Countable Systems of Differential Equations (Electronic book text)

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This monograph is devoted to the solution of various problems in the theory of differential equations in the space "M" of bounded numerical sequences (called countable systems). In particular, the general theory of countable systems, the theory of oscillating solutions, and the theory of countable systems with pulse action are treated.
Main attention is given to generalization of the results of numerous authors, obtained in recent years for finite-dimensional systems of different equations to the case of systems from the analysed class.
The book contains the following four chapters:
- General concepts of the theory of infinite systems of differential equations
- Invariant tori
- Reducibility of linear systems
- Impulsive systems
This book will be of value and interest to anyone working in this field of differential equations.

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Product Description

This monograph is devoted to the solution of various problems in the theory of differential equations in the space "M" of bounded numerical sequences (called countable systems). In particular, the general theory of countable systems, the theory of oscillating solutions, and the theory of countable systems with pulse action are treated.
Main attention is given to generalization of the results of numerous authors, obtained in recent years for finite-dimensional systems of different equations to the case of systems from the analysed class.
The book contains the following four chapters:
- General concepts of the theory of infinite systems of differential equations
- Invariant tori
- Reducibility of linear systems
- Impulsive systems
This book will be of value and interest to anyone working in this field of differential equations.

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Product Details

General

Imprint

Walter De Gruyter Inc

Country of origin

Germany

Release date

2003

Availability

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First published

2003

Authors

,

Format

Electronic book text

Pages

287

ISBN-13

978-3-11-094203-3

Barcode

9783110942033

Categories

LSN

3-11-094203-8



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