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1391032#4
大井川鐵道井川線
当路線は鉄道事業法および軌道法に準拠する鉄軌道としては日本で唯一のラック式鉄道(アプト式)区間のある路線である。長島ダム建設に伴い一部区間が水没することになったが、補償金を受けて廃止することはせず、湖岸に新線を建設した。途中90.0‰の急勾配があるため、碓氷峠越えの国鉄信越本線で1963年(昭和38年)に廃止されて以来、日本では途絶えていたアプト式を採用した。なお、ループ線などを設けて急勾配を避け建設する手法も可能だったが、早期に建設できるという理由でアプト式のラック式鉄道となったといわれる。また、いくつか種類があるラック式鉄道の中でアプト式を採用したのは、レールの製造会社の都合によるものといわれる。
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1391032#5
大井川鐵道井川線
元々762mm軌間で建設されたため、貨車を直通させるために1067mmに改軌された後もトンネルなど車両限界が小さい。車両もそれに合わせて軽便鉄道程度の大きさで、「軽便より小さい」といわれることもある。沿線住民からは『エンジン』という愛称で親しまれている。これはもともと千頭森林鉄道の愛称であり、車両が似ているため引き継がれたものと考えられる。
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1391032#6
大井川鐵道井川線
鉄道資産は中部電力が保有しているが、第三種事業者ではない。また当線の赤字額は中部電力が負担している。 通常は、千頭 - 井川間の通し運転が基本で、車庫のある接岨峡温泉駅から井川駅間(ゴールデンウィークや8月・11月に運転)、千頭駅から接岨峡温泉駅間の区間列車もある。全列車が機関車牽引の客車列車であるため、大井川本線とは異なりワンマン運転は行われていない。
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1391032#7
大井川鐵道井川線
全列車がDD20形ディーゼル機関車が推進・牽引する客車列車によって運行される。旅客列車においては、連結器の負担軽減および損傷時のリスクを考慮して、麓側の千頭側に重量物である機関車が、井川側には制御客車クハ600形が連結される。クハ600形から機関車を制御するため、井川線で運用されるすべての客車・cトキ200形・cワフ0形には制御回路が引き通されている。
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1391032#8
大井川鐵道井川線
基本的な編成は以下のとおり。 いずれも多客時と閑散期には客車の連結両数(2 - 8両)が増減する。
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1391032#9
大井川鐵道井川線
ダイヤ上、途中駅で連結・解放を行う列車も存在するが、この場合は機関車(DD20形)が編成中間に入る。また分割併合がなくても、多客時に6両以上の客車で運転する場合には中間または後部に補助機関車として連結されることもあるが、連結された機関車も先頭車から総括制御される。
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1391032#10
大井川鐵道井川線
かつては小型蒸気機関車やディーゼル機関車DB1形による観光列車が千頭 - 川根両国間で運行されていた。 ダム建設のための専用鉄道として建設された経緯から、車両限界はかなり小さいものとなっている。車両定規によると、最大幅は1850mm以下、最大高さは2700mmとされている。
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1391032#11
大井川鐵道井川線
かつての地方鉄道法においては、最大幅は2744mmと設定されていた。一般的な軽便鉄道の車両では最大幅は2100mm前後で、現在も運用されている近鉄260系電車の車体幅は2106mm、馬面電車として鉄道ファンに知られている花巻電鉄のデハ4・5の最大幅が1600mmだった。これらと比較すると、井川線の車両規格の小ささが窺える。
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1391032#12
大井川鐵道井川線
また、連結器高さもレール面から640mmと、普通鉄道の880mmより低い位置になっており、連結器も小型の自動連結器が装備されている。井川線用の小型連結器で、同社では「4分の3自動連結器」と呼称している。客車・貨車のボギー台車は、すべて軸間距離1300mmのアーチバー台車で統一されている。
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1391032#13
大井川鐵道井川線
客車はすべて手動ドアであり、駅に停車すると乗客がドアを手で開けて、車掌がドアを閉めてまわる。
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1391032#14
大井川鐵道井川線
奥泉駅 - 川根市代駅(現在のアプトいちしろ駅付近) - 大加島仮乗降場 - 川根唐沢駅 - 犬間駅 - 川根長島駅(現在の接岨峡温泉駅)
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1391032#15
大井川鐵道井川線
井川駅 - (貨)堂平駅
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1391042#0
佐賀県道330号武雄塩田線
佐賀県道330号武雄塩田線(さがけんどう330ごう たけおしおたせん)は、佐賀県武雄市を起点とし、嬉野市塩田町を終点とする一般県道である。
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1391044#0
大多喜病院
大多喜病院(おおたきびょういん)は、千葉県夷隅郡大多喜町上原786にある私立病院。医療法人社団法人白百合会。
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1391044#1
大多喜病院
精神科を中心に神経科、内科、耳鼻科、リハビリテーション科を有し、精神科病床数305 床(指定病床数 5床)とその他の病床58床を備える療養型病床群併設病院。千葉県のほぼ中央にあたる大多喜町の山あいの静寂な環境に位置し従来からの精神医療に加え、少子高齢化に対応した高齢者医療に力を入れ、高齢者の社会復帰を目指している。
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1391044#2
大多喜病院
その他、精神科作業療法、精神科デイケア、精神科ショートケア、共同生活援助(グループホーム)などの施設を備え、訪問看護、通所リハビリ、居宅介護支援などの介護保険関係事業も行っている。
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1391044#3
大多喜病院
2011年12月には病院併設型の介護老人保健施設「しらゆり」をオープンした。
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1391044#4
大多喜病院
としている。〒 298-0223 千葉県夷隅郡大多喜町上原786
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1391048#0
文化財防火デー
文化財防火デー(ぶんかざいぼうかデー)は、日本の記念日の一つ。1月26日。
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1391048#1
文化財防火デー
文化財を火災・震災その他の災害から守るとともに、日本国民の文化財愛護思想の高揚を図る目的で、1955年(昭和30年)に当時の文化財保護委員会(現在の文化庁)と国家消防本部(現在の消防庁)が制定した。
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1391048#2
文化財防火デー
1949年(昭和24年)1月26日早朝、現存する世界最古の木造建造物である法隆寺の金堂で火災が発生し、堂内の壁画の大半が焼損した。壁画は長年、自然災害や兵火にも遭わず飛鳥時代の芸術を伝えてきたものだった。その焼損は日本国民に強い衝撃を与えただけでなく、当時のロンドン・タイムズの東京支局長フランク・ホーレーも「法隆寺は外国人にとっても非常に興味を持たれている・・・法隆寺が焼けてしまったと聞いたらどんなに悲しむことか・・・日本人はこうした“貴重なもの”の取扱いが全く下手でデタラメだ」と語った。
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1391048#3
文化財防火デー
そればかりでなく、同年2月には愛媛県の松山城の筒井門等3棟が、6月には北海道の松前城の天守等2棟が焼失した。半年の間に3件の国宝(当時)が火災に遭ったのである。これらの事件によって日本国民の間でも、火災などの災害から文化財を保護する必要性について議論が高まり、1950年(昭和25年)に文化財保護法が制定される一つの契機となった。
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1391048#4
文化財防火デー
1955年(昭和30年)、文化財保護行政が確立するとともに、日本国民への普及啓発事業が行われるようになった。その一環として、当時の文化財保護委員会(現在の文化庁)と国家消防本部(現在の消防庁)が、文化財を火災・震災その他の災害から守るとともに、日本国民の文化財愛護思想の高揚を図るため、1月26日を「文化財防火デー」と定めた。この日が選ばれたのは、法隆寺金堂が焼損した日であること、また、冬季が1年のうちで最も火災が発生しやすい時期であることからである。
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1391048#5
文化財防火デー
以来、毎年この日を中心に、文化庁、消防庁、教育委員会、文化財所有者等が連携して、日本各地で防火訓練などの文化財防火運動が行われている。また、国庫補助による国宝建造物等への火災報知機やスプリンクラー設備などの設置も進められた。1950年(昭和25年)の文化財保護法施行以降に指定された日本の国宝建造物には火災で焼失した例はない(2008年(平成20年)4月現在)。2004年(平成16年)の第50回文化財防火デーの際には、記念事業として、文化財防火・保護に携わってきた54団体に『文化財防火功労賞』が贈呈された。
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1391049#0
離散時間フーリエ変換
離散時間フーリエ変換(英: Discrete-time Fourier transform、DTFT)はフーリエ変換の一種。したがって、通常時間領域の関数を周波数領域に変換する。ただし、DTFTでは元の関数は離散的でなければならない。そのような入力は連続関数の標本化によって生成される。
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1391049#1
離散時間フーリエ変換
DTFTの周波数領域の表現は常に周期的関数である。したがって1つの周期に必要な情報が全て含まれるため、DTFTを「有限な」周波数領域への変換であるということもある。
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1391049#2
離散時間フーリエ変換
実数または複素数の離散集合 formula_1(整数)が与えられたとき、formula_2 の離散時間フーリエ変換(DTFT)は次にように表される。
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1391049#3
離散時間フーリエ変換
名称が暗に示している通り、{x[n]} は連続時間関数 formula_3 の値(標本)を表している。このときの標本化間隔を formula_4 としたとき、各標本の採取時刻は formula_5 であり、formula_6 がサンプリング周波数となる。DTFTは次の連続時間フーリエ変換の近似である。
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1391049#4
離散時間フーリエ変換
標本化定理で示されるように、次のくし型関数の変調に formula_7 の値を使用すると見ることもできる。
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1391049#5
離散時間フーリエ変換
その場合得られる関数のフーリエ変換は、formula_8 の間隔で重ね合わせられた formula_9 のコピーの総和である。
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1391049#6
離散時間フーリエ変換
以下で示すように、これは周期関数のDTFTである。そして、ある明白な条件下で、k=0 の項はほとんど全く他の項からの歪み(折り返し雑音)が観測されない。変調されたくし型関数は次の通りである。
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1391049#7
離散時間フーリエ変換
したがって、 このとき次が成り立つ。
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1391049#8
離散時間フーリエ変換
つまり formula_10 は formula_11 と同じである。
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1391049#9
離散時間フーリエ変換
ここで、formula_12 は通常の周波数(単位時間当たりの周期数)であり、formula_13 はサンプリング周波数(単位時間当たりの標本数)であるから、formula_14 は「標本当たりの周期数」を意味する。これを正規化周波数(normalized frequency)と呼ぶ。上で定義されている formula_15 も正規化周波数だが、こちらの単位は「標本当たりのラジアン」である。正規化周波数は、期間 formula_16 の周期を持つ関数 formula_17 で表されるという特徴がある。そのため、逆変換では formula_16 の期間のみを評価すればよい。
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1391049#10
離散時間フーリエ変換
formula_3 の標本化により、そのスペクトル(DTFT)は周期的になる。通常の周波数 formula_12(単位時間当たりの周期数)では、その周期はサンプリング周波数 formula_13 である。正規化周波数 formula_14(標本当たりの周期数)では、その周期は formula_23 である。formula_15(標本当たりのラジアン)では、その周期は formula_16 であり、formula_26 の周期性に直接従う。すなわち、
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1391049#11
離散時間フーリエ変換
であり、ここで n と k は任意の整数である。したがって、
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1391049#12
離散時間フーリエ変換
となる。DTFT formula_11 の別の表記 formula_28 は次の特徴がある。
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1391049#13
離散時間フーリエ変換
ただし、実際に周波数領域の手法でDTFTを形成したとき、その類似性は不明瞭となる。したがって、下表でも使われている通り formula_11 の記法もよく使われている。
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1391049#14
離散時間フーリエ変換
以下の逆変換は離散時間のシーケンスを回復させる。
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1391049#15
離散時間フーリエ変換
積分区間はDTFTの一周期全体であり、これは {x[n]} の標本群がDTFTのフーリエ級数展開の係数でもあることを示している。無限区間の積分では、この変換が通常のフーリエ変換の逆変換となり、ディラックのインパルスも復元する。すなわち次のようになる。
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1391049#16
離散時間フーリエ変換
DTFTの数値的評価では、有限長のシーケンスが明らかに必要とされる。実際、長いシーケンスは矩形窓関数で修正され、次のようになる。
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1391049#17
離散時間フーリエ変換
これは、修正前のシーケンスのスペクトルの便利な近似として使われる。これによって解像度が悪くなるが、L を増やすことで改善される。
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1391049#18
離散時間フーリエ変換
formula_17 を (2π) の一周期上に一様に分布する任意の formula_34 個の周波数で評価するのが一般的である。
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1391049#19
離散時間フーリエ変換
これにより、次が得られる。
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1391049#20
離散時間フーリエ変換
formula_35 であるとき、次のようにも表せる。
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1391049#21
離散時間フーリエ変換
このように変形すると、formula_36 のシーケンスは離散フーリエ変換(DFT)となる。formula_37 はDTFTを標本化する際の解像度と定義され、formula_38 はDTFT自体の固有解像度である。したがって、通常これらはほぼ同じ値である。formula_39 を選択するのが一般的だが、値がゼロの項を総和に含める理由は、DFTを計算する高速フーリエ変換アルゴリズムを利用できるためである。そのことを強調する場合、「ゼロパディングDFT」あるいは「内挿DFT」と呼ぶ。しかし、値がゼロの項を使わずに単純に計算しても全く同じDFTが得られる。formula_40 の場合のDTFTも計算でき、その場合はDFTとは等価ではない。
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1391049#22
離散時間フーリエ変換
formula_39 が一般的であることを示すため、次のシーケンスを考える。
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1391049#23
離散時間フーリエ変換
下に示した2つの図は、ラベルで示される通り、異なるサイズのDFTを図示したものである。どちらの場合も支配的な周波数成分は formula_42 である。右の図に表れているパターンは、formula_43 の矩形窓関数のスペクトル漏れである。左側の図がこのようになっているのは、右の図のゼロと交差している点と標本化した点が重なっている結果である。これは、有限長シーケンスのDTFTというよりも、無限に続く正弦波のような印象を与える。このような図になる原因は、矩形窓関数の使用と、64個の標本あたり8個という整数個の周期になるような周波数を選択しているためである(formula_44)。
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1391049#24
離散時間フーリエ変換
基本的にDTFTはフーリエ級数の逆であり、後者は継続的だが、周期的入力と離散スペクトルを持っている。これら2つの変換の応用は全く異なる。
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1391049#25
離散時間フーリエ変換
DFT と DTFT は、標準の連続フーリエ変換を離散的データに適用しようとして自然に生まれたと見ることもできる。そういった観点では、単に入力形式が異なるだけで、変換そのものは同じである。
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1391049#26
離散時間フーリエ変換
DTFT はZ変換の特殊ケースである。両側Z変換は次のように定義される。
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1391049#27
離散時間フーリエ変換
DTFT は formula_45 の場合である。このとき formula_46 なので、これは複素平面での単位円付近でのZ変換の評価である。
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1391049#28
離散時間フーリエ変換
下表は典型的な変換を示したものである。
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0.02582451142370701, 0.47198712825775146, -0.25515860319137573, 0.36213061213493347, 0.049908850342035294, 0.34842821955680847, 0.4061008095741272, 0.26000863313674927, 0.11837400496006012, 0.4291744828224182, 0.26789289712905884, 0.08218609541654587, 0.11510065197944641, 0.21018698811531067, 0.17567838728427887, 0.22752578556537628, -0.4080739915370941, 0.33177581429481506, 0.5086262822151184, 0.117523193359375, -0.27653950452804565, 0.23073549568653107, -0.003547739004716277, -0.0834333598613739, 0.6137514710426331, 0.16184206306934357, 0.27115094661712646, 0.16977663338184357, -0.42592254281044006, 0.4345974326133728, 0.16859662532806396, -0.011500605382025242, 0.37950757145881653, 0.17396940290927887, -0.06462888419628143, -0.14244107902050018, 0.46314379572868347, 0.46665218472480774, -0.21145743131637573, 0.6195475459098816, 0.36243242025375366, 0.10919754952192307, 0.06302303820848465, 0.10375665873289108, 0.3174099326133728, 0.06349379569292068, -0.6857186555862427, 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1391049#29
離散時間フーリエ変換
以下の表は、一般的な離散時間フーリエ変換を示したものである。以下のような記法を用いている。
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1391049#30
離散時間フーリエ変換
最初の列は属性の説明、第二列は時間領域での関数表現、第三列は周波数領域でのスペクトル表現である。
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1391049#31
離散時間フーリエ変換
フーリエ変換は、実数成分と虚数成分に分離できる。
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1391049#32
離散時間フーリエ変換
また、偶数成分と奇数成分に分離できる。
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1391050#0
1996年アトランタオリンピックのソフトボール競技
1996年アトランタオリンピックのソフトボール競技は、1996年7月21日から7月30日までの競技日程で実施された。メイン会場が置かれたアトランタから南西へ160km、コロンバス市に立地するゴールデン・パークが会場となり、予選から決勝まですべての試合が同球場で行われた。
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1391050#1
1996年アトランタオリンピックのソフトボール競技
ソフトボール競技は今大会から正式種目として初めて実施され、8カ国が参加した。競技は初めに総当りの予選リーグを行い、上位4チームが決勝トーナメントに進んだ。決勝トーナメントではページシステム方式を採用し、予選リーグ1位と2位による準決勝と予選リーグ3位と4位による準決勝を行った。予選リーグ1位と2位の勝者が決勝へ進出し、敗者は予選リーグ3位と4位の勝者と3位決定戦を行う。この3位決定戦の勝者が決勝へ進出し、敗者は3位となった。
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1391051#0
ジャングル風呂
ジャングル風呂(ジャングルぶろ)とは、熱帯植物を繁茂させた温室に大浴場、家族風呂等の各種浴槽を設置した大規模な入浴施設。施設の利用者は通常の公衆浴場と同様に全裸が原則である。施設によっては、温泉を引き湯しているところもある。
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1391051#1
ジャングル風呂
大規模入浴施設の設置形態のひとつであり、健康ランドや大規模な温泉旅館に設置されることが多い。採光式の建屋にある程度以上(150坪以上)の規模で設置されることが多く、浴室内に築山や熱帯庭園を設置したり、浴室全体に浅い回流式の浴槽を巡らすなどして、熱帯ジャングルを模した演出を行い、更には人工滝や探検洞窟等を設置し、子供でも楽しめるような娯楽性を付加されていることも多い。
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1391051#2
ジャングル風呂
多くに共通する特徴の一つに、ライオンか虎の顔を模したお湯の噴き出し口が挙げられる。かつて共用栓の多くは英国産の輸入品で賄われ、ヨーロッパでは中世よりライオンは水の守護神(ちなみに日本・中国といった東洋での水の守護神は龍で、これは「蛇口」の語源となっている)とされてきた事が由縁である。
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1391051#3
ジャングル風呂
景色や風情を楽しむという入浴施設という点では、露天風呂や(屋内設置の)岩風呂と共通項があるが、生きた植物を使っていて手入れに手間がかかるため、徐々に姿を消しつつある。積極的に娯楽施設として宣伝・活用している温泉ホテルもある。
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1391051#4
ジャングル風呂
施設として、最も流行した時期が昭和の時代ということで、レトロ趣味や昭和懐古趣味として、懐かしむ対象となることもある。最盛期である1965年頃~1975年頃までは、ジャングル風呂を設置したヘルスセンターも各所で営業していた。
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1391051#5
ジャングル風呂
ジャングル風呂の発祥地は指宿温泉とされている。全国の類似施設に先駆けて指宿観光ホテルに設けられたジャングル風呂は指宿を代表する名物として認知されていた。一方、鳥類学者蜂須賀正氏の熱海別邸(1933年に築造、1986年に取壊し)には、熱帯植物を植えた大浴場があり、これをもってジャングル風呂の元祖とする説もある。
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1391052#0
石油ポンプ
石油ポンプ(せきゆポンプ)あるいは灯油ポンプ(とうゆポンプ)は、サイフォンの原理を用いた液体ポンプの一種で、主に灯油を容器から移し替える際に使われる。日本工業規格のJIS S 2037では石油燃焼機器用注油ポンプという名称である。英語ではSiphon Pump(サイフォンポンプ)と呼ばれる。
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1391052#1
石油ポンプ
一般的なものは、ポンプ部分から下に一本の管がのび、管の付け根近くから横に蛇腹式の管が横枝としてのびる形状をしている。この管の分岐部には逆止弁が仕掛けられており、液体の流れは下の管から横の管へしか流れないようになっている。 ポンプは軟らかい樹脂の筒を握りつぶして操作するものが多いが、乾電池を使った電動式のものもある。電動式では注ぎ口にセンサーをつけ、満タンになると自動的にポンプが止まる機能を備えたものがあり、灯油をあふれさせるトラブルを防いでいる。
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1391052#2
石油ポンプ
石油缶から石油ストーブに給油する場合は、まずポンプ上部にある空気弁のネジ栓を締めたあと、下側の管を石油缶に差し入れ、横側の管をストーブの石油タンクに差し入れる。この状態でポンプ操作をすると、石油缶から灯油が吸い上げられる。操作を続けて灯油の液面が管の分岐点に達すると、横枝を通じて石油タンクへ流れ込む。ここで石油缶側の液面が注ぎ込むタンクのそれより十分に高ければ、ポンプを操作しなくてもサイフォンの原理によって自動的に灯油は流れ続ける。給油を止める場合はポンプ上部のネジ栓を緩めれば流路に空気が入ってサイフォンの効果は失われ、灯油の流れが止まる。また、石油缶側の液面のほうが低くサイフォンの原理を利用できない場合は、ポンプを操作し続けることで注ぐこともできる。
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1391052#3
石油ポンプ
内部に灯油が残ったままだとポンプの樹脂が侵されてしまうため、使用後は立てた状態で保管する。
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1391052#4
石油ポンプ
1907年には、ゴム球を使い、花瓶の水を排出する事を主な目的とした手動ポンプが「生花水吸取器」の名で特許登録されている。 これには逆止弁が付いておらず、水を吸い上げる際には出口を指で塞ぐ必要があった。 サイフォンとして使う事も想定されていなかったらしく、水を吸い出すためには何度もポンプ操作をする必要があった。
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1391052#5
石油ポンプ
1947年には、中松義郎が「醤油ちゅるちゅる」の別名を持つプラスチック製手動ポンプを「サイフォン」の名で出願し、1949年に実用新案登録されている。 逆止弁を備えており、ポンプにばねを使っている点と空気弁を持たない点以外は現在の灯油ポンプと変わらない構造になっている。
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1391052#6
石油ポンプ
1950年代に、エムケー精工が金属製の灯油ポンプを発売。後にプラスチック製になった。
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1391052#7
石油ポンプ
1963年、金属製石油ポンプの日本工業規格として「JIS S 2028(石油燃焼器具用注油ポンプ)」が制定された。後にプラスチック製石油ポンプの規格として「JIS S 2037(石油燃焼機器用注油ポンプ)」に変更された。
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1391052#8
石油ポンプ
一般家庭に普及した際には、空気タンク部分がジャバラ状になっており上下に押しつぶして操作していた。後年、現在の全体を握りつぶすタイプに変化した。
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1391052#9
石油ポンプ
これら灯油ポンプはガソリンには使えないので、ドラム缶から手動でガソリンを移す際などには、手回し式やレバー式の金属製ポンプが使われている。
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1391052#10
石油ポンプ
1979年の映画『エイリアン』に登場するエイリアンの造形の一部として、日本製の灯油ポンプが彩色されて頭部両側に埋め込まれている。
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1391053#0
児島惣次郎
児島 惣次郎(こじま そうじろう、1870年1月9日(明治2年12月8日) - 1922年10月18日)は、日本陸軍の軍人。最終階級は陸軍中将。
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1391053#1
児島惣次郎
岡山県出身。長野六三郎の三男として生まれ、児島滋胤陸軍少尉の養嗣子となる。陸軍幼年学校を経て、1890年7月、陸軍士官学校(1期)を卒業し、翌年3月、歩兵少尉に任官し歩兵第20連隊付となる。陸軍大学校に入校したが、日清戦争に伴い退学し、歩兵第8旅団副官などとして出征。戦後、陸大に復校し、1898年12月に首席で卒業(12期)した。
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1391053#2
児島惣次郎
参謀本部出仕、参謀本部員、ドイツ駐在、ドイツ公使館付武官補佐官、参謀本部員、兼山縣有朋元帥付副官、参謀本部課長、近衛歩兵第3連隊長などを歴任し、1914年8月、陸軍少将に昇進した。
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1391053#3
児島惣次郎
歩兵第30旅団長、陸軍歩兵学校長、参謀本部第4部長などを経て、1918年7月、陸軍中将となった。朝鮮憲兵隊司令官、兼朝鮮総督府警務総長、サガレン州派遣軍司令官、教育総監部本部長などを歴任。1922年5月に陸軍次官となったが、現職で死去した。
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1391056#0
マリンランド (山口県)
マリンランド(下関マリンランドとも呼ばれたことも)は、かつて山口県下関市長府外浦町にあった遊園地である。
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1391056#1
マリンランド (山口県)
1973年に、関見台公園(櫛崎城跡)に隣接した埋め立て地に、田中金属株式会社(タナカホテルグループ)によりホテル(マリンホテル)、温泉、プール、アイススケート場、ボウリング場、遊園地などを備えた総合レジャー施設として開業した。遊園地には大観覧車があり、関門海峡を一望にすることができた。
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1391056#2
マリンランド (山口県)
隣接する下関市立水族館とあわせて利用する客が多く、地元のレジャー施設として賑わいを見せていた。秋吉台サファリランド(同じくタナカホテルグループ)と利用できるセット入場券も発売されていた。
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1391056#3
マリンランド (山口県)
1990年代に入ると平成不況が起こり全国のテーマパーク・遊園地に打撃を与えたが、施設の老朽化やスペースワールド開園(北九州市、1990年(2018年1月1日閉園))によってマリンランドの客離れは加速し、入場者数減少によって採算が悪化した。以後も施設・設備をほとんど入れ替えることなく昔ながらの営業を続けていたが、1999年に台風18号による水没被害が生じ、これをきっかけにマリンホテル・温泉を残してすべて閉鎖された。
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1391056#4
マリンランド (山口県)
その後、日帰り温泉施設を兼ねたマリン温泉パークを2000年6月にオープンさせたが、2015年5月31日を持ってマリンホテル及び温泉パークの営業を終了し、42年の歴史に幕を下ろした。 現在では、下関の路線バスであるサンデン交通のバス停として、その名称が残るのみとなっている。
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1391056#5
マリンランド (山口県)
閉鎖された敷地のうち西側(ゴルフ練習場とパチンコの跡地)は、マックスバリュ・ナフコなどを各店舗とした近隣型ショッピングセンター「イオン長府ショッピングセンター」(2005年開業)となっている。 残りの敷地については、隣接する下関市立水族館跡地と共に国立病院機構に売却され、国立病院機構関門医療センターが新築移転(2009年)することとなった。
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1391064#0
ホウブルジスグッベン (小惑星)
ホウブルジスグッベン (10104 Hoburgsgubben) は小惑星帯に位置する小惑星。1992年から1993年に行われた、ウプサラ=ヨーロッパ南天天文台小惑星・彗星サーベイ (UESAC: Uppsala-ESO Survey of Asteroids and Comets) で発見された。
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1391064#1
ホウブルジスグッベン (小惑星)
スウェーデン、ゴットランド島にある海を見ている老人のような形の岩、ホウブルジスグッベン () から命名された。
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1391065#0
529
529(五百二十九、ごひゃくにじゅうきゅう)は自然数、また整数において、528の次で530の前の数である。
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1391067#0
ICL
ICLICL,icl
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1391067#1
ICL
ICl
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1391071#0
橘湾
橘湾(たちばなわん)は、日本にある湾。
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1391072#0
576
576(五百七十六、ごひゃくななじゅうろく)は自然数、また整数において、575の次で577の前の数である。
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1391074#0
岡山市立オリエント美術館
岡山市立オリエント美術館(おかやましりつオリエントびじゅつかん)は、岡山県岡山市北区にある美術館。 岡山市教育委員会が管理を行っている。
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1391074#1
岡山市立オリエント美術館
学校法人岡山学園より、古代オリエントの美術品が1,947点寄贈された事を機に1979年(昭和54年)に開館した。
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1391074#2
岡山市立オリエント美術館
寄贈されたコレクションは安原真二郎岡山学園理事長が親交のあった東京大学名誉教授の江上波夫と、東京大学東洋文化研究所教授の深井晋司の指導のもとに形成されたものであり、学問的に系統だった資料が収集されている。
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1391074#3
岡山市立オリエント美術館
当美術館の開館後も古代オリエントの美術品を収集し、国内唯一の古代オリエントを専門とする公立の美術館として西日本における研究拠点としても機能している。
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1391074#4
岡山市立オリエント美術館
寄贈や寄託を含め、2011年(平成23年)3月現在では、4,942点もの収蔵品を抱えている。
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1391074#5
岡山市立オリエント美術館
2004年(平成16年)には開館25周年記念事業の一環として貴重な「アッシリア・レリーフ」を購入し、古代オリエント研究者としても著名な三笠宮崇仁親王が特別顧問に就任した。以下の情報は2014年(平成26年)3月現在のものである。利用時には公式ホームページを参照されたい。 ※特別展は別料金となる。
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1391076#0
本名ダム
本名ダム(ほんなダム)は、福島県大沼郡金山町大字本名当子ヶ原にある一級河川・阿賀野川水系只見川に建設されたダムである。
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