Free Boundary Problems

Geometric Theory

Gebonden EN 1994 9789810220143
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Samenvatting

The aim of this text is two-fold. The first is to introduce the reader to the theory of some classes of nonlinear evolution-type partial differential equations so that an engineer, physicist or other practitioner could form a clear conception of even the most recent results in the field. The author's main aim is to help the reader imagine (in space-time) the different processes (the solutions) with special regard to free boundaries and their dependence on the parameters of the model. The models considered are nonlinear degenerate parabolic equations and systems, and first and second order nonlinear hyperbolic equations. The equations considered arise in a great variety of practical situations. This is the reason why no special derivations of the models and applications of the results are given. The formal mathematical style is avoided. The author concentrates on the questions that are most important from the engineering point of view. These are illustrated with several explicit examples and figures.

Specificaties

ISBN13:9789810220143
Taal:EN
Bindwijze:Gebonden
Aantal pagina's:250
Uitgever:World Scientific Publishing Co Pte Ltd

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Inhoudsopgave

The heat equation; linear and nonlinear parabolic equations; the porous medium type equations; finite and infinite speed of propagation, free boundary; the effects of absorption on the behaviour of free boundaries; localization, extinction etc.; the effects of sources; blow up, global existence; the effects of convection; backfronts, localization etc.; diffusion with absorption (or sources) and convention; parabolic p-Laplacian with reaction and convection; doubly nonlinear (turbulent filtration) equations; special degenerated parabolic systems; inhomogenous porous medium type equations; free boundaries in the theory of generalized Fisher or KPP type models; conservation laws with absorption and sources; second order nonlinear hyperbolic equations.

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