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Birkhauser Problem of Integrable Discretization: Hamiltonian Approach - Mathematics

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Description

This comprehensive exploration of discrete integrable systems addresses a fundamental question in mathematical physics: how to discretize independent variables in integrable differential equations whilst preserving integrability. Written by leading experts and published by Birkhauser as part of the Progress in Mathematics series (volume 219), this book treats discretization as an integral part of soliton theory and modern geometric integration. Drawing on recent journal publications and novel research, it provides rigorous treatment of how to maintain the integrability property when converting continuous systems into discrete ones. Essential reading for mathematicians and theoretical physicists working with integrable systems, this volume bridges classical differential equation theory with contemporary numerical methods and discrete mathematics.

Key Features

Addresses the central problem of discretizing integrable systems whilst maintaining their mathematical properties.

Part of the prestigious Birkhauser Progress in Mathematics series, volume 219, ensuring academic credibility.

Integrates discrete integrable systems theory with modern geometric integration and soliton theory.

Compiles recent journal publications and original research not previously available in book form.

Provides rigorous mathematical treatment of Hamiltonian approaches to discretization problems.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
20 June 2003
Listed Since
10 December 2006

Barcode

No barcode data available

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