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Relaxation Oscillations in Mathematical Models of Ecology

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Description

This comprehensive mathematical text explores relaxation oscillations and stability analysis in delay differential systems, offering the first systematic exposition of construction techniques and investigation methods. The authors reveal distinctive features unique to systems with delay that lack analogues in standard relaxation systems. Detailed analysis covers significant applications across biophysics, mathematical ecology, and quantum physics, demonstrating important theoretical patterns and their practical implications. The work identifies multiple unsolved problems, making it an invaluable resource for researchers and specialists seeking deeper understanding of oscillatory phenomena in ecological and physical systems. Published by the American Mathematical Society, this Steklov Institute proceedings volume combines rigorous mathematical theory with real-world modelling applications.

Key Features

Systematic exposition of relaxation oscillation construction techniques and stability analysis methods for delay differential systems.

Analysis of distinctive features in delay systems that have no equivalents in ordinary differential equation relaxation systems.

Detailed examination of significant examples from biophysics, mathematical ecology, and quantum physics with practical applications.

Identification of unsolved problems throughout, encouraging further research in relaxation oscillation theory and applications.

Published by American Mathematical Society as part of Steklov Institute of Mathematics proceedings for academic credibility.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
25 September 1997
Listed Since
17 October 2006

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