Nonlinear Semigroups, Partial Differential Equations and Attractors: Proceedings of a Symposium Held in Washington, DC, August 5-8, 1985T.L. Gill, Woodford W. Zachary The original idea of the organizers of the Washington Symposium was to span a fairly narrow range of topics on some recent techniques developed for the investigation of nonlinear partial differential equations and discuss these in a forum of experts. It soon became clear, however, that the dynamical systems approach interfaced significantly with many important branches of applied mathematics. As a consequence, the scope of this resulting proceedings volume is an enlarged one with coverage of a wider range of research topics. |
Contents
Avrin Convergence Properties of StronglyDamped Semi | 4 |
College Park MD 20742 Universitat Augsburg | 6 |
Bogdam Victor M | 15 |
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applications assume assumption Au(t axon Banach space Bellman equation boundary conditions bounded domain bounded set compact attractor compact set consider constant continuous function convergence convex cosh defined denote Department of Mathematics dissipative dynamic Edited example finite fixed point formula Gihman's property global h₂ Hale Hamilton-Jacobi equations Hence Hilbert space hyperbolic implies inertial manifold initial data initial value problem integral invariant k-periodic K₁ Lemma linear operator Lipschitz continuous m-dissipative operator M. G. Crandall mapping Math matrices mild solution nonlinear semigroups norm numbers obtain orbit parabolic partial differential equations perturbation Proof quasi-variational inequalities reaction-diffusion Riccati equation satisfies scalar semigroup Semilinear singular point sinh Sobolev Sobolev spaces solutions of Hamilton-Jacobi Souganidis space dimension strongly damped Theorem theory topology u₁ uniformly viscosity solutions w₁ w₂ zero