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Existence and construction of travelling wavefront solutions of Fisher equations with fourth-order perturbations

机译:具有四阶摄动的Fisher方程行波前解的存在性与构造

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摘要

We consider a generalized Fisher equation containing a fourth-order spatial derivative term. Of interest is the question of the existence of travelling front solutions of the equation and their qualitative form. When the fourth-order terms has a sufficiently small coefficient existence of such fronts is shown using invariant manifold theory. Asymptotic analysis is employed to construct an expres- sion for the travelling front when its speed is large.
机译:我们考虑一个包含四阶空间导数项的广义Fisher方程。令人感兴趣的是方程的行进前沿解及其定性形式的存在性问题。当四阶项具有足够小的系数时,使用不变流形理论可显示此类前沿的存在。当行进速度快时,采用渐近分析来构造行进表达式。

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