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An application of Taylor series in the approximation of solutions to stochastic differential equations with time-dependent delay

机译：泰勒级数在时滞随机微分方程解的逼近中的应用

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Milošević Marija; Jovanović Miljana;
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年度 2011
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1. An application of Taylor series in the approximation of solutions to stochastic differential equations with time-dependent delay [J] . Miloevi, M., Jovanovi, M. Journal of Computational and Applied Mathematics . 2011,第15期

机译：泰勒级数在时滞随机微分方程解的逼近中的应用
2. On the approximations of solutions to stochastic differential delay equations with Poisson random measure via Taylor series [J] . M. Miloscaron, evi#263 Filomat . 2013,第1期

机译：基于Taylor级数的泊松随机测度随机微分时滞方程解的逼近。
3. An explicit analytic approximation of solutions for a class of neutral stochastic differential equations with time-dependent delay based on Taylor expansion [J] . Milosevic Marija Applied mathematics and computation . 2016,第Null期

机译：基于泰勒展开的一类时滞时滞中立型随机微分方程解的显式解析近似
4. The Performance of Stochastic Taylor Methods and Derivative-Free Method to Approximate the Solutions of Stochastic Delay Differential Equations [C] . Norhayati Rosli, Noor Julailah Abd Mutalib, Noor Amalina Nisa Ariffin, International Conference on Mathematical Sciences and Technology . 2019

机译：随机泰勒方法的性能和无衍生法近似随机延迟微分方程的解
5. Some approximation results for solutions to delay stochastic differential equations. [D] . Ahmed, Tagelsir Ali. 2003

机译：时滞随机微分方程解的一些近似结果。
6. Analytical Solutions for Multi-Time Scale Fractional Stochastic Differential Equations Driven by Fractional Brownian Motion and Their Applications [O] . Xiao-Li Ding, Juan J. Nieto 2018

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
7. On the approximations of solutions to stochastic differential delay equations with Poisson random measure via Taylor series [O] . Marija Milosevic 2013

机译：泰勒序列与泊松随机测量对随机差动延迟方程解的近似值

An application of Taylor series in the approximation of solutions to stochastic differential equations with time-dependent delay

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