Kolmogorov, A. N. (Andreĭ Nikolaevich) 19031987
Overview
Works:  582 works in 1,595 publications in 8 languages and 11,485 library holdings 

Genres:  History Biography Festschriften Conference papers and proceedings 
Roles:  Author, Editor, Honoree, Other, Redactor, Creator, Adapter 
Classifications:  QA273, 510 
Publication Timeline
.
Most widely held works about
A. N Kolmogorov
 Kolmogorov's heritage in mathematics by Éric Charpentier( )
 Kolmogorov in perspective( Book )
 The Kolmogorov legacy in physics by A Vulpiani( Book )
 Selected works of A.N. Kolmogorov by A. N Kolmogorov( Book )
 Selected Works of A.N. Kolmogorov : Volume I: Mathematics and Mechanics by V. M Tikhomirov( )
 Wolfgang Doeblin : a mathematician rediscovered by Agnes Handwerk( Visual )
 Selected works of A.N Kolmogorov by A. N Kolmogorov( Book )
 I︠A︡vlenie chrezvychaĭnoe : kniga o Kolmogorove( Book )
 L'équation de Kolmogoroff : vie et mort de Wolfgang Doeblin, un génie dans la tourmente nazie by Marc Petit( Book )
 Annual review of fluid mechanics( Book )
 Andreĭ Nikolaevich Kolmogorov, 19031987 : zhiznʹ, preispolnennai︠a︡ schastʹi︠a︡ by V. M Tikhomirov( Book )
 Kolmogorov v vospominanii︠a︡kh( Book )
 Kolmogorov v vospominanii︠a︡kh uchenikov( Book )
 Selected works of A.N. Kolmogorov by A. N Kolmogorov( Book )
 Selected works of a.n. kolmogorov by V. M Tikhomirov( Book )
 Kolmogorov i kibernetika( Book )
 Akademik AN SSSR A.N. Kolmogorov : zhiznʹ v nauke i nauka v zhizni genii︠a︡ iz Tunoshny by V. S Sekovanov( Book )
 Oral history interview with Cecil E. "Chuck" Leith by Cecil E Leith( )
 Kolmogorov : i︠u︡bileĭnoe izdanie v trekh knigakh( Book )
 Khrestomatii︠a︡ po istorii informatiki by I︠A︡. I Fet( Book )
more
fewer
Most widely held works by
A. N Kolmogorov
Introductory real analysis by
A. N Kolmogorov(
Book
)
63 editions published between 1970 and 2012 in English and Undetermined and held by 1,136 WorldCat member libraries worldwide
This volume in Richard Silverman's exceptional series of translations of Russian works in the mathematical science is a comprehensive, elementary introduction to real and functional analysis by two faculty members from Moscow University. It is selfcontained, evenly paced, eminently readable, and readily accessible to those with adequate preparation in advanced calculus. The first four chapters present basic concepts and introductory principles in set theory, metric spaces, topological spaces, and linear spaces. The next two chapters consider linear functionals and linear operators, with detailed discussions of continuous linear functionals, the conjugate space, the weak topology and weak convergence, generalized functions, basic concepts of linear operators, inverse and adjoint operators, and completely continuous operators. The final four chapters cover measure, integration, differentiation, and more on integration. Special attention is here given to the Lebesque integral, Fubini's theorem, and the Stieltjes integral. Each individual section  there are 37 in all  is equipped with a problem set, making a total of some 350 problems, all carefully selected and matched. With these problems and the clear exposition, this book is useful for selfstudy or for the classroom  it is basic oneyear course in real analysis. Dr. Silverman is a former member of the Institute of Mathematical Sciences of New York University and the Lincoln Library of M.I.T. Along with his translation, he has revised the text with numerous pedagogical and mathematical improvements and restyled the language so that it is even more readable
63 editions published between 1970 and 2012 in English and Undetermined and held by 1,136 WorldCat member libraries worldwide
This volume in Richard Silverman's exceptional series of translations of Russian works in the mathematical science is a comprehensive, elementary introduction to real and functional analysis by two faculty members from Moscow University. It is selfcontained, evenly paced, eminently readable, and readily accessible to those with adequate preparation in advanced calculus. The first four chapters present basic concepts and introductory principles in set theory, metric spaces, topological spaces, and linear spaces. The next two chapters consider linear functionals and linear operators, with detailed discussions of continuous linear functionals, the conjugate space, the weak topology and weak convergence, generalized functions, basic concepts of linear operators, inverse and adjoint operators, and completely continuous operators. The final four chapters cover measure, integration, differentiation, and more on integration. Special attention is here given to the Lebesque integral, Fubini's theorem, and the Stieltjes integral. Each individual section  there are 37 in all  is equipped with a problem set, making a total of some 350 problems, all carefully selected and matched. With these problems and the clear exposition, this book is useful for selfstudy or for the classroom  it is basic oneyear course in real analysis. Dr. Silverman is a former member of the Institute of Mathematical Sciences of New York University and the Lincoln Library of M.I.T. Along with his translation, he has revised the text with numerous pedagogical and mathematical improvements and restyled the language so that it is even more readable
Elements of the theory of functions and functional analysis by
A. N Kolmogorov(
Book
)
49 editions published between 1957 and 2012 in 3 languages and held by 1,131 WorldCat member libraries worldwide
49 editions published between 1957 and 2012 in 3 languages and held by 1,131 WorldCat member libraries worldwide
Foundations of the theory of probability by
A. N Kolmogorov(
Book
)
50 editions published between 1950 and 2018 in 3 languages and held by 1,102 WorldCat member libraries worldwide
This famous little book was first published in German in 1933 and in Russian a few years later, setting forth the axiomatic foundations of modern probability theory and cementing the author's reputation as a leading authority in the field. The distinguished Russian mathematician A. N. Kolmogorov wrote this foundational text, and it remains important both to students beginning a serious study of the topic and to historians of modern mathematics. Suitable as a text for advanced undergraduates and graduate students in mathematics, the treatment begins with an introduction to the elementary theory of probability and infinite probability fields. Subsequent chapters explore random variables, mathematical expectations, and conditional probabilities and mathematical expectations. The book concludes with a chapter on the law of large numbers, an Appendix on zeroorone in the theory of probability, and detailed bibliographies
50 editions published between 1950 and 2018 in 3 languages and held by 1,102 WorldCat member libraries worldwide
This famous little book was first published in German in 1933 and in Russian a few years later, setting forth the axiomatic foundations of modern probability theory and cementing the author's reputation as a leading authority in the field. The distinguished Russian mathematician A. N. Kolmogorov wrote this foundational text, and it remains important both to students beginning a serious study of the topic and to historians of modern mathematics. Suitable as a text for advanced undergraduates and graduate students in mathematics, the treatment begins with an introduction to the elementary theory of probability and infinite probability fields. Subsequent chapters explore random variables, mathematical expectations, and conditional probabilities and mathematical expectations. The book concludes with a chapter on the law of large numbers, an Appendix on zeroorone in the theory of probability, and detailed bibliographies
Limit distributions for sums of independent random variables by
B. V Gnedenko(
Book
)
46 editions published between 1954 and 1997 in 3 languages and held by 751 WorldCat member libraries worldwide
46 editions published between 1954 and 1997 in 3 languages and held by 751 WorldCat member libraries worldwide
Mathematics, its content, methods, and meaning by
Matematicheskiĭ institut im. V.A. Steklova(
Book
)
58 editions published between 1962 and 2012 in English and Undetermined and held by 516 WorldCat member libraries worldwide
This major survey features the work of 18 outstanding mathematicians. Primary subjects include analytic geometry, algebra, ordinary and partial differential equations, the calculus of variations, functions of a complex variable, prime numbers, and theories of probability and functions. Other topics include linear and nonEuclidean geometry, topology, functional analysis, more. 1963 edition
58 editions published between 1962 and 2012 in English and Undetermined and held by 516 WorldCat member libraries worldwide
This major survey features the work of 18 outstanding mathematicians. Primary subjects include analytic geometry, algebra, ordinary and partial differential equations, the calculus of variations, functions of a complex variable, prime numbers, and theories of probability and functions. Other topics include linear and nonEuclidean geometry, topology, functional analysis, more. 1963 edition
Mathematics of the 19th century : mathematical logic, algebra, number theory, probability theory by
A. N Kolmogorov(
Book
)
23 editions published between 1992 and 2001 in English and held by 435 WorldCat member libraries worldwide
This multiauthored effort, Mathematics of the nineteenth century (to be fol lowed by Mathematics of the twentieth century), is a sequel to the History of mathematics fram antiquity to the early nineteenth century, published in three 1 volumes from 1970 to 1972. For reasons explained below, our discussion of twentiethcentury mathematics ends with the 1930s. Our general objectives are identical with those stated in the preface to the threevolume edition, i. e., we consider the development of mathematics not simply as the process of perfecting concepts and techniques for studying realworld spatial forms and quantitative relationships but as a social process as weIl. Mathematical structures, once established, are capable of a certain degree of autonomous development. In the final analysis, however, such immanent mathematical evolution is conditioned by practical activity and is either selfdirected or, as is most often the case, is determined by the needs of society. Proceeding from this premise, we intend, first, to unravel the forces that shape mathe matical progress. We examine the interaction of mathematics with the social structure, technology, the natural sciences, and philosophy. Throughan anal ysis of mathematical history proper, we hope to delineate the relationships among the various mathematical disciplines and to evaluate mathematical achievements in the light of the current state and future prospects of the science. The difficulties confronting us considerably exceeded those encountered in preparing the threevolume edition
23 editions published between 1992 and 2001 in English and held by 435 WorldCat member libraries worldwide
This multiauthored effort, Mathematics of the nineteenth century (to be fol lowed by Mathematics of the twentieth century), is a sequel to the History of mathematics fram antiquity to the early nineteenth century, published in three 1 volumes from 1970 to 1972. For reasons explained below, our discussion of twentiethcentury mathematics ends with the 1930s. Our general objectives are identical with those stated in the preface to the threevolume edition, i. e., we consider the development of mathematics not simply as the process of perfecting concepts and techniques for studying realworld spatial forms and quantitative relationships but as a social process as weIl. Mathematical structures, once established, are capable of a certain degree of autonomous development. In the final analysis, however, such immanent mathematical evolution is conditioned by practical activity and is either selfdirected or, as is most often the case, is determined by the needs of society. Proceeding from this premise, we intend, first, to unravel the forces that shape mathe matical progress. We examine the interaction of mathematics with the social structure, technology, the natural sciences, and philosophy. Throughan anal ysis of mathematical history proper, we hope to delineate the relationships among the various mathematical disciplines and to evaluate mathematical achievements in the light of the current state and future prospects of the science. The difficulties confronting us considerably exceeded those encountered in preparing the threevolume edition
Measure, Lebesgue integrals and Hilbert space by
A. N Kolmogorov(
Book
)
19 editions published between 1960 and 1962 in English and Italian and held by 401 WorldCat member libraries worldwide
19 editions published between 1960 and 1962 in English and Italian and held by 401 WorldCat member libraries worldwide
Turbulence : the legacy of A.N. Kolmogorov by
U Frisch(
Book
)
8 editions published between 1995 and 2011 in English and held by 391 WorldCat member libraries worldwide
"This textbook presents a modern account of turbulence, one of the greatest challenges in physics. The stateoftheart is put into historical perspective five centuries after the first studies of Leonardo and half a century after the first attempt by A.N. Kolmogorov to predict the properties of flow at very high Reynolds numbers. Such "fully developed turbulence" is ubiquitous in both cosmical and natural environments, in engineering applications and in everyday life." "First, a qualitative introduction is given to bring out the need for a probabilistic description of what is in essence a deterministic system. Kolmogorov's 1941 theory is presented in a novel fashion with emphasis on symmetries (including scaling transformations) which are broken by the mechanisms producing the turbulence and restored by the chaotic character of the cascade to small scales. Considerable material is devoted to intermittency, the clumpiness of smallscale activity, which has led to the development of fractal and multifractal models. Such models, pioneered by B. Mandelbrot, have applications in numerous fields besides turbulence (diffusion limited aggregation, solidearth geophysics, attractors of dynamical systems, etc). The final chapter contains an introduction to analytic theories of the sort pioneered by R. Kraichnan, to the modern theory of eddy transport and renormalization and to recent developments in the statistical theory of twodimensional turbulence. The book concludes with a guide to further reading." "The intended readership for the book ranges from firstyear graduate students in mathematics, physics, astrophysics, geosciences and engineering, to professional scientists and engineers."Jacket
8 editions published between 1995 and 2011 in English and held by 391 WorldCat member libraries worldwide
"This textbook presents a modern account of turbulence, one of the greatest challenges in physics. The stateoftheart is put into historical perspective five centuries after the first studies of Leonardo and half a century after the first attempt by A.N. Kolmogorov to predict the properties of flow at very high Reynolds numbers. Such "fully developed turbulence" is ubiquitous in both cosmical and natural environments, in engineering applications and in everyday life." "First, a qualitative introduction is given to bring out the need for a probabilistic description of what is in essence a deterministic system. Kolmogorov's 1941 theory is presented in a novel fashion with emphasis on symmetries (including scaling transformations) which are broken by the mechanisms producing the turbulence and restored by the chaotic character of the cascade to small scales. Considerable material is devoted to intermittency, the clumpiness of smallscale activity, which has led to the development of fractal and multifractal models. Such models, pioneered by B. Mandelbrot, have applications in numerous fields besides turbulence (diffusion limited aggregation, solidearth geophysics, attractors of dynamical systems, etc). The final chapter contains an introduction to analytic theories of the sort pioneered by R. Kraichnan, to the modern theory of eddy transport and renormalization and to recent developments in the statistical theory of twodimensional turbulence. The book concludes with a guide to further reading." "The intended readership for the book ranges from firstyear graduate students in mathematics, physics, astrophysics, geosciences and engineering, to professional scientists and engineers."Jacket
Mathematics of the 19th century : geometry, analytic function theory by
A. N Kolmogorov(
Book
)
14 editions published in 1996 in English and held by 351 WorldCat member libraries worldwide
This book is the second volume of a study of the history of mathematics in the nineteenth century. The first part of the book describes the development of geometry. The many varieties of geometry are considered and three main themes are traced: the development of a theory of invariants and forms that determine certain geometric structures such as curves or surfaces; the enlargement of conceptions of space which led to nonEuclidean geometry; and the penetration of algebraic methods into geometry in connection with algebraic geometry and the geometry of transformation groups. The second part, on analytic function theory, shows how the work of mathematicians like Cauchy, Riemann and Weierstrass led to new ways of understanding functions. Drawing much of their inspiration from the study of algebraic functions and their integrals, these mathematicians and others created a unified, yet comprehensive theory in which the original algebraic problems were subsumed in special areas devoted to elliptic, algebraic, Abelian and automorphic functions. The use of power series expansions made it possible to include completely general transcendental functions in the same theory and opened up the study of the very fertile subject of entire functions
14 editions published in 1996 in English and held by 351 WorldCat member libraries worldwide
This book is the second volume of a study of the history of mathematics in the nineteenth century. The first part of the book describes the development of geometry. The many varieties of geometry are considered and three main themes are traced: the development of a theory of invariants and forms that determine certain geometric structures such as curves or surfaces; the enlargement of conceptions of space which led to nonEuclidean geometry; and the penetration of algebraic methods into geometry in connection with algebraic geometry and the geometry of transformation groups. The second part, on analytic function theory, shows how the work of mathematicians like Cauchy, Riemann and Weierstrass led to new ways of understanding functions. Drawing much of their inspiration from the study of algebraic functions and their integrals, these mathematicians and others created a unified, yet comprehensive theory in which the original algebraic problems were subsumed in special areas devoted to elliptic, algebraic, Abelian and automorphic functions. The use of power series expansions made it possible to include completely general transcendental functions in the same theory and opened up the study of the very fertile subject of entire functions
Mathematics of the 19th century : function theory according to Chebyshev, ordinary differential equations, calculus of variations,
theory of finite differences(
Book
)
19 editions published between 1996 and 1998 in English and held by 235 WorldCat member libraries worldwide
19 editions published between 1996 and 1998 in English and held by 235 WorldCat member libraries worldwide
Grundbegriffe der Wahrscheinlichkeitsrechnung by
A. N Kolmogorov(
Book
)
24 editions published between 1933 and 1977 in German and held by 177 WorldCat member libraries worldwide
24 editions published between 1933 and 1977 in German and held by 177 WorldCat member libraries worldwide
Éléments de la théorie des fonctions et de l'analyse fonctionnelle by
A. N Kolmogorov(
Book
)
29 editions published between 1974 and 1994 in 4 languages and held by 176 WorldCat member libraries worldwide
29 editions published between 1974 and 1994 in 4 languages and held by 176 WorldCat member libraries worldwide
Kolmogorov's heritage in mathematics by
Éric Charpentier(
Book
)
3 editions published between 2007 and 2010 in English and held by 137 WorldCat member libraries worldwide
"A.N. Kolmogorov (b. Tambov 1903, d. Moscow 1987) was one of the most brilliant mathematicians that the world has ever known. Incredibly deep and creative, he was able to approach each subject with a completely new point of view: in a few magnificent pages, which are models of shrewdness and imagination, and which astounded his contemporaries, he changed drastically the landscape of the subject. Most mathematicians prove what they can, Kolmogorov was of those who prove what they want. For this book several world experts were asked to present one part of the mathematical heritage left to us by Kolmogorov. Each chapter treats one of Kolmogorov's research themes, or a subject that was invented as a consequence of his discoveries. His contributions are presented, his methods, the perspectives he opened to us, the way in which this research has evolved up to now, along with examples of recent applications and a presentation of the current prospects. This book can be read by anyone with a master's (even a bachelor's) degree in mathematics, computer science or physics, or more generally by anyone who likes mathematical ideas. Rather than present detailed proofs, the main ideas are described. A bibliography is provided for those who wish to understand the technical details. One can see that sometimes very simple reasoning (with the right interpretation and tools) can lead in a few lines to very substantial results. The Kolmogorov Legacy in Physics was published by Springer in 2004 (ISBN 9783540203070)."Font no determinada
3 editions published between 2007 and 2010 in English and held by 137 WorldCat member libraries worldwide
"A.N. Kolmogorov (b. Tambov 1903, d. Moscow 1987) was one of the most brilliant mathematicians that the world has ever known. Incredibly deep and creative, he was able to approach each subject with a completely new point of view: in a few magnificent pages, which are models of shrewdness and imagination, and which astounded his contemporaries, he changed drastically the landscape of the subject. Most mathematicians prove what they can, Kolmogorov was of those who prove what they want. For this book several world experts were asked to present one part of the mathematical heritage left to us by Kolmogorov. Each chapter treats one of Kolmogorov's research themes, or a subject that was invented as a consequence of his discoveries. His contributions are presented, his methods, the perspectives he opened to us, the way in which this research has evolved up to now, along with examples of recent applications and a presentation of the current prospects. This book can be read by anyone with a master's (even a bachelor's) degree in mathematics, computer science or physics, or more generally by anyone who likes mathematical ideas. Rather than present detailed proofs, the main ideas are described. A bibliography is provided for those who wish to understand the technical details. One can see that sometimes very simple reasoning (with the right interpretation and tools) can lead in a few lines to very substantial results. The Kolmogorov Legacy in Physics was published by Springer in 2004 (ISBN 9783540203070)."Font no determinada
Grenzverteilungen von Summen unabhängiger Zufallsgrössen by
B. V Gnedenko(
Book
)
7 editions published between 1959 and 1960 in German and Italian and held by 130 WorldCat member libraries worldwide
The decisions of a few industrial leaders shake the roots of capitalism and reawaken man's awareness of himself as an heroic being
7 editions published between 1959 and 1960 in German and Italian and held by 130 WorldCat member libraries worldwide
The decisions of a few industrial leaders shake the roots of capitalism and reawaken man's awareness of himself as an heroic being
Sammelband zur statistischen Theorie der Turbulenz by
Helmut Limberg(
Book
)
7 editions published in 1958 in German and held by 126 WorldCat member libraries worldwide
7 editions published in 1958 in German and held by 126 WorldCat member libraries worldwide
Reelle Funktionen und Funktionalanalysis by
A. N Kolmogorov(
Book
)
11 editions published between 1972 and 1975 in German and Multiple languages and held by 121 WorldCat member libraries worldwide
11 editions published between 1972 and 1975 in German and Multiple languages and held by 121 WorldCat member libraries worldwide
Ėlementy teorii funkt︠s︡iĭ i funkt︠s︡ionalʹnogo analiza. [Ucheb. posobie dli︠a︡ matem. spet︠s︡ialʹnosteĭ untov] by
A. N Kolmogorov(
Book
)
25 editions published between 1960 and 1989 in Russian and Ukrainian and held by 112 WorldCat member libraries worldwide
25 editions published between 1960 and 1989 in Russian and Ukrainian and held by 112 WorldCat member libraries worldwide
Selected works of A.N. Kolmogovrov by
A. N Kolmogorov(
Book
)
17 editions published in 1993 in English and held by 72 WorldCat member libraries worldwide
17 editions published in 1993 in English and held by 72 WorldCat member libraries worldwide
Grundbegriffe der Wahrscheinlichkeitsrechnung by
A. N Kolmogorov(
Book
)
8 editions published between 1933 and 1984 in German and Undetermined and held by 70 WorldCat member libraries worldwide
8 editions published between 1933 and 1984 in German and Undetermined and held by 70 WorldCat member libraries worldwide
Elementos de la teoría de funciones y del análisis funcional by
A. N Kolmogorov(
Book
)
20 editions published between 1972 and 1984 in Spanish and held by 58 WorldCat member libraries worldwide
20 editions published between 1972 and 1984 in Spanish and held by 58 WorldCat member libraries worldwide
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Audience Level
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Related Identities
 Fomin, S. V. (Sergeĭ Vasilʹevich) Translator
 I︠U︡shkevich, A. P. (Adolʹf Pavlovich) 19061993 Other Editor
 Gnedenko, B. V. (Boris Vladimirovich) 19121995 Author
 Aleksandrov, A. D. (Aleksandr Danilovich) 19121999 Other Author Editor
 Lavrentʹev, M. A. (Mikhail Alekseevich) 19001980 Editor
 Charpentier, Éric Editor
 Lesne, Annick Editor
 Nikolʹskiĭ, N. K. (Nikolaĭ Kapitonovich) Editor
 Tikhomirov, V. M. (Vladimir Mikhaĭlovich) 1934 Author Editor
 Frisch, U. (Uriel) 1940 Author
Useful Links
Associated Subjects
Algorithms Analytic functions Benedict, Francis Gano, Brownian motion processes Central limit theorem Chaotic behavior in systems Charney, Jule G Climatic changes Computer science Computer scientists Cybernetics Differentiable dynamical systems Diffusion Distribution (Probability theory) Döblin, Alfred, Doeblin, Wolfgang Families Fluid mechanics France Functional analysis Functions Functions of real variables Geometry Germany Hilbert space Information theory Integrals, Generalized Itō, Kiyosi, Kolmogorov, A. N.(Andreĭ Nikolaevich), Kolmogorov complexity Logic, Symbolic and mathematical Mathematical analysis Mathematicians Mathematics Measure theory Mechanics, Analytic National socialism Obukhov, A. M.(Aleksandr Mikhaĭlovich), Oceanatmosphere interaction Probabilities Random variables Richardson, Lewis F., Russia (Federation) Soviet Union Stochastic processes Turbulence University of California, Davis Viscous flow Vortexmotion Weather control
Covers
Alternative Names
an ni ke er mo ke luo fu
Andreas Kolmogorov
Andrei Kolmogorov
Andrei Kolmogórov matemàtic rus
Andréi Kolmogórov matemático ruso
Andreï Kolmogorov mathématicien russe
Andrei Kolmogorov Venemaa matemaatik
Andrei Nikolaevich Kolmogorov
Andrei Nikolaevich Kolmogorov matemático ruso
Andrei Nikolaevici Kolmogorov
Andrei Nikolaevici Kolmogorov matematician rus
Andrei Nikolajewitsch Kolmogorow russischer Mathematiker
Andrej Kolmogorov
Andrej Kolmogorov rusa matematikisto
Andrej Kolmogorov Russisch wiskundige (19031987)
Andrej Kolmogorov russisk informatikar og matematikar
Andrej Kolmogorov russisk informatiker og matematiker
Andrej Kolmogorov rysk datavetare och matematiker
Andrej Nikolaevič Kolmogorov
Andrej Nikolaevič Kolmogorov matematico russo
Andrej Nikolajevič Kolmogorov
Andrej Nyikolajevics Kolmogorov szovjet matematikus
Andrejs Kolmogorovs
Andrey Kolmogorov Russian mathematician
Andrey Kolmogorov Soviet mathematician
Andrey Kolmoqorov
Andrey Nikolaevich Kolmogorov
Andrey Nikolayevich Kolmogorov
Andriej Kołmogorow matematyk rosyjski
ke er mo ge luo fu
ke er mo guo luo fu
Kolmogoroff A.
Kolmogoroff, A. 1903
Kolmogoroff A. 19031987
Kolmogoroff A.N.
Kolmogoroff, A.N. 19031987
Kolmogoroff Andrei N.
Kolmogoroff, Andrei N. 19031987
Kolmogoroff Andrej N.
Kolmogoroff, Andrej N. 19031987
Kolmogorov, A.
Kolmogorov A.N.
Kolmogorov, A.N. 19031987
Kolmogorov, A. N. (Andrej Nikolaevič), 19031987
Kolmogorov, Andrei N.
Kolmogorov, Andrei Nikolaevič
Kolmogorov, Andreĭ Nikolaevich
Kolmogorov, Andreĭ Nikolaevich 1903
Kolmogorov, Andreĭ Nikolaevich 19031987
Kolmogorov Andreï Nikolaevitch 19031987
Kolmogorov Andrej N.
Kolmogorov Andrej Nikolaevic
Kolmogorov, Andrej Nikolaevič 19031987
Kolmogorov, Andrej Nikolajew 19031987
Kolmogorov, Andrey Nikolaevich 19031987
Kolmogorov Andreý Nïkolayevïç
Kolmogorov Andrey Nikolayevich
Kolmogorov, Andriej N.
Kolmogorovas A.
Kolmogorovas Andrejus
Kolmogorovas Andrejus Nikolajevičius
Kolmogorovs, A. 19031987
Kołmogorow, A. N.
Kolmogorow, Andrei N. 19031987
Kołmogorow Andriej
Kołmogorow, Andrzej.
Αντρέι Κολμογκόροφ Σοβιετικός μαθηματικός
Андрей Колмогоров
Андреј Колмогоров
Андрэй Калмагораў
Андрэй Мікалаевіч Калмагораў
Колмогоров
Колмогоров А.Н.
Колмогоров, А.Н 19031987
Колмогоров, А. Н. (Андрей Николаевич)
Колмогоров, А. Н. (Андрей Николаевич), 19031987
Колмогоров, Андрей Николаевич
Колмогоров, Андрей Николаевич 19031987
Колмогоров Андрій Миколайович
Անդրեյ Կոլմոգորով
אנדריי קולמוגורוב
אנדריי קולמוגורוב מתמטיקאי רוסי
آندره کولموگروف ریاضیدان و دانشمند علوم کامپیوتر روسی
أندريه كولموغوروف
أندريه كولموغوروف رياضياتي روسي
آندری کولموقوروف
كولموگوروۆ اندرەي نىيكولايەۆىيتش
อันเดรย์ คอลโมโกรอฟ
ანდრეი კოლმოგოროვი
안드레이 콜모고로프
アンドレイ・コルモゴロフ
コルモゴロフ
コルモゴロフ, アンドレイ ニコラエヴイチ
安・尼・柯尓莫柯洛夫
安德雷·柯爾莫哥洛夫
柯尓莫戈洛夫
柯尓莫果洛夫
柯尓莫柯洛夫
科尓莫戈罗夫
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