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Sample size determination strategies for normal tolerance intervals using historical data

机译:使用历史数据确定正常公差区间的样本量确定策略

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Statistical tolerance intervals are often used during design verification or process validation in diverse applications, such as the manufacturing of medical devices, the construction of nuclear reactors, and the development of protective armor for the military. Like other statistical problems, the determination of a minimum required sample size when using tolerance intervals commonly arises. Under the Faulkenberry-Weeks approach for sample size determination of parametric tolerance intervals, the user must specify two quantities-typically set to rule-of-thumb values-that characterize the desired precision of the tolerance interval. Practical applications of sample size determination for tolerance intervals often have historical data that one expects to closely follow the distribution of the future data to be collected. Moreover, such data are typically required to meet specification limits. We provide a strategy for specifying the precision quantities in the Faulkenberry-Weeks approach that utilizes both historical data and the required specification limits. Our strategy is motivated by a sampling plan problem for the manufacturing of a certain medical device that requires calculation of normal tolerance intervals. Both classical and Bayesian normal tolerance intervals are considered. Additional numerical studies are provided to demonstrate the general applicability of our strategy for setting the precision quantities.
机译:统计公差间隔通常在各种应用的设计验证或过程验证期间使用,例如医疗设备的制造,核反应堆的构造以及军事防护装甲的开发。像其他统计问题一样,通常会在使用公差间隔时确定所需的最小样本量。在用Faulkenberry-Weeks方法确定参数公差区间的样本量时,用户必须指定两个量(通常设置为经验法则值),以表征所需的公差区间精度。确定公差区间的样本大小的实际应用中经常会有一些历史数据,人们希望这些历史数据能够紧跟要收集的未来数据的分布。此外,通常需要此类数据来满足规格限制。我们提供了一种利用Faulkenberry-Weeks方法指定精度量的策略,该方法同时利用了历史数据和所需的规格限制。我们的策略是由某些医疗器械制造中需要计算正常公差间隔的抽样计划问题引起的。经典和贝叶斯法线公差区间均被考虑。提供了其他数值研究,以证明我们的精度设置策略的一般适用性。

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