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Complex signal recovery from multiple fractional Fourier-transform intensities

机译:从多个分数阶傅里叶变换强度中恢复复杂的信号

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摘要

The problem of recovering a complex signal from the magnitudes of any number of its fractional Fourier transforms at any set of fractional orders is addressed. This problem corresponds to the problem of phase retrieval from the transverse intensity profiles of an optical field at arbitrary locations in an optical system involving arbitrary concatenations of lenses and sections of free space. The dependence of the results on the number of orders, their spread, and the noise is investigated. Generally, increasing the number of orders improves the results, but with diminishing return beyond a certain point. Selecting the measurement planes such that their fractional orders are well separated or spread as much as possible also leads to better results.
机译:解决了从任意分数阶集的任意数量的分数阶傅里叶变换的大小恢复复杂信号的问题。该问题对应于从光学系统的任意位置处的光学场的横向强度分布中获取相位的问题,该光学系统包括透镜的任意级联和自由空间的截面。研究了结果对阶数,阶数和噪声的依赖性。通常,增加订单数量可以改善结果,但递减收益会超出某个特定点。选择测量平面,使它们的分数阶尽可能好地分开或分散,也可以得到更好的结果。

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