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首页> 外文期刊>Romanian journal of physics >SECOND ORDER APPROXIMATION TO STOCHASTIC DIFFERENTIAL EQUATIONS FOR BACKWARD PROCESSES AND GAUSSIAN DISTRIBUTIONS
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SECOND ORDER APPROXIMATION TO STOCHASTIC DIFFERENTIAL EQUATIONS FOR BACKWARD PROCESSES AND GAUSSIAN DISTRIBUTIONS

机译:向后过程和高斯分布的随机微分方程的二阶逼近

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摘要

An iterative procedure to solve the restoration problem is proposed. The solution reduces to a simple filtration problem. This technique can be used to derive stochastic differential equations which are satisfied by trajectories of Markov diffusion processes in reverse time observation. It was found that drift coefficients are expressed only in terms of its unconditional distribution density, while the diffusion coefficients do not change. The particular case of non-linear stochastic systems with potential function is also considered. Using our technique, the problem reduces to a simple differential equation.
机译:提出了一种解决恢复问题的迭代程序。该解决方案简化为简单的过滤问题。该技术可用于导出随机微分方程,该随机微分方程在反向时间观测中由马尔可夫扩散过程的轨迹满足。发现漂移系数仅以其无条件分布密度表示,而扩散系数不变。还考虑了具有势函数的非线性随机系统的特殊情况。使用我们的技术,问题可以简化为一个简单的微分方程。

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