AbstractThis paper studies two widely used stochastic non-autonomous logistic models. For the first system, sufficient conditions for extinction, non-persistence in the mean, weak persistence and stochastic permanence are established. The critical number between weak persistence and extinction is obtained. For the second system, sufficient criteria for extinction, non-persistence in the mean, weak persistence in the mean, strong persistence in the mean and stochastic permanence are established. The critical number between weak persistence in the mean and extinction is obtained. It should be pointed out that this research is systematical and complete. In fact, the behaviors of the two models in every coefficient cases are cleared up by the r...
In this paper, we consider a non-autonomous stochastic Lotka-Volterra competitive system dxi(t) = xi...
We investigate the statistics of extinction times for an isolated population, with an initially mode...
In this paper, we study the extinction time of logistic branching processes which are perturbed by a...
AbstractIn this paper, we prove that a stochastic logistic population under regime switching control...
In this paper, we prove that a stochastic logistic population under regime switching controlled by a...
This article, studies a stochastic logistic model with infinite delay. Using a phase space, we est...
Persistence and extinction of a randomized non-autonomous logistic equation is studied. Sufficient ...
It is investigated the non-autonomous logistic differential equation with disturbance of coeffcients...
AbstractA stochastic logistic model with impulsive perturbations is proposed and investigated. First...
AbstractThis paper is concerned with a stochastic generalized logistic equation dx=x[r−axθ]dt+∑i=1nα...
We analyze the influence of stochastic perturbations on a single-species logistic model with the pop...
AbstractThis paper discusses a randomized non-autonomous logistic equation dN(t)=N(t)[(a(t)−b(t)N(t)...
The logistic model has long been used in ecological modelling for its simplicity and effectiveness. ...
This article concerns the stochastic logistic models under regime switching with Levy noise. In the...
summary:We consider a single-species stochastic logistic model with the population's nonlinear diffu...
In this paper, we consider a non-autonomous stochastic Lotka-Volterra competitive system dxi(t) = xi...
We investigate the statistics of extinction times for an isolated population, with an initially mode...
In this paper, we study the extinction time of logistic branching processes which are perturbed by a...
AbstractIn this paper, we prove that a stochastic logistic population under regime switching control...
In this paper, we prove that a stochastic logistic population under regime switching controlled by a...
This article, studies a stochastic logistic model with infinite delay. Using a phase space, we est...
Persistence and extinction of a randomized non-autonomous logistic equation is studied. Sufficient ...
It is investigated the non-autonomous logistic differential equation with disturbance of coeffcients...
AbstractA stochastic logistic model with impulsive perturbations is proposed and investigated. First...
AbstractThis paper is concerned with a stochastic generalized logistic equation dx=x[r−axθ]dt+∑i=1nα...
We analyze the influence of stochastic perturbations on a single-species logistic model with the pop...
AbstractThis paper discusses a randomized non-autonomous logistic equation dN(t)=N(t)[(a(t)−b(t)N(t)...
The logistic model has long been used in ecological modelling for its simplicity and effectiveness. ...
This article concerns the stochastic logistic models under regime switching with Levy noise. In the...
summary:We consider a single-species stochastic logistic model with the population's nonlinear diffu...
In this paper, we consider a non-autonomous stochastic Lotka-Volterra competitive system dxi(t) = xi...
We investigate the statistics of extinction times for an isolated population, with an initially mode...
In this paper, we study the extinction time of logistic branching processes which are perturbed by a...