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Ray-trace simulation of the random ball test to improve microlens metrology

机译:随机球测验的光线跟踪仿真以改善微透镜的计量

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Interferometer wavefront bias is a complicated function of the optics imperfections in the instrument. An interferometric measurement of the figure error on a micro-refractive lens requires careful calibration to separate instrument bias from errors on the part. A self-calibration method such as the random ball test is effective in accomplishing this task without the need for a high-quality calibration artifact. The test, an averaging technique applied to a series of sphere surface patches, allows for calibration of the interferometric wavefront bias. Recent studies of the random ball test have shown that the calibration is affected by ray-trace errors that depend on the curvature of the ball used for the test and becomes significant in the micro-optic range (radius less than 1 millimeter). A comprehensive ray-trace simulation of the random ball test with modifiable variables was created using MATLAB® and ZEMAX® to allow for further investigation into the relationship between test lens misalignment, curvature, numerical aperture, ball figure error, and interferometer bias. The basis for the model hinges on defining a sphere in terms of a set of spherical harmonic functions, and varying the amplitudes and the number of functions to adjust the figure error on the sphere. The flexible simulation can be fine-tuned and used to model a variety of interferometers with different specifications. Our ultimate goal is to confirm the validity of the RBT, determine an efficient method of implementation, and understand the aspects impacting calibration uncertainty.
机译:干涉仪的波前偏置是仪器中光学缺陷的复杂功能。对微折射透镜的图形误差进行干涉测量需要仔细校准,以将仪器偏差与零件误差区分开。自校准方法(例如随机球测试)可以有效地完成此任务,而无需高质量的校准伪像。该测试是应用于一系列球体表面斑片的平均技术,可以校准干涉波前偏。随机球测试的最新研究表明,校准受光线跟踪误差的影响,该误差取决于用于测试的球的曲率​​,并且在微光学范围(半径小于1毫米)中变得很重要。使用MATLAB®和ZEMAX®创建了具有可修改变量的随机球测试的全面光线跟踪仿真,从而可以进一步研究测试透镜未对准,曲率,数值孔径,球形误差和干涉仪偏差之间的关系。该模型的基础在于根据一组球谐函数定义一个球体,并改变振幅和函数数以调整球体上的图形误差。可以对灵活的仿真进行微调,并将其用于建模各种规格不同的干涉仪。我们的最终目标是确认RBT的有效性,确定一种有效的实施方法并了解影响校准不确定性的各个方面。

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