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E-Bayesian Estimation of Failure Probability under Zero-failure Data with Double Hyper Parameters

机译:具有双重参数的零故障数据下的失效概率e-贝叶斯估计

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This paper presents the Bayesian analysis of the zero-failure data with double hyper parameters a, b. We take prior distribution of failure probability pi be its conjugated distribution-Beta (pi-1, 1, 1, b) and hyper parameter b as the uniform distribution in (1, c). With quadratic loss function, If{formula}, the E-Bayesian estimation of p_t is {formula} When 0 < c < S_i, {formual} and satisfy (I) {formual} > {formual} ;(Ⅱ) {formual} = {formual}. The results satisfy{formual}. The properties of E-Bayesian estimation are given. A Simulation example is discussed, which shows that the method is both efficiency and easy to operate.
机译:本文介绍了具有双超级参数A,B的零故障数据的贝叶斯分析。 我们以其缀合的分布 - β(PI-1,1,1,B)和Hyper参数B作为(1,C)的均匀分布而分布。 利用二次损失函数,如果{公式},则P_T的E-Bayesian估计是{公式}当0 {formual};(Ⅱ){formual} = {formual}。 结果满足{Formual}。 给出了E-Bayesian估计的性质。 讨论了仿真示例,表明该方法既效率也易于操作。

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