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- W2798555489 abstract "We consider a reaction-diffusion equation with nonlocal anisotropic diffusion and a linear combination of local and nonlocal monostable-type reactions in a space of bounded functions on $mathbb{R}^d$. Using the properties of the corresponding semiflow, we prove the existence of monotone traveling waves along those directions where the diffusion kernel is exponentially integrable. Among other properties, we prove continuity, strict monotonicity and exponential integrability of the traveling wave profiles." @default.
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- W2798555489 date "2018-04-26" @default.
- W2798555489 modified "2023-09-27" @default.
- W2798555489 title "Doubly nonlocal Fisher-KPP equation: Existence and properties of traveling waves" @default.
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