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On the approximations of solutions to stochastic differential delay equations with Poisson random measure via Taylor series

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

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Marija Milosevic;
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1. 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。
2. Taylor approximation of the solutions of stochastic differential delay equations with Poisson jump [J] . Feng Jiang, Yi Shen, Lei Liu Communications in Nonlinear Science and Numerical Simulation . 2011,第2期

机译：具有泊松跳跃的随机微分时滞方程解的泰勒逼近
3. 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
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. Nuclear space-valued stochastic differential equations driven by Poisson random measures. [D] . Xiong, Jie. 1992

机译：泊松随机测度驱动的核空间值随机微分方程。
6. FITTING NONLINEAR ORDINARY DIFFERENTIAL EQUATION MODELS WITH RANDOM EFFECTS AND UNKNOWN INITIAL CONDITIONS USING THE STOCHASTIC APPROXIMATION EXPECTATION–MAXIMIZATION (SAEM) ALGORITHM [O] . Sy- Miin Chow, Zhaohua Lu, Hongtu Zhu, -1

机译：随机逼近-最大化（SAEM）算法拟合具有随机效应和未知初始条件的非线性常微分方程模型
7. An application of Taylor series in the approximation of solutions to stochastic differential equations with time-dependent delay [O] . Milošević Marija, Jovanović Miljana 2011

机译：泰勒级数在时滞随机微分方程解的逼近中的应用
8. Existence and Uniqueness of Solutions of Nuclear Space-Valued StochasticDifferential Equations Driven by Poisson Random Measures [R] . Kallianpur, G., Xiong, J., Hardy, G., 1994

机译：poisson随机测度驱动的核空间值随机微分方程解的存在唯一性

On the approximations of solutions to stochastic differential delay equations with Poisson random measure via Taylor series

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