Nonlinear Analysis
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Covering a broad field of interest such as measure theory, functional analysis, and applied disciplines, this book features a variety of theoretical and applied methods. It provides recent results on critical point theory, nonlinear differential operators, and related regularity and comparison principles. It provides foundations of applied areas including boundary value problems, evolution equations, optimization, optimal control, and mechanics. Additional topics present Hausdorff theory, LeBesgue-Bochner and Sobolev spaces, and the spectral properties of the p-Laplacian. With a detailed bibliography and appendix, this is an accessible reference for graduate students and researchers.
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