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Nonsmooth Critical Point Theory and Nonlinear Boundary Value Problems (Mathematical Analysis and Applications)

By: Leszek Gasinski (Author) , Nikolaos S. Papageorgiou (Author)

Manufacture on Demand

Ksh 16,200.00

Format: Paperback or Softback

ISBN-10: 0367394057

ISBN-13: 9780367394059

Collection / Series: Mathematical Analysis and Applications

Collection Type: Publisher collection

Publisher: Taylor & Francis Ltd

Imprint: Chapman & Hall/CRC

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Oct 23rd, 2019

Publication Status: Active

Product extent: 790 Pages

Weight: 1460.00 grams

Product Classification / Subject(s): Differential calculus & equations

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  • Reviews

Many important developments in nonsmooth critical point theory and in the analysis of nonlinear boundary value problems have emerged in the past 15 years, but to date, no book provides a survey of these advances. This book fills that gap. It provides a complete presentation of the nonsmooth critical point theory and investigates many different classes of boundary value problems, illustrating a variety of general methods. The treatment includes many important recent results, including some that were previously unpublished. Detailed appendices provide easy access to the mathematical tools used in the book, and a rich bibliography offers a guide to the literature.
Starting in the early 1980s, people using the tools of nonsmooth analysis developed some remarkable nonsmooth extensions of the existing critical point theory. Until now, however, no one had gathered these tools and results together into a unified, systematic survey of these advances.

This book fills that gap. It provides a complete presentation of nonsmooth critical point theory, then goes beyond it to study nonlinear second order boundary value problems. The authors do not limit their treatment to problems in variational form. They also examine in detail equations driven by the p-Laplacian, its generalizations, and their spectral properties, studying a wide variety of problems and illustrating the powerful tools of modern nonlinear analysis. The presentation includes many recent results, including some that were previously unpublished. Detailed appendices outline the fundamental mathematical tools used in the book, and a rich bibliography forms a guide to the relevant literature.

Most books addressing critical point theory deal only with smooth problems, linear or semilinear problems, or consider only variational methods or the tools of nonlinear operators. Nonsmooth Critical Point Theory and Nonlinear Boundary Value Problems offers a comprehensive treatment of the subject that is up-to-date, self-contained, and rich in methods for a wide variety of problems.

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