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泛函数分方程理论(英文版)
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泛函数分方程理论(英文版)

  • 作者:J.Hale
  • 出版社:世界图书出版社
  • ISBN:9787506265904
  • 出版日期:2003年11月01日
  • 页数:365
  • 定价:¥47.00
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    • 出版社
    • ISBN
      9787506265904
    • 作者
    • 页数
      365
    • 出版时间
      2003年11月01日
    • 定价
      ¥47.00
    • 所属分类
    内容提要
    Since the publication of my lecture notes, Functional Differential Equations in the Applied Mathematical Sciences series, many new developments have occurred. As a consequence, it was decided not to make a few corrections and additions for a second edition of those notes, but to present a more comprehensive theory. The present work attempts to consolidate those elements of the theory which have stabilized and also to include recent directions of research.
    目录
    Introduction
    Chapter 1 Linear differential difference equations
    1.1 Differential and difference equations
    1.2 Retarded differential difference equations
    1.3 Exponential estimates of x(, f)
    1.4 The characteristic equation
    1.5 The fundamental solution
    1.6 The variation-of-constants formula
    1.7 Neutral differential difference equations
    1.8 Supplementary remarks
    Chapter 2 Retarded functional differential equations: basic theory
    2.1 Definition
    2.2 Existence, uniqueness, and continuous dependence
    2.3 Continuation of solutions
    2.4 Differentiability of solutions
    2.5 Backward continuation
    2.6 Caratheodory conditions
    2.7 Supplementary remarks
    Chapter 3 Properies of the solution map
    3.1 Finite-or infinite-dimensional problem
    3.2 Equivalence classes of solutions
    ……
    Chapter4 Autonomous and peridic processes
    Chapter5 Stability theory
    Chapter6 General linear systems
    Chapter7 Linear autonomous equations
    Chapter8 Linear periodic systems
    Chapter9 Pertubed linear systems
    Chapter10 Behavior near equilibium and periodic orbits for autonomous equations
    Chapter11 periodic soultons of autonomous equations
    Chapter12 Eqations of neutral type
    Chapter13 Global theory
    Appendix
    Stability of charactersitc equations
    Bibliography
    Index

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