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Mathematical Events of the Twentieth Century

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Cover of 'Mathematical Events of the Twentieth Century'

Table of Contents

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    Book Overview
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    Chapter 1 Dynamical Systems in the 1960s: The Hyperbolic Revolution
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    Chapter 2 From Hilbert’s Superposition Problem to Dynamical Systems
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    Chapter 3 Inverse Monodromy Problems of the Analytic Theory of Differential Equations
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    Chapter 4 What Modern Mathematical Physics Is Supposed to Be
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    Chapter 5 Discovery of the Maximum Principle
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    Chapter 6 The Qualitative Theory of Differential Equations in the Plane
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    Chapter 7 Computerization… Let’s Be Careful
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    Chapter 8 The Generalized Shift, Transformation Operators, and Inverse Problems
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    Chapter 9 Mathematics and the Trajectories of Typhoons
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    Chapter 10 Hilbert’s Tenth Problem: Diophantine Equations in the Twentieth Century
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    Chapter 11 Observations on the Movement of People and Ideas in Twentieth-Century Mathematics
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    Chapter 12 About Aleksandrov, Pontryagin and Their Scientific Schools
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    Chapter 13 Hilbert’s Seventh Problem
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    Chapter 14 The Great Kolmogorov
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    Chapter 15 Numbers as Functions: The Development of an Idea in the Moscow School of Algebraic Geometry
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    Chapter 16 The P $$\mathop = \limits^? $$ NP-Problem: A View from the 1990s
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    Chapter 17 Homoclinic Trajectories: From Poincaré to the Present
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    Chapter 18 From “Disorder” to Nonlinear Filtering and Martingale Theory
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    Chapter 19 How Mathematicians and Physicists Found Each Other in the Theory of Dynamical Systems and in Statistical Mechanics
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    Chapter 20 Approximation Theory in the Twentieth Century
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    Chapter 21 The Life and Fate of Functional Analysis in the Twentieth Century
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    Chapter 22 Half a Century As One Day
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    Chapter 23 Nikolai Nikolaevich Bogolyubov — Mathematician by the Grace of God
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    Chapter 24 Global Solvability Versus Collapse in the Dynamics of an Incompressible Fluid
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Mentioned by

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34 Wikipedia pages

Citations

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Readers on

mendeley
59 Mendeley
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Title
Mathematical Events of the Twentieth Century
Published by
Springer Berlin Heidelberg, January 2006
DOI 10.1007/3-540-29462-7
ISBNs
978-3-54-023235-3, 978-3-54-029462-7
Editors

Bolibruch, † A. A., Osipov, Yu. S., Sinai, Ya. G., Arnold, V. I., Bolibruch, A. A., Vershik, A. M., Manin, Yu. I., Osipov, Yu. S., Sinai, Ya.G., Tikhomirov, V.M., Faddeev, L.D., Philippov, V. B.

Mendeley readers

Mendeley readers

The data shown below were compiled from readership statistics for 59 Mendeley readers of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Germany 1 2%
Switzerland 1 2%
Italy 1 2%
Vietnam 1 2%
Slovakia 1 2%
Argentina 1 2%
Greece 1 2%
United States 1 2%
Unknown 51 86%

Demographic breakdown

Readers by professional status Count As %
Student > Ph. D. Student 15 25%
Researcher 12 20%
Professor 6 10%
Professor > Associate Professor 4 7%
Student > Bachelor 3 5%
Other 8 14%
Unknown 11 19%
Readers by discipline Count As %
Mathematics 21 36%
Computer Science 6 10%
Physics and Astronomy 5 8%
Agricultural and Biological Sciences 3 5%
Economics, Econometrics and Finance 3 5%
Other 8 14%
Unknown 13 22%