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Springer Minimax Theorems and Hemivariational Inequalities 29

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Description

Explore the complex field of nonconvex optimization with this specialized volume from Springer. Part of the Nonconvex Optimization and Its Applications series, this book provides a deep look into boundary value problems (BVPs) that are expressed as inequalities. While traditional boundary value problems leading to variational inequalities have been studied for decades through convex energy functions, this work focuses on the newer frontier of hemivariational inequalities. These are specifically related to nonconvex energy functions, a field of research that has evolved significantly since the early 1980s. This text is an essential resource for mathematicians and researchers studying the qualitative properties of solutions in these advanced mathematical frameworks. It bridges the gap between established variational inequality theories and the more recent developments in nonconvex energy function analysis, making it a valuable addition to any academic library specializing in algebra and mathematical optimization.

Key Features

Focuses on the distinction between variational inequalities and hemivariational inequalities in boundary value problems.

Provides specialized research on nonconvex energy functions, a field expanding since 1981.

Part of the authoritative Nonconvex Optimization and Its Applications series (Volume 29) by Springer.

Analyzes the qualitative properties of solutions within complex mathematical frameworks.

Designed for advanced study in mathematics, specifically within the realm of algebra and optimization.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
04 December 2013
Listed Since
15 April 2014

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