A discrete Pranav distribution and its applications

Berhane Abebe, K. Shukla
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引用次数: 1

Abstract

In many cases, it is not easy to get samples from continuous distributions. The observed values, in the most of cases, are collected actually discrete in nature for the reason that they are measured to only finite number of decimal places and cannot completely presents all points in a continuum. According to Lai,1 discretization of a continuous lifetime model is an appealing approach to derive a discrete lifetime model corresponding to the continuous one. Therefore, it is reasonable and convenient to model the situation by an appropriate discrete distribution generated from the underlying continuous distribution preserving one or more important characteristics including probability density function (pdf), mean residual life function etc. and important statistical properties of the distribution.
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离散Pranav分布及其应用
在许多情况下,从连续分布中获取样本并不容易。在大多数情况下,观测值实际上是离散的,因为它们只能测量到有限个小数点后的位数,不能完全表示连续体中的所有点。根据Lai的说法,连续寿命模型的离散化是一种很有吸引力的方法,可以推导出与连续寿命模型相对应的离散寿命模型。因此,通过由底层连续分布生成一个适当的离散分布来建模是合理和方便的,该分布保留了一个或多个重要的特征,包括概率密度函数(pdf)、平均残差寿命函数等,以及分布的重要统计性质。
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