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Sensitivity Analysis of Expectation with respect to Stochastic Differential Equations with Long Memory through Malliavin Calculus

机译:通过Malliavin微积分对具有长记忆的随机微分方程的期望的敏感性分析

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摘要

Sensitivity formulas of the expectation of stochastic systems, which are written by linear stochas-tic differential equations with long memory, are given through the Malliavin calculus. The fractional Brownian motions are used as noises with long memory. Through the Malliavin method, we do not need to introduce difference approximation parameters like the finite difference method, and numer-ical results do not depend on the parameter values. Numerical results with localization as variance reduction are also given in order to obtain more stable results.
机译:通过Malliavin演算,给出了具有长记忆的线性随机微分方程所写的随机系统期望的灵敏度公式。分数布朗运动被用作具有长记忆的噪声。通过Malliavin方法,我们不需要引入像有限差分法那样的差分逼近参数,并且数值结果不依赖于参数值。为了获得更稳定的结果,还给出了以局部化为方差减少的数值结果。

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