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学习合成:低光子计数下的稳健相位恢复

Learning to synthesize: robust phase retrieval at low photon counts.

作者信息

Deng Mo, Li Shuai, Goy Alexandre, Kang Iksung, Barbastathis George

机构信息

1Department of Electrical Engineering and Computer Science, Massachusetts Institute of Technology, Cambridge, MA 02139 USA.

Sensebrain Technology Limited LLC, 2550 N 1st Street, Suite 300, San Jose, CA 95131 USA.

出版信息

Light Sci Appl. 2020 Mar 9;9:36. doi: 10.1038/s41377-020-0267-2. eCollection 2020.

Abstract

The quality of inverse problem solutions obtained through deep learning is limited by the nature of the priors learned from examples presented during the training phase. Particularly in the case of quantitative phase retrieval, spatial frequencies that are underrepresented in the training database, most often at the high band, tend to be suppressed in the reconstruction. Ad hoc solutions have been proposed, such as pre-amplifying the high spatial frequencies in the examples; however, while that strategy improves the resolution, it also leads to high-frequency artefacts, as well as low-frequency distortions in the reconstructions. Here, we present a new approach that learns separately how to handle the two frequency bands, low and high, and learns how to synthesize these two bands into full-band reconstructions. We show that this "learning to synthesize" (LS) method yields phase reconstructions of high spatial resolution and without artefacts and that it is resilient to high-noise conditions, e.g, in the case of very low photon flux. In addition to the problem of quantitative phase retrieval, the LS method is applicable, in principle, to any inverse problem where the forward operator treats different frequency bands unevenly, i.e, is ill-posed.

摘要

通过深度学习获得的逆问题解决方案的质量受到在训练阶段从所呈现示例中学习的先验性质的限制。特别是在定量相位恢复的情况下,训练数据库中代表性不足的空间频率,通常是高频段,在重建过程中往往会被抑制。已经提出了一些临时解决方案,例如在示例中对高空间频率进行预放大;然而,虽然该策略提高了分辨率,但它也会导致重建中的高频伪影以及低频失真。在这里,我们提出了一种新方法,该方法分别学习如何处理低频和高频这两个频段,并学习如何将这两个频段合成全频段重建。我们表明,这种“学习合成”(LS)方法能够产生高空间分辨率且无伪影的相位重建,并且它对高噪声条件具有弹性,例如在非常低的光子通量情况下。除了定量相位恢复问题外,LS方法原则上适用于任何正向算子对不同频段处理不均匀(即不适定)的逆问题。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/eb04/7062747/c203343bb0b5/41377_2020_267_Fig1_HTML.jpg

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