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A Monte Carlo Method for Computing the HPD Interval for Ratio of Two Multivariate Normal Generalized Variances

机译:计算两个多元正规广义方差之比的HPD间隔的蒙特卡洛方法

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摘要

In this article, we develop a method for computing a Bayesian HPD (highest probability density) interval for a ratio of two multivariate normal generalized variances. The method gives a way of comparing two multivariate populations in terms of their dispersion or spread, because the generalized variance is a scalar measure of the overall multivariate scatter. Fully parametric frequentist approaches for the interval are intractable and thus a Bayesian HPD interval is pursued using a variant of weighted Monte Carlo (WMC) sampling based approach introduced by Chen and Shao (1999). Necessary theory involved in the method and computation is provided.
机译:在本文中,我们开发了一种计算两个多元正态广义方差之比的贝叶斯HPD(最高概率密度)区间的方法。该方法提供了一种比较两个多元总体散布或散布的方法,因为广义方差是整体多元散布的标量度量。对于该间隔,完全参数化的频频方法很难处理,因此,使用Chen和Shao(1999)引入的基于加权蒙特卡洛(WMC)采样方法的变体来追求贝叶斯HPD间隔。提供了涉及该方法和计算的必要理论。

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