Name: Variational Analysis in Sobolev and BV Spaces. Applications to PDEs and Optimization (en Inglés)
SKU: 67595401
Price: 237.85 USD
Availability: InStock
Author: Hedy Attouch;Giuseppe Buttazzo;Gérard Michaille
ISBN: 9781611973471

portada Variational Analysis in Sobolev and BV Spaces. Applications to PDEs and Optimization (en Inglés)

Variational Analysis in Sobolev and BV Spaces. Applications to PDEs and Optimization (en Inglés)

Formato

Libro Físico

Editorial

SIAM - Society for Industrial and Applied Mathematics

Autor

Hedy Attouch;Giuseppe Buttazzo;Gérard Michaille

Colección

MOS-SIAM Series on Optimization

Año

2014

Idioma

Inglés

N° páginas

805

Encuadernación

Tapa Dura

Dimensiones

22.9x15.2 cm

ISBN13

9781611973471

Variational Analysis in Sobolev and BV Spaces. Applications to PDEs and Optimization (en Inglés)

Hedy Attouch;Giuseppe Buttazzo;Gérard Michaille (Autor) · SIAM - Society for Industrial and Applied Mathematics · Tapa Dura

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Reseña del libro "Variational Analysis in Sobolev and BV Spaces. Applications to PDEs and Optimization (en Inglés)"

This volume is an excellent guide for anyone interested in variational analysis, optimization, and PDEs. It offers a detailed presentation of the most important tools in variational analysis as well as applications to problems in geometry, mechanics, elasticity, and computer vision.

This volume is an excellent guide for anyone interested in variational analysis, optimization, and PDEs. It offers a detailed presentation of the most important tools in variational analysis as well as applications to problems in geometry, mechanics, elasticity, and computer vision.

Among the new elements in this second edition: the section of Chapter 5 on capacity theory and elements of potential theory now includes the concepts of quasi-open sets and quasi-continuity; Chapter 6 includes an increased number of examples in the areas of linearized elasticity system, obstacles problems, convection-diffusion, and semilinear equations; Chapter 11 has been expanded to include a section on mass transportation problems and the Kantorovich relaxed formulation of the Monge problem; a new subsection on stochastic homogenization in Chapter 12 establishes the mathematical tools coming from ergodic theory, and illustrates them in the scope of statistically homogeneous materials; Chapter 16 has been augmented by examples illustrating the shape optimization procedure; and Chapter 17 is an entirely new and comprehensive chapter devoted to gradient flows and the dynamical approach to equilibria.