✲ᡤ
3. ᒣᮏ㄃ኈࠊ᫂἞኱Ꮫ⏕⏣࢟ࣕࣥࣃࢫ࠾ࡼࡧከᦶᕝἙᕝᩜ࡟⏕ᜥࡍࡿࢱࢾ࢟ࡢ⾜ືㄪᰝ᫂἞኱Ꮫ㎰Ꮫ㒊㎰Ꮫ⛉㸦಴ᮏᐉ ᩍᤵ㸧
4. ᒣᮏ㄃ኈࠊ⤯⁛༴᝹✀࢜࢞ࢧ࣡ࣛ࢝࣡ࣛࣄ࣡ࡢಖ඲
ᅜ❧◊✲㛤Ⓨἲே᳃ᯘ⥲ྜ◊✲ᡤ㸦ᕝୖ࿴ே ◊✲ဨ㸧  ᑠ⏣ษ೺ኴ1. ᑠ⏣ษ೺ኴࠊ⸨ᓮᘯኈ ᩍᤵࠊ㧗⏣ᘯᘺ ෸ᩍᤵࠊᑠᕝ௧ ᩍᤵ㸦඲࡚᪥ᮏ་⛉኱Ꮫ㸧࡜ࡢඹྠ◊✲๰യ἞⒵㐣⛬࡟࠾ࡅࡿ⣽⬊ࢲ࢖ࢼ࣑ࢡࢫ࡟㛵ࡍࡿ⌮ㄽⓗ◊✲࢞ࣥ⣽⬊ືែࡢ㧗⢭ᗘண ࡍࡿᩘ⌮ࣔࢹࣝ࡟ࡘ࠸࡚ࡢ⌮ㄽⓗ◊✲2. ᑠ⏣ษ೺ኴࠊᮎᯇ J.ಙᙪ ෸ᩍᤵࠊụ⏣ᖾኴ ෸ᩍᤵ㸦ඹ࡟᫂἞኱Ꮫ㸧࡜ࡢඹྠ◊✲㉮໬ᛶ⢏Ꮚࡢࢲ࢖ࢼ࣑ࢡࢫ㛵ࡍࡿᐇ㦂ⓗ◊✲ࡢ⌮ㄽゎᯒ  ஭ ಴ ᘪ ᙪ
1. ஭಴ᘪᙪࠊ⏣୰⨾ᰤᏊ(௦⾲⪅)࡜ࡢඹྠ◊✲ࠕRMT ࢸࢫࢺࡢᛂ⏝:௬᝿㏻㈌ࡢ஘ᩘᗘ ᐃ࡟ࡼࡿᏳ඲ᛶุᐃࠖࢆ㐙⾜୰ࠋᩍ⫱ᩘ⌮㒊㛛  ዉ Ⰻ ▱ ᝴
1. ඹྠ◊✲⪅㸦ఀ⸨ோ୍Ặࠊᯇཎ࿴ᶞẶ➼㸧࡜ zoom ࡟ࡼࡿ◊✲ウㄽࢆᐇ᪋ (9 ᭶ࠊ12 ᭶ࠊ1 ᭶)
2. Barbados Workshop 2022 ࡢ࣓ࣥࣂ࣮: Erik Demaine (MIT ᩍᤵ)୺ദࠊ2022 ᖺ 3 ᭶ 21–
26 ᪥ࠊzoom 㛤ദඛ➃ᩘ⌮㒊㛛  ⴗ ཎ ୍ 㑻1. -)( ࢫࢳ࣮ࣝ㸦ᰴ㸧࡜ࠕᢡ⣬ᕤᏛά⏝࡟ࡼࡿᴟⷧᮦࡢ㧗๛ᛶᵓ㐀࡜ᢡࡾ␚ࡳᵓ㐀ࡢ๰⏕̿஌⏝㌴ࢡࣛࢵࢩࣗ࣎ࢵࢡࢫࠊᐜჾ͇࡛ࠖඹྠ◊✲ࣘࢽࢳ࣮࣒ࣕ㸦ᰴ㸧࡜ࠕᢡࡾ⣬ᕤἲࡢά⏝࡟ࡼࡿࠊ㌟య࡟㐺ࡋࡓ࠾ࡴࡘࠊ⏕⌮⏝ရࠊ࣐ࢫࢡ➼ࡢ௙ᵝࡢ᳨ウཬࡧ᳨ウ᪉ἲࡢ㛤Ⓨ࡛ࠖඹྠ◊✲㸦ᰴ㸧࣋ࣝࢸࢡࢫࢥ࣮࣏࣮ࣞࢩࣙࣥ࡜ࠕᢡ⣬ᵓ㐀ࡢ㉸㧗࢚ࢿࣝࢠ࣮྾཰ᆺⴠ▼㜵ㆤᰙ࡬124

ࡢ㐺⏝࡟㛵ࡍࡿ◊✲࡛ࠖඹྠ◊✲㸦ᰴ㸧࢖ࣥࢱ࣮࣮ࣟ࢝ࢫ࡜ࠕ࢔ࢵࢭࣥࣈࣜࢺࣛࢫࢥ࢔ཬࡧ஧㔜⟽ࡢຠ⋡ⓗ〇㐀᪉ἲࡢ◊✲࡛ࠖඹྠ◊✲
㸦ᰴ㸧ࢳ࣮ࣗࣈࣇ࢛࣮࣑ࣥࢢ࡜ࠕᢡ⣬ᵓ㐀ࡢࢡࣛࢵࢩࣗ࣎ࢵࢡࢫ࡬ࡢ㐺⏝࡟㛵ࡍࡿ◊✲࡛ࠖඹྠ◊✲㸦᭷㸧⛙Ọࢲ࣮ࣥ࣎ࣝ࡜஧㔜⟽࡟㛵ࡍࡿඹྠ◊✲ᩥ⌮⼥ྜ◊✲㒊㛛  ⳥ ụ ᾈ ᫂
1. ⳥ụᾈ᫂ࠊ୍⯡㈈ᅋἲே ,76 ࢧ࣮ࣅࢫ㧗ᗘ໬ᶵᵓࠊࢧ࢖ࣂ࣮ᨷᧁࡢᑐ⟇࡜ࣉࣛ࢖ࣂࢩ࣮
ಖㆤᢏ⾡࡟㛵ࡍࡿ◊✲
2. ୕⳻㟁ᶵᰴᘧ఍♫᝟ሗᢏ⾡⥲ྜ◊✲ᡤࠊಶே᝟ሗಖㆤᢏ⾡࡟㛵ࡍࡿ◊✲  ୰ᯘ┿⌮Ꮚ
1. ᅜ❧◊✲㛤Ⓨἲே⛉Ꮫᢏ⾡᣺⯆ᶵᵓ㸦-67㸧ᡓ␎ⓗ๰㐀◊✲᥎㐍஦ᴗ ♫఍ᢏ⾡◊✲㛤Ⓨࠕ⛉Ꮫᢏ⾡ࡢ೔⌮ⓗ࣭ἲไᗘⓗ࣭♫఍ⓗㄢ㢟㸦(/6,㸧࡬ࡢໟᣓⓗᐇ㊶◊✲㛤Ⓨࣉࣟࢢ࣒ࣛࠖࠕ(/6, ࢆ㋃ࡲ࠼ࡓ⮬ື㐠㌿ᢏ⾡ࡢ⌧ሙ࡟༶ࡋࡓ♫఍ᐇ⿦ᡭἲࡢᵓ⠏ࠖ㸦௦⾲ᰯ㸸ᮾி኱Ꮫࠊඹྠ◊✲ᰯ㸸⟃Ἴ኱Ꮫࠊ᫂἞኱Ꮫࠊ ᖺ  ᭶ࡼࡾ㸱࢝ᖺࠊ஺௜㢠㸸 ᖺᗘ㸦 ᭶࠿ࡽ㸧 ୓  ෇ࠊ ᖺᗘ  ୓  ෇ࠊ ᖺᗘ  ୓  ෇ࠊ
ᖺᗘ㸦 ᭶ࡲ࡛㸧 ୓  ෇㸧 ⏣㔝಴ⴥᏊ
1. ໭ᕝ※ᅄ㑻ࠊబ⸨ᩚᑦࠊ㛗ᑿ኱㐨㸦ᮾ኱㸧ࠊᅜ཭┤ேࠊጧ⯆㉳㸦᪂₲⤒῭኱㸧
ࠊ୰㔝⣧ྖ
㸦୰ኸ኱㸧
ࠊ⏣㔝಴ⴥᏊࠊ
ࠕከኚ㔞Ꮨ⠇ㄪᩚἲࡢ㛤Ⓨ◊✲఍ࠖ㸸GDP ࡞࡝⤒῭ᣦᶆ࡟ࡼࡃ
⏝࠸ࡽࢀࡿᏘ⠇ㄪᩚἲࡢከኚ㔞໬࡟ᚲせ࡞⌮ㄽⓗᢏ⾡ⓗ㛤Ⓨࢆ┠ⓗ࡜ࡍࡿඹྠ◊✲ࠋ௒ᖺᗘࡣ࢜ࣥࣛ࢖࡛ࣥ 4 ᅇ㸦10/22, 10/29, 11/27, 2/16, 3/10㸧㛤ദࡋࠊ࣓࣮࡛ࣝࡶ⣽࠿࠸㆟
ㄽࢆάⓎ࡟⾜ࡗࡓࠋ᫖ᖺබ㛤ࡋࡓ Web ࢔ࣉࣜ RS-Decomp ࡢⓎಙάື࡜ඹྠ◊✲ࡢ⥲௙ୖࡆࢆ⾜ࡗࡓࠋ  ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊ࢖ࢱࣜ࢔ࡢࢧࢵࢧࣜ኱Ꮫ⏕≀ᚰ⌮Ꮫ⛉%DLQJLR3LQQD ᩍᤵ࡜ࠊ⏬ീ࠿ࡽ❧యࢆㄆ㆑ࡍࡿ㝿࡟ேࡢどぬࡀඃඛࡍࡿ≉ᚩ࡟ࡘ࠸࡚ᐇ㦂ⓗ◊✲ࢆ⾜ࡗࡓࠋ2. ᮡཎཌྜྷࠊྎ‴ᅜ❧኱Ꮫᚰ⌮Ꮫ⛉:HQ6XQJᩍᤵ࡜ࠊ㘒ど❧యࢆぢࡓ࡜ࡁࡢ⬻άືィࡢඹྠ◊✲ࡢࡓࡵ࡟ࠊᐇ㦂⏝⿕෗య࡜ࡋ࡚ࡢ㘒ど❧యࢆᥦ౪ࡋࡓࠋ
 㟷 ᮌ ೺ ୍
1. 㟷ᮌ೺୍ࠊⱝ㔝཭୍㑻ᩍᤵ࡜ࣃࣞ࢜࢔ࢪ࢔ᩥ໬ྐᏛ࡟㛵ࡍࡿඹྠ◊✲ࢆ⾜ࡗࡓࠋ125 ୰ᮧ⨾᝴Ꮚ
1. ᮾᾏ኱Ꮫ௜ᒓ㧗㍯ྎ㧗➼Ꮫᰯ࡛ࡢฟᙇᤵᴗࠕࠕぢࡿࠖࢆ⛉Ꮫࡍࡿࠖ࡟ࣇ࢓ࢩࣜࢸ࣮ࢱ࣮࡜
ࡋ࡚ཧຍ㸦2022 ᖺ 1 ᭶ 31 ᪥㸧
2. ࠕ௬᝿ୡ⏺࡛ឤࡌࡿࣜ࢔ࣜࢸ࢕ࠖࢆ⛉Ꮫᢏ⾡࣭ⱁ⾡࣭ᩥᏛࡢどⅬ࠿ࡽㄞࡳゎࡃ㸫 ࠕDesignfor the Unreal World. ࠥ࢔ࣥࣜ࢔ࣝࢆ⪃࠼ࡿࠥࠖ࡟タႠ࡜ࡋ࡚ཧຍ
㸦2022 ᖺ 3 ᭶ 20 ᪥㸧 ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊMIMS ࡢඛ⏕᪉㸦ಛ㔝ඛ⏕ࠊᒣཱྀඛ⏕ࠊす᳃ඛ⏕ࠊᮡཎඛ⏕௚㸧࡜኱㜰࣭㛵す୓༤࡟ྥࡅࡓ༠ാ࣭ඹྠ◊✲ࡢྍ⬟ᛶ࡟ࡘ࠸࡚ࡢ఍㆟ᐃᮇ㛤ദ
2. ୰ᓥࡉࡕᏊࠊᮡཎཌྜྷඛ⏕㸸⤒῭⏘ᴗ┬ᮍ᮶ࡢᩍᐊࠕSTEAM ࣛ࢖ࣈࣛࣜࠖ࡟࡚ࠕ࠸ࡢࡕ
ࡀ㧗ࡲࡿ ࣒࢜ࢽࣂࢫ∧ࠖࣉࣟࢢ࣒ࣛ࡟࠾ࡅࡿ㘒ど㛵㐃ື⏬࣭࣮࣡ࢡࢩ࣮ࢺ࣭ᣦᑟ࢞࢖
ࢻ༠ຊ㛤Ⓨ
3. ୰ᓥࡉࡕᏊࠊす᳃ᣅඛ⏕㸸⤒῭⏘ᴗ┬ᮍ᮶ࡢᩍᐊࠕSTEAM ࣛ࢖ࣈࣛࣜࠖ࡟࡚ࠕ࠸ࡢࡕࡀ
㧗ࡲࡿ ࣒࢜ࢽࣂࢫ∧ࠖࣉࣟࢢ࣒ࣛ࡟࠾ࡅࡿ⽥ࡢᩘ⌮㛵㐃ື⏬࣭࣮࣡ࢡࢩ࣮ࢺ࣭ᣦᑟ࢞
࢖ࢻ༠ຊ㛤Ⓨ4. ୰ᓥࡉࡕᏊࠊᒣᮏ㄃ኈඛ⏕㸸ᑿ℩ࢩ࣮ࢬࣥࢬࢫࢡ࣮ࣝࠊᑿ℩㧗ᰯࡢ⏕ᚐ࡜࡜ࡶ࡟ࢭࣥࢧ࣮x ື≀ x ⎔ቃಖㆤࡢほⅬ࡛ࡢࡉࡲࡊࡲ࡞㆟ㄽࢆ⾜࠸ࠊḟᖺᗘ௨㝆ࡢヨస࡟ࡘ࡞ࡆࡿ࡭
ࡃᶍ⣴ࡋ࡚࠸ࡿ
5. ୰ᓥࡉࡕᏊࠊす᳃ᣅඛ⏕㸸KIOISTEAMLAB ࡟࡚⽥ࡢᩘ⌮࡟ࡘ࠸࡚ࡢㅮ₇௻⏬㸭኱㜰࣭㛵す୓༤࡟ྥࡅ࡚ࠕ࠸ࡢࡕࡢᦂࡽࡂࠖࢭࢵࢩࣙࣥ௻⏬㸭᯾௻ᴗ࡜ඹ࡟ࢭࣥࢧ࣮࠿ࡽࡢ᝟
ሗࢆ㞟⣙ࡍࡿࢡࣛ࢘ࢻࣉࣛࢵࢺࣇ࢛࣮࣒࠾ࡼࡧࢹ࣮ࢱࣇ࢛࣮࣐ࢵࢺ㛤Ⓨ࣭つ᱁໬ࠋࢹ࣮
ࢱࡢどぬ໬ࣉࣟࢢ࣑ࣛࣥࢢࡸ⫼ᚋࡢᩘ⌮ࣔࢹࣝ࡟ࡘ࠸࡚ࡶ᳨ウ᥎㐍㸦ࢢࣞ࢖ࢫࢥࢵࢺࣔ
ࢹࣝ௚㸧
6. ୰ᓥࡉࡕᏊࠊᮡཎཌྜྷඛ⏕㸸KIOISTEAMLAB ࡟࡚኱㜰࣭㛵す୓༤࡟ྥࡅ࡚ࠕ࠸ࡢࡕࡢ
୙ᛮ㆟ࠖࢭࢵࢩࣙࣥ௻⏬㸭኱㜰࣭㛵す୓༤ࣟࢦࢆ⏝࠸ࡓ㘒どࡢ㛤Ⓨ㸭㘒どᩘᏛ㐟ලࢆ㐟ල఍♫࡜࡜ࡶ࡟㛤Ⓨᶍ⣴୰⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛  ᒣ ཱྀ ᬛ ᙪ
1. 㞵ᐑ㝯㸦௦⾲㸧ࠊᒣཱྀᬛᙪࠊ୰ᮧ࿴ᖾࠊࠕ⣽⬊ࡢ࢚ࢿࣝࢠ࣮௦ㅰ࡜ඹ⏕ືែࡢᩘ⌮࣭⤫ィᏛⓗ◊✲㸫ࡀࢇࡢቑṪ࣓࢝ࢽࢬ࣒ࡸ⬻ࡢ㧗ḟᶵ⬟ࡢゎ᫂ࢆ┠ᣦࡋ࡚㸫ࠖࠊMIMS/CMMAࣛ࢖ࣇࢧ࢖࢚ࣥࢫᩘ⌮⛉Ꮫ⼥ྜ㡿ᇦ◊✲ࣉࣟࢢ࣒ࣛࠊ2020㹼2021
2. 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㹼2022
3. 㞵ᐑ㝯㸦௦⾲㸧ࠊΏ㑓ᫀಇࠊᒣཱྀᬛᙪࠊ୰⏣⪽ࠊࠕࡀࢇ⣽⬊࡜࢔ࢫࢺࣟࢧ࢖ࢺ࡟࠾ࡅࡿゎ⢾⣔᣺ື࠾ࡼࡧྠᮇ⌧㇟ࡢゎ᫂࡜ᛂ⏝ࠖࠊ⛉◊㈝ᇶ┙㹀ࠊ2019㹼2021126  ┦ ⃝  Ᏺ
1. ┦⃝ᏲࠊᩘᏛᑓᨷࡢ D1 ᕷ⏣ඃẶ㸦᪥ᮏᏛ⾡᣺⯆఍≉ู◊✲ဨ㸧࣭▮ᓮᡂಇᩍᤵ࣭ᆏඖᏕ
ᚿᑓ௵ㅮᖌ࡜ࠕ࣮࣌ࢫࢺ≧ேᕤ㦵ࡢᩘ⌮ࣔࢹࣝࠖ࡟ಀࢃࡿඹྠ◊✲ࢆ᥎㐍ࡋ࡚࠸ࡿࠋࡑ
ࡢඹྠ◊✲ᡂᯝࢆᕷ⏣Ặࡀ᪥ᮏࢭ࣑ࣛࢵࢡࢫ༠఍⏕య㛵㐃ᮦᩱ㒊఍➨㸰㸲ᅇ⏕య㛵㐃ࢭ࣑ࣛࢵࢡࢫウㄽ఍ཱྀ࡛㢌Ⓨ⾲ࡋࡓ࡜ࡇࢁࠊࠕ᭱ඃ⚽Ⓨ⾲㈹ࠖࢆཷ㈹ࡋ࡚࠸ࡿࠋ
㛵㐃 URL㸸https://www.meiji.ac.jp/sst/grad/information/6t5h7p00003f2sl7.html
  ⣖ ⸨ ᆂ ἞
1. ⣖⸨ᆂ἞ࠊ᫂἞኱Ꮫ⌮ᕤᏛ㒊ᛂ⏝໬Ꮫ⛉ࡢ⏕య㛵㐃ᮦᩱ◊✲ᐊ࡜ࡢࠊỈ㓟࢔ࣃࢱ࢖ࢺࢭ
࣑ࣛࢵࢡࢫ࡬྾╔ࡍࡿ≉ᚩⓗࢱࣥࣃࢡ㉁ࡢྠᐃࠊ࡟㛵ࡍࡿඹྠ◊✲  ᮅ ಴ ᾈ ୍
1. ᮅ಴ᾈ୍ࠊ
ࠕࢧࣥࢫࢡ࣮ࣜࣥ๣ࡢ in vitro ᛶ⬟ホ౯࡟࠾ࡅࡿᅜ㝿ᶆ‽໬ἲࡢ☜❧ࢆ┠ᣦࡍ⏘Ꮫ㐃ᦠ◊✲ࠖࠊ໬⢝ရ఍♫㸦㸰♫㸧
2. ᮅ಴ᾈ୍ࠊ “Optical properties evaluation by controlling coating film formation of
surface treated powder”ࠊ໬⢝ရ఍♫㸦ᅜእ㸧
3. ᮅ಴ᾈ୍ࠊ
ࠕ㗰ᯈࡢ᥋╔᥋ྜ࡟࠾ࡅࡿ㗰ᯈ࡜᥋╔๣࡜ࡢ⏺㠃᥋╔࣓࢝ࢽࢬ࣒ゎ᫂࡟㛵ࡍࡿ
◊✲ࠖ
ࠊ〇㕲఍♫
4. ᮅ಴ᾈ୍ࠊࠕゅ⭷ࡢ⏕యຊᏛⓗ᮲௳ୗ࡛ࡢᙧ≧࡜ࡑࡢኚᙧࡢゎᯒࠖ
ࠊ་⒪ἲே࠾ࡼࡧබ❧኱Ꮫἲே  ᮌ ᮧ  ᬡ
1. ಛ㔝ᡤ㛗ࠊᒣཱྀ๪ᡤ㛗ࠊす᳃ᣅ๪ᡤ㛗ࠊ୰ᓥࡉࡕᏊᐈဨ◊✲ဨࡽࡀཧຍࡍࡿ࢜ࣥࣛ࢖ࣥ
఍ྜ࡟ཧຍࡋࠊᩘ⌮⛉Ꮫ࡜⏕≀Ꮫࢆ⼥ྜࡉࡏࡓ◊✲ࡢ࠶ࡾ᪉ࡸࠊࡑࡢ♫఍࡬ࡢ㑏ඖࡢ࠶ࡾ᪉࡟ࡘ࠸࡚㆟ㄽࢆ῝ࡵ࡚࠸ࡿࠋ
2. ᮤ⪷ᯘᐈဨ◊✲ဨ࡜⬇Ⓨ⏕࡟࠾ࡅࡿࣃࢱ࣮ࣥᙧᡂࡢᩘ⌮࡟ࡘ࠸࡚ࠊඹྠ◊✲ࢆᒎ㛤ࡋ࡚࠸ࡿࠋ  ᚨ Ọ ᪫ ᑗ
1. Ẽ㇟Ꮫ࡞࡝ࡢ⮬↛⛉Ꮫศ㔝࡛ィࡉࢀࡓ࢖࣓࣮ࢪࣥࢢࢹ࣮ࢱࢆᑐ㇟࡜ࡋࠊ㝈ࡽࢀࡓカ⦎ࢹ࣮ࢱ࠿ࡽ㡿ᇦศ๭ࢆᐇ⌧ࡍࡿࡓࡵࡢ῝ᒙᏛ⩦ᆺࡢ༙ᩍᖌ࠶ࡾᏛ⩦ᢏ⾡ࡢ◊✲ࢆ⾜ࡗࡓࠋࡲࡓࠊカ⦎ࢹ࣮ࢱᩘࡀࢡࣛࢫ㛫࡛೫ࡾࡢ࠶ࡿ୙ᆒ⾮ࢹ࣮ࢱ࡟ᑐࡍࡿእほ᳨ᰝࢆຠᯝⓗ࡟⾜࠺ࡓࡵ࡟ࠊᚑ᮶⏬ീㄆ㆑ศ㔝࡛◊✲ࡉࢀ࡚࠸ࡿ⮬ᕫὀどᶵᵓ࡜ࡣ␗࡞ࡿࠊእ㒊㥑ືᆺࡢὀどᶵᵓࡢ◊✲ࢆ⾜ࡗࡓࠋ  ஭ ୖ 㞞 ୡ
1. ஭ୖ㞞ୡࠊ㔠Ꮚ㑥ᙪࠊࠕ」㞧ࢿࢵࢺ࣮࣡ࢡࢲ࢖ࢼ࣑ࢡࢫࡢḟඖᅽ⦰◊✲ࠖ
ࠊMIMS ᩘ⌮⛉Ꮫඹྠ◊✲ࣉࣟࢪ࢙ࢡࢺ

127

7.8 ࡑࡢ௚⌧㇟ᩘ⌮㒊㛛‫ ی‬Hilhorst, Danielle
1. Hilhorst, Danielle. Preparation of a DCDS B Volume in memory of Professor
Masayasu MIMURA, jointly with Michiel BERTSCH, Hiroshi MATANO and
Masaharu NAGAYAMA.
  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 బࠎᮌῄ᝴
1. ⴗཎ୍㑻ࠊబࠎᮌῄᜨࠊࠕᅛ᭷᣺ືᩘࡢㄪᩚࣉࣟࢢ࣒ࣛࠖࠊᅛ᭷᣺ືᩘࡢㄪᩚ᪉ἲ࠾ࡼࡧ
ᅛ᭷᣺ືᩘࡢㄪᩚࢩࢫࢸ࣒ࠊ≉㢪 2022- 23462ࠊ2022 ᖺ 2 ᭶ 18 ᪥  ᡞ ಴  ┤
1. ᡞ಴┤ࠊMIMS ඹྠ◊✲㞟఍ࠕᢡ⣬ᵓ㐀࣭ᢡ⣬ᘧࣉࣜࣥࢱ࣮࣭ᡪᵓ㐀ࡢᕤᏛⓗⱁ⾡ⓗ࢔ࣉ࣮ࣟࢳࠖࣃࢿࣜࢫࢺཧຍࠊ࢜ࣥࣛ࢖ࣥ㛤ദࠊ2022 ᖺ 3 ᭶ 18 ᪥
2. ᡞ಴┤ࠊⴗཎ◊✲ᐊ࡟࠾ࡅࡿᢡ⣬ᕤᏛࣔࢹࣝࡢᶵᲔ≉ᛶ◊✲ࡢࡓࡵࡢ㠀⥺ᙧ᭷㝈せ⣲ゎᯒࡢᢏ⾡ᨭ᥼
ඛ➃ᩘ⌮㒊㛛  ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊ㉿ᕼ⚘ࠊࠕ⾪ᧁ྾཰యࡢ〇㐀⿦⨨ࠖࠊ⾪ᧁ྾཰య࠾ࡼࡧ⾪ᧁ྾཰యࡢ〇㐀᪉ἲࠊ≉㢪 2021㸫215790ࠊ2021 ᖺ 8 ᭶ 18 ᪥
2. ⴗཎ୍㑻ࠊబࠎᮌῄᜨࠊࠕᅛ᭷᣺ືᩘࡢㄪᩚࣉࣟࢢ࣒ࣛࠖࠊᅛ᭷᣺ືᩘࡢㄪᩚ᪉ἲ࠾ࡼࡧ
ᅛ᭷᣺ືᩘࡢㄪᩚࢩࢫࢸ࣒ࠊ≉㢪 2022- 23462ࠊ2022 ᖺ 2 ᭶ 18 ᪥
3. ᪥ᮏᏛ⾡఍㆟㐃ᦠ఍ဨ᪥ᮏࢩ࣑࣮ࣗࣞࢩࣙࣥᏛ఍࣭⦅㞟ጤဨி㒔኱Ꮫᩘ⌮ゎᯒ◊✲ᡤ㐠Ⴀጤဨ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࢔ࢩ128

࣑࣮ࣗࣞࢩࣙࣥ㐃ྜࣇ࢙࣮ࣟ
JACM(᪥ᮏィ⟬ຊᏛ㐃ྜ)ྡ㄃ဨ

ᩥ⌮⼥ྜ◊✲㒊㛛  ⏣㔝಴ⴥᏊ1. ⏣㔝಴ⴥᏊࠊMIMS㸫RBP Statistics and Data Science Series ࡢ㈐௵⦅㞟㸸௒ᖺᗘࡣ௨
ୗࡢ㸰⦅ࢆⓎ⾜ࡋࡓࠋhttp://www.mims.meiji.ac.jp/publications/datascience.html
࣭ SDS-20: బ⸨ᩚᑦࠊᅜ཭┤ே "Frequency Regression and Smoothing for Noisy Nonstationary Time Series".
࣭ SDS-21: ᅜ཭┤ேࠊబ⸨ᩚᑦ "Local SIML Estimation of Some Brownian and Jump
Functionals under Market Microstructure Noise".  ᮡ ཎ ཌ ྜྷ
1. ᮡཎཌྜྷࠊィ⟬㘒ぬᏛ࢝ࣞࣥࢲ࣮2022 ࢆไసࡋࠊ㓄ᕸࡋࡓࠋ  ᐑ ୗ ⰾ ᫂
1. ᐑୗⰾ᫂ࠊࢹࣔࣥࢫࢺ࣮ࣞࢩࣙࣥᒎ♧ࠊࠕ࿡ぬࢹ࢕ࢫࣉࣞ࢖ࠖࢹࢪࢱࣝࢥࣥࢸࣥࢶ
EXPO2021, ୍⯡㈈ᅋἲேࢹࢪࢱࣝࢥࣥࢸࣥࢶ༠఍ࠊᖥᙇ࣓ࢵࢭࠊ2021 ᖺ 11 ᭶ 17–19 ᪥
2. ᐑୗⰾ᫂ࠊ஧Ꮚ⋢ᕝࡢⶬᒇᐙ㟁㸩࡟࠾࠸࡚ࠕ࿡ࢃ࠺ࢸࣞࣅ TTTVࠖࠊACC TOKYOCREATIVITY AWARDS. 2022 ᖺ 3 ᭶ 9–16 ᪥ ୰ᓥࡉࡕᏊ
1. ୰ᓥࡉࡕᏊࠊKIOI STEAM LABࠕ࠸ࡢࡕ xSTEAM ኱㜰࣭㛵す୓༤࡟ྥࡅ࡚ࠖ
㸦MIMSᮡཎཌྜྷඛ⏕ࠊす᳃ᣅඛ⏕ࠊᘓ⠏ᐙ࣭ἲᨻ኱Ꮫᑠᇼဴኵඛ⏕ࠊᅜཱི㑇ఏᏛ◊✲ᡤ࣭⣽⬊ᘓ⠏◊✲ᐊ࣭ᮌᮧᬡඛ⏕ࠊ୰ᓥ㸧௻⏬࣭ᐇ᪋㸦2021 ᖺ 4 ᭶ 15 ᪥㸧
2. ୰ᓥࡉࡕᏊࠊEXPO PLL Talksࠕ࠸ࡢࡕࢆ㧗ࡵࡿࠖࢩ࣮ࣜࢬ Kickoff ࣮ᮍ᮶ࡢᆅ⌫Ꮫᰯ㸸࠶࡞ࡓ࡜ඹ࡟๰ࡿ༠ዌ♫఍㸟࣮㸦MIMS す᳃ᣅඛ⏕௚ࠊࣔࢹ࣮ࣞࢱ࣮୰ᓥࠊ௻⏬࣭ᐇ᪋㸧
㸦2021 ᖺ 8 ᭶ 27 ᪥㸧
3. ୰ᓥࡉࡕᏊࠊKIOI STEAM LAB࣮ࠗࣜࢲ࣮ࡣࡈ୙ᅾ࡛ࡍ࠿㸽㹼࢔ࣜ♫఍ࢆ㉸ᚤ⣽ࢱࢢ࡜ᩘ⌮⛉Ꮫ࡛なࡁぢࡿ㹼࠘MIMS す᳃ᣅඛ⏕ࠊࣔࢹ࣮ࣞࢱ࣮୰ᓥࠊ௻⏬࣭ᐇ᪋㸦2021 ᖺ 11
᭶ 29 ᪥㸧4. ୰ᓥࡉࡕᏊࠊ㐟ල఍♫࡜ඹ࡟ᩘᏛ㐟ලࢩ࣮ࣜࢬ㛤Ⓨࢆᶍ⣴୰
5. ୰ᓥࡉࡕᏊࠊᩘ⌮ࣔࢹࣝࢆࣉࣟࢢ࣑ࣛࣥࢢ࡛どぬ໬ࠋࢩ࣑࣮ࣗࣞࢩࣙࣥࢶ࣮ࣝ㛤Ⓨ
6. ୰ᓥࡉࡕᏊࠊ⤒῭⏘ᴗ┬ᮍ᮶ࡢᩍᐊࠕSTEAM ࣛ࢖ࣈࣛࣜࠖ
࡟࡚ࠊ
ࠕVirtual Math Museumࠖࣉࣟࢢ࣒ࣛ㛤Ⓨ㸦ື⏬࣭࣮࣡ࢡࢩ࣮ࢺ࣭ᣦᑟ࢞࢖ࢻ㸧ࠋ࢖ࣥࢱࣛࢡࢸ࢕ࣈ࢙࢘ࣈᩘᏛᩍල
ᩘⅬ㛤Ⓨ

129

7. ୰ᓥࡉࡕᏊࠊᅜ㝿⛉Ꮫ࢜ࣜࣥࣆࢵࢡయ㦂࣮࣡ࢡࢩࣙࢵࣉ㸦JST㸪ᅜ㝿⛉Ꮫ࢜ࣜࣥࣆࢵࢡጤ
ဨ఍ඹദ㸧㸦2021 ᖺ 10 ᭶ 2 ᪥㸧
8. ୰ᓥࡉࡕᏊࠊᅄᅜ኱Ꮫ⤒Ⴀ᝟ሗᏛ⛉ㅮ₇㸦2021 ᖺ 12 ᭶ 3 ᪥㸧
9. ୰ᓥࡉࡕᏊࠊᅄᅜ኱Ꮫᗂඣᩍ⫱ಖ⫱⛉ㅮ₇㸦STEAM ࡜ಖ⫱ࠊ2021 ᖺ 12 ᭶ 5 ᪥㸧
10. ୰ᓥࡉࡕᏊࠊࢻࣞࢫࢹࣥᕤ⛉኱Ꮫᩍဨ◊ಟᅜ㝿࣮࣡ࢡࢩࣙࢵࣉ㛤ദ㸦2021 ᖺ 12 ᭶ 17 ᪥㸧
11. ୰ᓥࡉࡕᏊࠊSXSW2022㸸Civilized Art x Tech x Music x Dance Creations, Sachiko
Nakajima, Emi Hariyama㸦2022 ᖺ 3 ᭶ 18 ᪥㸧
12. ୰ᓥࡉࡕᏊࠊᩥ㒊⛉Ꮫ┬୰ኸᩍ⫱ᑂ㆟఍ึ➼୰➼ᩍ⫱ศ⛉఍ᩍ⫱ㄢ⛬㒊఍ጤဨ⤒῭⏘ᴗ┬⏘ᴗᵓ㐀ᑂ㆟఍⮫᫬ጤဨࠊᩍ⫱࢖ࣀ࣮࣋ࢩࣙࣥᑠጤဨ఍ጤဨ
ෆ㛶ᗓ CSTI㸸⥲ྜ⛉Ꮫᢏ⾡࣭࢖ࣀ࣮࣋ࢩࣙࣥ఍㆟ࠊᩍ⫱࣭ேᮦ⫱ᡂ࣮࣡࢟ࣥࢢࢢ࣮ࣝࣉ
ጤဨᩥ㒊⛉Ꮫ┬≉ᐃศ㔝࡟≉␗࡞ᡯ⬟ࡢ࠶ࡿඣ❺⏕ᚐ࡟ᑐࡍࡿᏛᰯ࡟࠾ࡅࡿᣦᑟ࣭ᨭ᥼ࡢᅾ
ࡾ᪉➼࡟㛵ࡍࡿ᭷㆑⪅఍㆟ ጤဨ⤒῭⏘ᴗ┬ࢹࢪࢱࣝ㛵㐃㒊άᨭ᥼ࡢᅾࡾ᪉࡟㛵ࡍࡿ᳨ウ఍ ጤဨᩥ㒊⛉Ꮫ┬ ᩍ⫱◊✲㛤Ⓨ௻⏬ホ౯఍㆟༠ຊ⪅  ᪂ ཎ ຌ ୍
1. ᪂ཎຌ୍ࠊ᝟ሗฎ⌮Ꮫ఍ࢭ࢟ࣗࣜࢸ࢕ᚰ⌮Ꮫ࡜ࢺࣛࢫࢺ◊✲఍ 㐠Ⴀጤဨ㸦2019 ᖺ 4 ᭶㹼㸧
2. ᪂ཎຌ୍ࠊ᝟ሗฎ⌮Ꮫ఍➨➨ 84 ᅇ඲ᅜ኱఍ࣉࣟࢢ࣒ࣛ⦅ᡂ WG ጤဨ㸦2022 ᖺ 3 ᭶㸧⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 ᒣ ཱྀ ᬛ ᙪ
1. ᒣཱྀᬛᙪࠊ኱Ꮫ㝔⼥ྜᩍ⫱ࣉࣟࢢ࣒ࣛ㐠Ⴀጤဨ(2020㹼2022)  ┦ ⃝  Ᏺ
1. ┦⃝Ᏺࠊ㕥ᮌ᮶ࠊຍ⸨⥤஀ࠊ⳥ụဴ㞝ࠊࠕᡂᙧయࠊࡑࡢ〇㐀᪉ἲࠊ⧄⥔ᙉ໬ࣉࣛࢫࢳࢵࢡ〇ရࡢ〇㐀᪉ἲཬࡧᢠ⳦ᛶཪࡣᢠ࢘࢖ࣝࢫᛶྥୖ᪉ἲࠖ
ࠊ≉㢪 2021-195310ࠊᮾ㞝ᢏ◊ᰴᘧ఍♫࣭Ꮫᰯἲே᫂἞኱Ꮫ㸦ฟ㢪᪥㸸2021 ᖺ 12 ᭶ 1 ᪥㸧
2. ┦⃝Ᏺࠊ㕥ᮌୡዉࠊỈ㔝ᏹᙪࠊ㕥ᮌ᮶ࠊຍ⸨⥤஀ࠊ⳥ụဴ㞝ࠊࠕᡂᙧయࠊࡑࡢ〇㐀᪉ἲࠊ⧄⥔ᙉ໬ࣉࣛࢫࢳࢵࢡ〇ရࡢ〇㐀᪉ἲཬࡧᢠ⳦ᛶྥୖ᪉ἲࠖ
ࠊ≉㢪 2021-195311ࠊᮾ㞝ᢏ◊ᰴᘧ఍♫࣭Ꮫᰯἲே ᫂἞኱Ꮫ㸦ฟ㢪᪥㸸2021 ᖺ 12 ᭶ 1 ᪥㸧
3. ┦⃝Ᏺࠊࠕ⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜᩍ⫱ࣉࣟࢢ࣒ࣛࠖ㸦Ꮫෆࣉࣟࢢ࣒ࣛ㸧ࡢ᥎㐍࡟༠ຊࡋ࡚࠸ࡿࠋ  ᒾᮏ┿⿱Ꮚ
1. 㸦Ꮫ఍㐠Ⴀ㸧ᩘ⌮⏕≀Ꮫ఍஦ົᒁ㸦2021.1~㸧

130  Kabir, Muhammad Humayun
1. Humayun Kabir, Associate Editor, Book Series: Frontiers in Mathematical
Modelling Research, Nova Science Publishers
2. Humayun Kabir, Guest Editor, Special Issue: ICCMB2021, Computational Ecology
and Software, and Network Biology
3. Humayun Kabir,Lead Guest Editor, Special Issue: Mathematical Modeling, Analysis,and Simulation of Biological Systems in memory of Masayasu Mimura, Bulletin of
Mathematical Biology (BMB), Springer
4. Humayun Kabir, Associate Editor, GANIT - Journal of Bangladesh MathematicalSociety
5. Humayun Kabir, Editor, Jahangirnagar Journal of Mathematics & Mathematical
Sciences  ᚨ Ọ ᪫ ᑗ
1. Ⓨ᫂ࡢྡ⛠㸸⏬ീฎ⌮࣭ゎᯒ⿦⨨࠾ࡼࡧ⏬ീฎ⌮࣭ゎᯒ᪉ἲᕤᴗᡤ᭷ᶒ༊ศ㸸≉チᶒⓎ᫂㸦⪃᱌㸧⪅ྡ㸸ᚨỌ ᪫ᑗࠊ∦ῲ ෽ஓฟ㢪ᅜ㸸᪥ᮏ
ฟ㢪␒ྕ㸸2022-59045
ฟ㢪᪥㸸2022 ᖺ 3 ᭶ 31 ᪥ฟ㢪ே㸦ᶵ㛵㸧
㸸ᅜ❧኱Ꮫἲே஑ᕞᕤᴗ኱Ꮫ
2. Ⓨ᫂ࡢྡ⛠㸸㠀᥋ゐ⬦ᢿ᥎ᐃ⿦⨨ᕤᴗᡤ᭷ᶒ༊ศ㸸≉チᶒⓎ᫂㸦⪃᱌㸧⪅ྡ㸸ᚨỌ ᪫ᑗࠊ㔝ぢᒣ 㝣ฟ㢪ᅜ㸸᪥ᮏ
ฟ㢪␒ྕ㸸2022-035911
ฟ㢪᪥㸸2022 ᖺ 3 ᭶ 9 ᪥ฟ㢪ே㸦ᶵ㛵㸧
㸸ᅜ❧኱Ꮫἲே஑ᕞᕤᴗ኱Ꮫ
3. Ⓨ᫂ࡢྡ⛠㸸GLCIC ࡟ࡼࡿḞᦆ⿵㛫࡟ᇶ࡙ࡃᩍᖌ࡞ࡋ⏬ീ␗ᖖ᳨▱ࢩࢫࢸ࣒ᕤᴗᡤ᭷ᶒ༊ศ㸸≉チᶒⓎ᫂㸦⪃᱌㸧⪅ྡ㸸ᚨỌ ᪫ᑗฟ㢪ᅜ㸸᪥ᮏ
ฟ㢪␒ྕ㸸2021-189725
ฟ㢪᪥㸸2021 ᖺ 11 ᭶ 21 ᪥ฟ㢪ே㸦ᶵ㛵㸧
㸸ᅜ❧኱Ꮫἲே஑ᕞᕤᴗ኱Ꮫ




131

8࠙ཷ㈹࣭⾲ᙲࠚ⌧㇟ᩘ⌮㒊㛛  ྥ Ẋ ᨻ ⏨
1. ྥẊᨻ⏨ࠊ⍞ᐆ୰⥓❶ 2021 ᖺ ᫓ࡢླྀ໏ࠊ2021 ᖺ 4 ᭶ 29 ᪥
2. ྥẊᨻ⏨ࠊㄽᩥ㈹ཷ㈹ࠊࣂ࢖࣓࢜ࢹ࢕࣭࢝ࣝࣇ࢓ࢪ࢕࣭ࢩࢫࢸ࣒Ꮫ఍ࠊ2021 ᖺ 6 ᭶  ཭ ᯞ ᫂ ಖ
1. ᑠ㔝㞙ࠊ཭ᯞ᫂ಖࠊ⼖ࡢ᪂✀ࠕ༑ᅄⰍ⼖ࠖࠊ➨ 13 ᅇ㘒ど࣭㘒⫈ࢥࣥࢸࢫࢺ ධ㈹㸦᪥ᮏᇶ♏ᚰ⌮Ꮫ఍➨ 40 ᅇ኱఍㸧ࠊ2021 ᖺ 12 ᭶ 5 ᪥  ▼ ⏣ ⚈ Ꮚ
1. ▼⏣⚈Ꮚࠊ➨ 18 ᅇ(௧࿴ 3 ᖺᗘ)᪥ᮏᏛ⾡᣺⯆఍㈹ࠊᢡ⣬࡟ᇶ࡙ࡃᒎ㛤ᵓ㐀ࡢタィ࡜ຊᏛⓗᶵ⬟࡟㛵ࡍࡿ◊✲ࠊ᪥ᮏᏛ⾡᣺⯆఍ඛ➃ᩘ⌮㒊㛛  ⴗ ཎ ୍ 㑻
1. ⴗཎ୍㑻ࠊ᪥ᮏィ⟬ຊᏛ㐃ྜ(JACM)ྡ㄃ဨ࡟᥎ᣲࠊ2021 ᖺ 7 ᭶ 29 ᪥ᩥ⌮⼥ྜ◊✲㒊㛛  ᮡ ཎ ཌ ྜྷ
1. Kokichi Sugihara, “Rising object illusion”, Best Showtime Presentation, 43rd
European Conference on Visual Perception, August 27, 2021
2. Kokichi Sugihara, “Modeling of Ambiguous Tiling for Mold Casting”, ⱁ⾡⛉Ꮫ఍ㄽᩥ
ㄅㄽᩥ㈹ࠊ➨ 19 ᕳࠊ➨ 4 ྕࠊpp. 59-66
3. Kokichi Sugihara, “Rising Object Illusion”, Best Ten Finalist of the Best Illusion of
the Year Contest 2021.
4. Kokichi Sugihara, “True Views from Depth-Exaggerated Images”, IDW'21 Best Paper
Award, International Display Workshop 2021, Paper No.: AIS3/VHF1-3, 2021 ᖺ 12 ᭶
24 ᪥
5. ᮡཎཌྜྷࠊ㉸୙ྍ⬟❧యࠕྠᚰ 3 ෇࡜஺ᕪ 3 ෇ࠖࠊ᪥ᮏᅗᏛ఍➨ 13 ᅇࢹࢪࢱࣝࣔࢹࣜࣥ
ࢢࢥࣥࢸࢫࢺᑂᰝဨ≉ู㈹  ᐑ ୗ ⰾ ᫂
1. 㘬἞៞ரࠊᐑୗⰾ᫂ࠊ࣋ࢫࢺࣉࣞࢮࣥࢸ࣮ࢩࣙࣥ㈹ࠊ
ࠕTasteSynth㸸㟁Ẽ࿡ぬࡢࡓࡵࡢ่
⃭Ἴᙧࢹࢨ࢖ࣥࢩࢫࢸ࣒ࠖ
ࠊ࢚ࣥࢱࢸ࢖࣓ࣥࣥࢺࢥࣥࣆ࣮ࣗࢸ࢕ࣥࢢࢩ࣏ࣥࢪ࣒࢘ 2021
ㄽᩥ㞟ࠊVol. 2021, pp. 266–275, 2021. 2021 ᖺ 8 ᭶ 30 ᪥
2. ᐑୗⰾ᫂ࠊࣈࣟࣥࢬ㈹ࠊ
ࠕ࿡ࢃ࠺ࢸࣞࣅ TTTVࠖࠊACC TOKYO CREATIVITY AWARDS,
2021 ᖺ 10 ᭶ 27 ᪥132

3. ᐑୗⰾ᫂ࠊInnovative Technologies 2021 Special Prize - Taste - ࠊࠕ࿡ぬࢹ࢕ࢫࣉࣞ࢖ࠖ
ࠊࢹࢪࢱࣝࢥࣥࢸࣥࢶ EXPO2021ࠊ ୍⯡㈈ᅋἲேࢹࢪࢱࣝࢥࣥࢸࣥࢶ༠఍ࠊ 2021 ᖺ 11
᭶ 17 ᪥㸫19 ᪥
4. ᐑୗⰾ᫂ࠊ➨ 5 ᅇ⩚಴㈹ ዡບ㈹ࠊࠕ࿡ࢃ࠺ࢸࣞࣅ TTTVࠖ᭱ඛ➃⾲⌧ᢏ⾡฼⏝᥎㐍༠఍ࠊ
2021 ᖺ 11 ᭶ 18 ᪥
5. ᐑୗⰾ᫂ࠊ㟷ᮌ⚽᠇ࠊWISS2021 ᑐヰⓎ⾲㈹ࠊ
ࠕHa & Fu : ࢫ࣐࣮ࢺࣇ࢛ࣥ࡟ᜥࢆ྿ࡁ࠿
ࡅࡿ࣏࢖ࣥࢸ࢕ࣥࢢ࢖ࣥࢱࣇ࢙࣮ࢫࠖ
ࠊ➨ 29 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘
࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2021)ㄽᩥ㞟ࠊ 2021 ᖺ 12 ᭶ 10 ᪥
6. ᐑୗⰾ᫂ࠊ᭱ඃ⚽Ⓨ⾲㈹㸦୍⯡㸧ࠊࠕᾮయᄇ㟝ΰྜᘧࡢ࿡ࢹ࢕ࢫࣉࣞ࢖ࡢヨసࠖࠊ➨ 29 ᅇ࢖ࣥࢱࣛࢡࢸ࢕ࣈࢩࢫࢸ࣒࡜ࢯࣇࢺ࢙࢘࢔࡟㛵ࡍࡿ࣮࣡ࢡࢩࣙࢵࣉ(WISS2021)ㄽᩥ㞟ࠊ
2021 ᖺ 12 ᭶ 10 ᪥⌧㇟ᩘ⌮࣭ࣛ࢖ࣇࢧ࢖࢚ࣥࢫ⼥ྜ㒊㛛 బࠎᮌ㈗つ
1. ᆅᘬె஀ࠊᅵ஭ᰤ♸ࠊ஧ᐑὯኴࠊబࠎᮌ㈗つࠊ⸨ཎ㇏ྐࠊ
ࠕデ⒪㘓࠿ࡽࡢ⑕≧༙⮬ືᢳฟࢩࢫࢸ࣒ࠕPOETࠖࡢ㛤Ⓨࠖࠊ᪥ᮏே㢮㑇ఏᏛ఍➨ 66 ᅇ኱఍/➨ 28 ᅇ᪥ᮏ㑇ఏᏊデ⒪Ꮫ఍኱఍ ࣏ࢫࢱ࣮㈹ࠊ2021 ᖺ 10 ᭶ 13-16 ᪥  ୰ ⏣ ὒ ᖹ
1. 㜰㒊㡪Ꮨࠊ୰⏣ὒᖹࠊFIT ዡບ㈹ࠊࠕࣂࢫࢣࢵࢺ࣮࣎ࣝ࡟࠾ࡅࡿ᭱㐺࡞ࢻࣜࣈ࣮ࣝࣝࢺࡢ
⟬ฟἲࠖࠊ➨ 20 ᅇ ᝟ሗ⛉Ꮫᢏ⾡ࣇ࢛࣮࣒ࣛ㸦FIT2021㸧
ࠊ2021 ᖺ 8 ᭶ 27 ᪥ཷ㈹133᫂἞኱Ꮫඛ➃ᩘ⌮⛉Ꮫ࢖ࣥࢫࢸ࢕ࢸ࣮ࣗࢺ
㸰㸮㸰㸯ᖺᗘ ࠕάືሗ࿌᭩ࠖ

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ᮾி㒔୰㔝༊୰㔝 ïï ୰㔝࢟ࣕࣥࣃࢫ
㟁ヰ03-5343-8067
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