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Birkhauser An Introduction to Gamma-Convergence - Math Book

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Description

Explore the fundamental concepts of variational convergences in this academic text from Birkhauser. As part of the Progress in Nonlinear Differential Equations and Their Applications series, this volume addresses the growing interest in mathematical methods used across various scientific fields. The text focuses on De Giorgi's gamma-convergence, which is central to the study of integral functionals due to its specific compactness properties. Readers will find detailed information regarding its role in homogenization theory, phase transitions, and singular perturbations. The book also covers applications in boundary value problems within perturbed domains, the approximation of variational problems, and non-smooth analysis. This resource is designed for those studying nonlinear differential equations and mathematical analysis. It provides a clear look at how almost all other variational convergences can be expressed through these principles, making it a valuable addition to a mathematics library or academic curriculum.

Key Features

Part of the Progress in Nonlinear Differential Equations and Their Applications series (Volume 8).

Covers essential topics including homogenization theory and phase transitions.

Detailed analysis of De Giorgi's gamma-convergence and its compactness properties.

Explores applications in singular perturbations and non-smooth analysis.

Provides insights into boundary value problems in wildly perturbed domains.

Discusses the approximation of variational problems and integral functionals.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
01 January 1993
Listed Since
12 January 2007

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