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Using Roll-Polars for Balance-Error Estimation during Installation and Uncertainty Verification

机译:在安装和不确定性验证期间使用滚动极进行平衡误差估算

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Direct Monte Carlo simulation can be used to examine balance calibration system uncertainty. Work on this is largely theoretical in nature. Although this is useful, practical application of findings is of greater value. This paper describes the practical application of the description of calibration-model error as an angular value (C). This value is constant for a given load level. It is shown that C can be effectively determined by finding the coefficients of a trigonometric function that minimises the least square errors of balance dead-weight roll-polar data. The errors are determined using a trigonometric function as the reference. This reference is related to secondary standards in the most direct manner possible so that the relative errors reflect balance accuracy within determinable uncertainty levels. It is further described how multiple roll-polars can be used to generate a "predictor-corrector" balance calibration scheme that simultaneously verifies and improves balance accuracy. This is a significant step towards the quantification of balance "run-time" accuracy data.
机译:直接蒙特卡洛模拟可用于检查天平校准系统的不确定性。本质上,这方面的工作是理论上的。尽管这是有用的,但发现的实际应用具有更大的价值。本文描述了将校准模型误差描述为角值(C)的实际应用。对于给定的负载水平,该值是恒定的。结果表明,可以通过找到三角函数的系数来有效地确定C,该三角函数使平衡自重滚动极性数据的最小二乘误差最小。使用三角函数作为参考确定误差。该参考文献以最直接的方式与二级标准相关,因此相对误差反映了可确定不确定性水平内的平衡精度。进一步描述了如何使用多个侧倾极性来生成“预测器-校正器”平衡校准方案,该方案同时验证并提高平衡精度。这是迈向平衡“运行时”精度数据的重要一步。

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