ASYMPTOTICS OF PROPAGATING FRONT FORMATION IN DIFFUSION KINETICS.

I. Rubinstein

doi:10.1137/0145023

ASYMPTOTICS OF PROPAGATING FRONT FORMATION IN DIFFUSION KINETICS.

I. Rubinstein

Research output: Contribution to journal › Article › peer-review

1 Scopus citations

Abstract

The paper deals with the asymptotic formation of a weak shock in a boundary value problem. Problems of the type treated arise in heterogenous reaction-diffusion kinetics with local reaction equilibrium. A uniformly valid asymptotic solution was constructed with the aid of an unconventional asymptotic procedure, by means of regular perturbations around a single smoothly matched multiscale leading term.

Original language	English
Pages (from-to)	403-419
Number of pages	17
Journal	SIAM Journal on Applied Mathematics
Volume	45
Issue number	3
DOIs	https://doi.org/10.1137/0145023
State	Published - 1 Jan 1985
Externally published	Yes

ASJC Scopus subject areas

Applied Mathematics

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10.1137/0145023

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title = "ASYMPTOTICS OF PROPAGATING FRONT FORMATION IN DIFFUSION KINETICS.",

abstract = "The paper deals with the asymptotic formation of a weak shock in a boundary value problem. Problems of the type treated arise in heterogenous reaction-diffusion kinetics with local reaction equilibrium. A uniformly valid asymptotic solution was constructed with the aid of an unconventional asymptotic procedure, by means of regular perturbations around a single smoothly matched multiscale leading term.",

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N2 - The paper deals with the asymptotic formation of a weak shock in a boundary value problem. Problems of the type treated arise in heterogenous reaction-diffusion kinetics with local reaction equilibrium. A uniformly valid asymptotic solution was constructed with the aid of an unconventional asymptotic procedure, by means of regular perturbations around a single smoothly matched multiscale leading term.

AB - The paper deals with the asymptotic formation of a weak shock in a boundary value problem. Problems of the type treated arise in heterogenous reaction-diffusion kinetics with local reaction equilibrium. A uniformly valid asymptotic solution was constructed with the aid of an unconventional asymptotic procedure, by means of regular perturbations around a single smoothly matched multiscale leading term.

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DO - 10.1137/0145023

M3 - Article

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JF - SIAM Journal on Applied Mathematics

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ER -

ASYMPTOTICS OF PROPAGATING FRONT FORMATION IN DIFFUSION KINETICS.

Abstract

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