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Diffusive and inviscid traveling waves of the Fisher equation and nonuniqueness of wave speed

机译:Fisher方程的扩散波和无粘性行波以及波速的非唯一性

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摘要

In this paper we present an intuitive explanation for the non-uniqueness of the traveling wave speed in the Fisher equation, showing a similar non-uniqueness property in the case of inviscid traveling waves. More precisely, we prove that traveling waves of the Fisher equation with wave speed c > 0 converge to the inviscid traveling wave with speed. c > 0 as the diffusion vanishes. A complete diagram that shows the relation between the diffusive and inviscid traveling waves is given in this paper. (c) 2016 Elsevier Ltd. All rights reserved.
机译:在本文中,我们对Fisher方程中行波速度的非唯一性给出了直观的解释,显示了在不粘的行波情况下类似的非唯一性。更准确地说,我们证明了波速c> 0的Fisher方程行波收敛到具有速度的无粘性行波。当扩散消失时,c> 0。本文给出了一个完整的图表,显示了扩散和不粘的行波之间的关系。 (c)2016 Elsevier Ltd.保留所有权利。

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