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Simulation Approach Used for the Second L-Moment Derivation of the Inverse Gaussian Distribution

机译:逆高斯分布的第二个L矩推导的仿真方法

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Maximum Likelihood (ML) estimate of upper quantiles looses its optimal properties if a wrong distribution is assumed in the ML procedure. Since its estimates base on the main probability mass, the alternative estimation techniques yielding estimates more dependent on upper tail elements of a sample are of interest in flood frequency analysis (FFA). Several systems of describing the shape of probability distribution have been developed and used for matching the assumed distribution to the data. One of them is the system basing on the linear moments. The L-moment estimates have highly desirable properties, like small bias and no algebraic bound ofL-moment estimate ratios. It is shown how to use the //-moment system for probability distribution description if the analytical formulas of the linear moments have not been derived. The inverse Gaussian distribution serves as an example.
机译:如果在ML程序中假设分配错误,则上分位数的最大似然(ML)估计会失去其最佳属性。由于其估计基于主要概率质量,因此在洪水频率分析(FFA)中会关注产生更多依赖于样本上尾元素的估计的替代估计技术。已经开发了几种描述概率分布形状的系统,并将其用于将假设分布与数据进行匹配。其中之一是基于线性矩的系统。 L矩估计值具有高度期望的属性,例如较小的偏差并且没有L矩估计值比率的代数界。如果未导出线性矩的解析公式,则说明如何使用//矩系统进行概率分布描述。高斯逆分布为例。

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