International audienceIn this paper we consider a system of parabolic reaction-diffusion equations with strong competition and two related scalar reaction-diffusion equations. We are mainly concerned with the case of periodic coefficients and periodic solutions. We show that, for sufficiently large periods, these models have stationary, non-constant, fully non-trivial and stable solutions. We compare our results with already known results about the existence and non-existence of such solutions. Finally, we provide ecological interpretations for these results in terms of resistance against an invasion
summary:Two species of animals are competing in the same environment. Under what conditions do they ...
AbstractIn this paper we study positive steady-state solutions of a reaction-diffusion model, the Lo...
We study a periodic Kolmogorov system describing two species nonlinear competition. We discuss coexi...
AbstractIt is shown that the competitive exclusion and coexistence in two species periodic competiti...
AbstractIn this paper we investigate the existence and the asymptotic behavior of periodic solutions...
AbstractA model of Diekmann et al. [14] for two size-structured populations competing for a single r...
AbstractA model of Diekmann et al. [14] for two size-structured populations competing for a single r...
AbstractIt is shown that the competitive exclusion and coexistence in two species periodic competiti...
AbstractThis paper is mainly devoted to the study of permanence and existence of positive periodic s...
This thesis is concerned with the classical system of differential equations for the competition bet...
In this paper we consider the situation of two species of predators competing for one species of pr...
In this paper we study positive steady-state solutions of a reaction-diffusion model, the Lotka-Volt...
We study a periodic Kolmogorov system describing two species nonlinear competition. We discuss coexi...
A system of ordinary differential equations describing the dynamics of two size structured species c...
AbstractIn this paper, the competitor–competitor–mutualist three-species Lotka–Volterra model is dis...
summary:Two species of animals are competing in the same environment. Under what conditions do they ...
AbstractIn this paper we study positive steady-state solutions of a reaction-diffusion model, the Lo...
We study a periodic Kolmogorov system describing two species nonlinear competition. We discuss coexi...
AbstractIt is shown that the competitive exclusion and coexistence in two species periodic competiti...
AbstractIn this paper we investigate the existence and the asymptotic behavior of periodic solutions...
AbstractA model of Diekmann et al. [14] for two size-structured populations competing for a single r...
AbstractA model of Diekmann et al. [14] for two size-structured populations competing for a single r...
AbstractIt is shown that the competitive exclusion and coexistence in two species periodic competiti...
AbstractThis paper is mainly devoted to the study of permanence and existence of positive periodic s...
This thesis is concerned with the classical system of differential equations for the competition bet...
In this paper we consider the situation of two species of predators competing for one species of pr...
In this paper we study positive steady-state solutions of a reaction-diffusion model, the Lotka-Volt...
We study a periodic Kolmogorov system describing two species nonlinear competition. We discuss coexi...
A system of ordinary differential equations describing the dynamics of two size structured species c...
AbstractIn this paper, the competitor–competitor–mutualist three-species Lotka–Volterra model is dis...
summary:Two species of animals are competing in the same environment. Under what conditions do they ...
AbstractIn this paper we study positive steady-state solutions of a reaction-diffusion model, the Lo...
We study a periodic Kolmogorov system describing two species nonlinear competition. We discuss coexi...