MW Hirsch¶, H Smith § - Journal of Difference Equations and …, 2005 - Taylor & Francis
Full article: Monotone maps: a review Skip to Main Content Taylor and Francis Online homepage Taylor and Francis Online homepage Log in | Register Cart 1.Home 2.All Journals 3.Journal of …
Population dynamics is an important subject in mathematical biology. A central problem is to study the long-term behavior of modeling systems. Most of these systems are governed by …
J Dockery, V Hutson, K Mischaikow… - Journal of Mathematical …, 1998 - Springer
We consider n phenotypes of a species in a continuous but heterogeneous environment. It is assumed that the phenotypes differ only in their diffusion rates. With haploid genetics and a …
Y Lou - Journal of Differential Equations, 2006 - Elsevier
We first investigate in a logistic model the effects of migration and spatial heterogeneity of the environment on the total population size at equilibrium of a single species. Our study …
Y Lou, XQ Zhao, P Zhou - Journal de Mathématiques Pures et Appliquées, 2019 - Elsevier
Abstract We study a Lotka–Volterra type reaction–diffusion–advection system, which describes the competition for the same resources between two aquatic species undergoing …
Y Lou, F Lutscher - Journal of Mathematical Biology, 2014 - Springer
We consider a two-species competition model in a one-dimensional advective environment, where individuals are exposed to unidirectional flow. The two species follow the same …
HL Smith - Journal of Difference Equations and Applications, 1998 - Taylor & Francis
Planar competitive and cooperative difference equations Page 1 Jounrol ol Drl'li~rm r. Eqrnrriorn ~ tnd Applk~trk~n.~ 1998. Vol. 3. pp. 335- 357 Reprints ava~lahle directly Rom the …
P Zhou, D Xiao - Journal of Functional Analysis, 2018 - Elsevier
In this paper, we study a classical two species Lotka–Volterra competition–diffusion– advection system, where the diffusion and advection rates of two competitors are supposed …
This book introduces some basic mathematical tools in reaction-diffusion models, with applications to spatial ecology and evolutionary biology. It is divided into four parts. The first …