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Accuracy of approx confidence bounds using censored Weibull regression data from accelerated life tests

机译:使用来自加速寿命测试的删失的Weibull回归数据,对近似置信范围的准确性

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For censored Weibull regression data arising from typical accelerated life tests (ALTs), the performance of small-sample normal-theory confidence intervals is summarized by three points: (1) they have highly asymmetric error rates; (2) they can be extremely anti-conservative; and (3) these effects worsen when higher confidence levels are used. Likelihood-ratio-based confidence intervals have much more symmetric error rates which are not as extremely anti-conservative as normal-theory intervals can be. For typical ALTs, likelihood-ratio-based confidence intervals are better than those based on asymptotic normal theory. Likelihood-ratio-based confidence intervals require more computation than intervals based on the asymptotic normality of the maximum-likelihood estimators. The resource spent on computing is, however, usually very small compared to the other costs involved in an ALT.
机译:对于由典型的加速寿命测试(ALT)得出的删失的Weibull回归数据,小样本正态理论置信区间的性能概括为三点:(1)它们具有高度不对称的错误率; (2)它们可以是极保守的; (3)当使用较高的置信度时,这些影响会恶化。基于似然比的置信区间具有更多的对称错误率,不像正常理论区间那样极端保守。对于典型的ALT,基于似然比的置信区间要好于基于渐近正态理论的置信区间。基于似然比的置信区间比基于最大似然估计器的渐近正态性的区间需要更多的计算。但是,与ALT所涉及的其他成本相比,花在计算上的资源通常很小。

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