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首页> 外文期刊>Theory of probability and its applications >OCCUPATION TIME AND EXACT ASYMPTOTICS OF DISTRIBUTIONS OF L-p-FUNCTIONALS OF THE ORNSTEIN-UHLENBECK PROCESSES, p > 0
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OCCUPATION TIME AND EXACT ASYMPTOTICS OF DISTRIBUTIONS OF L-p-FUNCTIONALS OF THE ORNSTEIN-UHLENBECK PROCESSES, p > 0

机译:Ornstein-Uhlenbeck过程的L-p-官能分布的占据时间和精确渐近性,p> 0

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摘要

The paper proves the results on exact asymptotics of the probabilities P mu{T-1 x integral(T)(0)vertical bar eta gamma(t)vertical bar(p) dtinfinity, for p>0 for Gaussian Markov Ornstein-Uhlenbeck processes eta gamma and also for their conditional versions. The author uses the Laplace method for the occupation time of Markov processes with continuous time. The calculations are given for the case p=2 with the help of the solution of the extremal problem for the action functional.
机译:本文证明了概率P mu {T-1 x积分(T)(0)垂直杆etaγ(t)垂直杆(p)dt 无穷大,对于p>对于高斯马尔可夫Ornstein-Uhlenbeck过程eta gamma及其条件版本为0。作者将Laplace方法用于具有连续时间的Markov过程的占用时间。借助作用函数的极值问题的求解,给出了p = 2情况下的计算。

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