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MODELLING AND UNCERTAINTY FOR HIGH-ACCURACY ROUNDNESS MEASUREMENT

机译:高精度圆度测量的建模和不确定性

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摘要

High-accuracy roundness measurements of a component made with an instrument having a precision rotary stage are considered. The measurements comprise a superimposition of the component form deviation and the instrument spindle deviation, the latter being a consequence of the imperfect but highly repeatable rotation of the sensor. These effects need to be separated in order to determine the departure from roundness of the component, and also of the spindle deviation. Separation is possible by using the rotary stage to take several sets of measurements, corresponding to different angular positions of the component with respect to the rotary stage, which introduces phase differences relative to these effects. The evaluation of the uncertainty associated with the departures from roundness is the main concern. When the measurements are uncorrelated, the evaluation provides specific formulae for the uncertainty. For the instrument of concern, the presence of serial correlations in the measurements means that the uncertainties so evaluated would be too small. An approach based on the use of bootstrap re-sampling is given that permits the correlation effects to be taken into account. Results are provided for comparison with those obtained based on the assumption that the measurements are uncorrelated.
机译:考虑使用具有精密旋转台的仪器制造的组件进行高精度的圆度测量。测量包括零件形状偏差和仪器主轴偏差的叠加,后者是传感器旋转不完美但可重复性很高的结果。为了确定部件与圆度的偏差以及主轴偏差的偏差,需要将这些影响分开。通过使用旋转台进行分离,可以进行几组测量,分别对应于组件相对于旋转台的不同角度位置,这会引入相对于这些效果的相位差。与圆度偏差相关的不确定性的评估是主要关注的问题。当测量值不相关时,评估为不确定性提供特定的公式。对于所关注的仪器,测量中存在序列相关性意味着如此评估的不确定性将太小。给出了一种基于自举重采样的方法,该方法可以考虑相关效应。提供结果以与基于测量不相关的假设所获得的结果进行比较。

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