Description

Book Synopsis

m, m > 0, or (which is, in fact, the same) to difference equations The world of difference equations, which has been almost hidden up to now, begins to open in all its richness.

Trade Review

' I enjoyed reading this book, and i am happy to recommend it to all those interested in finding out more about this fascinating but rather unfamiliar branch of dynamical systems.' Bulletin London Math. Soc. 27 1995


Table of Contents

Notation. Preface. Introduction. Part I: One-Dimensional Dynamical Systems. 1. Introduction to the Theory of Dynamical Systems. 2. Periodic Trajectories. 3. Behavior of Trajectories. 4. Dynamical Systems for U-Maps. Part II: Difference Equations with Continuous Time. 1. Nonlinear Difference Equations. 2. Difference Equations with U Nonlinearity. Part III: Differential-Difference Equations. 1. Completely Integrable Differential-Difference Equations. 2. Differential-Difference Equations close to Difference Ones. 3. Singularly Perturbed Differential-Difference Equations. Part IV: Boundary-Value Problems for Hyperbolic Systems of Partial Differential Equations. 1. Reduction of Boundary-Value Problems to Difference and Differential-Difference Equations. 2. Boundary-Value Problem for a System with Small Parameter. 3. Boundary-Value Problem for System with Two Spatial Variables. References. Index.

Difference Equations and Their Applications 250 Mathematics and Its Applications

    Product form

    A Hardback by A.N. Sharkovsky, Y. L. Maistrenko, E.Yu Romanenko

    £999.99

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      Book details

      Publisher Springer Nature
      Published 31 March 1993
      ISBN-13 9780792321941
      978-0792321941
      ISBN-10 0792321944

      Description

      Book Synopsis

      m, m > 0, or (which is, in fact, the same) to difference equations The world of difference equations, which has been almost hidden up to now, begins to open in all its richness.

      Trade Review

      ' I enjoyed reading this book, and i am happy to recommend it to all those interested in finding out more about this fascinating but rather unfamiliar branch of dynamical systems.' Bulletin London Math. Soc. 27 1995


      Table of Contents

      Notation. Preface. Introduction. Part I: One-Dimensional Dynamical Systems. 1. Introduction to the Theory of Dynamical Systems. 2. Periodic Trajectories. 3. Behavior of Trajectories. 4. Dynamical Systems for U-Maps. Part II: Difference Equations with Continuous Time. 1. Nonlinear Difference Equations. 2. Difference Equations with U Nonlinearity. Part III: Differential-Difference Equations. 1. Completely Integrable Differential-Difference Equations. 2. Differential-Difference Equations close to Difference Ones. 3. Singularly Perturbed Differential-Difference Equations. Part IV: Boundary-Value Problems for Hyperbolic Systems of Partial Differential Equations. 1. Reduction of Boundary-Value Problems to Difference and Differential-Difference Equations. 2. Boundary-Value Problem for a System with Small Parameter. 3. Boundary-Value Problem for System with Two Spatial Variables. References. Index.

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