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首页> 外文期刊>Journal of Modern Optics >Profiling the mirror surface from the Fraunhofer amplitude distribution that can be generated under coherent illumination
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Profiling the mirror surface from the Fraunhofer amplitude distribution that can be generated under coherent illumination

机译:根据可在相干照明下生成的Fraunhofer振幅分布对镜面进行分析

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A procedure is proposed to profile the mirror surface needed to produce under coherent illumination, a pre-specified Fraunhofer amplitude distribution U(Ψ), The unknown optical path function O(x,y) in the diffraction integral is reconstructed from its stationary points {(xi,yi)}. The points {(xi,yi)} correspond to locations where the first Fresnel zone distribution F(x, y) is an extremum. The reconstruction utilizes the equivalence of the method-of stationary points and the method of Fresnel zones. In Fraunhofer diffraction, the F(x, y) has the functional distribution of the inverse Fourier transform of C7, We consider only Hermitian,U{t;, p)'s because they are generated by real F{x,y) distributions. The (fx,y) is deduced from the behaviour of its first derivatives, which are expressed as product series expansions of {(x,y.y,)}.1The path function
机译:提出了一种程序,用于对相干照明下需要产生的镜面进行轮廓分析,并预先确定了弗劳恩霍夫振幅分布U(Ψ)。从其固定点重建了衍射积分中的未知光路函数O(x,y){ (xi,yi)}。点{(xi,yi)}对应于第一菲涅耳区分布F(x,y)为极值的位置。重建利用固定点方法和菲涅耳带方法的等效性。在Fraunhofer衍射中,F(x,y)具有C7逆傅立叶变换的函数分布,我们仅考虑Hermitian,U {t ;, p),因为它们是由实F {x,y)生成的分布。 (fx,y)由其一阶导数的行为推导而来,这些行为表示为{(x,y.y,)}。1的乘积级数展开。1路径函数

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