Existence of traveling wave solutions for a nonlocal bistable equation: an abstract approach

Mathematics – Analysis of PDEs

Scientific paper

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27 pages, submitted to Publications of the Research Institute for Mathematical Sciences

Scientific paper

We consider traveling fronts to the nonlocal bistable equation. We do not
assume that the Borel-measure is absolutely continuous with respect to the
Lebesgue measure. We show that there is a traveling wave solution with monotone
profile. In order to prove this result, we would develop a recursive method for
abstract monotone dynamical systems and apply it to the equation.

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