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On the connection between orthant probabilities and the first passage time problem

机译:关于正态概率与首次通过时间问题之间的联系

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This article describes a new Monte Carlo method for the evaluation of the orthant probabilities by sampling first passage times of a non-singular Gaussian discrete time-series across an absorbing boundary. This procedure makes use of a simulation of several time-series sample paths, aiming to record their first crossing instants. Thus, the computation of the orthant probabilities is traced back to the accurate simulation of a non-singular Gaussian discrete-time series. Moreover, if the simulation is also efficient, this method is shown to be speedier than the others proposed in the literature. As example, we make use of the Davies-Harte algorithm in the evaluation of the orthant probabilities associated to the ARFIMA(0, d, 0) model. Test results are presented that compare this method with currently available software.
机译:本文介绍了一种新的蒙特卡洛方法,用于通过采样非奇异的高斯离散时间序列穿过吸收边界的第一次通过时间来评估矫正概率。此过程利用对几个时间序列采样路径的模拟,旨在记录它们的第一个交叉时刻。因此,正态概率的计算可追溯到非奇异高斯离散时间序列的精确模拟。此外,如果仿真也很有效,则表明该方法比文献中提出的其他方法更快。例如,我们在评估与ARFIMA(0,d,0)模型关联的正态概率时使用了Davies-Harte算法。给出了将这种方法与当前可用软件进行比较的测试结果。

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