期刊
JOURNAL OF BIOLOGICAL DYNAMICS
卷 9, 期 -, 页码 188-212出版社
TAYLOR & FRANCIS LTD
DOI: 10.1080/17513758.2014.969336
关键词
evolution of dispersal; closed advective environments; invasion analysis; reaction-diffusion-advection; 35K57; 92D25
资金
- Mathematical Biosciences Institute
- National Science Foundation [DMS-0931642]
- NSF [DMS-1411476]
- NSERC
We study a two-species competition model in a closed advective environment, where individuals are exposed to unidirectional flow (advection) but no individuals are lost through the boundary. The two species have the same growth and advection rates but different random dispersal rates. The linear stability analysis of the semi-trivial steady state suggests that, in contrast to the case without advection, slow dispersal is generally selected against in closed advective environments. We investigate the invasion exponent for various types of resource functions, and our analysis suggests that there might exist some intermediate dispersal rate that will be selected. When the diffusion and advection rates are small and comparable, we determine criteria for the existence and multiplicity of singular strategies and evolutionarily stable strategies. We further show that every singular strategy is convergent stable.
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