Metastability for nonlinear parabolic equations with application to scalar viscous conservation laws (Q2870601)

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scientific article; zbMATH DE number 6248254
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Metastability for nonlinear parabolic equations with application to scalar viscous conservation laws
scientific article; zbMATH DE number 6248254

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    21 January 2014
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    slow motion
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    spectral analysis
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    quasi-linearized system
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    Metastability for nonlinear parabolic equations with application to scalar viscous conservation laws (English)
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    The present paper is a contribution to the notion of metastability. Its aim is to develop a versatile language for metastability of solutions to evolutionary partial differential equations. The authors state and prove a general result concerning the reduced system called quasi-linearized system obtained by disregarding the nonlinear term.
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