该文主要利用马尔可夫骨架过程理论和方法研究在随机干扰下,非自治Logistic模型:X′(t)=rX(t)(1-(X(t))/(K(t)))(K(t)〉0).得到了模型的一维分布、稳定性条件以及渐近性质.
This paper is devoted to studying the non-autonomous Logistic model:X′(t)=rX(t)(1-(X(t))/(K(t)))(K(t)〉0)with random disturbance by using the theory of Markov skeletonprocesses, and its one-dimensional distribution and condition for stability are presented.