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Robust 1-bit Compressive Sensing Using Adaptive Outlier Pursuit

机译:使用自适应离群值追踪的稳健1位压缩感测

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摘要

In compressive sensing (CS), the goal is to recover signals at reduced sample rate compared to the classic Shannon–Nyquist rate. However, the classic CS theory assumes the measurements to be real-valued and have infinite bit precision. The quantization of CS measurements has been studied recently and it has been shown that accurate and stable signal acquisition is possible even when each measurement is quantized to only one single bit. There are many algorithms proposed for 1-bit compressive sensing and they work well when there is no noise in the measurements, e.g., there are no sign flips, while the performance is worsened when there are a lot of sign flips in the measurements. In this paper, we propose a robust method for recovering signals from 1-bit measurements using adaptive outlier pursuit. This method will detect the positions where sign flips happen and recover the signals using “correct” measurements. Numerical experiments show the accuracy of sign flips detection and high performance of signal recovery for our algorithms compared with other algorithms.
机译:在压缩感测(CS)中,目标是与经典的Shannon–Nyquist速率相比,以降低的采样率恢复信号。但是,经典的CS理论假设测量值是实值,并且具有无限的位精度。最近已经研究了CS测量的量化,并且已经表明,即使每次测量仅量化为一个比特,也可以进行准确且稳定的信号采集。提出了许多用于1位压缩感测的算法,它们在测量中没有噪声(例如没有符号翻转)的情况下效果很好,而在测量中有很多符号翻转的情况下性能会下降。在本文中,我们提出了一种使用自适应离群值追踪从1位测量中恢复信号的鲁棒方法。这种方法将检测符号翻转发生的位置,并使用“正确”的测量来恢复信号。数值实验表明,与其他算法相比,我们算法的符号翻转检测的准确性和信号恢复的高性能。

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