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Bayesian conformity assessment in presence of systematic measurement errors

机译:存在系统测量误差的贝叶斯一致性评估

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摘要

Conformity assessment of the distribution of the values of a quantity is investigated by using a Bayesian approach. The effect of systematic, non-negligible measurement errors is taken into account. The analysis is general, in the sense that the probability distribution of the quantity can be of any kind, that is even different from the ubiquitous normal distribution, and the measurement model function, linking the measurand with the observable and non-observable influence quantities, can be non-linear. Further, any joint probability density function can be used to model the available knowledge about the systematic errors. It is demonstrated that the result of the Bayesian analysis here developed reduces to the standard result (obtained through a frequentistic approach) when the systematic measurement errors are negligible. A consolidated frequentistic extension of such standard result, aimed at including the effect of a systematic measurement error, is directly compared with the Bayesian result, whose superiority is demonstrated. Application of the results here obtained to the derivation of the operating characteristic curves used for sampling plans for inspection by variables is also introduced.
机译:使用贝叶斯方法调查数量值分布的一致性评估。考虑了系统的,不可忽略的测量误差的影响。这种分析是一般性的,从某种意义上说,量的概率分布可以是任何一种,甚至与普适的正态分布都不相同,并且测量模型功能将被测量物与可观察和不可观察的影响量联系起来,可以是非线性的。此外,任何联合概率密度函数都可以用于对有关系统误差的可用知识进行建模。结果表明,当系统的测量误差可忽略不计时,此处开发的贝叶斯分析的结果将减少为标准结果(通过频度法获得)。直接将此类标准结果的合并频繁扩展,旨在包括系统性测量误差的影响,与贝叶斯结果直接进行比较,贝叶斯结果具有优越性。还介绍了将此处获得的结果应用于推导用于采样计划以进行变量检查的运行特性曲线的方法。

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