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Chapman and Hall/CRC Lie Algebraic Methods in Integrable Systems - Mathematics

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Description

Lie Algebraic Methods in Integrable Systems explores the elegant mathematical framework that connects nonlinear integrable systems through Lie algebra and Lie group theory. Over three decades, nonlinear integrable systems have matured into a rigorous research discipline, and Lie algebraic methods have become indispensable across theoretical fields. This volume from Chapman and Hall/CRC presents the foundational techniques required to apply Lie algebraic concepts to nonlinear systems, revealing how abstract algebraic structures illuminate properties of apparently unrelated physical and mathematical systems. Discover how Lie theory provides a unified language for studying complex dynamical behaviour, making it an essential reference for researchers, mathematicians, and theoretical scientists investigating integrable systems and their applications across physics and mathematics.

Key Features

Chapman and Hall/CRC publication in the established Research Notes in Mathematics Series, Volume 415, offering peer-reviewed academic rigour.

Comprehensive treatment of Lie algebraic methods specifically tailored to the study of nonlinear integrable systems and their properties.

Foundation in Lie algebra and Lie groups concepts that establish connections between seemingly unrelated mathematical and physical systems.

Techniques grounded in thirty years of research development in nonlinear integrable systems, reflecting mature theoretical foundations.

Essential reference for researchers developing or applying Lie algebraic approaches to theoretical problems in mathematics and physics.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
28 September 1999
Listed Since
05 February 2007

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