The Phase Problem in Object Reconstruction and Interferometry

H. Ferwerda
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Abstract

In this contribution I shall review phase problems from different fields of optics which can be handled with similar techniques. In all cases the problem is to reconstruct the phase of a function from its modulus. In object reconstruction we have to know the complex image wave function (w.f.) while the intensity distribution only gives its modulus. In speckle interferometry only the autocorrelation of the brightness distribution of the source (or equivalently the modulus squared of its Fourier transform) is measurable. In interference microscopy often only the visibility of the interference fringes formed in a Michelson interferometer can be observed, yielding the absolute value of the complex degree of temporal coherence. But we also need its phase for the calculation of the spectral distribution of the source.
物体重建与干涉测量中的相位问题
在这篇文章中,我将回顾来自不同光学领域的相位问题,这些问题可以用类似的技术来处理。在所有情况下,问题都是从一个函数的模量重建它的相位。在物体重建中,我们必须知道复像波函数,而强度分布只给出它的模量。在散斑干涉测量中,只有光源亮度分布的自相关(或等效的其傅立叶变换的模平方)是可测量的。在干涉显微镜中,通常只有在迈克尔逊干涉仪中形成的干涉条纹的可见性可以观察到,产生时间相干的复杂程度的绝对值。但是我们也需要它的相位来计算光源的光谱分布。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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