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Record Values from Size-Biased Half Normal Distribution: Properties and Recurrence Relations for the Single and Product Moments

机译:大小偏倚的半正态分布记录值:单个和乘积矩的性质和递归关系

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In this paper the size-biased form of half normal distribution is considered for upper record values that can be used only for non-negative values. Some properties of the UR-SHND as cdf, mean, variance, skewness, kurtosis, mode, Shannon entropy, survival function, hazard function have been derived. The joint pdf of the UR-SHND is developed and covariance of the joint upper record values is derived. It is concluded that there is positive correlation between upper record values from SHND. Some recurrence relations for the single and product moments are developed. These relations can be used to derive the moments of the UR-SHND in a simple recursive manner.
机译:在本文中,对于仅可用于非负值的较高记录值,考虑了半正态分布的大小偏倚形式。推导了UR-SHND的一些特性,如cdf,均值,方差,偏度,峰度,众数,香农熵,生存函数,危害函数。建立了UR-SHND的联合pdf,并得出了联合上记录值的协方差。结论是,SHND的较高记录值之间存在正相关。建立了单矩和乘积矩的一些递推关系。这些关系可用于以简单的递归方式导出UR-SHND的矩。

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