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A new method for comparing Zernike circular polynomials with Zernike annular polynomials in annular pupils

机译:环形光瞳中比较Zernike圆形多项式和Zernike环形多项式的新方法

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To compare the difference between Zernike annular polynomial and Zernike circular polynomial, an approximate mathematic relationship between Zernike annular polynomial coefficients and SEIDEL coefficients is proposed. A new method is applied in comparing experiment. For real interferometric data of annular wave front, the SEIDEL aberration calculated in different ways is removed from the original wave front. Residual astigmatism aberration in annular polynomial way is close to zero, but defocus and sphere aberration are 0.002709λ, -0.00182λ. The residual SEIDEL using annular polynomial is least. Data used in comparison shows that Zernike annular polynomial is more accurate and meaningful for the decomposition of aberrations and the calculation of Seidel aberrations in annular pupil. The calculation in astigmatism aberration is most accurate and those in defocus and sphere aberration are least accurate, when the first 9 terms are used in approximate solving SEIDEL. More coefficients are needed to obtain the real SEIDEL.
机译:为了比较Zernike环形多项式和Zernike圆形多项式之间的差异,提出了Zernike环形多项式系数和SEIDEL系数之间的近似数学关系。在比较实验中采用了一种新方法。对于环形波阵面的真实干涉数据,将从原始波阵面中去除以不同方式计算出的SEIDEL像差。环形多项式的残留像散像差接近零,但散焦和球差分别为0.002709λ,-0.00182λ。使用环形多项式的残差SEIDEL最小。对比数据表明,Zernike环形多项式对于像差的分解以及环形光瞳中Seidel像差的计算更为准确和有意义。当使用前9个项近似求解SEIDEL时,散光像差的计算最准确,散焦和球面像差的计算最不准确。需要更多系数才能获得真实的SEIDEL。

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