A Note on a Strong Persistence of Stochastic Predator-Prey Model with Jumps

Olga Borysenko, Oleksandr Borysenko
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Abstract

We study the non-autonomous stochastic predator-prey model with a modified version of Leslie-Gower term and Holling-type II functional response driven by the system of stochastic differential equations with white noise, centered and non-centered Poisson noises. The sufficient conditions of strong persistence in the mean of the solution to the considered system are obtained.
关于具有跳跃的随机捕食-食饵模型的强持续性的一个注记
研究了由白噪声、有中心泊松噪声和无中心泊松噪声组成的随机微分方程组驱动的具有Leslie-Gower项和holling - II型函数响应的非自治随机捕食者-猎物模型。得到了该系统解的均值强持久的充分条件。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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