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First-order periodic error correction: validation for constant and non-constant velocities with variable error magnitudes

机译:一阶周期性误差校正:验证具有可变误差大小的恒定和非恒定速度

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摘要

This paper provides experimental validation of the real-time, digital first-order periodic error reduction scheme described by Chu and Ray. Measurements are completed using a single-pass, heterodyne Michelson interferometer designed to minimize common error contributors such as dead path, Abbe and environment. Motion generation over a range of velocities is achieved using an air bearing stage. Periodic error magnitude and type is varied through independent rotations of a half wave plate and polarizer located in the measurement path; experimental magnitudes for constant velocity conditions are compared to the analytical model described by Cosijns et al. It is shown that the correction algorithm can successfully attenuate first-order error, and identify other error orders, to sub-nm levels for a wide range of frequency mixing conditions and constanton-constant velocity profiles.
机译:本文提供了Chu和Ray描述的实时数字一阶周期性误差减少方案的实验验证。使用单通道外差迈克尔逊干涉仪完成测量,该干涉仪旨在最大程度地减少常见误差因素,例如死区路径,阿贝和环境。使用空气轴承台可在一定速度范围内产生运动。周期性误差的大小和类型通过位于测量路径中的半波片和偏振器的独立旋转而变化;将恒定速度条件下的实验幅度与Cosijns等人描述的分析模型进行了比较。结果表明,对于广泛的混频条件和恒定/非恒定速度曲线,校正算法可以成功地将一阶误差衰减至亚纳米水平。

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