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Item Details
Title: MONOTONE DYNAMICAL SYSTEMS
AN INTRODUCTION TO THE THEORY OF COMPETITIVE AND COOPERATIVE SYSTEMS
By: Hal L. Smith
Format: Hardback

List price: £38.50


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ISBN 10: 082180393X
ISBN 13: 9780821803936
Publisher: AMERICAN MATHEMATICAL SOCIETY
Pub. date: 1 January, 1995
Series: Mathematical Surveys and Monographs No. 41
Pages: 174
Description: Covers the theory of monotone dynamical systems and the theory of competitive and cooperative differential equations. This book deals with continuous-time monotone dynamical systems. It also deals with autonomous, competitive and cooperative, ordinary differential equations.
Synopsis: This book presents the first comprehensive treatment of a rapidly developing area with many potential applications: the theory of monotone dynamical systems and the theory of competitive and cooperative differential equations. The primary aim is to provide potential users of the theory with techniques, results, and ideas useful in applications, while at the same time providing rigorous proofs. The main result of the first two chapters, which treat continuous-time monotone dynamical systems, is that the generic orbit converges to an equilibrium.The next two chapters deal with autonomous, competitive and cooperative, ordinary differential equations: every solution in the plane has eventually monotone components, and the Poincare-Bendixson theory in three dimensions. Two chapters examine quasimonotone and nonquasimonotone delay differential equations, and the book closes with a discussion of applications to quasimonotone systems of reaction diffusion type. Throughout, Smith discusses applications of the theory to many mathematical models arising in biology. An extensive guide to the literature is provided at the end of each chapter.Requiring a background in dynamical systems at the level of a first graduate course, this book would be suitable as a graduate text for a topics course.
Illustrations: bibliography
Publication: US
Imprint: American Mathematical Society
Returns: Non-returnable
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