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Springer Vector Variational Inequalities and Equilibria - Mathematical Theories

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Description

This comprehensive academic text explores vector variational inequalities and vector equilibria, advancing mathematical theories developed from real-world problems in physics, mechanics, fluid dynamics, and structural engineering. Originally formulated by G. Stampacchia in the fifties and sixties, variational inequalities revolutionised equilibrium analysis by offering mathematical models that extend beyond traditional extremum-based approaches. The work builds on complementarity systems research and elasto-plastic applications, providing essential frameworks for studying system equilibrium across multiple disciplines. Published by Springer in the Nonconvex Optimization and Its Applications series (volume 38), this Kluwer Academic Publishers edition serves researchers, mathematicians, and engineers seeking rigorous treatment of variational methods and their practical applications in operational research and applied mathematics.

Key Features

Vector variational inequalities framework developed from classical foundations established by Stampacchia and complementarity systems research.

Mathematical theories applicable to equilibrium problems in physics, mechanics, fluid dynamics, and structural engineering disciplines.

Nonconvex optimization perspectives that move beyond traditional extremum-based equilibrium models in applied mathematics.

Elasto-plastic applications bridging theoretical mathematics with practical engineering and structural analysis problems.

Part of the comprehensive Nonconvex Optimization and Its Applications series (volume 38) published by Springer and Kluwer Academic Publishers.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
31 December 1999
Listed Since
15 December 2006

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