Aubin, Jean Pierre
Overview
Works:  200 works in 846 publications in 7 languages and 11,151 library holdings 

Genres:  Conference papers and proceedings 
Roles:  Author, Editor, Thesis advisor, Other, Opponent 
Publication Timeline
.
Most widely held works by
Jean Pierre Aubin
Optima and equilibria : an introduction to nonlinear analysis by
Jean Pierre Aubin(
Book
)
49 editions published between 1984 and 2003 in 5 languages and held by 970 WorldCat member libraries worldwide
Advances in game theory and economic theory have proceeded hand in hand with that of nonlinear analysis and in particular, convex analysis. These theories motivated mathematicians to provide mathematical tools to deal with optima and equilibria. JeanPierre Aubin, one of the leading specialists in nonlinear analysis and its applications to economics and game theory, has written a rigorous and conciseyet still elementary and selfcontained textbook to present mathematical tools needed to solve problems motivated by economics, management sciences, operations research, cooperative and noncooperative games, fuzzy games, etc. It begins with convex and nonsmooth analysis, the foundations of optimization theory and mathematical programming. Nonlinear analysis is next presented in the context of zerosum games and then, in the framework of setvalued analysis. These results are applied to the main classes of economic equilibria. The text continues with game theory: noncooperative (Nash) equilibria, Pareto optima, core and finally, fuzzy games. The book contains numerous exercises and problems: the latter allow the reader to venture into areas of nonlinear analysis that lie beyond the scope of the book and of most graduate courses.(See cont. News remarks)
49 editions published between 1984 and 2003 in 5 languages and held by 970 WorldCat member libraries worldwide
Advances in game theory and economic theory have proceeded hand in hand with that of nonlinear analysis and in particular, convex analysis. These theories motivated mathematicians to provide mathematical tools to deal with optima and equilibria. JeanPierre Aubin, one of the leading specialists in nonlinear analysis and its applications to economics and game theory, has written a rigorous and conciseyet still elementary and selfcontained textbook to present mathematical tools needed to solve problems motivated by economics, management sciences, operations research, cooperative and noncooperative games, fuzzy games, etc. It begins with convex and nonsmooth analysis, the foundations of optimization theory and mathematical programming. Nonlinear analysis is next presented in the context of zerosum games and then, in the framework of setvalued analysis. These results are applied to the main classes of economic equilibria. The text continues with game theory: noncooperative (Nash) equilibria, Pareto optima, core and finally, fuzzy games. The book contains numerous exercises and problems: the latter allow the reader to venture into areas of nonlinear analysis that lie beyond the scope of the book and of most graduate courses.(See cont. News remarks)
Applied functional analysis by
Jean Pierre Aubin(
Book
)
31 editions published between 1979 and 2011 in English and Undetermined and held by 843 WorldCat member libraries worldwide
"JeanPierre Aubin updates his popular reference on functional analysis with new insights and recent discoveriesadding three new chapters on setvalued analysis and convex analysis, viability kernels and capture basins, and firstorder partial differential equations. He presents, for the first time at an introductory level, the extension of differential calculus in the framework of both the theory of distributions and setvalued analysis, and discusses their application for studying boundaryvalue problems for elliptic and parabolic partial differential equations and for systems of firstorder partial differential equations."Jacket
31 editions published between 1979 and 2011 in English and Undetermined and held by 843 WorldCat member libraries worldwide
"JeanPierre Aubin updates his popular reference on functional analysis with new insights and recent discoveriesadding three new chapters on setvalued analysis and convex analysis, viability kernels and capture basins, and firstorder partial differential equations. He presents, for the first time at an introductory level, the extension of differential calculus in the framework of both the theory of distributions and setvalued analysis, and discusses their application for studying boundaryvalue problems for elliptic and parabolic partial differential equations and for systems of firstorder partial differential equations."Jacket
Setvalued analysis by
Jean Pierre Aubin(
)
30 editions published between 1990 and 2009 in English and Undetermined and held by 790 WorldCat member libraries worldwide
"An elegantly written, introductory overview of the field, with a near perfect choice of what to include and what not, enlivened in places by historical tidbits and made eminently readable throughout by crisp language. It has succeeded in doing the nearimpossibleit has made a subject which is generally inhospitable to nonspecialists because of its 'family jargon' appear nonintimidating even to a beginning graduate student."The Journal of the Indian Institute of Science "The book under review gives a comprehensive treatment of basically everything in mathematics that can be named multivalued/setvalued analysis. It includes ... results with many historical comments giving the reader a sound perspective to look at the subject ... The book is highly recommended for mathematicians and graduate students who will find here a very comprehensive treatment of setvalued analysis." Mathematical Reviews "I recommend this book as one to dig into with considerable pleasure when one already knows the subject ... 'SetValued Analysis' goes a long way toward providing a much needed basic resource on the subject." Bulletin of the American Mathematical Society "This book provides a thorough introduction to multivalued or setvalued analysis ... Examples in many branches of mathematics, given in the introduction, prevail [upon] the reader the indispensability [of dealing] with sequences of sets and setvalued maps ... The style is lively and vigorous, the relevant historical comments and suggestive overviews increase the interest for this work ... Graduate students and mathematicians of every persuasion will welcome this unparalleled guide to setvalued analysis." Zentralblatt Math
30 editions published between 1990 and 2009 in English and Undetermined and held by 790 WorldCat member libraries worldwide
"An elegantly written, introductory overview of the field, with a near perfect choice of what to include and what not, enlivened in places by historical tidbits and made eminently readable throughout by crisp language. It has succeeded in doing the nearimpossibleit has made a subject which is generally inhospitable to nonspecialists because of its 'family jargon' appear nonintimidating even to a beginning graduate student."The Journal of the Indian Institute of Science "The book under review gives a comprehensive treatment of basically everything in mathematics that can be named multivalued/setvalued analysis. It includes ... results with many historical comments giving the reader a sound perspective to look at the subject ... The book is highly recommended for mathematicians and graduate students who will find here a very comprehensive treatment of setvalued analysis." Mathematical Reviews "I recommend this book as one to dig into with considerable pleasure when one already knows the subject ... 'SetValued Analysis' goes a long way toward providing a much needed basic resource on the subject." Bulletin of the American Mathematical Society "This book provides a thorough introduction to multivalued or setvalued analysis ... Examples in many branches of mathematics, given in the introduction, prevail [upon] the reader the indispensability [of dealing] with sequences of sets and setvalued maps ... The style is lively and vigorous, the relevant historical comments and suggestive overviews increase the interest for this work ... Graduate students and mathematicians of every persuasion will welcome this unparalleled guide to setvalued analysis." Zentralblatt Math
Mathematical methods of game and economic theory by
Jean Pierre Aubin(
Book
)
44 editions published between 1978 and 2007 in English and Dutch and held by 682 WorldCat member libraries worldwide
This book presents a unified treatment of optimization theory, game theory and a general equilibrium theory in economics in the framework of nonlinear functional analysis. It not only provides powerful and versatile tools for solving specific problems in economics and the social sciences but also serves as a unifying theme in the mathematical theory of these subjects as well as in pure mathematics itself
44 editions published between 1978 and 2007 in English and Dutch and held by 682 WorldCat member libraries worldwide
This book presents a unified treatment of optimization theory, game theory and a general equilibrium theory in economics in the framework of nonlinear functional analysis. It not only provides powerful and versatile tools for solving specific problems in economics and the social sciences but also serves as a unifying theme in the mathematical theory of these subjects as well as in pure mathematics itself
Viability theory by
Jean Pierre Aubin(
)
26 editions published between 1991 and 2009 in English and Undetermined and held by 656 WorldCat member libraries worldwide
This work examines viability theory and its applications to control theory and differential games. The emphasis is on the construction of feedbacks and dynamical systems by myopic optimization methods. Systems of firstorder partial differential inclusions, whose solutions are feedbacks, are constructed and investigated. Basic results are then extended to the case of fuzzy control problems, distributed control problems, and control systems with delays and memory. Aimed at graduate students and research mathematicians, both pure and applied, this book offers specialists in control and nonlinear systems tools to take into account general state constraints. Viability theory also allows researchers in other disciplinesartificial intelligence, economics, game theory, theoretical biology, population genetics, cognitive sciencesto go beyond deterministic models by studying them in a dynamical or evolutionary perspective in an uncertain environment. The book is a compendium of the state of knowledge about viability ... Mathematically, the book should be accessible to anyone who has had basic graduate courses in modern analysis and functional analysis ... The concepts are defined and many proofs of the requisite results are reproduced here, making the present book essentially selfcontained.Bulletin of the AMS Because of the wide scope, the book is an ideal reference for people encountering problems related to viability theory in their research ... It gives a very thorough mathematical presentation. Very useful for anybody confronted with viability constraints.Mededelingen van het Wiskundig Genootschap
26 editions published between 1991 and 2009 in English and Undetermined and held by 656 WorldCat member libraries worldwide
This work examines viability theory and its applications to control theory and differential games. The emphasis is on the construction of feedbacks and dynamical systems by myopic optimization methods. Systems of firstorder partial differential inclusions, whose solutions are feedbacks, are constructed and investigated. Basic results are then extended to the case of fuzzy control problems, distributed control problems, and control systems with delays and memory. Aimed at graduate students and research mathematicians, both pure and applied, this book offers specialists in control and nonlinear systems tools to take into account general state constraints. Viability theory also allows researchers in other disciplinesartificial intelligence, economics, game theory, theoretical biology, population genetics, cognitive sciencesto go beyond deterministic models by studying them in a dynamical or evolutionary perspective in an uncertain environment. The book is a compendium of the state of knowledge about viability ... Mathematically, the book should be accessible to anyone who has had basic graduate courses in modern analysis and functional analysis ... The concepts are defined and many proofs of the requisite results are reproduced here, making the present book essentially selfcontained.Bulletin of the AMS Because of the wide scope, the book is an ideal reference for people encountering problems related to viability theory in their research ... It gives a very thorough mathematical presentation. Very useful for anybody confronted with viability constraints.Mededelingen van het Wiskundig Genootschap
Applied nonlinear analysis by
Jean Pierre Aubin(
Book
)
21 editions published between 1984 and 2006 in English and Undetermined and held by 567 WorldCat member libraries worldwide
21 editions published between 1984 and 2006 in English and Undetermined and held by 567 WorldCat member libraries worldwide
Differential inclusions : setvalued maps and viability theory by
Jean Pierre Aubin(
Book
)
15 editions published between 1984 and 2014 in English and held by 558 WorldCat member libraries worldwide
A great impetus to study differential inclusions came from the development of Control Theory, i.e. of dynamical systems x'(t) = f(t, x(t), u(t)), x(O)=xo "controlled" by parameters u(t) (the "controls"). Indeed, if we introduce the setvalued map F(t, x)= {f(t, x, u)}ueu then solutions to the differential equations (*) are solutions to the "differen tial inclusion" (**) x'(t)EF(t, x(t)), x(O)=xo in which the controls do not appear explicitely. Systems Theory provides dynamical systems of the form d x'(t)=A(x(t)) dt (B(x(t))+ C(x(t)); x(O)=xo in which the velocity of the state of the system depends not only upon the x(t) of the system at time t, but also on variations of observations state B(x(t)) of the state. This is a particular case of an implicit differential equation f(t, x(t), x'(t)) = 0 which can be regarded as a differential inclusion (**), where the righthand side F is defined by F(t, x)= {vlf(t, x, v)=O}. During the 60's and 70's, a special class of differential inclusions was thoroughly investigated: those of the form X'(t)E  A(x(t)), x (0) =xo where A is a "maximal monotone" map. This class of inclusions contains the class of "gradient inclusions" which generalize the usual gradient equations x'(t) = VV(x(t)), x(O)=xo when V is a differentiable "potential". 2 Introduction There are many instances when potential functions are not differentiable
15 editions published between 1984 and 2014 in English and held by 558 WorldCat member libraries worldwide
A great impetus to study differential inclusions came from the development of Control Theory, i.e. of dynamical systems x'(t) = f(t, x(t), u(t)), x(O)=xo "controlled" by parameters u(t) (the "controls"). Indeed, if we introduce the setvalued map F(t, x)= {f(t, x, u)}ueu then solutions to the differential equations (*) are solutions to the "differen tial inclusion" (**) x'(t)EF(t, x(t)), x(O)=xo in which the controls do not appear explicitely. Systems Theory provides dynamical systems of the form d x'(t)=A(x(t)) dt (B(x(t))+ C(x(t)); x(O)=xo in which the velocity of the state of the system depends not only upon the x(t) of the system at time t, but also on variations of observations state B(x(t)) of the state. This is a particular case of an implicit differential equation f(t, x(t), x'(t)) = 0 which can be regarded as a differential inclusion (**), where the righthand side F is defined by F(t, x)= {vlf(t, x, v)=O}. During the 60's and 70's, a special class of differential inclusions was thoroughly investigated: those of the form X'(t)E  A(x(t)), x (0) =xo where A is a "maximal monotone" map. This class of inclusions contains the class of "gradient inclusions" which generalize the usual gradient equations x'(t) = VV(x(t)), x(O)=xo when V is a differentiable "potential". 2 Introduction There are many instances when potential functions are not differentiable
Approximation of elliptic boundaryvalue problems by
Jean Pierre Aubin(
Book
)
39 editions published between 1972 and 2007 in 5 languages and held by 551 WorldCat member libraries worldwide
39 editions published between 1972 and 2007 in 5 languages and held by 551 WorldCat member libraries worldwide
Applied abstract analysis by
Jean Pierre Aubin(
Book
)
15 editions published in 1977 in English and Undetermined and held by 520 WorldCat member libraries worldwide
15 editions published in 1977 in English and Undetermined and held by 520 WorldCat member libraries worldwide
Time and money : how long and how much money is needed to regulate a viable economy by
Jean Pierre Aubin(
)
16 editions published between 2013 and 2014 in English and Undetermined and held by 453 WorldCat member libraries worldwide
Presents an unconventional approach to an important topic in economic theory. The author is an expert in the field of viability theory which was motivated by economics at the end of the 1970's. It is used here to analyze how an economy should be dynamically endowed so that it is economically viable. Economic viability requires an assumption on the joint evolution of commodities transactions, fluctuations of prices and numeraire units: the sum of the "transactions values" and the "impact of price fluctuations" should be negative or equal to zero. The book presents a computation of the minimum endowment which restores economic viability and derives the dynamic laws that regulate both transactions and price fluctuations. The target audience primarily comprises openminded and mathematically interested economists but the book may also be beneficial for graduate students
16 editions published between 2013 and 2014 in English and Undetermined and held by 453 WorldCat member libraries worldwide
Presents an unconventional approach to an important topic in economic theory. The author is an expert in the field of viability theory which was motivated by economics at the end of the 1970's. It is used here to analyze how an economy should be dynamically endowed so that it is economically viable. Economic viability requires an assumption on the joint evolution of commodities transactions, fluctuations of prices and numeraire units: the sum of the "transactions values" and the "impact of price fluctuations" should be negative or equal to zero. The book presents a computation of the minimum endowment which restores economic viability and derives the dynamic laws that regulate both transactions and price fluctuations. The target audience primarily comprises openminded and mathematically interested economists but the book may also be beneficial for graduate students
Viability theory : new directions by
Jean Pierre Aubin(
)
22 editions published in 2011 in English and held by 433 WorldCat member libraries worldwide
Viability theory designs and develops mathematical and algorithmic methods for investigating the adaptation to viability constraints of evolutions governed by complex systems under uncertainty that are found in many domains involving living beings, from biological evolution to economics, from environmental sciences to financial markets, from control theory and robotics to cognitive sciences. It involves interdisciplinary investigations spanning fields that have traditionally developed in isolation. The purpose of this book is to present an initiation to applications of viability theory, explai
22 editions published in 2011 in English and held by 433 WorldCat member libraries worldwide
Viability theory designs and develops mathematical and algorithmic methods for investigating the adaptation to viability constraints of evolutions governed by complex systems under uncertainty that are found in many domains involving living beings, from biological evolution to economics, from environmental sciences to financial markets, from control theory and robotics to cognitive sciences. It involves interdisciplinary investigations spanning fields that have traditionally developed in isolation. The purpose of this book is to present an initiation to applications of viability theory, explai
Tychastic measure of viability risk by
Jean Pierre Aubin(
)
12 editions published between 2014 and 2016 in English and Undetermined and held by 358 WorldCat member libraries worldwide
This book presents a forecasting mechanism of the price intervals for deriving the SCR (solvency capital requirement) eradicating the risk during the exercise period on one hand, and measuring the risk by computing the hedging exit time function associating with smaller investments the date until which the value of the portfolio hedges the liabilities on the other. This information, summarized under the term 'tychastic viability measure of risk' is an evolutionary alternative to statistical measures, when dealing with evolutions under uncertainty. The book is written by experts in the field and the target audience primarily comprises research experts and practitioners
12 editions published between 2014 and 2016 in English and Undetermined and held by 358 WorldCat member libraries worldwide
This book presents a forecasting mechanism of the price intervals for deriving the SCR (solvency capital requirement) eradicating the risk during the exercise period on one hand, and measuring the risk by computing the hedging exit time function associating with smaller investments the date until which the value of the portfolio hedges the liabilities on the other. This information, summarized under the term 'tychastic viability measure of risk' is an evolutionary alternative to statistical measures, when dealing with evolutions under uncertainty. The book is written by experts in the field and the target audience primarily comprises research experts and practitioners
Neural networks and qualitative physics by
Jean Pierre Aubin(
Book
)
20 editions published between 1992 and 2011 in English and held by 353 WorldCat member libraries worldwide
This book is devoted to some mathematical methods that arise in two domains of artificial intelligence: neural networks and qualitative physics. The rapid advances in these two areas left several mathematical questions unanswered that should motivate and challenge mathematicians. Professor Aubin makes use of control and viability theory in neural networks and cognitive systems, regarded as dynamical systems controlled by synaptic matrices, and setvalues analysis that plays a natural and crucial role in qualitative analysis and simulation. This allows many examples of neural networks to be presented in a unified way. In addition, several results on the control of linear and nonlinear systems are used to obtain a learning algorithm of pattern classification problems, such as the backprop agation formula, as well as learning algorithms of feedback regulation laws of solutions to control systems subject to state constraints. This book should be a valuable introduction to the field for researchers in neural networks and cognitive systems, and should help to expand the range of study for viability theorists
20 editions published between 1992 and 2011 in English and held by 353 WorldCat member libraries worldwide
This book is devoted to some mathematical methods that arise in two domains of artificial intelligence: neural networks and qualitative physics. The rapid advances in these two areas left several mathematical questions unanswered that should motivate and challenge mathematicians. Professor Aubin makes use of control and viability theory in neural networks and cognitive systems, regarded as dynamical systems controlled by synaptic matrices, and setvalues analysis that plays a natural and crucial role in qualitative analysis and simulation. This allows many examples of neural networks to be presented in a unified way. In addition, several results on the control of linear and nonlinear systems are used to obtain a learning algorithm of pattern classification problems, such as the backprop agation formula, as well as learning algorithms of feedback regulation laws of solutions to control systems subject to state constraints. This book should be a valuable introduction to the field for researchers in neural networks and cognitive systems, and should help to expand the range of study for viability theorists
Dynamics of macrosystems : proceedings of a Workshop on the Dynamics of Macrosystems held at the International Institute for
Applied Systems Analysis (IIASA), Laxenburg, Austria, September 37, 1984 by
Jean Pierre Aubin(
Book
)
18 editions published between 1984 and 1987 in English and German and held by 317 WorldCat member libraries worldwide
18 editions published between 1984 and 1987 in English and German and held by 317 WorldCat member libraries worldwide
Advances in Hamiltonian systems by
Istituto matematico Guido Castelnuovo(
Book
)
19 editions published in 1983 in English and Undetermined and held by 304 WorldCat member libraries worldwide
19 editions published in 1983 in English and Undetermined and held by 304 WorldCat member libraries worldwide
Mathematical techniques of optimization, control, and decision by
Jean Pierre Aubin(
Book
)
14 editions published between 1981 and 1983 in 3 languages and held by 269 WorldCat member libraries worldwide
14 editions published between 1981 and 1983 in 3 languages and held by 269 WorldCat member libraries worldwide
Convex analysis and optimization by
Jean Pierre Aubin(
Book
)
14 editions published between 1981 and 1982 in English and held by 260 WorldCat member libraries worldwide
14 editions published between 1981 and 1982 in English and held by 260 WorldCat member libraries worldwide
Analyse convexe et ses applications : comptes rendus, janvier 1974 by Université de Paris 9(
Book
)
21 editions published in 1974 in 4 languages and held by 255 WorldCat member libraries worldwide
21 editions published in 1974 in 4 languages and held by 255 WorldCat member libraries worldwide
Mutational and morphological analysis : tools for shape evolution and morphogenesis by
Jean Pierre Aubin(
Book
)
10 editions published between 1998 and 1999 in English and held by 243 WorldCat member libraries worldwide
The analysis, processing, evolution, optimization and/or regulation, and control of shapes and images appear naturally in engineering (shape optimization, image processing, visual control), numerical analysis (interval analysis), physics (front propagation), biological morphogenesis, population dynamics (migrations), and dynamic economic theory. These problems are currently studied with tools forged out of differential geometry and functional analysis, thus requiring shapes and images to be smooth. However, shapes and images are basically sets, most often not smooth. J.P. Aubin thus constructs another vision, where shapes and images are just any compact set. Hence their evolution  which requires a kind of differential calculus  must be studied in the metric space of compact subsets. Despite the loss of linearity, one can transfer most of the basic results of differential calculus and differential equations in vector spaces to mutational calculus and mutational equations in any mutational space, including naturally the space of nonempty compact subsets. "Mutational and Morphological Analysis" offers a structure that embraces and integrates the various approaches, including shape optimization and mathematical morphology. Scientists and graduate students will find here other powerful mathematical tools for studying problems dealing with shapes and images arising in so many fields
10 editions published between 1998 and 1999 in English and held by 243 WorldCat member libraries worldwide
The analysis, processing, evolution, optimization and/or regulation, and control of shapes and images appear naturally in engineering (shape optimization, image processing, visual control), numerical analysis (interval analysis), physics (front propagation), biological morphogenesis, population dynamics (migrations), and dynamic economic theory. These problems are currently studied with tools forged out of differential geometry and functional analysis, thus requiring shapes and images to be smooth. However, shapes and images are basically sets, most often not smooth. J.P. Aubin thus constructs another vision, where shapes and images are just any compact set. Hence their evolution  which requires a kind of differential calculus  must be studied in the metric space of compact subsets. Despite the loss of linearity, one can transfer most of the basic results of differential calculus and differential equations in vector spaces to mutational calculus and mutational equations in any mutational space, including naturally the space of nonempty compact subsets. "Mutational and Morphological Analysis" offers a structure that embraces and integrates the various approaches, including shape optimization and mathematical morphology. Scientists and graduate students will find here other powerful mathematical tools for studying problems dealing with shapes and images arising in so many fields
Explicit methods of optimization by
Jean Pierre Aubin(
Book
)
16 editions published between 1982 and 1984 in English and French and held by 238 WorldCat member libraries worldwide
16 editions published between 1982 and 1984 in English and French and held by 238 WorldCat member libraries worldwide
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Related Identities
 Ekeland, I. (Ivar) 1944 Editor
 Frankowska, Hélène Author
 Cellina, Arrigo 1941
 Bensoussan, Alain Editor
 SaintPierre, Patrick Thesis advisor
 Bayen, Alexandre M.
 Charles, AnneMarie Other Contributor
 Dordan, Olivier Author
 Chen, Luxi
 Nepomiastchy, Pierre Other Contributor
Useful Links
Associated Subjects
Approximation theory Artificial intelligence Artificial intelligenceMathematics Biomathematics Boundary value problems Computer science Control theory Convex domains Convex functions Decision making Differential equations, Elliptic Differential inclusions Distribution (Probability theory) Economic policy Economics Economics, Mathematical EconomicsMathematical models Equilibrium (Economics) Feedback control systems Finance FinanceMathematical models Finite element method Functional analysis Game theory Global analysis (Mathematics) Hamiltonian systems Hilbert space Logic, Symbolic and mathematical Macroeconomics Mathematical analysis Mathematical optimization Mathematical physics Mathematics Metric spaces Neural networks (Computer science) Nonlinear functional analysis Nonlinear theories Operations research Population viability analysis Probabilities Risk assessment Risk assessmentMathematical models Setvalued maps Shape theory (Topology) System analysis Topology
Alternative Names
Aubin, J.
Aubin, J.P.
Aubin, J.P. 1939
Aubin, J. P. (Jean Pierre)
Aubin, Jean P.
Aubin, Jean P. 1939
Aubin, JeanPierre
Aubin, Jean Pierre 1939
JeanPierre Aubin Frans wiskundige
JeanPierre Aubin fransk matematikar
JeanPierre Aubin fransk matematiker
JeanPierre Aubin französischer Mathematiker
JeanPierre Aubin French mathematician
JeanPierre Aubin matemático francés
JeanPierre Aubin mathématicien français
Oben, Ž.P.
Oben, ŽanP'er.
Oben, ŽanP'jer 1939
Обен, Ж.П.
Обэн, Ж.П..
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