根据显式Euler数值方法,构造一类带Poisson跳的随机森林发展系统的数值解,并运用Burkholder-Davis-Gundy不等式、Gronwatl引理和Kolmogorov不等式对随机时变森林发展系统解的均方稳定性和指数稳定性进行讨论,得到数值解均方稳定和指数稳定的充分条件.
A class of numerical solution constructed according to explicit Euler's to stochastic forest development numerical method, and then the system with Poisson jump was square stability and exponential stability of the numerical solution to the stochastic time-variable forest development system were discussed by using Burkholder-Davis-Gundy inequality, Gronwall lemma and Kolmogorov inequality, so that the suf- ficient condition of square stability and exponential stabilitv was obtained for the numerical .~olution