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- W34642270 abstract "Publisher Summary This chapter describes the basic theory and some applications of the bistable nonlinear diffusion equation. On the most primitive level of model building, the chapter highlights the simplest continuous space-time model of systems with spatial diffusion and two stable equilibria. Systems with these two properties are of interest in population and chemical dynamics, and have been used as a simplistic model, at least in the former area. Continuous space-time single locus migration selection models are written down for a diploid population. The models take the form of a system of three reaction–diffusion equations. By presenting the assumption that the selection mechanism is weak, in the sense that the three genotypes are approximately equally fit, the chapter presents a small parameter. This small parameter may affect the carrying capacities, fecundities, mating preferences. After appropriate time and space rescalings, the small parameter appears in new positions in the three equations." @default.
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- W34642270 date "1979-01-01" @default.
- W34642270 modified "2023-09-27" @default.
- W34642270 title "THE BISTABLE NONLINEAR DIFFUSION EQUATION: BASIC THEORY AND SOME APPLICATIONS" @default.
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- W34642270 doi "https://doi.org/10.1016/b978-0-12-434180-7.50018-8" @default.
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