The Effect of Dispersal Patterns on Stream Populations

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Global dynamics of a Lotka–Volterra competition–diffusion–advection system in heterogeneous environments (2019, unknown): “1) and its variants, we refer the interested readers to [29, 30].”
Some Challenging Mathematical Problems in Evolution of Dispersal and Population Dynamics (2008, background): “, moving ranges of species and the effects of dispersal strategies on stream populations [91, 109].”
On the definition and the properties of the principal eigenvalue of some nonlocal operators (2015, background): “For such a population, a commonly used model that integrates such long range dispersal is the following nonlocal reaction diffusion equation ([34, 38, 39, 47, 62]): ∂tu(t, x) = ∫”
Population persistence in the face of advection (2010, methodology): “The dispersal kernel results as the density of the locations where the individual stops, i.e., KðxÞ ¼ Z1 0 a tð Þu t; xð Þdt; see Neubert et al. (1995) or Lutscher et al. (2005).”
Competition of three species in an advective environment (2012, background): “The idea that random unbiased movement could prevent wash-out of such populations is the basis of a number of recent studies [27, 20, 22].”
Spreading speeds and traveling waves for nonlocal dispersal equations with degenerate monostable nonlinearity (2012, methodology): “Note that the spreading speeds of [31,38] were defined in a weak sense.”