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Statistical Inference for a New Class of Multivariate Pareto Distributions

机译:一类新的多元帕累托分布的统计推断

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摘要

Various solutions to the parameter estimation problem of a recently introduced multivariate Pareto distribution are developed and exemplified numerically. Namely, a density of the aforementioned multivariate Pareto distribution with respect to a dominating measure, rather than the corresponding Lebesgue measure, is specified and then employed to investigate the maximum likelihood estimation (MLE) approach. Also, in an attempt to fully enjoy the common shock origins of the multivariate model of interest, an adapted variant of the expectation-maximization (EM) algorithm is formulated and studied. The method of moments is discussed as a convenient way to obtain starting values for the numerical optimization procedures associated with the MLE and EM methods.
机译:对最近引入的多元帕累托分布的参数估计问题的各种解决方案进行了开发,并在数值上进行了举例说明。即,指定相对于支配量度而不是对应的勒贝格量度的前述多元帕累托分布的密度,然后将其用于研究最大似然估计(MLE)方法。另外,为了充分享受感兴趣的多元模型的常见震源,已制定并研究了期望最大化(EM)算法的适应变体。矩量法被讨论为获得与MLE和EM方法相关的数值优化程序的起始值的便捷方法。

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