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Ordering Results for Order Statistics from Two Heterogeneous Marshall-Olkin Generalized Exponential Distributions

机译:从两个异构马歇尔-OLKIN-OLKINIZED指数分布的订购结果

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摘要

Adding parameters to a known distribution is a useful way of constructing flexible families of distributions. Marshall and Olkin (Biometrika, 84, 641–652, 1997) introduced a general method of adding a shape parameter to a family of distributions. In this paper, based on the Marshall-Olkin extension of a specified distribution, we introduce a new models referred to as Marshal-Olkin generalized exponential (MOGE) models, which include as a special case the well-known generalized exponential distribution. Next, we establish some stochastic comparisons between the corresponding order statistics based on majorization, weak majorization and p-larger theory. The results established here extend some well-known results in the literature about the generalized exponential distribution.
机译:向已知分发添加参数是构建灵活分布族的有用方式。 Marshall和Olkin(Biometrika,84,641-652,997)介绍了将形状参数添加到分布系列的一般方法。 本文基于指定分布的Marshall-Olkin扩展,我们介绍了一个新的模型,称为Marshal-Olkin广义指数(Moge)模型,包括众所周知的广义指数分布作为特殊情况。 接下来,基于大多数化,弱多种化和P比理论的相应阶统计数据建立了一些随机比较。 在此建立的结果延伸了关于广义指数分布的文献中的一些众所周知的结果。

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