摘要：We consider some differential equation models in one-dimensional advective environments. Individuals are exposed to unidirectional flow, with the possibility of being lost through the boundary. Our analysis suggests that, in contrast to the case of no advection, slow dispersal is generally selected against in advective environments. When the diffusion and advection rates are small and comparable,we determine some criterion for the existence and multiplicity of evolutionarily stable strategies. This talk is based on joint works with King-Yeung Lam, Frithjof Lutscher and Peng Zhou.
个人简介：1995年博士毕业于美国明尼苏达大学，现任国家“千人计划”特聘专家，美国俄亥俄州立大学数学系教授。研究领域为偏微分方程及生物中的应用、任Discrete Contin. Dyn. Syst.-B主编、J. Differential Equations、SIAM J. Appl.Math、J. Math Biology等杂志编委。