Growth, decay and bifurcation of shock amplitudes under the type-II flux law

By replacing Fick's diffusion law with Green and Nagdhi's type-II flux law, a hyperbolic counterpart to the classical Fisher-KPP equation is obtained. In this article, an analytical study of this partial differential equation is presented with an emphasis on shock and related kinematic wav...

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Veröffentlicht in:	Proceedings of the Royal Society. A, Mathematical, physical, and engineering sciences Mathematical, physical, and engineering sciences, 2007-11, Vol.463 (2087), p.2783-2798
1. Verfasser:	Jordan, P.M
Format:	Artikel
Sprache:	eng
Schlagworte:	Amplitude Conductive heat transfer Fisher-KPP equation Green And Nagdhi's Type-Ii Flux Law Mathematical constants Mathematical discontinuity Mathematics Partial differential equations Shock And Acceleration Waves Shock wave propagation Shock waves Tangents Transcritical Bifurcation Travelling Wave Solution Waves
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