Nonlinear semigroups, partial differential equations and attractors : proceedings of a symposium held in Washington, D.C., August 5-8, 1985
著者
書誌事項
Nonlinear semigroups, partial differential equations and attractors : proceedings of a symposium held in Washington, D.C., August 5-8, 1985
（Lecture notes in mathematics, 1248）
Springer-Verlag, c1987
- : gw
- : us
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注記
"Proceedings of the Symposium on Nonlinear Semigroups, Partial Differential Equations, and Attractors held at Howard University in Washington, D.C." -- Pref
内容説明・目次
内容説明
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.
目次
Convergence properties of strongly-damped semilinear wave equations.- Numerical solution of certain nonlinear parabolic partial differential equations.- The explicit solution of nonlinear ordinary and partial differential equations I. Conceptual ideas.- Uniform boundness and genralized inverses in liapunov-schmidt method for subharmonics.- Existence of radially symmetric solutions of strongly damped wave equations.- Strongly damped semilinear second order equations.- Nonlinear semigroup theory and viscosity solutions of Hamilton-Jacobi PDE.- Evolution equations with nonlinear boundary conditions.- Asymptotically smooth semigroups and applications.- The principle of spatial averaging and inertial manifolds for reaction-diffusion equations.- Applications of semigroup theory to reaction-diffusion systems.- Ultrasingularities in nonlinear waves.- A reaction-hyperbolic system in physiology.- Compact perturbations of linear m-dissipative operators which lack Gihman's property.- Two compactness lemmas.- The riccati equation: When nonlinearity reduces to linearity.
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