[1] Kloeden P E, Platen E. Numerical Solution of Stochastic Differential Equations[M]. Springer:Berlin, 1999. [2] Zhang C J, Xie Y. Backward Euler-Maruyama Method Applied to Nonlinear Hybrid Stochastic Differential Equations with time Variable Delay[J]. Science China-Mathematics, 2019, 62(3):597-616. [3] Zhang L. Convergence and Stability of the Exponential Euler Method for Semi-linear Stochastic Delay Differential Equations[J]. Journal of Inequalities and Applications, 2017, 2017(1):249. [4] Hu P, Huang C M. Delay Dependent Stability of Stochastic Split-Step θ-Method for Stochastic Delay Differential Equations[J]. Appl. Math. Comput., 2018, 399(1):663-674. [5] Fan Z C. Convergence of Numerical Solutions to Stochastic Delay Differential Equations with Markovian Swithing Under Non-Lipschitz Conditions[J]. Mathe. Appl., 2017, 30(4):874-881. [6] Liu L N, Mo H Y, Deng F Q. Split-step theta Method for Stochastic Delay Integro-Differential Equations with Mean Square Exponential Stability[J]. Appl. Math. Comput., 2019, 353(1):320-328. [7] 滕灵芝, 张浩敏. 中立型随机延迟微分方程的分步θ-方法[J]. 黑龙江大学自然科学报, 2018, 35(1):32-42. [8] Cao W R, Hao P, Zhang Z Q. Split-step θ-Method for Stochastic Delay Differential Equations[J]. Appl. Numer. Math., 2014, 76(1):19-33. [9] Mao X R, Sabanis S. Numerical Solutions of Stochastic Delay Equations Under Local Lipschitz Condition[J]. Comput. Appl. Math., 2003, 151(1):215-227. [10] 范振成. 几类随机延迟微分方程解析解及数值方法的收敛性和稳定性[D]. 哈尔滨:哈尔滨工业大学博士论文, 2006. [11] 赵桂华. 几类带跳随机微分方程数值解的收敛性和稳定性[D]. 哈尔滨:哈尔滨工业大学博士论文, 2009. [12] 胡琳. 几类带泊松跳随机微分方程数值方法的收敛性与稳定性[D]. 长沙:中南大学博士论文, 2012. [13] 刘国清, 张玲. 半线性随机变延迟微分方程数值解的收敛性[J]. 吉林大学学报(理学版), 2014, 52(3):451-459. [14] Zhang L. Convergence of Numerical Solutions to Neutral Stochastic Delay Differential Equations with Variable Delay[J]. Journal of natural of Heilongjiang University, 2012, 29(1):65-71. |