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Modeling engineering data using extended power-Lindley distribution: Properties and estimation methods

机译:使用扩展Power-Lindley分配建模工程数据:属性和估算方法

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In this paper, we introduce a new flexible distribution called the Weibull Marshall-Olkin power-Lindley (WMOPL) distribution to extend and increase the flexibility of the power-Lindley distribution to model engineering related data. The WMOPL has the ability to model lifetime data with decreasing, increasing, J-shaped, reversed-J shaped, unimodal, bathtub, and modified bathtub shaped hazard rates. Various properties of the WMOPL distribution are derived. Seven frequentist estimation methods are considered to estimate the WMOPL parameters. To evaluate the performance of the proposed methods and provide a guideline for engineers and practitioners to choose the best estimation method, a detailed simulation study is carried out. The performance of the estimators have been ranked based on partial and overall ranks. The performance and flexibility of the introduced distribution are studied using one real data set from the field of engineering. The data show that the WMOPL model performs better than some well-known extensions of the power-Lindley and Lindley distributions.
机译:在本文中,我们介绍了一个名为Weibull Marshall-Olkin Power-Lindley(WMOPL)分布的新的灵活分布,以扩展并提高Power-Lindley分配的灵活性,以模拟工程相关数据。 WMOPL具有模拟终身数据的能力,随着降低,增加,j形,反向j形,单值,浴缸和改进的浴缸形危险率。推导出WMOPL分布的各种性质。七种频率估计方法被认为是估计WMOPL参数。为了评估所提出的方法的性能并为工程师和从业者提供指导,以选择最佳估计方法,进行详细的仿真研究。估算器的性能已根据部分和整体排名排列。使用从工程领域的一个真实数据进行研究了引入分布的性能和灵活性。数据表明,WMOPL模型比电力 - 林德利和林德利分布的一些众所周知的扩展更好。

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