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On Stochastic Variation in Discrete Time Systems

机译:离散时间系统中的随机变化

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This paper concerns with the variation in discrete time systems driven by a random walk, in contrast with the ordinary Malliavin calculus based on a Brownian motion. A derivative of random functionals with respect to a random walk is introduced and some its fundamental properties are shown. Theories parallel to Malliavin calculus are also discussed in view of applications for discrete time phenomena in signal processing, mathematical finance, and systems science and engineering.
机译:与基于布朗运动的普通Malliavin演算相反,本文涉及由随机游走驱动的离散时间系统的变化。介绍了随机游走的随机泛函的导数,并显示了其一些基本特性。还针对离散时间现象在信号处理,数学金融以及系统科学和工程中的应用,讨论了与Malliavin微积分平行的理论。

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