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Inferences on Non-Identical Stress and Generalized Augmented Strength Reliability Parameters Under Informative Priors

机译:非相同应力和广义增强强度可靠性参数的推论

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摘要

In this paper, an attempt has been made to estimate the augmented strength reliability of a system for the generalized case of Augmentation Strategy Plan (ASP) by assuming that the strength (Ⅹ) and common stress (Y) are independently but not identically distributed as gamma distribution with parameters (α_1,λ_1) and (α_2,λ_2), respectively. ASP deals with two important challenges (ⅰ) early failures in a newly manufactured system while first and subsequent use and (ⅱ) frequent failures of used system. ASP has a significant role in enhancing the strength of a weaker (or poor) system for failure-free journey to achieve its mission life. The maximum likelihood (ML) and Bayes estimation of augmented strength reliability are considered. In Bayesian context, the informative types of priors (Gamma and Inverted gamma) are chosen under symmetric and asymmetric loss functions for better comprehension purpose. A comparison between the ML and Bayes estimators of the augmented strength reliability is carried out on the basis of their mean square errors (mse's) and absolute biases by simulating Monte-Carlo samples from posterior distribution through Metropolis-Hasting approximation. Real life data sets are also considered for illustration purpose.
机译:在本文中,通过假设强度(ⅹ)和常见的应力(Y)独立但不相同分配,已经尝试了估计增强策略计划(ASP)的广义案例的增强强度可靠性(ASP)的增强强度可靠性。伽马分布分别具有参数(α_1,λ_1)和(α_2,λ_2)。 ASP涉及两个重要挑战(Ⅰ)在新制造的系统中的早期故障,而第一次和随后的使用和(Ⅱ)二手系统频繁失败。 Asp在提高无失败旅程中实现较弱(或差)制度的强度具有重要作用。考虑了增强强度可靠性的最大可能性(ML)和贝叶鲈估计。在贝叶斯语境中,在对称和不对称的损失函数下选择信息的前瞻(伽马和倒伽玛),以更好地理解目的。通过通过通过Metropol-Hasting近似模拟从后部分布模拟Monte-Carlo样本来实现增强强度可靠性的ML和贝叶斯估计的比较。现实生活数据集也被认为是为了说明目的。

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