£185.00

Chapman and Hall/CRC Unbounded Functionals in the Calculus of Variations - CRC Press

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Description

This advanced-level monograph provides a deep exploration of the calculus of variations, specifically focusing on the development of a general theory for unbounded functionals. As research in fields like elastic-plastic torsion theory, electrostatic screening, and rubber-like nonlinear elastomers continues to expand, new classes of minimum problems for energy functionals have emerged. This book addresses these complex issues by establishing a rigorous framework for integral representation, relaxation, and homogenization. The text is designed for researchers and advanced students who require a strong mathematical foundation. The first part of the work builds these essential foundations using tools from convex analysis, measure theory, and the theory of variations. By providing a structured approach to these mathematical challenges, this Chapman and Hall/CRC research note serves as a vital resource for those studying the mathematical complexities of modern physical theories.

Key Features

Addresses new classes of minimum problems for energy functionals found in elastic-plastic torsion theory and electrostatic screening.

Develops a comprehensive framework for the general theory of integral representation, relaxation, and homogenization.

Provides a strong mathematical foundation using concepts from convex analysis and measure theory.

Designed as an advanced-level monograph for specialized research in the calculus of variations.

Explores mathematical applications relevant to rubber-like nonlinear elastomers.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
12 December 2001
Listed Since
05 February 2007

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