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Confidence limits for stress-strength reliability involving Weibull models

机译:涉及威布尔模型的应力强度可靠性的置信极限

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摘要

The problem of interval estimation of the stress-strength reliability involving two independent Weibull distributions is considered. An interval estimation procedure based on the generalized variable (CV) approach is given when the shape parameters are unknown and arbitrary. The coverage probabilities of the CV approach are evaluated by Monte Carlo simulation. Simulation studies show that the proposed generalized variable approach is very satisfactory even for small samples. For the case of equal shape parameter, it is shown that the generalized confidence limits are exact. Some available asymptotic methods for the case of equal shape parameter are described and their coverage probabilities are evaluated using Monte Carlo simulation. Simulation studies indicate that no asymptotic approach based on the likelihood method is satisfactory even for large samples. Applicability of the CV approach for censored samples is also discussed. The results are illustrated using an example.
机译:考虑了涉及两个独立的威布尔分布的应力强度可靠度的区间估计问题。当形状参数未知且任意时,给出了基于广义变量(CV)方法的区间估计程序。通过蒙特卡洛模拟评估CV方法的覆盖概率。仿真研究表明,所提出的广义变量方法即使对于小样本也非常令人满意。对于相同形状参数的情况,表明广义置信极限是精确的。描述了在形状参数相等的情况下可用的一些渐近方法,并使用蒙特卡罗模拟评估了它们的覆盖概率。仿真研究表明,即使对于大样本,基于似然法的渐近方法也不能令人满意。还讨论了CV方法在受检样本中的适用性。结果用一个例子说明。

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