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A HANDY TOOL FOR CONVENIENT ERROR PROPAGATION ANALYSIS: A USER FORM FOR ERROR INFLUENCE COEFFICIENTS

机译:一个方便的工具,用于方便的错误传播分析:错误影响系数的用户表单

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Complete uncertainty analysis in experimental engineering requires two distinct and complementary calculations. Statistical analysis of repeated measurements is needed to compute the Uncertainty A, which is the uncertainty due to random variation. Complementary physical analysis of the measurement system is also needed to evaluate the Uncertainty B or the range in possible bias or built in error. The more interesting and important applications of Uncertainty B analysis are encountered when considering an indirect measurement. An indirect measurement is merely a value calculated from a set of direct measurements. Error Propagation Analysis (EPA) is usually necessary to estimate the Uncertainty B for indirect measurements. This paper first reviews the basic principles of experimental uncertainty. It then reviews the principles and pertinent details of EPA. It next presents an example that illustrates the calculations of Uncertainty A and Uncertainty B. The latter calculation requires EPA, so the paper presents and explains an Excel User Form to facilitate this task. The example demonstrates that this form makes even relatively complex EPA simple and quick.
机译:实验工程中的完全不确定性分析需要两个不同和互补的计算。需要对重复测量的统计分析来计算不确定性A,这是由于随机变化引起的不确定性。还需要对测量系统的互补物理分析来评估可能偏置的不确定性B或范围或误差。在考虑间接测量时遇到不确定性B分析的更有趣和重要应用。间接测量仅仅是由一组直接测量计算的值。通常需要误差传播分析(EPA)来估计不确定性B以进行间接测量。本文首先审查了实验不确定性的基本原则。然后,它评论了EPA的原则和相关细节。接下来是一个示例,示出了不确定性A和不确定性B的计算。后一计算需要EPA,因此纸张呈现并解释Excel用户形式以促进此任务。该示例演示了这种形式甚至可以简单且快速地进行相对复杂的EPA。

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