Introduction to the Theory and Application of Differential Equations with Deviating Arguments ( Volume 105 )

Publication series :Volume 105

Author: El'sgol'ts   L. E.;Norkin   S. B.  

Publisher: Elsevier Science‎

Publication year: 1973

E-ISBN: 9780080956145

P-ISBN(Paperback): 9780122377501

P-ISBN(Hardback):  9780122377501

Subject: O175.2 Partial Differential Equations

Language: ENG

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Description

Introduction to the Theory and Application of Differential Equations with Deviating Arguments 2nd edition is a revised and substantially expanded edition of the well-known book of L. E. El’sgol’ts published under this same title by Nauka in 1964. Extensions of the theory of differential equations with deviating argument as well as the stimuli of developments within various fields of science and technology contribute to the need for a new edition. This theory in recent years has attracted the attention of vast numbers of researchers, interested both in the theory and its applications.

The development of the foundations of the theory of differential equations with a deviating argument is still far from complete. This situation, of course, leaves its mark on our suggestions to the reader of the book and prevents as orderly and systematic a presentation as is usual for mathematical literature. However, it is hoped that in spite of these deficiencies the book will prove useful as a first acquaintanceship with the theory of differential equations with a deviating argument.

Chapter

Front Cover

pp.:  1 – 4

Copyright Page

pp.:  5 – 6

Contents

pp.:  6 – 8

PREFACE

pp.:  8 – 12

TRANSLATOR'S NOTE

pp.:  12 – 14

INTRODUCTION

pp.:  14 – 18

Chapter II. Linear Equations

pp.:  74 – 136

Chapter III. Stability Theory

pp.:  136 – 200

Chapter IV. Periodic Solutions

pp.:  200 – 236

Chapter V. Stochastic Differential Equations with a Retarded Argument

pp.:  236 – 252

Chapter VI. Approximate Methods for the Integration of Differential Equations with a Deviating Argument

pp.:  252 – 268

Chapter VII. Some Generalizations and a Brief Survey of Work in Other Areas of the Theory of Differential Equations with a Deviating Argument

pp.:  268 – 310

BIBLIOGRAPHY

pp.:  310 – 376

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