Marshall-Olkin-Pranav分布:理论与应用

IF 1.1 Q3 STATISTICS & PROBABILITY
Rehab Alsultan
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引用次数: 0

摘要

本文提出了一种新的双参数生命过程分布,即Marshall-Olkin-Pranav(MOEP)分布。这项研究将Marshall-Olkin方法与Pranav分布相结合,产生了一个更易于访问和灵活的模型,用于执行数据生存技术。本文介绍了它的一些关键统计特征。例如,我们提到了它的生存、危害、反向危害和累积危害率函数。然后讨论了它的矩生成函数、特征函数、不完全矩、R`enyi和熵以及随机序。该研究利用机会最大化来估计参数。这些测试是通过模拟来实现预期结果的。在实现后,使用真实数据来测试新模型,该模型具有最佳拟合优度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Marshall-Olkin Pranav distribution: Theory and applications
The current paper presented new two-parameter life processes distribution, the Marshall-Olkin Pranav (MOEP) distribution. This study combines the Marshall-Olkin method with the Pranav distribution to produce a more accessible and flexible model used to perform data survival techniques. Some of its critical statistical features are presented in this study. For instance, we mentioned its survival , hazard, reversed hazard, and cumulative hazard rate function. Then we discussed its Moment generating functions, The characteristic function, Incomplete moments, R`enyi and Entropies, and stochastic orderings. The research utilized maximization of chance in estimating parameters. These tests are done through simulations to achieve the desired results. After its attainment, real-life data was used to test the new model, which possesses the best goodness of fit.
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来源期刊
CiteScore
3.30
自引率
26.70%
发文量
53
期刊介绍: Pakistan Journal of Statistics and Operation Research. PJSOR is a peer-reviewed journal, published four times a year. PJSOR publishes refereed research articles and studies that describe the latest research and developments in the area of statistics, operation research and actuarial statistics.
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