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Springer Phase Portraits of Planar Quadratic Systems - Mathematics Reference

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Description

This comprehensive mathematical reference explores the phase portraits of planar quadratic systems, tracing their development from Poincare's early examples through to contemporary research. Originally initiated by Buchel's 1904 paper, the field has expanded dramatically, generating nearly a thousand scholarly publications by the century's end. The book systematically organises phase portraits into distinct classes using the concepts of finite and infinite multiplicity, providing readers with a structured understanding of this complex area of mathematics. Spanning volume 583 of the Mathematics and Its Applications series, this Springer publication emphasises the historical evolution of knowledge in the field, making it an essential resource for mathematicians, researchers, and students seeking both foundational understanding and advanced insights into quadratic system behaviour.

Key Features

Springer's volume 583 in the Mathematics and Its Applications series presents a systematic organisation of phase portraits using finite and infinite multiplicity concepts.

The book traces historical development from Poincare's pioneering work through Buchel's 1904 foundational paper to modern research spanning nearly a thousand publications.

Comprehensive classification system for planar quadratic systems enables readers to understand complex mathematical structures and their geometric representations.

Essential reference for mathematicians and researchers studying dynamical systems and the behaviour of quadratic differential equations in two-dimensional space.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
23 November 2010
Listed Since
06 July 2010

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