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Recovering signals from the Short-Time Fourier Transform magnitude

机译:从短时傅立叶变换幅度恢复信号

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The problem of recovering signals from the Short-Time Fourier Transform (STFT) magnitude is of paramount importance in many areas of engineering and physics. This problem has received a lot of attention over the last few decades, but not much is known about conditions under which the STFT magnitude is a unique signal representation. Also, the recovery techniques proposed by researchers are mostly heuristic in nature. In this work, we first show that almost all signals can be uniquely identified by their STFT magnitude under mild conditions. Then, we consider a semidefinite relaxation-based algorithm and provide the first theoretical guarantees for the same. Numerical simulations complement our theoretical analysis and provide many directions for future work.
机译:从短时傅立叶变换(STFT)幅度恢复信号的问题在工程和物理的许多领域中至关重要。在过去的几十年中,这个问题已经引起了很多关注,但是对于STFT幅度是唯一信号表示的条件知之甚少。而且,研究人员提出的恢复技术本质上大多是启发式的。在这项工作中,我们首先表明,在温和条件下,几乎所有信号都可以通过其STFT幅度进行唯一识别。然后,我们考虑基于半定性松弛的算法,并为此提供了第一个理论保证。数值模拟补充了我们的理论分析,并为将来的工作提供了许多指导。

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