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FFT wavefront reconstruction algorithm with periodical extension for lateral shearing interferometry

机译:具有横向剪切干涉测量学的周期延伸的FFT波前重建算法

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A new FFT wavefront reconstruction algorithm is proposed in this work, which can retrieve the test wavefront without spectrum leakage error. Since only part of the test wavefront interferes with its copy wavefront in the lateral shearing interferometer, the sizes of the sheared wavefronts are usually smaller than the test wavefront. To solve the issues introduced by the incompatible sizes of the sheared wavefronts, we used the measured information in the sheared wavefronts to compensate the missing parts based on the periodicity of the Fast Fourier Transform. This procedure can be applied under an arbitrary shear amount. Since no estimation is required during the extension, the accuracy of the reconstructed wavefront can be improved. We also provide an algorithm to estimate the lost information due to the ill-posed problem of reconstructing wavefront from the sheared interferometric data base on the proposed algorithm. The detail of the FFT processing and the sheared wavefront extension algorithm is given in this work. Some test is performed to evaluate the performance of the proposed algorithm. The test result shows that this algorithm is capable of reconstructing the test wavefront without introduces extra error. The estimation of the lost information based on our algorithm is convenient to be applied in the frequency. When the shear ratio is less than 25%, the estimation can always give a better result. The accuracy of the reconstructed wavefront is improved by up to 14.3% after estimation.
机译:在这项工作中提出了一种新的FFT波前重建算法,可以在没有频谱泄漏误差的情况下检索测试波前。由于只有测试波前的一部分干扰了横向剪切干涉仪中的副本波前,因此剪切波前的尺寸通常小于测试波前。为了解决剪切波前的不兼容尺寸引入的问题,我们使用剪切波前的测量信息基于快速傅里叶变换的周期性来补偿缺失部件。该程序可以在任意剪切量下施加。由于在扩展期间不需要估计,因此可以提高重建波前的准确性。我们还提供一种算法来估计由于从所提出的算法上的剪切干涉数据库重建波前的不成不良问题而估计丢失的信息。在这项工作中给出了FFT处理和剪切波前扩展算法的细节。执行一些测试以评估所提出的算法的性能。测试结果表明,该算法能够重建测试波前而无需引入额外的错误。基于我们的算法的丢失信息估计是方便应用于频率。当剪切率小于25%时,估计总可以给出更好的结果。估计后,重建波前的准确性高达14.3%。

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