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Measurement Uncertainty Evaluation Involving Significant Uncorrected Systematic Errors

机译:测量不确定性评估,涉及显着的未校正系统错误

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In the field of Metrology, it is often necessary to evaluate measurement uncertainty in the presence of significant uncorrected systematic errors. This typically occurs with multifunction and/or multipoint measurement systems, such as digital multimeters and electronic balances, to name two. It is generally impractical to assign corrections for the many functions and ranges. As a result, these types of systems are usually evaluated with respect to a nominal value and assigned a bilateral confidence interval. In the strictest sense, evaluations of that sort are not in harmony with the Guide to the Expression of Uncertainty in Measurement [1], (hereafter referred to as the "GUM") in the event of remaining uncorrected systematic errors of a significant magnitude relative to the performance specification assigned to the system. According to the GUM, those residual systematic errors must be corrected, in order to legitimately consider the remaining combined random effects as a standard or expanded uncertainty. A deeper look into the philosophy and intent of the GUM, however, reveals a methodology for combining significant uncorrected systematic errors with random effects and still legitimately consider the combination as a standard or expanded uncertainty, provided certain qualifications are made. This paper describes that GUM-consistent methodology, the necessary qualifications, and provides examples of application.
机译:在计量领域,通常需要在存在显着未校正的系统误差时评估测量不确定性。这通常发生在多功能和/或多点测量系统中,例如数字万用表和电子余额,以命名两个。为许多函数和范围分配校正通常是不切实际的。结果,通常相对于标称值评估这些类型的系统,并分配双边置信区间。在最严格的感觉中,对该排序的评估与测量中不确定性表达的指南并不和谐[1],(以下简称为“胶”),在剩余幅度相对的未校正系统误差的情况下分配给系统的性能规范。根据胶,必须纠正那些剩余的系统误差,以合法地将剩余的组合随机效应视为标准或扩大的不确定性。然而,深入了解牙龈的哲学和意图,揭示了将重要的未矫正系统误差与随机效应结合起来,并且仍然合法地将该组合视为标准或扩大的不确定性,提供了某些资格。本文介绍了Gum-一致的方法,必要的资格,并提供了应用的例子。

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