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High-precision analysis of a lateral shearing interferogram by use of the integration method and polynomials

机译:利用积分法和多项式对横向剪切干涉图进行高精度分析

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摘要

Interferograms obtained with ordinary interferometers, such as the Fizeau interferometer or the Twyman-Green interferometer, show the contour maps of a wave front under test. On the other hand, lateral shearing interferograms show the difference between a wave front under test and a sheared wave front, that is, the inclination of the wave front. Therefore the shape of the wave front under test is reconstructed by means of analyzing the difference. To reconstruct the wave front, many methods have been proposed. An integration method is usually used to reconstruct the wave front under test rapidly. However, this method has two disadvantages: The analysis accuracy of the method is low, and part of the wave front cannot be measured. To overcome these two problems, a new, to our knowledge, integration method, improved by use of polynomials, is proposed. The validity of the proposed method is evaluated by computer simulations. In the simulations the analysis accuracy achieved by the proposed method is compared with the analysis accuracy of the ordinary integration method and that of the method proposed by Rimmer and Wyant. The results of the simulations show that the analysis accuracy of the newly proposed method is better than that of the integration method and that of the Rimmer-Wyant method.
机译:用普通干涉仪(例如Fizeau干涉仪或Twyman-Green干涉仪)获得的干涉图显示了被测波前的轮廓图。另一方面,横向剪切干涉图显示了被测波阵面和剪切波阵面之间的差异,即波阵面的倾斜度。因此,通过分析差异来重建被测波前的形状。为了重建波前,已经提出了许多方法。通常使用积分方法来快速重建被测波前。但是,该方法有两个缺点:该方法的分析精度低,并且无法测量部分波阵面。为了克服这两个问题,据我们所知,提出了一种新的积分方法,该方法通过使用多项式进行了改进。通过计算机仿真评估了该方法的有效性。在仿真中,将本方法实现的分析精度与普通积分方法以及Rimmer和Wyant提出的方法的分析精度进行了比较。仿真结果表明,新提出的方法的分析精度优于积分方法和Rimmer-Wyant方法。

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