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机译:G-Brownian运动驱动的随机微分方程近似解的说明
Department of Mathematics Swansea University Singleton Park SA2 8PP UK;
Department of Mathematics Women University. Swabi Pakistan;
Department of computer science college of science and humanities at Alghat Majmaah University P.O. Box 66 Majmaah 11952 Kingdom of Saudi Arabia;
Department of Mechanical and Industrial Engineering College of Engineering Majmaah University P.O. Box 66 Majmaah 11952 Saudi Arabia;
Faculty of Mathematics and Statistics Ton Due Thang University Ho Chi Minh City Vietnam;
Department of Mathematics &
Statistics University of Swat Khyber Pakhtunkhwa Pakistan;
G-Brownian motion; non-linear growth and non-Lipschitz conditions; Caratheodory approximation procedure; bounded solutions; stochastic differential equations;
机译:G-Brownian运动驱动的随机微分方程近似解的说明
机译:关于具有不连续漂移系数的G-布朗运动驱动的随机泛函微分方程的一个注记
机译:关于G布朗运动驱动的随机微分方程的一个注记。
机译:具有归一化布朗运动的Stratonovich线性随机微分方程的近似解。
机译:Malliavin演算,用于分数布朗运动和数值格式驱动的后向随机微分方程和随机微分方程。
机译:分数褐色运动及其应用驱动的多时间尺度分数随机微分方程的分析解
机译:关于随机微分方程解的存在唯一性 用积分Lipschitz系数的G-布朗运动驱动的方程