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中文摘要：
研究了非线性随机种群收获动力学模型的数值解问题,给出了外界环境对系统产生影响的条件下随机收获动力学系统.通过控制收敛定理,It公式及Gronwall不等式,讨论了随机种群系统数值解收敛问题,得到了数值解逼近解析解的充分条件,所得结论是确定性种群系统的扩展.
英文摘要：
Numerical solution to a nonlinear stochastic harvesting population system is studied. When the external environment affects the system,the sufficient condition for the numerical solution is obtained through dominated convergence theorem,It fomula and Gronwall lemma. The result extends that of certaint population system.
同期刊论文项目
同项目期刊论文
Convergence of numerical solutions for a class of stochastic age-dependent capital system with rando
Convergence of numerical solutions for a class of stochastic age-dependent capital system with Marko
Numerical analysis for stochastic age-dependent population equations with fractional Brownian motion
Necessary and sufficient conditions for near-optimal harvesting control problem of stochastic age-de
Strong convergence of split-step backward Euler method for stochastic age-dependent capital system w
Convergence of Numerical Solutions for a Class of Stochastic Delay Age-dependent Capital System with
NECESSARY AND SUFFICIENT CONDITIONS FOR NEAR-OPTIMALITY HARVESTING CONTROL PROBLEM OF STOCHASTIC AGE
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