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Estimating the root mean square of a wave front and its uncertainty

机译:估计波前的均方根及其不确定性

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摘要

The root mean square (rms) of the surface departure or wave-front deformation is an important value to extract from an optical test. The rms may be a tolerance that an optical fabricator is trying to meet, or it may be a parameter used by an optical designer to evaluate optical performance. Because the calculation of a rms involves a squaring operation, the rms of the measured data map is higher on average than the rms of the true surface or wave-front deformation, even if the noise is zero on average. The bias becomes significant as the scale of the noise becomes comparable to the true surface or wave-front deformation, as can be the case in the testing of ultraprecision optics. We describe and demonstrate a simple data analysis method to arrive at an unbiased estimate of the rms and a means to determine the measurement uncertainty.
机译:表面偏离或波前变形的均方根(rms)是从光学测试中提取的重要值。均方根值可以是光学制造商试图满足的公差,也可以是光学设计人员用来评估光学性能的参数。由于均方根值的计算涉及平方运算,因此即使噪声平均为零,实测数据图的均方根值也比真实表面或波前变形的均方根值高。当噪声的规模变得与真实的表面或波前变形相当时,偏差就变得很明显,就像在超精密光学器件的测试中一样。我们描述并演示了一种简单的数据分析方法,可以得出均方根的无偏估计,并可以确定测量不确定度。

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