Abstract
We study a two-point boundary-value problem describing steady states of a population dynamics model with diffusion, logistic growth, and nonlinear density-dependent dispersal on the boundary. In particular, we focus on a model in which the population exhibits hump-shaped density-dependent dispersal on the boundary, and explore its effects on existence, uniqueness and multiplicity of steady states.
Citation
Quinn Morris. Jessica Nash. Catherine Payne. "Analysis of steady states for classes of reaction-diffusion equations with hump-shaped density-dependent dispersal on the boundary." Involve 13 (1) 9 - 19, 2020. https://doi.org/10.2140/involve.2020.13.9
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