書評
日本語（中国語を含む）
1951年に出版された統計関係書概観 （林知己夫） 04−117
戦後に出版された偏微分方程式に関する書物 （吉田耕作） 10−263
赤池弘次・中川東一郎：ダイナミックシステムの 統計的解析と制御（藤井光昭） 29−186
秋月康夫・鈴木通夫：高等代数学�機 紛眠蝋栄廖� 05−255
秋月康夫：調和積分論（一松 信）······· 08−060
秋月康夫：輓近代数学の展望（飯高 茂） 26−288
浅野啓三：環論及イデアル論（中山 正） 02−375
浅野啓三・永尾 汎：群論（飯塚健三）· 17−178
東屋五郎：単純環の代数的理論（浅野啓三） 04−053
足立正久：微分位相幾何学（小宮克弘）· 29−177
石井吾郎：実験計画法／配置の理論 （景山三平） 26−276
石原 繁：幾何学概論（田代嘉宏）······· 29−184
泉 信一：一般級数論（河田竜夫）······· 01−351
伊藤 昇：有限群論（永尾 汎）·········· 26−377
伊藤清三：ルベーグ積分入門（一松 信） 15−251
伊藤清三：偏微分方程式（村松寿延）···· 26−084
稲垣 武：点集合論（長田潤一）·········· 03−120
稲葉栄次：代数函数の代数的理論（玉河恒夫） 02−377
井上正雄：ポテンシャル論（小松勇作）· 05−189
井上正雄：応用函数論（遠木幸成）······· 10−053
今吉洋一・谷口雅彦：タイヒミュラー空間論 （志賀啓成） 42−282
彌永昌吉：幾何学序説（岩村 聯）······· 25−094
彌永昌吉：数論（河田敬義）················ 22−237
彌永昌吉・小平邦彦：現代数学概説�機 平�浦光夫） 20−185
彌永昌吉・平野鉄太郎：射影幾何学 （岩堀長慶） 11−253
岩澤健吉：代数函数論（稲葉栄次）······· 04−116
岩波講座‘基礎数学’（小谷眞一）······· 35−278
彌永昌吉・彌永健一：集合と位相（森 毅） 35−278
小平邦彦：解析入門�機銑検奮涕金�司） 35−279
藤田 宏：解析入門�后奮涕金�司）···· 35−279
吉田耕作：測度と積分（山崎泰郎）···· 35−280
小平邦彦：複素解析（藤家龍雄）······· 35−280
伊藤 清：確率論（宮本宗実）·········· 35−281
齋藤利彌：常微分方程式�機糞槁霙臧廖� 35−282
木村俊房：常微分方程式�供糞槁霙臧廖� 35−282
大島利雄・小松彦三郎：1階偏微分方程式 （伊達悦朗） 35−284
藤田 宏・犬井鉄郎・池部晃生・高見穎郎： 数理物理に現われる偏微分方程式 （浅野 潔）·············································· 35−284
増田久弥：非線型楕円型方程式（島倉紀夫） 35−285
岩堀長慶：ベクトル解析（田代嘉宏）···· 15−249
岩村 聯：束論（彌永昌吉）················ 01−349
上野健爾：代数幾何入門（清水勇二）···· 48−209
上野健爾・志賀浩二・砂田利一編集：
数学のたのしみ（真島秀行） 通2巻4号−099
上田哲生・谷口雅彦・諸澤俊介：複素力学系序説 —–フラクタルと複素解析—–（木坂正史） 50−332
宇野利雄：計算機のための数値計算
（高田 勝） 16−184
宇野利雄編：数理統計学演習（丸山儀四郎） 09−059
浦川 肇：変分法と調和写像（大仁田義裕） 45−184
江沢洋，新井朝雄：
場の最子論と統計力学（伊東恵一） 41−276
大島 勝：群論（永尾 汎）················ 07−055
大森英樹：力学的な微分幾何（高橋恒郎） 34−279
岡潔先生遺稿集1〜7（木村郁雄）········ 36−377
岡田良知：級数概論（河田竜夫）·········· 04−192
岡村 博：微分方程式序説（福原満洲雄） 03−192
岡本清郷：等質空間上の解析学（峰村勝弘） 41−185
小澤 満：近代函数論�機文妖陳�茂）···· 29−181
小田忠雄：凸体と代数幾何学（浪川幸彦） 39−183
落合卓四郎・野口潤次郎：幾何学的関数論 （藤本坦孝） 37−376
柏原正樹・河合隆裕・木村達雄：代数解析学の 基礎（片岡清臣，大阿久俊則） 36−282
加藤敏夫：函数空間論（伊藤清三）······· 10−192
加藤平左エ門：和算ノ研究（細井 淙）· 07−054
加藤平左エ門：和算の研究, 雑論�供 丙抂罅±福� 09−258
加藤平左衛門：和算の研究，補遺1 （一松 信） 21−072
加藤平左衛門：江戸末期の大数学者，和田寧の業績 （一松 信） 21−072
加藤平左衛門：安島直円の業績（一松 信） 24−252
金子 晃：超函数入門 (上)，(下) （片岡清臣，大阿久俊則） 36−282
亀谷俊司：初等解析学�機陛賃柴麩此�···· 05−191
刈屋武昭：回帰分析の理論（藤越康祝）· 33−374
川久保勝夫：変換群論（神島芳宣）······· 40−092
河田龍夫：フーリエ解析と確率論（伊藤 清） 01−143
河田敬義：確率論（伊藤 清）············· 02−271
河田敬義：積分論（亀谷俊司）············· 03−063
河田敬義：微分式論（吉田耕作）·········· 04−053
河田敬義・三村征雄：現代数学概説��
（編集部） 17−123
河田敬義・竹内外史：位相幾何学（中岡 稔） 05−120
河内明夫編：結び目理論（村杉邦男）···· 44−091
北川敏男・三留三千男：実験計画要因配置表 （森口繁一） 06−182
草場公邦：行列特論（谷崎俊之）·········· 36−087
楠 幸男：函数論（黒田 正）············· 28−185
国沢清典：近代確率論（伊藤 清）······· 05−121
国田 寛：確率過程の推定（西尾真喜子） 32−189
功力金二郎：解析要論（亀谷俊司）······· 05−054
熊ノ郷準：擬微分作用素（井川 満）···· 35−274
黒田成勝・久保田富雄：整数論（稲葉栄次） 15−246
河野伊三郎：位相空間論（森田紀一）···· 07−056
小島定吉：多角形の現代幾何学（和田昌昭） 48−093
小林孝次郎・高橋正子：オートマトンの理論 （小野寛晰） 37−375
小林昭七：曲線と曲面の微分幾何（森本明彦） 36−083
小林昭七：曲線と曲面の微分幾何（改訂版） （山田光太郎） 50−214
小林昭七：接続の微分幾何とゲージ理論 （中島 啓） 42−183
小松・中岡・菅原：位相幾何学�機蔑詭攫Ｉ廖� 24−343
小松醇郎：位相空間論（稲垣 武）······· 01−230
小松勇作：一般函数論（井上正雄）······· 06−183
近藤次郎：積分方程式（金沢 隆）······· 07−183
近藤基吉：実函数論（村田 全）·········· 22−077
近藤基吉：実函数論演習（村田 全）···· 22−078
近藤洋逸：ゲーデル‘数学基礎論’
（伊藤 清） 01−047
近藤洋逸：幾何学思想史（近藤基吉）···· 01−142
齋藤利彌：位相力学（浦 太郎）·········· 26−180
佐々木重夫：共形接続幾何学（本部 均） 02−084
佐々木重夫：微分幾何学―大域的考察を 中心として―（一松 信） 13−121
佐武一郎：行列と行列式（森 毅）······· 15−248
佐藤健一：加法過程（神田 護）·········· 46−075
志賀浩二：現代数学への招待（大森英樹） 34−091
渋谷泰隆：複素領域における線型常微分方程式 （高野恭一） 33−085
島内剛一：数学の基礎（岩村 聯）······· 28−381
清水良一：中心極限定理（竹内 啓）···· 30−090
正田建次郎：代数学通論（中山 正）···· 01−229
正田建次郎・浅野啓三：代数学�機塀�月康夫） 05−254
白岩謙一：力学系の理論（池上宜弘）···· 28−179
神保道夫：量子群とヤン・バクスター方程式 （中神祥臣） 46−362
吹田信之：近代函数論�供兵魄罅［鼻�···· 30−287
末綱恕一：数理と論理（黒田成勝）······· 01−144
末綱恕一：数学の基礎（黒田成勝）······· 04−255
杉原正顯・室田一雄：数値計算法の数理 （篠原能材） 48−211
鈴木通夫：群論(上)，(下)（伊藤 昇）··· 37−185
赤 摂也・藤川洋一郎：電子計算機入門 （野崎昭弘） 19−185
竹内外史：数学基礎論（前原昭二）······· 09−195
竹内外史：数理論理学（広瀬 健）······· 27−282
竹内外史：層・圏・トポス（林 晋）···· 31−273
竹内外史：直観主義的集合論（倉田令二朗） 36−184
竹内外史：証明と計算量（菊池 誠）···· 50−327
竹内 啓：統計的推定の漸近理論 （阪市大数理統計ゼミナール） 28−281
竹内 勝：現代の球関数（砂田利一）···· 38−189
竹崎正道：作用素環の構造（御園生善尚） 36−378
田崎 中：江戸時代の数学（杉浦光夫）· 39−373
田島一郎：数学解析入門（亀谷俊司）···· 01−048
立花俊一：リーマン幾何学；リーマン幾何学演習 （石原 繁） 21−233
辰馬伸彦：位相群の双対定理（櫻本篤司） 48−100
田中俊一・伊達悦朗：KdV方程式（神保道夫） 36−088
谷口雅彦・松崎克彦：双曲的多様体とクライン群 （小島定吉） 48−095
谷崎俊之・堀田良之：
加群と代数群 （竹内 潔） 50−095
田村一郎：トポロジー（松本幸夫）······· 26−279
田村一郎：葉層のトポロジー（今西英器） 29−190
田村二郎：解析函数（伊藤清三）·········· 15−250
田村孝行：半群論（井関清志）············· 26−186
淡中忠郎：位相群論（後藤守邦）·········· 02−378
丹野修吉：多様体の微分幾何学（畠山洋二） 30−167
都筑俊郎：有限群と有限幾何（木村 浩） 36−179
寺阪英孝：射影幾何学の基礎（彌永昌吉） 01−350
土井公二・三宅敏恒： 保型形式と整数論（浅井哲也） 31−181
遠山 啓：無限と連続（矢野健太郎）···· 05−056
遠山 啓：行列論（稲葉栄次）············· 06−054
戸川隼人：共役勾配法（藤井 宏）······· 30−170
戸田盛和：非線形格子力学（上野喜三雄） 36−280
戸田盛和：非線形波動とソリトン
（上野喜三雄） 36−280
十時東生：エルゴード理論入門（村田 博） 26−178
中井三留：リーマン面の理論（楠 幸男） 34−089
永尾 汎：群とデザイン（岩崎史郎）···· 28−287
永尾 汎・津島行男： 有限群の表現（渡辺アツミ） 40−279
中岡 稔：双曲幾何学入門（川��徹郎）· 48−078
中川久雄：大域のRiemann幾何学
（塩浜勝博） 33−088
永田雅宜：可換体論（西三重雄）·········· 21−070
永田雅宜・宮西正宜・丸山正樹： 抽象代数幾何学（松村英之） 26−275
中西シヅ：積分論（久保田陽人）·········· 27−383
中野茂男：多変数函数論（鈴木 理）···· 36−085
中野秀五郎：ヒルベルト空間論（三村征雄） 01−047
長野 正：曲面の数学（小林昭七）······· 21−232
中山 正・東屋五郎：代数学�供蔽單沈妓魁� 06−248
南雲道夫：微分方程式�機塀唾�泰隆）···· 08−250
鍋谷清治：数理統計学（工藤弘吉）······· 31−275
成田正雄：初等代数学（浅野啓三）······· 21−065
成田正雄：イデアル論入門（中井喜和）· 23−159
成田正雄：代数学（石川武志）············· 29−185
難波完爾：集合論（高橋元男）············· 29−086
二階堂副包：経済のための線型数学 （古屋 茂） 15−180
二階堂副包：現代経済学の数学的方法 （古屋 茂） 15−180
西尾真喜子：確率論（河田龍夫）·········· 32−278
日本科学史学会編：日本科学技術史大系 （一松 信） 23−079
野木達夫・矢島信男：発展方程式の数値解法 （山口昌哉） 30−171
野口 広・福田拓生：初等カタストロフィー （宇敷重広） 29−173
野崎安雄：ポテンシャル論（亀谷俊司）· 02−272
能代 清：近代函数論（大津賀 信）···· 08−126
日合文雄・柳研二郎：ヒルベルト空間と線型作用素 （安藤 毅） 50−328
樋口禎一・吉永悦男・渡辺公夫：
多変数複素解析入門（卜部東介） 35−276
一松 信：多変数函数論（岩橋亮輔）···· 09−197
一松 信：多変数解析函数論（浅見健夫） 13−190
一松 信：解析学序説（田村二郎）······· 15−247
一松 信：数値計算（高田 勝）·········· 16−184
一松 信：近似式（渋谷政昭）············· 17−062
一松信監訳：数論における未解決問題集 （藤原正彦） 36−183
日野幹雄：スペクトル解析（伊理正夫）· 31−276
平山 諦：和算の誕生（上野健爾） 通1巻2号−062
華 羅 庚：数論導引（江田義計）······· 16−177
福島正俊：ディリクレ形式とマルコフ過程 （西岡国雄） 31−282
福原満洲雄：常微分方程式（南雲道夫）· 06−184
藤井光昭：時系列解析（赤平昌文）······· 32−283
藤野精一編：計算数学ハンドブック （大芝 猛） 32−280
伏見康治：力学（山内恭彦）················ 07−182
堀川穎二：複素代数幾何学入門（今野一宏） 43−282
前田文友：連続幾何学（岩村 聯）······· 05−055
前原昭二：数理論理学序説（小野勝次）· 19−055
前原昭二：数理論理学（花沢正純）······· 29−376
増山元三郎：少数例のまとめ方, 1, 2 （渋谷政昭） 17−062
松島与三：リー環論（杉浦光夫）·········· 11−250
松島与三：多様体入門（大森英樹）······· 17−250
松田道彦：外微分形式の理論（垣江邦夫） 29−175
松村英之：集合論入門（大熊 正）······· 20−117
水本久夫：多様体上の差分法（早原四朗） 26−378
溝畑 茂：偏微分方程式論（田辺広城）· 18−253
溝畑 茂：ルべーグ積分（矢野茂樹）···· 20−058
三村征雄：Hilbert空間論（亀谷俊司）· 02−085
宮沢光一：近代数理統計学通論（森口繁一） 07−126
村杉邦男：結び目理論とその応用（本間龍雄） 47−309
閔 嗣 鶴：数論的方法（江田義計）···· 16−179
茂木 勇・伊藤光弘：微分幾何学とゲージ理論 （大森英樹） 39−374
森本清吾：数論（森 繁雄）················ 06−126
山内二郎・森口繁一・一松 信編：電子計算機の ための数値計算法�機扮�野利雄） 17−185
山内二郎編：統計数値表，新版（一松 信） 26−274
山内恭彦：廻転群及びその表現論（小谷正雄） 01−231
山内恭彦：物理数学（吉田耕作）·········· 03−251
山内恭彦：物理数学（吉田耕作）·········· 15−189
山内恭彦・杉浦光夫：連続群論入門 （一松 信） 12−251
山口昌哉：非線型現象の数学（増田久弥） 26−287
山口昌哉・野木達夫：ステファン問題 （四ツ谷晶二） 36−086
山崎泰郎：無限次元空間の測度（上巻） （下村宏彰） 32−091
山崎泰郎：無限次元空間の測度（下巻） （下村宏彰） 32−281
山本 拓：経済の時系列分析（岡部靖憲） 41−186
吉江琢児：初等第一階偏微分方程式論 （中野秀五郎） 01−145
吉田耕作：エルゴード諸定理（河田敬義） 01−350
吉田耕作：物理数学概論（加藤敏夫）···· 03−062
吉田耕作：積分方程式論（山内恭彦）···· 03−250
吉田耕作：位相解析�機憤貌� 清）······· 04−191
吉田耕作：ヒルベルト空間論（三村征雄） 06−055
吉田耕作：微分方程式の解法（南雲道夫） 06−125
吉田耕作：超函数論（一松 信）·········· 09−130
吉田洋一：ルベグ積分入門（亀谷俊司）· 18−184
吉田洋一・赤 摂也：数学序説（岩村 聯） 06−249
和田淳蔵：ノルム環（荷見守助）·········· 22−316
和達三樹：非線形波動（武部尚志）······· 46−080
渡辺信三：確率微分方程式（中尾慎太郎） 29−182
アイゼルマン・ブラヴェルマン・ロゾノエル： パターン認識と学習制御（堀部安一） 32−372
B. H. Arnold（赤 摂也訳）：トポロジー入門 （水野克彦） 17−058
ウイークス（三村 護・入江晴栄訳）： 曲面と
次元多様体を見る-空間の形- （作間 誠）······································ 通2巻2号−087
エビングハウス他（成木勇夫訳）：数（上・下） (H. D. Ebbinghaus：Numbers) （中島匠一）················································· 46−077
S. G. ギンディキン（三浦伸夫訳）：ガウスが 切り開いた道（吉田朋好） 通1巻3号−055
D. E. Knuth著, 島内剛一監訳：The Art of Computer
Programming Vol. 1, 2 (木田祐司)················································· 44−282
D. B. ザギヤー（片山孝次訳）：数論入門 （荒川恒男） 46−083
L. Schwartz（吉田耕作, 渡辺二郎訳）： 物理数学の方法（藤原大輔） 20−187
I. M. シンガー，J. A. ソープ： トポロジーと幾何学入門（鈴木治夫） 30−087
スミルノフ：高等数学教程, 1〜12 （一松 信） 17−188
ニッカーソン・スペンサー・スティーンロッド （原田重春・佐藤正次訳）：
現代ベクトル解析（森 毅）················································· 17−183
E.
J. ハナン：時系列解析（藤井光昭）· 28−177
A・ハラナイ：微分方程式（加藤順二）·· 20−188
J. フォン ノイマン：自己増殖オートマトンの 理論（小林孝次郎） 29−087
ブルバキ：数学史（近藤基吉）············· 27−191
ボゴリューボフ・ミトロポリスキー：非線型振動論 （占部 実） 16−123
ボホナー：科学史における数学史 （中村幸四郎） 24−247
ミラー：Lie群と特殊関数（青本和彦）· 28−380
O. A. ラジゼンスカヤ： 非圧縮粘性流の数学的理論（儀我美一） 38−285
E. L. レーマン：ノンパラメトリックス；順位にもとづく統計的方法（白旗慎吾） 32−188
外国語
Robert D. M. Accola：Topics in the Theory of
Riemann Surfaces (木村秀幸) 49−431
J. F. Adams：Lectures on Lie groups (荒木捷朗) 23−071
Colin C. Adams：The Knot Book, An Elementary Introduction
to the Mathematical Theory of Knots (金信泰造)··································· 49−326
L.
V. Ahlfors：Complex analysis (亀谷俊司) 06−122
L.
V. Ahlfors：Complex analysis (亀谷俊司) 21−231
Lars. Ahlfors：Lectures on quasiconformal
mappings (及川広太郎) 19−187
A. C. Aitken：The case against decimalisation (編集部) 15−191
M. Akahira, K. Takeuchi：Asymptotic efficiency of statistical
estimators. Concepts and higher order asymptotic
efficiency (稲垣宣生)···················· 35−093
Masafumi Akahira：The Structure of Asymptotic Deficiency of
Estimators (江口真透)················································· 42−186
M. Akahira, K. Takeuchi：Non–Regular Statistical
Estimation (久保木久孝) 50−102
G. Alexits：Convergence problems of orthogonal series (一松 信) 14−253
S. Amari：Differential–geometrical
methods in statistics (江口真透) 39−181
American Mathematical Society編： Experimental arithmetic high
computing and mathematics (一松 信)················································· 20−062
F. W. Anderson，K. R. Fuller：Rings and categories modules (政池寛三) 29−179
V. I. Arnold：Mathematical methods of classical mechanics (青本和彦) 30−172
V. I. Arnold：Geometrical methods in the theory of
ordinary differential equations
(宇敷重広)················································· 37−287
V. I. Arnol'd：Ordinary Differential
Equations (伊藤秀一) 46−082
E. Artin：Geometric algebra
(彌永昌吉・玉河恒夫) 11−124
M. Aschbacher：Finite group theory (五味健作) 40−273
K. B. Athreya & P. E. Ney：
Branching processes (田中健一) 27−184
M. Atiyah：
–Theory (吉村善一)······· 21−306
L. Auslander：Differential geometry
(茂木 勇) 21−154
Y. Bar–Hillel (editor)：Mathematical logic and
foundations of set theory (福山 克) 24−250
W. Barth, C. Peters, A. Van de Ven： Complex analytic surfaces (宮岡洋一) 37−285
T. Bartoszyński, H. Judah：Set Theory, On The structure of the real
line (加茂静夫)················································· 50−320
J. Barwise：Admissible sets and
structures (篠田寿一) 31−183
J. Barwise, S. Feferman (Ed.)：Model–theoretic logics (坪井明人) 40−089
N. K. Bary：A treatise of trigonometric
series, 1, 2 (矢野茂樹) 18−186
H. Bass：Algebraic K–theory (大林忠夫) 23−072
D. Bättig, H. Knörrer：Singularitäten (卜部東介) 47−419
Alan F. Beardon：Iteration of Rational Functions (宇敷重広) 45−283
E. F. Beckenbach編：Applied combinatorial
mathematics (一松 信) 17−252
E. F. Beckenbach-R. Bellman： Inequalities (一松 信) 14−251
J. L. Bell & A. B. Slomson：Models and ultraproducts:
An introduction (上江洲忠弘) 23−236
R. Bellman：Stability theory of
differential equations (南雲道夫) 08−182
R. Bellman-K. L. Cooke：Differential–difference
equations (杉山昌平) 15−241
R. Benedetti & J. J. Risler：Real algebraic and semi–algebraic
sets (塩田昌弘) 43−281
A. Bensoussan, J. L. Lions and
G.Papanicolaou：Asymptotic analysis for periodic structures (渡辺二郎)················································· 33−093
C. Berge：Topological spaces (洲之内治男) 17−056
J. O. Berger：Statistical decision
theory (篠崎信雄) 34−185
S. Bergman：The kernel function and conformal mapping (一松 信) 04−107
P. Bernays-A. A. Fraenkel：
Axiomatic set theory (近藤基吉) 12−128
A. L. Besse：Manifolds all of whose
geodesics are closed (中川久雄) 01−378
L. Besse：Einstein manifolds (二木昭人) 40−187
P. Billingsley：Ergodic theory and
information (久保 泉) 24−249
G. Birkhoff：Lattice theory，revised edition (岩村 聯) 02−373
G. Birkhoff-S. MacLane：A survey of modern algebra (稲葉栄次) 06−181
B. L. Bishop-R. J. Crittenden：Geometry of manifolds (塚本陽太郎) 18−058
E. Bishop：Foundations of constructive analysis (近藤基吉) 28−275
B. Blackadar：
–Theory for Operator Algebras (中神祥臣) 41−279
R. M. Blumenthal-R. K. Getoor：Markov processes and
potential theory (神田 護)················································· 22−236
R. P. Boas, Jr.：Entire functions (石川 修) 11−119
R. P. Boas and R. C. Buck：Polynomial expansions of
analytic functions (樽本浩一)················································· 17−058
Salomon Bochner：The role of mathematics in the rise of science
(竹内 啓) 20−248
S. Bochner-K. Chandrasckharan：Fourier transforms (河田竜夫) 08−246
S. Bochner-W. T. Martin：Several complex variables (一松 信) 02−269
F. F. Bonsall，J. Duncan：Complete normed algebras (和田淳蔵) 28−277
A. Borel：Introduction aux groupes arithmetiques (田坂隆士) 23−314
A. Borel：Linear algebraic groups
(阿部英一) 24−348
A. Borel et al.：Seminar on algebraic groups and related finite groups (岩堀長慶) 24−338
A. Borovik, A. Nesin：Groups of Finite Morley Rank
(田中克己) 48−097
S. Bosch, W. Lütkebohmert, M. Raynaud： Néron Models (斎藤政彦) 48−071
N. Bourbaki：Théorie des ensembles, Chap. ��, �� (赤 摂也) 07−050
N. Bourbaki：Algèbre. Chap. �此き� (岩堀長慶) 07−178
N. Bourbaki：Topologie générale (森 毅) 13−176
N. Bourbaki：Groupes et algèbres de Lie, Chapitre Algèbre de Lie (岩堀長慶) 13−180
N. Bourbaki：Variétés différentielles et
analytiques, �� (一松 信) 21−316
N. Bourbaki：Variétés différentielles et
analytiques，�� (一松 信) 26−086
O. Bratteli, D. W. Robinson：Operator algebras and quantum
statistical mechanics �� (岸本晶孝)················································· 33−285
David M. Bressoud：Factrization and Primality Testing (和田秀男) 45−181
H. Breuer：Dictionary for computer
languages
(一松 信) 20−115
H. Brézis：Opérateurs maximaux
monotones et semigroupes de
contractions dans les espaces de Hilbert (小西芳雄)················································· 26−278
D. S. Bridges：Constructive functional
analysis (近藤基吾) 32−374
F. E. Browder編：Mathematical developments
arising from Hilbert problems
(一松 信)················································· 32−373
I. Bucur and A. Deleanu：Introduction to the theory of
categories and functors (服部 昭)················································· 22−231
A. Buium：Differential Algebraic Groups
of Finite Dimension (梅村 浩) 46−085
R. B. Burckel：Characterizations of 
among its subalgebras (荷見守助) 26−285
G. Burde, H. Zieschang：Knots (村上 斉) 39−378
M. Burrow：Representation theory of
finite groups (大島 勝) 19−056
H. Busemann編：Advances in mathematics，1 (一松 信) 18−127
P. Buser：Geometry and Specrta of
Compact Riemann Surfaces (中西敏浩) 50−317
P. Caraman：Homeomorfism cvasiconfome 
–dimensionale (一松 信) 23−065
C. Carathéodory：Funktionentheorie
(亀谷俊司) 03−244
C. Carathéodory：Calculus of variations and
partial differential equations of the first order (小松勇作)················································· 21−153
L. Carleson, T. W. Gamelin：COMPLEX DYNAMICS (木坂正史) 50−432
R. W. Carroll：Abstract methods in partial
differential equations (田辺広城) 25−189
H. Cartan：Théorie élémentaire des
fonctions analytiques d'une ou plusieurs variables complexes (一松 信)················································· 14−063
Séminaire H. Cartan 1960/61：Familles d'espaces complexes
et fondements de la géométrie analytique (岩橋亮輔)················································· 16−251
H. Cartan-S. Eilenberg：Homological algebra (D. Zelinsky) 08−185
M. L. Cartwright：Integral functions
(石川 修) 11−119
T. E. Cecil：Lie Sphere Geometry (宮岡礼子) 46−087
N. N. Čencov：Statistical decision rules
and optimal inference (甘利俊一) 36−187
K. Chandrasekharan：Introduction to analytic
number theory (竜沢周雄) 22−233
F. Chatelin：Spectral approximation of
linear operators (石原和夫) 38−085
A. W. Chatters & C. R. Hajarnavis： Rings
with chain conditions (岩永恭雄) 34−283
Isaac Chavel：Riemannian Geometry: A
Modern Introduction (武藤秀夫) 49−437
G. Chavent, J. Jaffre：Mathematical models and finite elements for reservoir simulation (友枝謙二)················································· 40−282
J. Cheeger，D. G. Ebin：Comparison theorems in Riemannian geometry (中川久雄) 29−180
B.–Y. Chen：Geometry of
submanifolds (劔持勝衛) 28−283
S. S. Chern：Complex manifolds without potential theory (一松 信) 21−300
C. Chevalley：Theory of Lie groups I (後藤守邦) 02−079
C. Chevalley：Théorie des groupe de Lie
II (岩堀長慶) 05−115
C. Chevalley：Algebraic theory of
spinors
(玉河恒夫) 06−048
C. Chevalley：Introduction to the theory
of algebraic functions of one variable (中山 正)················································· 06−050
C. Chevalley：The construction and study
of certain important algebras (岩堀長慶) 09−255
Séminair Chevalley：Classification des groupes
de Lie algébriques (阿部英一) 15−238
W. G. Chinn and N. E. Steenrod：First concepts of topology (一松 信) 20−062
G. Choquet：Topology (竹之内 脩)···· 21−305
K. L. Chung：Markov chains with
stationary transition probabilities (渡辺寿夫) 14−052
R. F. Churchhouse-J. C. Herz編：Computers in mathematical
research (一松 信) 21−301
P. G. Ciarlet：The finite element method
for elliptic problems (菊地文雄) 35−186
P. G. Ciarlet and J. L. Lions：editors： Handbook of Numerical Analysis, Vol. �� Finite Element Methods
(Part 1) (土屋卓也)··································· 46−073
P. G. Ciarlet：Introduction to Numerical
Linear Algebra and Optimisation (三井斌友) 48−076
A. H. Clifford-G. B. Preston：The algebraic theory of semigroups (田村孝行) 15−181
A. H. Clifford，G. B. Preston：The algebraic theory of semigroups (田村孝行) 21−314
P. J. Cohen：Sets theory and the
continuum hypeothesis (難波完爾) 21−150
L. Collatz：Differentialgleichungen für Ingenieure (古屋 茂) 14−125
L. Collatz：Funktionalanalysis und
numerische Mathematik (藤田 宏) 17−117
L. Collatz & W. Wetterling：Optimierungsaufgaben (杉山昌平) 21−235
P. Conner and E. Floyd：Differentiable periodic maps (内田伏一) 24−339
A. Connes：Noncommutative Geometry (河東泰之) 49−217
C. Constantinescu-A. Cornea：Ideale Ränder Riemannscher
Flächen (中井三留) 16−245
Constantinescu-Cornea：Potential theory of harmonic
spaces (池上輝男) 29−084
J. H. Conway：On numbers and games (山崎洋平) 31−377
J. H. Conway, R. T. Curtis, S. T. Norton,
R. A. Parker, R. A. Wilson：Atlas of finite groups (吉田知行)················································· 39−185
L. Corwin, F. P. Greenleaf：Representations of nilpotent
Lie groups and their applications, Part �� (井上順子)················································· 49−107
R. Courant：Dirichlet's principle,
conformal mapping, and minimal surfaces
(小松勇作)················································· 04−109
H. Cramér：Mathematical methods of
statistics (河田敬義) 03−060
H. Cramér-M. R. Leadbetter：Stationary and related
stochastic processes (飛田武幸) 20−250
Richard H. Crowell-Ralph H. Fox： Introduction to knot theory (野口 広) 17−053
C. W. Curtis-I. Reiner：Representation theory of
finite groups and associative algebras (大島 勝) ················································· 16−172
H. L. Cycon, R. G. Froese, W. Kirsch,
B. Simon：Schrödinger operators―With Applications to Quantum
Mechanics and Global Geometry (中村 周)······· 43−375
I. Daubechies：Ten Lectures on
Wavelets (守本 晃) 47−085
M. Davis：Computability and
unsolvability (田中尚夫) 20−253
M. de Guzmán：Real variable methods and
Fourier analysis (矢野茂樹) 36−186
G. de Rham：Variétés différentiables (一松 信) 07−171
C. Dellacherie et P. A. Meyer：Probabilités et potentiel,
théorie des martingales
(風巻紀彦)················································· 33−378
P. Dembowski：Finite geometries
(一松 信) 21−303
J. Dénes and A. D. Keedwell：Latin squares and their applications (山本幸一) 28−380
U. Dierkes, S. Hildebrandt, A. Küster
and O. Wohlrab：Minimal Surfaces ��, Boundary Regularity (石村直之)················································· 47−087
J. Dieudonné：Sur les groupes
classiques (服部 昭) 04−112
J. Dieudonné：La géométrie des groupes
classiques (小野 孝) 09−128
J. Dieudonné：Foundation of modern analysis (矢野茂樹) 17−122
V. A. Ditkin-A. P. Prudnikov：Operational calculus in two
variables and its applications (一松 信)················································· 14−254
J. Dixmier：Les algèbres d'opérateurs
dans l'espace Hilbertien (竹之内 脩) 26−372
J. Dixmier：Les 
–algèbres et leurs représentations (竹之内 脩) 26−374
V. Dlab and P. Gabriel： Representation theory (太刀川弘幸他) 34−375
L. Dornhoff：Group representation
theory (光 道隆) 27−278
F. R. Drake：Set theory (高橋元男)···· 29−378
B. A. Dubrovin, A. T. Fomenko, S. P.
Novikov：Modern geometry ��, �� (森本明彦) 40−366
N. Dunford-J. T. Schwartz (with the assistance of W. Bade-R. G.
Bartle)： Linear operators, Part�� (吉田耕作)················································· 12−065
N. Dunford-J. T. Schwartz：
Linear operators, Part�� (SIRS) 18−123
P. L. Duren：Theory of 
–spaces (中村吉邑・柳原二郎) 28−184
G. Duvaut, J. L. Lions：Inequalities in mechanics and physics (小西芳雄) 38−378
R. E. Edwards & G. I. Gaudry：Littlewood-Paley and
multiplier theory (宮地晶彦) 31−280
B. Efron：The Jackknife, the Bootstrap
and Other Resampling Plans (田栗正章・汪金芳)················································· 45−090
L. Ehrenpreis：Fourier analysis in several
complex variables (河合隆裕) 24−152
M. Eichler：Quadratische Formen und
orthogonale Gruppen (小野 孝) 09−249
S. Eilenberg-N. Steenrod：Foundations of algebraic
topology (中岡 稔) 05−250
F. El Zein：Introduction à la théorie de
Hodge mixte (臼井三平) 48−202
C. J. Elieser： Concise vector
analysis (編集部) 15−191
R. Engelking：General Topology (Revised
and completed edition) (大田春外) 46−369
G. Faltings：Lectures on the Arithmetic
Riemann-Roch Theorem (小林亮一) 47−088
V. V. Fedorchuk, A. Ch. Chigogidze：Absolute Retracts and
infinite dimensional manifolds (寺田敏司・津田光一)················································· 48−432
R. P. Feinerman and D. J. Newman： Polynomial approximation (鈴木義也) 30−084
W. Feit： Character of finite groups (永尾 汎) 21−156
A. A. Fel'dbaum：Optimum control systems (杉山昌平) 19−121
J. M. G. Fell-R. S. Doran：Representations of 
–Algebras, Locally Compact Groups and Banach 
–Algebraic Bundles, ��,��
(山上 滋)··································· 41−274
W. Feller：An introduction to
probability theory and its applications (丸山儀四郎) 05−053
W. Feller：An introduction to
probability theory and its applications, ��,�� (丸山儀四郎) 19−062
J. F. Fenstad，P. G. Hinman編：Generalized recursion theory
(田中尚夫) 28−273
T. S. Ferguson：Mathematical statistics： A decision theoretic
approach (工藤弘吉)················································· 27−285
S. E. Fienberg and D. V. Hinkley編：R. A. Fisher: An
appreciation (竹内 啓) 33−373
Herbert Fleischer：Eulerian Graphs and Related Topics, Part ��, Vol. 1 & 2 (土屋守正)················································· 44−365
K. W. Folley編：Semigroups (田村孝行) 23−311
A. P. Fordy, J. C. Wood (Eds)：Harmonic Maps and Integral
Systems (浦川 肇) 48−204
O. Forster：Lecture on Riemann
surfaces (栗林�堆�) 38−091
Forsythe, G. E. -W. R. Wasow：Finite–difference methods
for partial differential equations
(山口昌哉)················································· 20−241
D. S. Freed & K. K. Uhlenbeck：Instantons and four–manifolds (伊藤光弘) 39−370
M. Freidlin：Functional integration and partial differential
equations (成田清正) 40−365
Frekel-Lepowski-Mourman：Vertex operator algebras and
the Monster (原田耕一郎) 43−177
Peter Freyd：Abelian catagories (服部 昭) 17−174
L. Fuchs：Abelian groups (本田欣哉)·· 12−245
L. Fuchs他編：Proceedings of the
colloquium on Abelian groups (本田欣哉) 18−053
H. Fujimoto：Value Distribution Theory of
the Gauss Map of Minimal Surfaces in 
(野口潤次郎)················································· 48−215
T. Fujita：Classification Theories of
Polarized Varieties (杉江 徹) 44−088
M. Fukushima：Dirichlet forms and Markov
processes (長井英生) 36−082
W. Fulton：Intersection theory (宮西正宜) 39−186
W. Fulton：Introduction to Toric
Varieties (石田正典) 48−091
A. Futaki：Kaehler-Einstein Metrics and
Integral Invariants (小磯憲史) 41−283
S. A. Gaal：Linear analysis and
representation theory (和田淳蔵) 27−283
F. D. Gakhov (I. N. Sneddon英訳)： Boundary value problems (熊ノ郷 準) 19−188
T. W. Gamelin： Uniform
algebras (和田淳蔵) 26−189
H. h. Garabedian編：
Approximation of functions (一松 信) 18−060
L. Garding：Encounter with
mathematics (吉川 敦) 31−178
S. B. Garnett：Bounded analytic
functions (林 実樹広) 35−089
A. Gelbart編：Some recent advances in the basic sciences (一松 信) 21−301
B. R. Gelbaum-J. M. H. Olmstead：Counterexamples in analysis
(一松 信) 17−061
I. M. Gel'fand-M. I. Graev-N. Ya.
Vilenkin：Generalized functions (編集部) 19−128
I. M. Gel'fand, M. I. Graev, I. I.
Pyatetskii-Shapiro：表現論と保型函数 (折原明夫) 23−065
Ya. L. Geronimus：Polynomials orthogonal on a
circle and interval (一松 信) 14−253
J. K. Ghosh(ed.)：Statistical Information and
Likelihood : A Collection of Critical Essays by Dr. D. Basu (草間時武)················································· 42−184
V. Gillemin and S. Sternberg： Deformation theory of pseudogroup
structures (松田道彦)················································· 23−235
A. Ginzburg：Algebraic theory of automata (寺田文行) 23−077
Jean-Yves Girard：Proofs and Types (八杉満利子) 43−181
J. Glimm and A. Jaffe：Quantum physics —–A functional integral
point of view—– (荒木不二洋)················································· 35−091
R. Glowinski, J. L. Lions, R. Trémolères： Analyse numérique des inéquations variationelles, Tome 1,
Tome 2 (牛島照夫)··································· 32−088
B. V. Gnedenko-A. N. Kolmogorov：Limit distributions for sums
of independent random variables (国沢清典)················································· 08−187
C. Godbillon：Feuilletages, Études géométriques (西森敏之) 46−071
R. Godement：Topologie algébrique et théorie des
faisceaux (服部晶夫) 12−253
I. C. Gohberg and M. G. Krein：Theory and applications of
Volterra operators in Hilbert
space (小谷眞一)················································· 30−164
S. I. Goldberg：Curvature and homology (小畠守生) 16−170
S. W. Golomb：Polyo!minoes (一松 信) 20−245
Golubisky-Gullemin：Stable mappings and their
singularities (福田拓生) 30−089
R. L. Goodstein：Fundamental concepts of
mathematics (赤 摂也) 15−128
D. Gorenstien：Finite groups (都筑俊郎) 22−317
M. Goresky, R. Macpherson： Stratified
Morse Theory (藤木 明) 48−073
M. Goto & F. D. Grosshans：Semisimple Lie algebra (江口正晃) 37−183
W. H. Gottschalk-G. A. Hedlund：Topological dynamics (佐伯卓也) 10−054
S. H. Gould：A manual for translators of
mathematical russian (一松 信) 19−191
S. H. Gould-P. E. Obreanu：Romanian– English dictionary and
grammar for the mathematical sciences (一松 信)················································· 20−124
I. S. Gradshteyn-I. M. Ryzhik：
Table of Integrals, Series and Products (一松 信)················································· 18−255
H. Grauert・R. Remmert：Analytishe Stellenalgebren
(木村郁雄)
28−284
P. Griffiths & J. Morgan：Rational homotopy theory and
differential forms (森田茂之) 35−091
G. W. Grimmett：Percolation (樋口保成) 46−079
M. Gromov：Structures métriques pour
les variétés riemanniennes (酒井 隆) 37−088
V. Guillemin, S. Sternberg：Symplectic techniques in
physics (三上健太郎) 37−284
P. C. Gunning：Lectures on Riemann surfaces
(一松 信) 19−118
R. C. Gunning-H. Rossi：Analytic functions of
several complex variables (一松 信) 17−120
R. K. Guy：Unsolved problems in number theory (藤原正彦) 36−183
Rudolf Haag：Local Quantum Physics (Fields,
Particles, Algebras) (荒木不二洋) 45−285
S. J. Haberman：The analysis of frequency data (伊藤孝一) 29−189
H. Halberstam and H. E. Richert： Sieve
methods (本橋洋一) 31−179
M. Hall, Jr.：
The theory of groups (永尾 汎) 14−185
P. Hall-C. C. Heyde：Martingale limit theory and
its applications (吉原健一) 34−379
Peter Hall：The Bootstrap and Edgeworth
Expansion (汪金芳・田栗正章) 44−371
P. R. Halmos：Measure theory (亀谷俊司) 03−245
P. R. Halmos：Introduction to Hilbert
space and the theory of
spectral multiplicity
(伊藤隆司)················································· 07−050
P. R. Halmos：Lectures on ergodic
theory (伊藤清三) 12−254
F. Harary：Graph theory (一松 信)··· 23−069
G. H. Hardy：Divergent series (松山 昇) 09−056
T. E. Harris：Theory of branching
processes (本尾 実) 17−053
W. A. Harris，Jr. and Y. Sibuya編： Proceedings United States-Japan seminar on differential and
functional equations (一松 信)··································· 21−317
Z. Harris：Mathematical structures on
language (野崎昭弘) 24−080
R. Hartshorne：Algebraic geometry
(丸山正樹) 31−184
H. Hasse：Vorlesungen über
Zahlentheorie (末綱恕一) 03−056
H. Hasse：Über die Klassenzahl
abelscher Zahlkörper (黒田成勝) 04−250
H. Hasse：Mathematik als Wissenschaft
Kunst und Macht (末綱恕一) 05−185
M. Hasumi：Hardy classes on infinitely
connected Riemann surfaces (林 実樹広) 37−187
T. Hawkins：Lebesgue's theory of
integration (村田 全) 26−085
W. K. Hayman：Subharmonic Functions, Vol. 2 (相川弘明) 43−283
G. Heckman, H. Schlichtkrull：Harmonic Analysis and
Special Functions on Symmetric Spaces (示野信一)················································· 49−332
G. Hecor, U. Hirsch：Introduction to the geometry of foliations (稲葉尚志) 39−376
M. Heins：Selected topics in the
classical theory of functions of a complex variable
(一松 信)················································· 14−121
M. Heins：Complex function theory (亀谷俊司) 24−342
S. Helgason：Differential geometry and
symmetric spaces (杉浦光夫) 15−252
S. Helgason：Groups and geometric
analysis, integral geometry, invariant differential operators, and spherical
functions (河添 健)··································· 39−375
L. L. Helms：Introductions to potential
theory (二宮信幸) 26−184
D. R. Henney編：Open questions in mathematics (一松 信) 33−090
Peter Henrici：Discrete variable methods in
ordinary differential equations (一松 信)················································· 17−114
Peter Henrici：Error propagation for difference methods (一松 信) 17−114
Peter Henrici：Elements of numerical
analysis (一松 信) 17−114
P. Henrici：Applied and computational complex analysis (一松 信) 30−168
H. Hermes：Einführung in die mathematische Logik (前原昭二) 17−249
M. Hervé：Several complex variables, local theory (一松 信) 16−186
E. Hewitt-K. Stromberg：Real and abstract analysis (伊藤清三) 19−125
T. Hida：Brownian motion (竹中茂夫) 36−285
E. Hille：Functional analysis and semigroups (吉田耕作) 02−372
E. Hille：Analytic function theory ��, ��
(一松 信) 14−123
P. J. Hilton：An introduction to homotopy theory (高橋典大) 08−056
P. J. Hilton-S. Wylie：Homology theory, an
introduction to algebraic topology
(中岡 稔)················································· 14−121
F. Hirzebruch：Garben—–und Cohomologie—–theorie
(一松 信) 09−194
F. Hirzebruch：Neue topologische Methoden
in der algebraischen Geometrie (中野茂男) 10−193
G. Hochschild： The structure of Lie groups (須藤真樹) 18−249
G. Hochschild：Introductions to affine algebraic groups (土井幸雄) 26−187
G. P. Hochschild：Basic theory of algebraic
groups and Lie algebras
(阿部英一，土井幸雄，竹内光弘)················································· 35−182
K. Hoffman：Banach spaces of analytic
functions (和田淳蔵) 17−115
K. H. Hofmann，P. S. Mostert：Elements of compact
semigroups (田村孝行) 21−313
R. Honsberger：Mathematical gems，�機き�
(一松 信) 30−166
Lars Hörmander：An introduction to complex
analysis in several variables (梶原壤二) 19−060
L. Hörmander：The analysis of linear
partial differential operators ��, �� (北田 均) 38−090
Wu Yi Hsiang：Cohomology theory of topological transformation groups (吉田朋好)················································· 30−372
S. T. Hu：Homotopy theory (島田信夫) 13−184
S. T. Hu：Homology theory (白岩謙一) 20−122
L. K. Hua：Additive
Primzahltheorie (竜沢周雄) 16−179
L. K. Hua：Abschätzungen von Exponentialsummen und ihre Anwendung in den Zahlentheorie (竜沢周雄)················································· 16−179
Hua Loo Keng (華羅庚) & Wang Yuan (王元)：Applications of number
theory to numerical analysis (鹿野 健)················································· 35−187
J. F. P. Hudson：Piecewise linear
topology (福田征子) 23−075
M. Hukuhara-T. Kimura-Mme T.
Matuda：Équations
différentielles ordinaires du premier order dans le champ complexe (齋藤利彌)··································· 13−186
J. E. Humphreys：Linear algebraic groups (阿部英一，土井幸雄，竹内光弘) 35−182
W. Hurewicz-H. Wallman：Dimension theory (森田紀一・入江昭二) 02−183
D. Husemoller：Fibre bundles (鈴木治夫) 21−067
D. Husemoller：Fibre bundles，2nd ed. (北田泰彦) 29−176
Roudolph C. Hwa-Vigdor L. Teplitz：Homology Feynman Integrals (荒木不二洋) 20−183
H. Komatsu (ed.)：Hyperfunctions and pseudodifferential
equations (三輪哲二) 26−281
I. A. Ibragimov-Y. A. Rozanov：Gaussian random processes (野本久夫) 33−377
S. Iitaka：Algebraic geometry (安藤哲哉) 40−272
N. Ikeda, S. Watanabe：Stochastic differential
equations and diffusion processes (本尾 実)················································· 35−381
M. Iri：Network，flow，transportation and scheduling (一松 信) 23−070
K. Itô：Foundations of stochastic
differential equations in infinite dimensional spaces (渡辺信三)················································· 39−182
K. Itô and H. P. McKean，Jr.：Diffusion processes and their sample paths (渡辺信三)················································· 23−068
N. Jacobson：The theory of rings (浅野啓三) 03−058
N. Jacobson：Structure of rings (都筑俊郎) 09−253
N. Jacobson：PI–algebras (大堀正幸)· 30−286
H. Jacquet，R. P. Langlands：Automorphic forms on 
(川中宣明) 23−316
James P. Jans：Rings and homology
(太刀川弘幸) 17−179
M. Jarnicki, P. Pflug：Invariant Distances and
Metrics in Complex Analysis (東川和夫) 48−436
B. Jawerth & M. Milman：Extrapolation theory with applications (曽布川拓也) 46−366
T. J. Jech：The axiom of choice (塚田信高) 28−285
T. Jech：Set theory (難波完爾)·········· 33−188
T. Jech：Multiple forcing (加茂静夫)·· 40−277
A. Jeffrey and T. Kawahara：Asymptotic methods in
nonlinear wave theory (西本敏彦) 36−374
C. U. Jensen & H. Lenzing：Model Theoretic Algebra (坪井明人) 43−186
K. K. Jensen, K. Thomsen：Elements of 
-Theory (夏目利一) 48−217
P. E. T. Jorgensen：Operators and representation theory (岸本晶孝) 41−278
R. V. Kadison-J. R. Ringrose：Fundamentals of the theory
of operator algebras Vol. I (竹崎正道)················································· 37−180
J.–P. Kahane：Some random series of functions (猪狩 惺) 24−156
J. P. Kahne：Some random series of
functions (佐藤 坦) 40−276
G. Kallianpur：Stochastic filtering
theory (飛田武幸) 34−184
A. Kanamori：The Higher Infinite
(渕野 昌) 48−085
S. Kaneyuki：Homogeneous bounded domains
and Siegel domains (児玉秋雄) 36−370
L. V. Kantorovich-V. I. Krylov：Approximate methods of
higher analysis (井上正雄) 16−176
I. Kaplansky：Infinite abelian groups
(伊藤 昇) 08−124
I. Kaplansky：An introduction to
differential algebra (小野 孝) 10−056
S. Karlin：A first course in stochastic
processes (白尾恒吉) 21−157
T. Kato：Perturbation theory for
linear operators
(増田久弥) 21−148
T. Kato：A short introduction to
perturbation theory for linear operators (望月 清) 36−375
N. Katz, B. Mazur：Arithmetic Moduli of Elliptic curves (百瀬文之) 44−370
Y. Katznelson：An introduction to harmonic
analysis (猪狩 惺) 21−308
T. Kawata：Fourier analysis of
stochastic processes (河野敬雄) 38−092
S. Kechris：Classical Descriptive Set
Theory, With 34 Illustrations (田中尚夫) 50−108
H. J. Keisler：Model theory for infinitary
logic (本橋信義) 26−191
J. L. Kelley：General topology (長田潤一) 08−183
J. G. Kemeny編：New directions in
mathematics (山室定行) 16−171
J. G. Kemeny，J. L. Snell，A. W. Knapp：Denumerable Markov chains (渡辺寿夫)················································· 21−076
G. R. Kempf：Complex Abelian Varieties
and Theta Functions (露峰茂明) 46−373
C. E. Kenig：Harmonic Analysis Techniques
for Second Order Elliptic Boundary Value Problems (金子 誠)················································· 48−105
B. Kerékjártó：Les fondaments de la géométrie
(編集部) 19−056
A. N. Khovanskii (P. Wynn英訳)： The application of continued
fractions and their generalizations to problems in approximation theory (一松 信) 20−116
紀 晃子，J. Myhill，R. Vesley編：Intuitionism and proof theory (白井古希男) 24−245
A. A. Kirillov：Elements of the theory of
representations (梶原 毅) 38−283
W. Klingenberg：Eine Vorlesung über
Differentialgeometrie (荻上紘一) 28−379
Klingenberg：Lectures on closed
geodesics
(田中 実) 32−089
Anthony W. Knapp：Representation theory of
semisimple groups —–An overview based on
examples—– (西山 享)················································· 44−183
A. W. Knapp：Lie Groups, Lie Algebras,
and Cohomology (内藤 聡) 44−280
D. E. Knuth：Surreal numbers (有沢 誠) 31−279
S. Kobayashi：Hyperbolic manifold and
holomorphic mappings (樋口禎一) 24−347
S. Kobayashi：Transformation groups in
differential geometry (落合卓四郎) 27−188
S. Kobayashi，K. Nomizu：Foundations of differential
geometry (荻上紘一) 23−308
S. Kobayashi, H. Wu, C. Horst：Complex differential geometry
(満渕俊樹)
38−187
N. Koblitz：
–adic numbers, 
–adic analysis, and zeta–functions (森田康夫) 37−378
P. Koosis：The logarithmic integral �機Ν�
(中路貴彦) 48−207
C. Kosniowski：Actions of finite abelian
groups (内田伏一) 30−375
J. L. Koszul：Exposés sur les espaces homogénes symétriques (松島与三) 14−124
Hans-Joachim Kowalsky：Topological Spaces (竹之内 脩) 17−182
I. Kra：Automorphic forms and
Kleinian groups (山本博夫) 28−182
S. G. Krein：Linear differential
equations in Banach space (大内 忠) 23−315
H. Kumano–go：Pseudo–differential
operators (井川 満) 35−274
Kunen：Set theory―An introduction to
independence proofs (花沢正純) 37−283
K. Kunen, J. E. Vaughan (eds. )：Handbook of set–theoretic
topology (玉野研一) 40−185
H. Kunita：Stochastic flows and
applications (藤原 司) 40−281
H. P. Künzi-A. Pfluger編：Festband zum 70. Geburtstag
von Rolf Nevanlinna
(一松 信)················································· 20−189
C. Kuratowski：Topologie �� (近藤基吉) 05−196
K. Kuratowski：Topology, �� (近藤基吉) 20−123
S. Kuroda編：The collected papers of
Teiji Takagi (竜沢周雄) 27−379
Yu. A. Kutoyants：Parameter estimation for
stochastic processes (稲垣宣生) 43−183
J. P. LaSalle-S. Lefschetz：International symposium on
nonlinear differential equations and nonlinear mechanics (占部 実)······································· 15−240
I. Lakatos編：Problems in the philosophy
of mathematics (村田 全) 21−229
C. Lanczos：Discourse on Fourier
series (一松 信) 18−185
S. Lang：Introduction to algebraic
geometry (森川 寿) 14−191
S. Lang：Introduction to differentiable
manifolds (志賀浩二) 18−187
S. Lang：Algebra (服部 昭)··············· 18−251
S. Lang：Rapport sur la cohomologie
des groupes (服部 昭) 21−299
S. Lang：Cyclotomic fields (工藤愛知) 33−092
D. Laugwitz：Differentialgeometrie (長野 正) 14−125
D. Laugwitz：Differentialgeometrie
(小畠守生) 17−249
M. A. Lavrent'ev：Variational methods for
boundary value problems for systems of elliptic equations (及川広太郎)················································· 16−254
L. Le Cam：Asymptotic Methods in
Statistical Decision Theory (山田作太郎・鈴木 武) 43−184
J. Leech編：Computational problems in
abstract algebra (田村孝行) 23−309
E. L. Lehmann：Theory of Point
Estimation (三田晴義) 41−282
J. Lehner：Discontinuous group and
automorphic functions (根本精司) 18−120
G. M. Leibowitz：Lectures on complex function
algebras (富山 淳) 28−173
C. G. Lekkerkerker：Geometry of numbers (内山三郎) 23−313
P. Lévy：Processus stochastiques et
mouvement Brownien (伊藤 清) 05−114
André Lichnerowicz：Théorie globale des
connexions et des groupes d'holonomie
(尾関英樹)················································· 11−055
Séminaire Sophus Lie (1954/1955)：Théorie des algèbres de Lie,
Topologie des groupes de Lie (杉浦光夫)················································· 11−053
D. V. Lindley：Introduction to probability
and statistics (竹内 啓) 17−254
Yu. V. Linnik (S. J. Taylor英訳)：Decomposition of probability
distributions (河田竜夫) 21−069
J. L. Lions：Equations différentielles opérationnels
et problèmes aux limites (田辺広城)················································· 15−243
J. L. Lions：Contrôle optimal de systèmes
gouvernés par des équations aux dérivées partielles (��岡邦夫)················································· 22−154
J. L. Lions and E. Magenes：Problèmes aux limites non
homogènes et applications �機き� (藤原大輔)················································· 23−158
J. E. Littlewood：Lecture on the theory of
function (Y. K. ) 02−368
C. L. Liu：Introduction to
combinatorial mathematics (一松 信) 21−304
C. Livingston：Knot Theory, The Carus
Mathematical Monographs Number 24 (中西康剛)················································· 50−219
G. G. Lorentz：Approximation of functions (鈴木義也) 23−157
Jan Lukasiewicz：Elements of mathematical
logic (中村幸四郎) 17−248
Y. L. Luke：The special functions and
their approximations (一松 信) 22−317
A. T. Lundell and S. Weingram：The topology of CW complexes (宮崎 宏) 24−343
G. Lusztig：Introduction to Quantum
Groups (谷崎俊之) 47−199
W. Maak：Fastperiodische
Funktionen (宇沢弘文) 04−252
N. Madras, G. Slade：The Self–Avoiding Walk (服部哲弥) 47−311
W. Magnus-F. Oberhettinger-R. P. Soni：Formulas and theorems for
the special functions of mathematical physics (一松 信)··································· 20−061
B. Malgrange：Ideals of differentiable
functions (岩橋亮輔) 21−153
J. Malitz：Introduction to mathematical
logic (本橋信義) 33−188
B. B. Mandelbrot：Fractals：forms chance，and dimension (一松 信) 30−169
Jerome H. Manheim：The genesis of point set topology
(河野伊三郎) 17−181
H. B. Mann編：Error correcting codes (一松 信) 22−232
K. V. Mardia, J. T. Kent, J. M. Bibby：Multivariate analysis (早川 毅) 34−280
A. W. Marshall-I. Olkin：Inequalities：Theory of majorization and
its applications
(安藤 毅)················································· 33−375
V. P. Maslov：The complex WKB Method for
Nonlinear Equations ��. Linear Theory (内山康一)················································· 50−100
M. Matsuda：First order algebraic
differential equations (西岡啓二) 37−086
J.–L. Mauclaire：Intégration et théorie des
nombres (釜江哲朗) 40−275
G. Maury et J. Raynaud：Ordres maximaux au sens de
K. Asano (丸林英俊) 34−090
D. McDuff, D. Salamon：
–holomorphic Curves and Quantum Cohomology (高倉 樹) 50−104
M. Métivier, J. Pellaumail：Stochastic integration (塩田安信) 37−188
P.–A. Meyer：Probabilités et potentiel； Probability and potentials (本尾 実) 21−156
Y. Meyer：Ondelettes et Opérateurs ��, ��, �� (内山明人) 45−183
S. G. Mikhlin：Variational methods in
mathematical physics (一松 信) 17−253
S. G. Mikhlin：Multidimentional singular
integrals and integral equations (熊ノ郷準)················································· 19−123
J. Mikusiński：Operational calculus
(吉田耕作) 12−190
J. Milnor：Morse theory (塚本陽太郎) 21−317
J. W. Milnor：Lectures on the 
–cobordism theorem (加藤十吉) 22−234
J. Milnor：Singular points of complex
hypersurfaces (諏訪立雄) 22−314
C. Miranda：Partial differential
equations of elliptic type (下田節郎) 24−253
Barry Mitchell：Theory of categories (遠藤静男) 20−249
C. J. Mode：Multitype branching
processes
(藤曲哲郎) 26−079
J. D. Monk with R. Bonnet (ed.)：Handbook of Boolean Algebras
(渕野 昌)
43−179
C. C. Moore, C. Schochet：Global Analysis On Foliated
Spaces (夏目利一) 41−280
M. Mores：Topological methods in the
theory of functions of a complex variable
(松本敏三)················································· 04−115
F. Morgan：Geometric Measure
Theory. A
Beginner's Guide (中内伸光) 46−363
Dietrich Morgenstern：Einführung in die Wahrscheinlichkeitsrechnung und
mathematische Statistik (竹内 啓)················································· 17−126
C. B. Morrey：Multiple integrals in the
calculus of variations (村松寿延) 24−159
Y. N. Moschovakis：Elementary induction on
abstract structures (福山 克) 29−187
Y. N. Moschovakis：Descriptive set theory (安田 豊) 38−087
R. E. Mosher and M. C. Tangora：Cohomology operations and
applications in homotopy theory (島田信夫)················································· 24−154
P. S. Mostert：Proeedings of the conference
on transformation groups (大森英樹) 21−315
A. Mostowski-M. Stark：Introduction to higher
algebra (一松 信) 16−186
D. Mumford：Geometric invariant
theory (山田 浩) 19−185
D. Mumford：Tata lectures on theta
I (小泉正二) 36−369
D. Mumford：Tata lectures on theta
II
(塩田隆比呂) 40−090
S. B. Nadler, Jr.：Continuum Theory (小山 晃) 46−376
Jun–iti Nagata：Modern dimension theory (児玉之宏) 18−121
J. Nagata：Modern dimension theory
(津田光一) 38−188
M. Nagata：Local rings (成田正雄)····· 16−181
B. Sz. Nagy：Spektraldarstellung linearer
transformationen des Hilbertschen Raumes (吉田耕作)················································· 03−247
Y. Nakagami-M. Takesaki：Duality for crossed products
of von Neumann algebras
(押川元重)················································· 36−371
M. Namba：Geometry of projective
algebraic curves (今吉洋一) 39−371
M. Namik Ogustöreli：Time–lag control systems (杉山昌平) 19−119
R. Narasimhan：Introduction to the theory
of analytic spaces (一松 信) 20−190
I. P. Natanson：Theorie der Funktionen einer
reellen Varänderlichen (丸山儀四郎) 07−176
E. Nelson：Tensor anaysis (矢野健太郎) 21−309
V. V. Nemytskii-V. V. Stepanov：Qualitative theory of
differential equations (浦 太郎)················································· 14−057
R. Nevanlinna：Uniformisierung (田村二郎) 06−246
R. Nevanlinna他：Analytic functions
(一松 信) 12−247
M. H. A. Newman：Elements of the topology of
plane sets of points (亀谷俊司) 05−188
J. C. C. Nitsche：Lectures on minimal
surfaces, vol. 1 (小磯深幸) 44−092
K. Nomizu：Lie groups and differential
geometry (岩堀長慶) 11−248
D. G. Northcott：An introduction to homological algebra (都筑俊郎) 14−190
D. G. Northcott：Finite free resolutions (橘 貞雄) 30−092
D. G. Northcott：Affine sets and affine
groups (阿部英一，土井幸雄，竹内光弘) 35−182
K. Noshiro：Cluster sets (黒田 正)·· 13−188
T. Oda：Periods of Hilbert modular
surfaces (太田雅己) 38−088
T. Oda：Lectures on torus embeddings
and applications (土橋宏康) 36−373
T. Oda：Convex Bodies and Algebraic
Geometry (中村 郁) 41−184
J. Ogawa：Statistical theory of the
analysis of experimental designe (石井吾郎) 29−377
K. Oka：Sur les fonctions
analytiques de plusieurs variables (河合良一郎) 15−235
Okonnk-Schneider-Spindler：Vector bundles on complex projective spaces (丸山正樹) 37−090
T. Okubo：Differential geometry
(矢野健太郎) 40−371
F. Oort：Commutative group
schemes
(本田 平・宮西正宜) 20−252
O. Ore：The Four–color problem (一松 信) 20−244
P. Orlik & H. Terao：Arrangements of Hyperplanes
(日比孝之) 46−368
M. Otto編：Mathematiker über die
Mathematik (一松 信) 28−378
PWN編：Recent developments in
general relativity (池田峰夫) 15−189
R. S. Palais：Foundations of Global
nonlinear analysis (大森英樹) 26−087
Carol Parikh：The Unreal Life of Oscar Zariski (松村英之) 44−368
K. R. Parthasarathy：Probability measures on
metric spaces (岡部靖憲) 21−311
G. K. Pedersen：
–algebras and their automorphism groups (高井博司) 33−284
R. Péter：Rekursive Funktionen (赤 摂也) 08−058
V. V. Petrov：Sums of independent random
variables (清水良一) 30−088
A. Pietsch：Nuclear locally convex
spaces (高村多賀子) 28−180
J. D. Pincus編：Summer institute on spectral
theory and statistical mechanics
(一松 信)················································· 19−191
V. A. Pliss：Nonlocal problems of the
theory of oscillations (齋藤利彌) 20−119
C. Pommerenke：Univalent functions (窪田佳尚) 29−178
L. S. Pontryagin-V. G. Boltyanskii-R.
V. Gamkrelidze-E. F. Mishchenko：The mathematical theory of optimal
processes (小林竜一) ·································· 16−125
M. M. Postnikov：Foundations of Galois theory
(河田敬義) 14−254
K. Prachar：Primzahlverteilung (竜沢周雄) 16−179
Proceedings of the United States -
Japan seminar in differential geometry (志賀浩二) 19−118
C. Procesi：Rings with polynomial
identities (大堀正幸) 30−286
P. H. Rabinowitz：Minimax methods in critical
point theory with applications to differential equtions (田中和永)················································· 46−182
H. Rademacher：Topics in analytic number
theory (三井孝美) 28−175
H. Radjavi，P. Rosenthal：Invariant subspaces (北野孝一) 28−278
A. Ralston-H. S. Wilf編：Mathematical methods for
digital computers 2 (一松 信) 20−243
R. M. Range：Holomorphic Functions and
Integral Representations in Several Complex Variables (安達謙三)················································· 48−088
M. M. Rao, Z. D. Ren：Theory of Orlicz Spaces (北 広男) 46−090
H. Rasiowa：An algebraic approach to non–classical
logic (小野寛晰) 29−375
H. E. Rauch and H. M. Farkas：Theta functions with
applications to Riemann surfaces (加藤崇雄)················································· 28−280
M. Reed-B. Simon：Methods of modern
mathematical physics, ��-��
(黒田成俊)················································· 37−181
R.–D. Reiss：Approximate Distributions of
Order
Statistics ― With Applications to Nonparametric
Statistics (松縄 規)··································· 50−216
A. Rényi：Wahrscheinlichkeitsrechnung
mit einem Anhang über Informationstheorie (国沢清典)················································· 15−127
G.
Ringel：Map
color theorem (一松 信) 28−174
J. Riordan：An introduction to
combinatorial analysis (山本幸一) 12−186
B. D. Ripley：Statistical Inference for
Spatial Processes (間瀬 茂) 47−306
J. F. Ritt：Differential algebra (奥川光太郎) 03−117
A. P. Robertson and W. J. Robertson：Topological vector spaces (関数解析研究会) 21−074
T. Robertson, F. T. Wright, R. L.
Dykstra： Order Restricted Statistical Inference
(笹渕祥一)················································· 49−329
B. Rodin and L. Sario：Principal functions (吉田紀雄) 21−237
L. Rodino：Linear Partial Difrerential Operators in Gevrey Spaces (森本芳則) 48−102
H. Rogers，Jr. ：Theory of recursive
functions and effective computability (田中尚夫) 22−155
L. C. G. Rogers-D. Williams：Diffusions, Markov Processes, and
Martingales, vol.2: Itô Calculus (山田俊雄)················································· 41−375
C. P. Rourke and B. J. Sanderson：Introduction to piecewise–linear
topology (福原真二) 26−286
G. G. Roussas：Contiguity of probability
measures; Some application in statistics (柳川 堯)················································· 26−280
H. L. Royden：Real analysis (一松 信) 15−251
H. Rubin & J. Rubin：Equivalents of axiom of choice, �� (難波完爾) 39−285
Walter Rudin：Fourier analysis on
groups (矢野茂樹) 20−059
W. Rudin：Function theory in the unit
ball of 
(梶原壤二) 34−186
D. Ruelle：Thermodynamic formalism (大野泰治郎) 32−376
T. L. Saaty編：Lectures on modern
mathematics ��, �� (一松 信) 17−052
T. L. Saaty編：Lectures on modern
mathematics，�� (一松 信) 21−159
G. E. Sacks：Saturated model theory
(本橋信義) 27−284
S. Sakai：
–algebras and 
–algebras
(御園生善尚) 26−370
S. Saks-A. Zygmund：Analytic functions (小掘 憲) 07−122
G. Samorodnitsky, M. S. Taqqu：Stable non–Gaussian Random
Processes ― Stochastic Models with Infinite
Variance (竹中茂夫)··································· 48−108
P. Samuel：Algèbre locale (永田雅宜)· 07−049
P. Samuel：Méthodes d'algèbre abstraite
en géométrie algébrique (永田雅宜) 09−055
G. Sansone and R. Conti：Non–linear differential
equations (吉沢太郎) 17−186
L. Sario and K. Oikawa：Capacity functions (酒井 良) 26−081
L. Sario-M. Nakai：Classification theory of
Riemann surfaces (藤家龍雄) 26−181
Sarnak：Some Applications of Modular
Forms (小山信也) 50−319
M. Schechter：Principles of functional
analysis (牛島照夫) 26−182
L. I. Schiff：Quantum mechanics (小林 稔) 03−120
M. Schiffer-D. C. Spencer：Functionals of finite
Riemann surfaces (一松 信) 07−172
O. F. G. Schilling：The theory of
valuations (稲葉栄次) 05−119
W. Schmeidler：Lineare Operatoren im
Hilbertschen Raum (三村征雄) 08−055
Th. Schneider：Einführung in die
transzendenten Zahlen (大成節夫) 15−184
H. Scholz und G. Hasenjaeger：Grundzüge der mathematischen Logik (赤 摂也) 15−127
J. A. Schouten：Tensor analysis for
physicists (岩田義一) 05−253
J. A. Schouten：Ricci–Calculus. An
introduction to tensor analysis and its geometrical applications (矢野健太郎)················································· 07−124
H. Schubert：Topologie, eine Einführung (小林貞一) 17−057
K. Schütte：Proof theory (高野道夫)·· 30−371
L. Schwartz：Théorie des
distributions (竹之内 脩・林 一道) 03−113
L. Schwartz：Théorie der distributions ��
(林 一道) 04−187
J. T. Schwartz編：Mathematical aspects of
computer science (藤野精一) 21−302
Scientific American, 1964年9月号 (赤 摂也) 17−173
W. R. Scott：Group theory (稲垣信夫) 17−177
B. Segre：Prodromi di Geometria
Algebrica (水野弘文) 26−274
J.–P. Serre：Groupes algébriques et corps
de classes (有馬 哲) 12−177
J.–P. Serre：Corps locaux (本田 平)· 18−190
J.–P. Serre：Lie algebras and Lie
groups (菅野恒雄) 19−116
J.–P. Serre：Algèbres de Lie semi–simples
complexes (菅野恒雄) 20−118
J. P. Serre：Abelian 
–adic representation and elliptic curves (森田康夫) 22−239
J.–P. Serre：Represéntations linéares des
groupes
finis (吉田知行) 27−287
I. R. Shafarevich：Basic algebraic
geometry (猪瀬博司) 31−277
C. E. Shannon-J. McCarthy：Automata studies (赤 摂也) 10−049
C. E. Shannon-W. Weaver：The mathematical theory of
communication (国沢清典) 04−189
J. H. Shapiro：Composition Operators and
Classical Function Theory (高木啓行) 50−330
O. Shisha編：Inequalities (一松 信) 21−159
G. R. Shorack, J. A. Wellner：Empirical Processes with Applications
to Statistics
(安芸重雄)················································· 46−364
M. A. Shubin：Pseudo–differential
operators and spectal theory (長瀬道弘) 40−278
C. L. Siegel：Transcendental numbers (黒田成勝) 03−189
C. L. Siegel：Verlesungen über Himmelsmechanik
(青木信仰) 11−057
C. L. Siegel：Zur Reduktionstheorie
quadratischer Formen (編集部) 15−191
C. L. Siegel：Lectures on advanced
analytic number theory (本田 平) 16−174
C. L. Siegel：Symplectic geometry (伊原信一郎) 17−180
W. Sierpiński：Elementary theory of numbers
(鹿野 健) 17−176
Joseph H. Silverman：Advanced Topics in the
Arithmetic of Elliptic Curves (中村哲男) 49−434
I. Singer：Cea mai bună approximare în
spaţii vectoriale normate prin elemente din spaţii vectoriale (一松 信)················································· 21−073
Y.–T. Siu：Lectures on
Hermitian-Einstein metrics for stable bundles and Kähler-Einstein metrics (満渕俊樹)················································· 40−370
L. A. Skornyakov：Complemented modular lattice
and regular rings (雨宮一郎) 18−119
I. N. Sneddon：Mixed boundary value
problems in potential theory (小松勇作) 21−152
C. D. Sogge：Fourier Integrals in
Classical Analysis (杉本 充) 50−098
Edwin H. Spanier：Algebraic topology (野村泰敏) 20−246
T. A. Springer：Linear algebraic groups (阿部英一，土井幸雄，竹内光弘) 35−182
R. P. Stanley：Enumerative Combinatrics,
Volume �� (日比孝之) 44−089
N. Steenrod：The topology of fibre
bundles (静間良次) 03−248
N. E. Steenrod：Cohomology operations (横田一郎) 15−187
M. L. Stein-W. D. Munro：Computer programming (野崎昭弘) 17−059
E. M. Stein and G. Weiss：Introduction to Fourier analysis on
Euclidean spaces (矢野茂樹)················································· 28−183
E. M. Stein：Harmonic Analysis; Real–Variable
Methods, Orthogonality, and Oscillatory Integrals (宮地晶彦)················································· 47−421
S. Sternberg：Lectures on differential
geometry (荻上紘一) 20−063
M. I. Stoka：Geometrie Integrală (栗田 稔) 21−155
E. L. Stout：The theory of uniform
algebras
(藪田公三) 28−178
H. Strasser：Mathematical Theory of
Statistics (山田作太郎・鈴木 武) 43−184
S. Stratila and L. Zsido：Lectures on von Neumann
algebras (英訳：S. Teleman) (荒木不二洋)················································· 32−378
D. W. Stroock-S. R. S. Varadhan： Multidimensional
diffusion processes (国田 寛)················································· 34−282
M. Sugiura：Unitary representations and
harmonic analysis (平井 武) 36−182
R. G. Swan：Algebraic 
–theory
(大林忠夫) 23−072
M. E. Sweedler：Hopf algebras (服部 昭) 24−078
R. M. Switzer：Algebraic topology–homotopy
and homology (小林貞一) 30−370
M. Takesaki：Tomita's theory of modular Hilbert algebras and its
applications
(竹之内 脩)················································· 26−375
M. Takesaki：Theory of operator algebras �� (斉藤和之) 33−281
G. Takeuti and W. M. Zaring：Axiomatic set theory (篠田寿一) 26−283
G. Takeuti：Two applications of logic to
mathematics (八杉満利子) 36−283
G. Takeuti：Proof theory, (second
edition) (倉田令二朗) 40−368
K. Takeuchi, H. Yanai, B. N. Mukherjee：The foundations of
multivariate analysis (白倉暉弘)················································· 37−091
A. Tarski：Undecidable theories (赤 摂也) 06−239
M. E. Taylor：Pseudodifferential Operators
and Nonlinear PDE, Progress in Mathematics, vol. 100 (山崎昌男)················································· 50−325
R. Temam：Navier-Stokes equations
(森本浩子) 32−378
S. Thangavelu：Lectures on Hermite and
Laguerre Expansions (勘甚裕一) 50−105
J. A. Thorpe：Elementary topics in
differential geometry (尾関英樹) 33−087
A. F. Timan：Theory of approximation of
functions of a real variable （洲之内源一郎）················································· 17−051
E. C. Titchmarsh：The theory of the Riemann
zeta–function (竜沢周雄) 04−253
E. C. Titchmarsh：Eigenfunction expansions
associated with second–order differential equations, Part �� (加藤敏夫)················································· 12−188
E. Torgersen：Comparison of Statistical
Experiments (草間時武) 44−363
L. F. Tóth：Regular figures (一松 信) 17−060
F. G. Tricomi：Vorlesungen über
Orthogonalreihen (河田竜夫) 08−125
H. Triebel：Interpolation theory,
function spaces, differential operators (村松寿延) 33−083
H. Triebel：Fourier analysis and
function spaces (村松寿延) 36−180
H. Triebel：Spaces of Besov‐Hardy‐Sobolev type (村松寿延) 36−180
A. S. Troelstra：Lectures on linear
logic
(小野寛晰) 46−371
A. J. Tromba：Teichmüller Theory in
Riemannian Geometry (宇田川誠一) 46−374
C. Truesdell：An essay toward a unified
theory of special functions, based upon the functional equation 
(柴垣和三郎) 05−051
M. Tsuji：Potential theory in modern
function theory (及川広太郎) 14−050
K. Ueno：Classification theory of
algebraic varieties and compact complex spaces (藤木 明)················································· 36−379
M. Urabe：Nonlinear autonomous
oscillations，analytical theory (宇野利雄) 24−341
B. van der Pole-H. Bremmer：Operational calculus based
on the two–sided Laplace integral (伊藤 清)················································· 11−116
B. L. van der Waerden：Science awakening (S. I.) 07−182
Varchenko, V. I. Arnold, Gusein-Zade：Singularities of differentiable
maps, vol. �� (福田拓生)················································· 38−377
J. von Neumann-O. Morgenstern：Theory of games and economic
behavior (関 恒義)················································· 03−185
A. Wald：Statistical decision
functions (宮沢光一) 04−049
C. T. C. Wall：Surgery on compact
manifold (松元重則) 26−083
A. H. Wallace：An introduction to algebraic
topology (小松醇郎) 15−187
C. Warner：Harmonic analysis on
semi-simple Lie groups, �機き� (岡本清郷) 27−189
Washington：Introduction to cyclotomic
Fields (小松啓一) 41−092
S. Watanabe：Lectures on stochastic
differential equations and Malliavin calculus (重川一郎)················································· 38−375
W. C. Waterhouse：Introduction to affine group
schemes (阿部英一，土井幸雄，竹内光弘) 35−182
A. Weil：Foundations of algebraic
geometry
(小泉正二) 02−082
A. Weil：Sur les courbes algébriques
et les variétés qui s'en déduisent (井草準一) 03−061
A. Weil：Variétés abéliennes et
courbes algébriques (井草準一) 03−061
A. Weil：Theorie der Kählerschen
Mannigfaltigkeiten (秋月康夫) 06−121
André Weil：Introduction à l'étude des
variétés kählériennes (森川 寿) 13−122
Weil：Basic number theory (足立恒雄) 24−345
A. Weil：Number theory (足立恒雄)··· 38−374
André Weil：Souvenirs
d'apprentissage (The
apparenticeship of a Mathematician) (草場公邦)················································· 44−367
H. Weyl：Die Idee der Riemannschen Fläche
(佐々木秀穂・田村二郎・一松 信) 09−125
H. Weyl-F. J. Weyl：Meromorphic functions and
analytic curves (松本敏三) 04−114
G. W. Whitehead：Elements of homotopy theory (笹尾靖也) 32−377
D. T. Whiteside：The mathematical works of Isaac Newton 1 (中村幸四郎) 18−116
G. T. Whyburn：Topological analysis
(一松 信) 11−123
Wielandt：The theory of permutation
groups (永井 治) 18−055
S. Wiggins：Normally Hyperbolic
Invariant Manifolds in Dynamical Systems (國府寛司)················································· 50−434
T. J. Willmore：An introduction to
differential geometry (矢野健太郎) 12−249
A. Wintner：The analytical foundations
of celestial
mechanics (浦 太郎) 03−119
P. Wolf：Algebraische Theorie der
Galoisschen Algebren (増田勝彦) 10−058
N. M. J. Woodhouse：Geometric Quantization (三上健太郎) 47−315
M. Woodroofe：Nonlinear renewal theory in
sequential analysis (高橋 一) 37−084
K. Yano：Groups of transformations in
generalized spaces (佐々木重夫) 02−188
K. Yano：The theory of Lie
derivatives and its applications (高橋恒郎) 09−129
Kentaro Yano：Differential geometry on complex and almost complex
spaces (佐々木重夫)················································· 19−117
K. Yano-S. Bochner：Curvature and Betti numbers (一松 信) 06−052
M. Yoshida (吉田正章)：Fuchsian Differential
Equations with Special Emphasis on the Gauss-Schwarz theory (寺田俊明)················································· 42−090
T. Yoshino：Introduction to Operator
Theory (古田孝之) 48−081
T. Yoshizawa：Stability theory by
Liapunov's second method (栗原光信) 24−340
K. Yosida：Functional analysis (山中 健) 21−234
A. C. Zaanen：Integration (伊藤清三) 22−233
O. Zariski：Introduction to the problem
of minimal models in the theory of algebraic surfaces (永田雅宜)················································· 12−127
O. Zariski-P. Samuel：Commutative algebra, ��, �� (永田雅宜) 13−182
O. Zariski：Algebraic surfaces (飯高 茂) 26−088
A. Zygmund：Trigonometric series (矢野茂樹) 14−187
Н. Я. Виленкин：Специальные функции и теория представлений групп (杉浦光夫)················································· 19−255
И. М. Гельфанд-М. И. Граев-Н. Я. Виленкин：Интегральная гесметрия и связанные с ней вопросы теорий представлений (辰馬伸彦他) 16−247
И. М. Гельфанд-Г. Е. Шилов：Обобшенные функции (I. M.
Gelfand-G. E. Šilov：超函数論) (山中 健・折原明夫・高村幸男・湯浅多賀子・鈴木一正・松原 稔)······ 12−179
И. М. Гельфанд-Н. Я. Виленкин：Некоторые применения гармонического анализа. Оснашённые
Гильбертвы пространства (折原明夫)······ 14−246
Г. М. Голузин：Геометрическая теория
функций комплексного
переменного (久保忠雄)················································· 06−243
Е. Б. Дынкин：Основания теории Марковских процессов (佐藤健一) 14−055
Е. Б. Дынкин：Марковские процессы (佐藤健一) 19−126
А. Н. Колмогоров-С. В. Фомин：Элементры теории функций и функционал ь ного анализа (函数論と函数解析の基礎) (伊藤清三)··································· 15−124
А. Г. Курош：Лекции по обшей алгебре (服部 昭) 18−057
О. А. Ладьженская-Н. Н. Уральцева： Линейные и квазилинейные уравнения эллиптического типа (草野 尚)················································· 18−061
Р. Ш. Липцер, А. Н. Ширяев：Теория мартингалов (櫃田倍之) 41−277
Е. С. Ляпин：Полугруппы (井関清志) 14−060
Г. И. Марчук：Методы вычислительной математики (野木達夫) 30−085
В. П. Маслзв：Теория возмушени й иасимптотические методы (吉川 敦)················································· 27−186
М. А. Наймарк：Нормированные кольца (M. A.
Neumark：ノルム環) (三村征雄) 11−060
М. А. Наймарк：Линейные представления группы Лоренца (杉浦光夫) 18−189
Л. С. Понтрягин：Обыкновенные дифференциальные уравнения (黒田成俊)················································· 17−121
Б. А. Севастьянов：Ветвяшиеся процессы (河津 清) 27−280
А. В. Скороход：Случайные процессы с независимыми прирашениями (山里 真)················································· 41−091
Б. А. Фукс：Теория аналических функций многих комплексных переменных (一松 信)················································· 08−246
И. Р. Шафаревич他：Алгепраическепо верхности (飯高 茂) 19−057
ソ連百科辞典局編：Математическая энциклопедия,
1 (А-Г)(一松 信) 30−374