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Quantifying the Measurement Uncertainty Using Bayesian Inference

机译:使用贝叶斯推理量化测量不确定性

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In this paper we describe the use of Bayesian inference for the evaluation of measurement uncertainty. The performance of the proposed approach is tested in a multivariate non linear measurement model in which the measurand is the ratio between two quantities: the first one being the sum of constant systematic effects and experimental indications, while the second one is referred to a measurement standard. By assuming that the information about the input quantities are in form of prior joint probability density functions and a series of direct measurement data are available by experiment, the Bayes' theorem is applied to evaluate the posterior expectation (estimate), the posterior standard uncertainty and the posterior coverage probability concerning the measurand. Numerical results are reported to asses the validity of the proposed analysis.
机译:在本文中,我们描述了贝叶斯推论对测量不确定性的评估的使用。在多变量非线性测量模型中测试所提出的方法的性能,其中测量是两种数量的比率:第一个是恒定系统效应和实验指示的总和,而第二个是持续的系统效应和实验指示的总和,而第二个是持续系统效应和实验指示的比率。 。假设有关输入量的信息以先前的联合概率密度函数的形式和通过实验提供一系列直接测量数据,应用贝叶斯定理评估后期期望(估计),后标不确定度和关于测量的后覆盖概率。据报道,数值结果判断所提出的分析的有效性。

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