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Phase Retrieval: Uniqueness and Stability
DOI:10.1137/19M1256865.png)
摘要
En 中文
The problem of phase retrieval, i.e., the problem of recovering a function from the magnitudes of its Fourier transform, naturally arises in various fields of physics, such as astronomy, radar, speech recognition, quantum mechanics, and, perhaps most prominently, diffraction imaging. The mathematical study of phase retrieval problems possesses a long history with a number of beautiful and deep results drawing from different mathematical fields, such as harmonic analysis, complex analysis, and Riemannian geometry. The present paper aims to present a summary of some of these results with an emphasis on recent activities. In particular we aim to summarize our current understanding of uniqueness and stability properties of phase retrieval problems.
Keyword:
phase retrieval
Fourier transform
frame theory
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期刊
IF:
6.1
论文数:
888
被引数:
1.2W
机构
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