On the geometry of wave solutions of a delayed reaction-diffusion equation
arXiv:math/0611753 · doi:10.1016/j.jde.2008.10.023
Abstract
The aim of this paper is to study the existence and the geometry of positive bounded wave solutions to a non-local delayed reaction-diffusion equation of the monostable type.
25 pages, several important modifications are made. Some references added to the previous version
References in corpus (1)
Cited by in corpus (10)
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- Monotone waves for non-monotone and non-local monostable reaction-diffusion equations
- Nonstandard quasi-monotonicity: an application to the wave existence in a neutral KPP-Fisher equation
- Existence and uniqueness of monotone wavefronts in a nonlocal resource-limited model
- An estimation of level sets for non local KPP equations with delay
- On the geometric diversity of wavefronts for the scalar Kolmogorov ecological equation
- On the minimal speed of traveling waves for a non-local delayed reaction-diffusion equation