Kirillov, A. A. (Aleksandr Aleksandrovich) 1936
Overview
Works:  73 works in 359 publications in 8 languages and 4,620 library holdings 

Genres:  Conference papers and proceedings 
Roles:  Author, Editor, Honoree, Translator, Adapter, ed, tra, Dedicatee, Other, Redactor 
Classifications:  QA556, 512.55 
Publication Timeline
.
Most widely held works about
A. A Kirillov
 This issue is dedicated to Alexandre A. Kirillov on the occasion of his 70th birthday( )
 Mackey's Method and Kirillov's Analysis of Representations of Nilpotent Lie Groups by A. A Astaneh( Book )
Most widely held works by
A. A Kirillov
Elements of the theory of representations by
A. A Kirillov(
Book
)
47 editions published between 1972 and 2012 in 5 languages and held by 622 WorldCat member libraries worldwide
The translator of a mathematical work faces a task that is at once fascinating and frustrating. He has the opportunity of reading closely the work of a master mathematician. He has the duty of retaining as far as possible the flavor and spirit of the original, at the same time rendering it into a readable and idiomatic form of the language into which the translation is made. All of this is challenging. At the same time, the translator should never forget that he is not a creator, but only a mirror. His own viewpoints, his own preferences, should never lead him into altering the original, even with the best intentions. Only an occasional translator's note is permitted. The undersigned is grateful for the opportunity of translating Professor Kirillov's fine book on group representations, and hopes that it will bring to the Englishreading mathematical public as much instruction and interest as it has brought to the translator. Deviations from the Russian text have been rigorously avoided, except for a number of corrections kindly supplied by Professor Kirillov. Misprints and an occasional solecism have been tacitly taken care of. The trans lation is in all essential respects faithful to the original Russian. The translator records his gratitude to Linda Sax, who typed the entire translation, to Laura Larsson, who prepared the bibliography (considerably modified from the original), and to Betty Underhill, who rendered essential assistance
47 editions published between 1972 and 2012 in 5 languages and held by 622 WorldCat member libraries worldwide
The translator of a mathematical work faces a task that is at once fascinating and frustrating. He has the opportunity of reading closely the work of a master mathematician. He has the duty of retaining as far as possible the flavor and spirit of the original, at the same time rendering it into a readable and idiomatic form of the language into which the translation is made. All of this is challenging. At the same time, the translator should never forget that he is not a creator, but only a mirror. His own viewpoints, his own preferences, should never lead him into altering the original, even with the best intentions. Only an occasional translator's note is permitted. The undersigned is grateful for the opportunity of translating Professor Kirillov's fine book on group representations, and hopes that it will bring to the Englishreading mathematical public as much instruction and interest as it has brought to the translator. Deviations from the Russian text have been rigorously avoided, except for a number of corrections kindly supplied by Professor Kirillov. Misprints and an occasional solecism have been tacitly taken care of. The trans lation is in all essential respects faithful to the original Russian. The translator records his gratitude to Linda Sax, who typed the entire translation, to Laura Larsson, who prepared the bibliography (considerably modified from the original), and to Betty Underhill, who rendered essential assistance
The method of coordinates by
I. M Gelʹfand(
Book
)
27 editions published between 1965 and 2004 in English and held by 615 WorldCat member libraries worldwide
27 editions published between 1965 and 2004 in English and held by 615 WorldCat member libraries worldwide
Theorems and problems in functional analysis by
A. A Kirillov(
Book
)
20 editions published between 1979 and 2013 in 4 languages and held by 510 WorldCat member libraries worldwide
Even the simplest mathematical abstraction of the phenomena of reality the real linecan be regarded from different points of view by different mathematical disciplines. For example, the algebraic approach to the study of the real line involves describing its properties as a set to whose elements we can apply" operations," and obtaining an algebraic model of it on the basis of these properties, without regard for the topological properties. On the other hand, we can focus on the topology of the real line and construct a formal model of it by singling out its" continuity" as a basis for the model. Analysis regards the line, and the functions on it, in the unity of the whole system of their algebraic and topological properties, with the fundamental deductions about them obtained by using the interplay between the algebraic and topological structures. The same picture is observed at higher stages of abstraction. Algebra studies linear spaces, groups, rings, modules, and so on. Topology studies structures of a different kind on arbitrary sets, structures that give mathe matical meaning to the concepts of a limit, continuity, a neighborhood, and so on. Functional analysis takes up topological linear spaces, topological groups, normed rings, modules of representations of topological groups in topological linear spaces, and so on. Thus, the basic object of study in functional analysis consists of objects equipped with compatible algebraic and topological structures
20 editions published between 1979 and 2013 in 4 languages and held by 510 WorldCat member libraries worldwide
Even the simplest mathematical abstraction of the phenomena of reality the real linecan be regarded from different points of view by different mathematical disciplines. For example, the algebraic approach to the study of the real line involves describing its properties as a set to whose elements we can apply" operations," and obtaining an algebraic model of it on the basis of these properties, without regard for the topological properties. On the other hand, we can focus on the topology of the real line and construct a formal model of it by singling out its" continuity" as a basis for the model. Analysis regards the line, and the functions on it, in the unity of the whole system of their algebraic and topological properties, with the fundamental deductions about them obtained by using the interplay between the algebraic and topological structures. The same picture is observed at higher stages of abstraction. Algebra studies linear spaces, groups, rings, modules, and so on. Topology studies structures of a different kind on arbitrary sets, structures that give mathe matical meaning to the concepts of a limit, continuity, a neighborhood, and so on. Functional analysis takes up topological linear spaces, topological groups, normed rings, modules of representations of topological groups in topological linear spaces, and so on. Thus, the basic object of study in functional analysis consists of objects equipped with compatible algebraic and topological structures
Representation theory and noncommutative harmonic analysis I : fundamental concepts, representations of Virasoro and affine
algebras by
A. A Kirillov(
Book
)
23 editions published between 1994 and 2011 in English and held by 335 WorldCat member libraries worldwide
Part I of this book is a short review of the classical part of representation theory. The main chapters of representation theory are discussed: representations of finite and compact groups, finite and infinitedimensional representations of Lie groups. It is a typical feature of this survey that the structure of the theory is carefully exposed  the reader can easily see the essence of the theory without being overwhelmed by details. The final chapter is devoted to the method of orbits for different types of groups. Part II deals with representation of Virasoro and KacMoody algebra. The second part of the book deals with representations of Virasoro and KacMoody algebra. The wealth of recent results on representations of infinitedimensional groups is presented
23 editions published between 1994 and 2011 in English and held by 335 WorldCat member libraries worldwide
Part I of this book is a short review of the classical part of representation theory. The main chapters of representation theory are discussed: representations of finite and compact groups, finite and infinitedimensional representations of Lie groups. It is a typical feature of this survey that the structure of the theory is carefully exposed  the reader can easily see the essence of the theory without being overwhelmed by details. The final chapter is devoted to the method of orbits for different types of groups. Part II deals with representation of Virasoro and KacMoody algebra. The second part of the book deals with representations of Virasoro and KacMoody algebra. The wealth of recent results on representations of infinitedimensional groups is presented
Lectures on the orbit method by
A. A Kirillov(
Book
)
7 editions published in 2004 in English and held by 244 WorldCat member libraries worldwide
Isaac Newton encrypted his discoveries in analysis in the form of an anagram, which deciphers to the sentence ``It is worthwhile to solve differential equations''. Accordingly, one can express the main idea behind the Orbit Method by saying "It is worthwhile to study coadjoint orbits". The orbit method was introduced by the author, A. A. Kirillov, in the 1960s and remains a useful and powerful tool in areas such as Lie theory, group representations, integrable systems, complex and symplectic geometry, and mathematical physics. This book describes the essence of the orbit method for nonexperts and gives the first systematic, detailed, and selfcontained exposition of the method. It starts with a convenient ``User's Guide'' and contains numerous examples. It can be used as a text for a graduate course, as well as a handbook for nonexperts and a reference book for research mathematicians and mathematical physicists
7 editions published in 2004 in English and held by 244 WorldCat member libraries worldwide
Isaac Newton encrypted his discoveries in analysis in the form of an anagram, which deciphers to the sentence ``It is worthwhile to solve differential equations''. Accordingly, one can express the main idea behind the Orbit Method by saying "It is worthwhile to study coadjoint orbits". The orbit method was introduced by the author, A. A. Kirillov, in the 1960s and remains a useful and powerful tool in areas such as Lie theory, group representations, integrable systems, complex and symplectic geometry, and mathematical physics. This book describes the essence of the orbit method for nonexperts and gives the first systematic, detailed, and selfcontained exposition of the method. It starts with a convenient ``User's Guide'' and contains numerous examples. It can be used as a text for a graduate course, as well as a handbook for nonexperts and a reference book for research mathematicians and mathematical physicists
Representation theory and noncommutative harmonic analysis II by
A. A Kirillov(
Book
)
17 editions published in 1995 in English and held by 238 WorldCat member libraries worldwide
This EMS volume contains two contributions: the first one, "Harmonic Analysis on Homogeneous Spaces", is written by V.F. Molchanov, the second one, "Representations of Lie Groups and Special Functions", by N. Ya. Vilenkin and A.U. Klimyk. Molchanov focuses on harmonic analysis on semisimple spaces, whereas Vilenkin and Klimyk treat group theoretical methods also with respect to integral transforms. Both contributions are surveys introducing readers to the above topics and preparing them for the study of more specialised literature. This book will be very useful to mathematicians, theoretical physicists and also to chemists dealing with quantum systems
17 editions published in 1995 in English and held by 238 WorldCat member libraries worldwide
This EMS volume contains two contributions: the first one, "Harmonic Analysis on Homogeneous Spaces", is written by V.F. Molchanov, the second one, "Representations of Lie Groups and Special Functions", by N. Ya. Vilenkin and A.U. Klimyk. Molchanov focuses on harmonic analysis on semisimple spaces, whereas Vilenkin and Klimyk treat group theoretical methods also with respect to integral transforms. Both contributions are surveys introducing readers to the above topics and preparing them for the study of more specialised literature. This book will be very useful to mathematicians, theoretical physicists and also to chemists dealing with quantum systems
The orbit method in geometry and physics : in honor of A.A. Kirillov by
Christian Duval(
Book
)
13 editions published in 2003 in English and Undetermined and held by 221 WorldCat member libraries worldwide
The orbit method influenced the development of several areas of mathematics in the second half of the 20th century and remains a useful and powerful tool in such areas as Lie theory, representation theory, integrable systems, complex geometry, and mathematical physics. Among the distinguished names associated with the orbit method is that of A.A. Kirillov, whose pioneering paper on nilpotent orbits (1962), places him as the founder of orbit theory. The original research papers in this volume are written by prominent mathematicians and reflect recent achievements in orbit theory and other closely related areas such as harmonic analysis, classical representation theory, Lie superalgebras, Poisson geometry, and quantization. Contributors: A. Alekseev, J. Alev, V. Baranovksy, R. Brylinski, J. Dixmier, S. Evens, D.R. Farkas, V. Ginzburg, V. Gorbounov, P. Grozman, E. Gutkin, A. Joseph, D. Kazhdan, A.A. Kirillov, B. Kostant, D. Leites, F. Malikov, A. Melnikov, P.W. Michor, Y.A. Neretin, A. Okounkov, G. Olshanski, F. Petrov, A. Polishchuk, W. Rossmann, A. Sergeev, V. Schechtman, I. Shchepochkina. The work will be an invaluable reference for researchers in the above mentioned fields, as well as a useful text for graduate seminars and courses
13 editions published in 2003 in English and Undetermined and held by 221 WorldCat member libraries worldwide
The orbit method influenced the development of several areas of mathematics in the second half of the 20th century and remains a useful and powerful tool in such areas as Lie theory, representation theory, integrable systems, complex geometry, and mathematical physics. Among the distinguished names associated with the orbit method is that of A.A. Kirillov, whose pioneering paper on nilpotent orbits (1962), places him as the founder of orbit theory. The original research papers in this volume are written by prominent mathematicians and reflect recent achievements in orbit theory and other closely related areas such as harmonic analysis, classical representation theory, Lie superalgebras, Poisson geometry, and quantization. Contributors: A. Alekseev, J. Alev, V. Baranovksy, R. Brylinski, J. Dixmier, S. Evens, D.R. Farkas, V. Ginzburg, V. Gorbounov, P. Grozman, E. Gutkin, A. Joseph, D. Kazhdan, A.A. Kirillov, B. Kostant, D. Leites, F. Malikov, A. Melnikov, P.W. Michor, Y.A. Neretin, A. Okounkov, G. Olshanski, F. Petrov, A. Polishchuk, W. Rossmann, A. Sergeev, V. Schechtman, I. Shchepochkina. The work will be an invaluable reference for researchers in the above mentioned fields, as well as a useful text for graduate seminars and courses
Kirillov's seminar on representation theory by
G. I Olshanskiĭ(
Book
)
4 editions published in 1998 in English and held by 179 WorldCat member libraries worldwide
This book is a collection of selected papers written by students and active participants of the A. A. Kirillov seminar on representation theory held at Moscow University. The papers deal with various aspects of representation theory for Lie algebras and Lie groups, and its relationship to algebraic combinatorics, the theory of quantum groups and geometry. This volume reflects current research interests of the leading representatives of the Russian school of representation theory. Readers will find both a variety of new results (for such quickly developing fields as infinite dimensional algebra
4 editions published in 1998 in English and held by 179 WorldCat member libraries worldwide
This book is a collection of selected papers written by students and active participants of the A. A. Kirillov seminar on representation theory held at Moscow University. The papers deal with various aspects of representation theory for Lie algebras and Lie groups, and its relationship to algebraic combinatorics, the theory of quantum groups and geometry. This volume reflects current research interests of the leading representatives of the Russian school of representation theory. Readers will find both a variety of new results (for such quickly developing fields as infinite dimensional algebra
The coordinate method by
I. M Gelʹfand(
Book
)
10 editions published between 1968 and 1969 in English and French and held by 178 WorldCat member libraries worldwide
10 editions published between 1968 and 1969 in English and French and held by 178 WorldCat member libraries worldwide
Topics in representation theory(
Book
)
8 editions published in 1991 in English and Undetermined and held by 156 WorldCat member libraries worldwide
8 editions published in 1991 in English and Undetermined and held by 156 WorldCat member libraries worldwide
Representations of Lie groups and Lie algebras by Summer School on representation theory(
Book
)
8 editions published in 1985 in English and held by 146 WorldCat member libraries worldwide
8 editions published in 1985 in English and held by 146 WorldCat member libraries worldwide
A tale of two fractals by
A. A Kirillov(
Book
)
15 editions published between 2013 and 2015 in English and held by 85 WorldCat member libraries worldwide
Since Benoit Mandelbrot's pioneering work in the late 1970s, scores of research articles and books have been published on the topic of fractals. Despite the volume of literature in the field, the general level of theoretical understanding has remained low; most work is aimed either at too mainstream an audience to achieve any depth or at too specialized a community to achieve widespread use. Written by celebrated mathematician and educator A.A. Kirillov, A Tale of Two Fractals helps bridge this gap, providing an original treatment of fractals that is at once accessible to beginners and sufficiently rigorous for serious mathematicians. The work is designed to give young, nonspecialist mathematicians a solid foundation in the theory of fractals. As its title suggests, this book focuses primarily on two fractals: the Sierpiński gasket and the Apollonian gasket. Over the course of the book, they are developed and discussed in various contexts. Along with fundamental definitions and properties, some of the key concepts and approaches covered include * the Laplace operator * harmonic functions * generalized numerical systems * Descartes' theorem * rational paramaterizations * group action on fractals * generalization to multiple dimensions In addition to its explicit goal of providing undergraduate and graduate students with a sound foundation in fractal theory, A Tale of Two Fractals serves to enhance their overall understanding of mathematics by drawing on a wide variety of techniques from other subfields. Furthermore, by virtue of the subject matter, it provides a unique opportunity for students to develop their capacity for recognizing patterns and formulating interesting questions. It is therefore a valuable text not only for any course on fractals or hyperbolic geometry, but also for any survey course with an aim of honing creativeproblemsolving skills
15 editions published between 2013 and 2015 in English and held by 85 WorldCat member libraries worldwide
Since Benoit Mandelbrot's pioneering work in the late 1970s, scores of research articles and books have been published on the topic of fractals. Despite the volume of literature in the field, the general level of theoretical understanding has remained low; most work is aimed either at too mainstream an audience to achieve any depth or at too specialized a community to achieve widespread use. Written by celebrated mathematician and educator A.A. Kirillov, A Tale of Two Fractals helps bridge this gap, providing an original treatment of fractals that is at once accessible to beginners and sufficiently rigorous for serious mathematicians. The work is designed to give young, nonspecialist mathematicians a solid foundation in the theory of fractals. As its title suggests, this book focuses primarily on two fractals: the Sierpiński gasket and the Apollonian gasket. Over the course of the book, they are developed and discussed in various contexts. Along with fundamental definitions and properties, some of the key concepts and approaches covered include * the Laplace operator * harmonic functions * generalized numerical systems * Descartes' theorem * rational paramaterizations * group action on fractals * generalization to multiple dimensions In addition to its explicit goal of providing undergraduate and graduate students with a sound foundation in fractal theory, A Tale of Two Fractals serves to enhance their overall understanding of mathematics by drawing on a wide variety of techniques from other subfields. Furthermore, by virtue of the subject matter, it provides a unique opportunity for students to develop their capacity for recognizing patterns and formulating interesting questions. It is therefore a valuable text not only for any course on fractals or hyperbolic geometry, but also for any survey course with an aim of honing creativeproblemsolving skills
Théorèmes et problèmes d'analyse fonctionnelle by
A. A Kirillov(
Book
)
9 editions published in 1982 in French and English and held by 78 WorldCat member libraries worldwide
9 editions published in 1982 in French and English and held by 78 WorldCat member libraries worldwide
Lectures on the orbit method by
A. A Kirillov(
Book
)
3 editions published in 2004 in English and held by 28 WorldCat member libraries worldwide
3 editions published in 2004 in English and held by 28 WorldCat member libraries worldwide
Introduction to superanalysis by
F. A Berezin(
Book
)
9 editions published in 1987 in English and Dutch and held by 27 WorldCat member libraries worldwide
TO SUPERANAL YSIS Edited by A.A. KIRILLOV Translated from the Russian by J. Niederle and R. Kotecky English translation edited and revised by Dimitri Leites SPRINGERSCIENCE+BUSINESS MEDIA, B.V. Library of Congress CataloginginPublication Data Berezin, F.A. (Feliks Aleksandrovich) Introduction to superanalysis. (Mathematical physics and applied mathematics; v. 9) Part I is translation of: Vvedenie v algebru i analiz s antikommutirurushchimi peremennymi. Bibliography: p. Includes index. 1. Mathetical analysis. I. Title. II. Title: Superanalysis. III. Series. QA300. B459 1987 530. 15'5 8716293 ISBN 9789048183920 ISBN 9789401719636 (eBook) DOI 10. 1007/9789401719636 All Rights Reserved © 1987 by Springer Science+Business Media Dordrecht Originally published by D. Reidel Publishing Company, Dordrecht, Holland in 1987 No part of the material protected by this copyright notice may be reproduced in whole or in part or utilized in any form or by any means electronic or mechanical including photocopying recording or storing in any electronic information system without first obtaining the written permission of the copyright owner. CONTENTS EDITOR'S FOREWORD ix INTRODUCTION 1 1. The Sources 1 2. Supermanifolds 3 3. Additional Structures on Supermanifolds 11 4. Representations of Lie Superalgebras and Supergroups 21 5. Conclusion 23 References 24 PART I CHAPTER 1. GRASSMANN ALGEBRA 29 1. Basic Facts on Associative Algebras 29 2. Grassmann Algebras 35 3. Algebras A(U) 55 CHAPTER 2. SUPERANAL YSIS 74 1. Derivatives 74 2. Integral 76 CHAPTER 3. LINEAR ALGEBRA IN ZzGRADED SPACES 90 1
9 editions published in 1987 in English and Dutch and held by 27 WorldCat member libraries worldwide
TO SUPERANAL YSIS Edited by A.A. KIRILLOV Translated from the Russian by J. Niederle and R. Kotecky English translation edited and revised by Dimitri Leites SPRINGERSCIENCE+BUSINESS MEDIA, B.V. Library of Congress CataloginginPublication Data Berezin, F.A. (Feliks Aleksandrovich) Introduction to superanalysis. (Mathematical physics and applied mathematics; v. 9) Part I is translation of: Vvedenie v algebru i analiz s antikommutirurushchimi peremennymi. Bibliography: p. Includes index. 1. Mathetical analysis. I. Title. II. Title: Superanalysis. III. Series. QA300. B459 1987 530. 15'5 8716293 ISBN 9789048183920 ISBN 9789401719636 (eBook) DOI 10. 1007/9789401719636 All Rights Reserved © 1987 by Springer Science+Business Media Dordrecht Originally published by D. Reidel Publishing Company, Dordrecht, Holland in 1987 No part of the material protected by this copyright notice may be reproduced in whole or in part or utilized in any form or by any means electronic or mechanical including photocopying recording or storing in any electronic information system without first obtaining the written permission of the copyright owner. CONTENTS EDITOR'S FOREWORD ix INTRODUCTION 1 1. The Sources 1 2. Supermanifolds 3 3. Additional Structures on Supermanifolds 11 4. Representations of Lie Superalgebras and Supergroups 21 5. Conclusion 23 References 24 PART I CHAPTER 1. GRASSMANN ALGEBRA 29 1. Basic Facts on Associative Algebras 29 2. Grassmann Algebras 35 3. Algebras A(U) 55 CHAPTER 2. SUPERANAL YSIS 74 1. Derivatives 74 2. Integral 76 CHAPTER 3. LINEAR ALGEBRA IN ZzGRADED SPACES 90 1
Homogeneous spaces, representations and special functions(
Book
)
4 editions published in 1995 in English and Undetermined and held by 23 WorldCat member libraries worldwide
4 editions published in 1995 in English and Undetermined and held by 23 WorldCat member libraries worldwide
El método de coordenadas by
I. M Gelʹfand(
Book
)
8 editions published between 1968 and 1984 in 3 languages and held by 22 WorldCat member libraries worldwide
8 editions published between 1968 and 1984 in 3 languages and held by 22 WorldCat member libraries worldwide
Metod koordinat by
I. M Gelʹfand(
Book
)
12 editions published between 1964 and 1973 in Russian and held by 21 WorldCat member libraries worldwide
12 editions published between 1964 and 1973 in Russian and held by 21 WorldCat member libraries worldwide
Lectures on tensor categories and modular functors by
Bojko Bakalov(
Book
)
3 editions published in 2001 in English and held by 20 WorldCat member libraries worldwide
This book gives an exposition of the relations among the following three topics: monoidal tensor categories (such as a category of representations of a quantum group), 3dimensional topological quantum field theory, and 2dimensional modular functors (which naturally arise in 2dimensional conformal field theory). The following examples are discussed in detail: the category of representations of a quantum group at a root of unity and the WessZuminoWitten modular functor. The idea that these topics are related first appeared in the physics literature in the study of quantum field theory. Pioneering works of Witten and MooreSeiberg triggered an avalanche of papers, both physical and mathematical, exploring various aspects of these relations. Upon preparing to lecture on the topic at MIT, however, the authors discovered that the existing literature was difficult and that there were gaps to fill. The text is wholly expository and finely succinct. It gathers results, fills existing gaps, and simplifies some proofs. The book makes an important addition to the existing literature on the topic. It would be suitable as a course text at the advancedgraduate level
3 editions published in 2001 in English and held by 20 WorldCat member libraries worldwide
This book gives an exposition of the relations among the following three topics: monoidal tensor categories (such as a category of representations of a quantum group), 3dimensional topological quantum field theory, and 2dimensional modular functors (which naturally arise in 2dimensional conformal field theory). The following examples are discussed in detail: the category of representations of a quantum group at a root of unity and the WessZuminoWitten modular functor. The idea that these topics are related first appeared in the physics literature in the study of quantum field theory. Pioneering works of Witten and MooreSeiberg triggered an avalanche of papers, both physical and mathematical, exploring various aspects of these relations. Upon preparing to lecture on the topic at MIT, however, the authors discovered that the existing literature was difficult and that there were gaps to fill. The text is wholly expository and finely succinct. It gathers results, fills existing gaps, and simplifies some proofs. The book makes an important addition to the existing literature on the topic. It would be suitable as a course text at the advancedgraduate level
Representation theory and noncommutative harmonic analysis II : homogenous spaces, representations and special functions(
Book
)
1 edition published in 1995 in English and held by 17 WorldCat member libraries worldwide
1 edition published in 1995 in English and held by 17 WorldCat member libraries worldwide
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Related Identities
 Gelʹfand, I. M. (Izrailʹ Moiseevich) Author
 Glagoleva, E. G. (Elena Georgievna)
 Gvishiani, A. D. Other
 Duval, Christian Editor
 Guieu, Laurent Editor
 Ovsienko, Valentin Editor
 Sosinskiĭ, A. B. (Alekseĭ Bronislavovich) Translator
 Olshanskiĭ, G. I. (Grigori I.) Translator Editor
 Silverman, Richard A. Author
 Bolyai János Matematikai Társulat
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Associated Subjects
Abelian categories Affine algebraic groups Algebra Cell aggregationMathematics Chemistry Coordinates Fractals Functional analysis Functions, Special Geometry Global analysis (Mathematics) Global differential geometry Group theory Harmonic analysis Hyperspace KacMoody algebras Lie algebras Lie groups Mackey, George W.(George Whitelaw), Mathematical analysis Mathematical physics Mathematics Orbit method Physics Quantum field theory Quantum theory Representations of algebras Representations of groups Representations of Lie algebras Representations of Lie groups Tensor products Topological groups Visualization
Alternative Names
Aleksandr Aleksàndrovitx Kiríl·lov matemàtic rus
Aleksandr Kirillov matematico russo
Aleksandr Kirillov russisk matematikar
Aleksandr Kirillov russisk matematiker
Aleksandr Kirílov
Aleksandr Kirílov matemático ruso
Alexander Alexandrowitsch Kirillow russischer Mathematiker
Alexander Kirillov
Alexandre Kirillov mathématicien russe
Alexandre Kirillov Russian mathematician
Alexandre Kirillov Russisch wiskundige
Kirillov, A.
Kirillov, A. A.
Kirillov, A.A. 1936
Kirillov, Aleksandar A.
Kirillov, Aleksandr Aleksandrovič
Kirillov, Aleksandr Aleksandrovič 1936
Kirillov, Aleksandr Aleksandrovich.
Kirillov Aleksandr Aleksandrovich 1936....
Kirillov Aleksandr Aleksandrovitch 1936....
Kirillov, Alexander 1936
Kirillov, Alexander A. 1936
Kirillov, Alexandr A. 1936
Kirillov, Alexandre 1936
Kirillov, Alexandre Alexandrovitch 1936
Kirillow, A. A. 1936
Kirillow, Aleksandr Aleksandrovič 1936
Kirillow, Alexander Alexandrowitsch 1936
Кириллов, А. А..
Кириллов, Александр Александрович.
アレクサンドル・キリロフ
キリーロフ, A. A
亞歷山大·卡里洛夫
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