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Backward Stochastic Difference Equations for a Single Jump Process

机译:单跳过程的后向随机差分方程

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摘要

We define Backward Stochastic Difference Equations related to a discrete finite time single jump process. We prove the existence and uniqueness of solutions under some assumptions. A comparison theorem for these solutions is also given. Applications to the theory of nonlinear expectations are then investigated. In this paper the single jump process takes values in a general measurable space where as previous work has considered the situation where the noise is a finite state Markov chain, so the state space is finite.
机译:我们定义了与离散有限时间单跳过程有关的后向随机差分方程。我们在某些假设下证明了解的存在性和唯一性。还给出了这些解决方案的比较定理。然后研究了非线性期望理论的应用。在本文中,单跳过程在一般可测量空间中获取值,因为先前的工作已经考虑了噪声是有限状态马尔可夫链的情况,因此状态空间是有限的。

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