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I. Elements of Hilbert Space Linear Algebra Convergence and Continuity Completeness Hilbert Space Dual Operators; Identifications Uniform Boundedness; Weak Compactness Expansion in Eigenfunctions II. Distributions and Sobolev Spaces Distributions Sobolev Spaces Trace Sobolev's Lemma and Imbedding Density and Compactness III. Boundary Value Problems Introduction Forms, Operators and Green's Formula Abstract Boundary Value Problems Examples Coercivity; Elliptic Forms Regularity Closed operators, adjoints and eigenfunction expansions IV. First Order Evolution Equations Introduction The Cauchy Problem Generation of Semigroups Accretive Operators; two examples Generation of Groups; a wave equation Analytic Semigroups Parabolic Equations V. Implicit Evolution Equations Introduction Regular Equations Pseudoparabolic Equations Degenerate Equations Examples VI. Second Order Evolution Equations Introduction Regular Equations Sobolev Equations Degenerate Equations Examples VII. Optimization and Approximation Topics Dirichlet's Principle Minimization of Convex Functions Variational Inequalities Optimal Control of Boundary Value Problems Approximation of Elliptic Problems Approximation of Evolution Equations
This text surveys the principal methods of solving partial differential equations. Suitable for graduate students of mathematics, engineering, and physical sciences, it opens with an elementary presentation of Hilbert space theory sufficient for understanding the rest of the book. Additional topics include boundary value problems, evolution equations, optimization, and approximation.1979 edition.
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