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Frequency subspace amplitude flow for phase retrieval

机译:相位检索的频率子空间幅度流量

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摘要

A novel approach, termed frequency subspace amplitude flow (FSAF), is proposed to reconstruct complex-valued signal from "phaseless" measurements. The proposed FSAF consists of two stages: the first stage approximates low-frequency coefficients of an unknown signal by the spectral method, and the second stage refines the results by the truncated conjugate gradient of amplitude-based nonconvex formulation. FSAF is easy to implement and applicable to natural images, where no additional constraint is needed. Extensive experiments with 1D signals, 2D images, and natural images corroborate significant improvements by using the proposed FSAF method over the state of the art. Especially for sample complexity, FSAF pushes the state of the art for exactly reconstructing complex natural signals (with a size of n) from 3.2n to 2.2n under the Gaussian model, and from 5n to 3n under the coherent diffraction pattern (CDP) model without increasing computational complexity. More importantly, the proposed method is highly flexible and can be easily adapted to the existing algorithms under different noise models. (C) 2018 Optical Society of America
机译:提出了一种新的方法,称为频率子空间幅度流(FSAF),以重建来自“屏蔽”测量的复值信号。所提出的FSAF由两个阶段组成:第一阶段通过光谱法近似于未知信号的低频系数,第二阶段通过幅度的非凸版制剂的截短的共轭梯度改进结果。 FSAF易于实施和适用于自然图像,不需要额外的约束。利用1D信号,2D图像和自然图像进行广泛的实验,通过使用所提出的FSAF方法在现有技术中使用显着的改进。特别是对于样本复杂性,FSAF推动本领域的状态,以确切地重建高斯模型下的3.2N至2.2N的复杂自然信号(尺寸为N),以及在相干衍射图案(CDP)模型下的5N至3N不增加计算复杂性。更重要的是,所提出的方法是高度灵活的,并且可以容易地适应不同噪声模型下的现有算法。 (c)2018年光学学会

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