Shock waves and reaction diffusion equations

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Location: Deutsche Nationalbibliothek Frankfurt am Main

ISBN: 9783540942597
3540942599
9780387942599
0387942599

Dimensions: 24 cm

Extent: XXII, 632 S.

Edition: 2. ed.

Language: Deutsch

Notes: graph. Darst.
Literaturverz. S. 603 - 619

Bibliographic citation: Die Grundlehren der mathematischen Wissenschaften in Einzeldarstellungen ; 258

Keyword: Stoßwelle
Reaktions-Diffusionsgleichung
Partielle Differentialgleichung
Reaktions-Diffusionsgleichung
Partielle Differentialgleichung
Reaktions-Diffusionsgleichung

Event: Veröffentlichung

(where): New York, Berlin, Heidelberg, London, Paris, Tokyo, Hong Kong, Barcelona, Budapest

(who): Springer

(when): 1994

Creator: Smoller, Joel

Table of contents: https://d-nb.info/940126567/04

Rights: Bei diesem Objekt liegt nur das Inhaltsverzeichnis digital vor. Der Zugriff darauf ist unbeschränkt möglich.

Last update: 11.06.2025, 2:20 PM CEST

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Smoller, Joel
Springer

Time of origin

1994

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The Morse complex for reaction-diffusion equations

Numerical bifurcation analysis for reaction diffusion equations

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Existence of periodic travelling waves to reaction diffusion equations with excitable oscillatory kinetics

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Hochschulschrift

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Population dispersal via diffusion-reaction equations

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Reaction-diffusion equations in the half-space

Optimal control of stochastic reaction-diffusion equations

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The Morse complex for reaction-diffusion equations

Numerical bifurcation analysis for reaction diffusion equations

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Shock waves and reaction diffusion equations

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Other Objects (12)

Shock waves and reaction-diffusion equations

Reaction-diffusion waves in inhomogeneous media

Existence of periodic travelling waves to reaction diffusion equations with excitable oscillatory kinetics

Travelling waves in nonlinear diffusion convection reaction

Reaction diffusion equations on thin domains

Population dispersal via diffusion-reaction equations

Nucleation of reaction-diffusion waves on curved surfaces

Nucleation of reaction-diffusion waves on curved surfaces

Reaction-diffusion equations in the half-space

Optimal control of stochastic reaction-diffusion equations

The Morse complex for reaction-diffusion equations

Numerical bifurcation analysis for reaction diffusion equations

Shock waves and reaction-diffusion equations

Reaction-diffusion waves in inhomogeneous media

Existence of periodic travelling waves to reaction diffusion equations with excitable oscillatory kinetics

Travelling waves in nonlinear diffusion convection reaction

Reaction diffusion equations on thin domains

Population dispersal via diffusion-reaction equations

Nucleation of reaction-diffusion waves on curved surfaces

Nucleation of reaction-diffusion waves on curved surfaces

Reaction-diffusion equations in the half-space

Optimal control of stochastic reaction-diffusion equations

The Morse complex for reaction-diffusion equations

Numerical bifurcation analysis for reaction diffusion equations

Shock waves and reaction-diffusion equations

Reaction-diffusion waves in inhomogeneous media

Existence of periodic travelling waves to reaction diffusion equations with excitable oscillatory kinetics

Travelling waves in nonlinear diffusion convection reaction

Reaction diffusion equations on thin domains

Population dispersal via diffusion-reaction equations

Nucleation of reaction-diffusion waves on curved surfaces

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Reaction-diffusion equations in the half-space

Optimal control of stochastic reaction-diffusion equations

The Morse complex for reaction-diffusion equations

Numerical bifurcation analysis for reaction diffusion equations

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