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- W2085295181 abstract "This paper is concerned with a Lotka-Volterra cooperation-diffusion model with a saturating interaction term for one species. The goal of the paper is to investigate the asymptotic behavior of the time- dependent solution in relation to the corresponding steady-state solutions under homogeneous Neumann boundary condition. Some simple and easily verifiable conditions are given to the rate constants so that for every nontrivial nonnegative initial function the corresponding time-dependent solution converges to one of the nonnegative constant steady-state solutions as time tends to infinity. This convergence result leads to the existence and uniqueness of a positive (or nonnegative) steady-state solution and the global asymptotic stability of a given nonnegative constant steady-state solution. In terms of ecological dynamics, it also gives some coexistence, permanence and extinction results for the model." @default.
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- W2085295181 date "2006-08-01" @default.
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- W2085295181 title "Asymptotic behavior of solutions for a cooperation-diffusion model with a saturating interaction" @default.
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- W2085295181 doi "https://doi.org/10.1016/j.camwa.2006.03.016" @default.
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