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Geometrical error calibration in reflective surface testing based on reverse Hartmann testWang, Daodang, Gong, Zhidong, Xu, Ping, Liang, Rongguang, Kong, Ming, Zhao, Jun, Wang, Chao, Mo, Linhai, Mo, Shuhui 23 August 2017 (has links)
In the fringe-illumination deflectometry based on reverse-Hartmann-test configuration, ray tracing of the modeled testing system is performed to reconstruct the test surface error. Careful calibration of system geometry is required to achieve high testing accuracy. To realize the high-precision surface testing with reverse Hartmann test, a computer-aided geometrical error calibration method is proposed. The aberrations corresponding to various geometrical errors are studied. With the aberration weights for various geometrical errors, the computer-aided optimization of system geometry with iterative ray tracing is carried out to calibration the geometrical error, and the accuracy in the order of sub-nanometer is achieved.
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General testing method for refractive surfaces based on reverse Hartmann testWang, Daodang, Xu, Ping, Liang, Rongguang, Ming, Kong, Zhao, Jun, Gong, Zhidong, Mo, Linhai, Mo, Shuhui, Xie, Zhongmin 23 August 2017 (has links)
The testing technique with high dynamic range is required to meet the measurement of refractive wavefront with large distortion from test refractive surface. A general deflectometric method based on reverse Hartmann test is proposed to test refractive surfaces. Ray tracing of the modeled testing system is performed to reconstruct the refractive wavefront from test surface, in which computer-aided optimization of system geometry is performed to calibrate the geometrical error. For the refractive wavefront error with RMS 255 mu m, the testing precision better than 0.5 mu m is achieved.
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