Comparison and convergence to equilibrium in a nonlocal delayed reaction-diffusion model on an infinite domain
The authors study the comparison and the convergence of solutions to a positive equilibrium for some reaction diffusion model arising in population dynamics. The model is considered in infinite domain. First, the authors give a comparison principle of solutions with respect to their initial values. Sufficient condition are given in order to have the global convergence of solutions to the positive equilibrium.
scientific article; zbMATH DE number 5001892