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Evaluation of measurement uncertainty in the presence of combined random and analogue-to-digital conversion errors

机译:在存在随机和模数转换误差组合的情况下评估测量不确定度

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摘要

The evaluation of the uncertainty in measurement it the presence of combined random errors and errors due to the analogue-to-digital conversion of measuring signals is studied. The following situation is investigated. Analogue measuring signals of a measurand under study are obtained. The signals are assumed to contain random errors with a Gaussian distribution and they are converted into the digital form. Only the resulting digital signals are to be available. The Bayesian theory of measurement uncertainty is applied to the analysis. An estimator is assigned to the measurand and the distribution of this estimator is determined. This distribution can then be used to numerically calculate a best estimate of the measurand and its associated uncertainty. The application of this approach to some examples is presented and compared with results obtained by treating random and analogue-to-digital conversion errors additively and independently, which is frequently done. In some cases, remarkable differences are found which can justify the increased time and effort involved in the approach proposed.
机译:研究了测量不确定性的评估,包括组合的随机误差和由于测量信号的模数转换而引起的误差。研究了以下情况。获得了被测对象的模拟测量信号。假定信号包含具有高斯分布的随机误差,并将其转换为数字形式。仅生成的数字信号可用。测量不确定度的贝叶斯理论被应用到分析中。估计量被分配给被测量者,并且确定该估计量的分布。然后,可以使用此分布来以数字方式计算被测物及其相关不确定性的最佳估计。提出了该方法在某些示例中的应用,并将其与通过累加且独立地处理随机和模数转换误差而获得的结果进行了比较,这是经常要做的。在某些情况下,发现了明显的差异,这些差异可以证明增加所提议的方法所花费的时间和精力。

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