adc失真压缩感知的双稀疏恢复

Xuechun Bian, Wenbo Xu, Siye Wang
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引用次数: 0

摘要

在实际的压缩感知(CS)通信系统中,模数转换器(ADC)是将模拟信号转换为数字信号的必要部件。然而,ADC中的非线性失真是不可避免的,并且会影响接收精度。虽然近年来研究了各种方法来对抗ADC非线性失真的负面影响,但很少有人讨论CS通信系统中的解决方案。研究了压缩测量受到ADC非线性失真时的CS恢复方法。首先建立了一个双稀疏模型,其中原始信号和ADC非线性失真都是稀疏的。然后,针对裁剪型ADC,我们提出了一种基于乘法器交替方向法(ADMM)策略解决双稀疏性问题的相应算法,称为DS-ADMM。针对自复位(SR) ADC类型,探讨其舍入运算的本质,设计基于整数约束的反馈更新(ICFU)策略,并提出DS-ADMM-ICFU恢复算法。实验结果表明,针对双稀疏度问题的DS-ADMM算法比现有算法的恢复性能有所提高,针对SR ADC的DS-ADMM- icfu算法在典型通信系统中表现出较好的优势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Double-Sparsity Recovery for ADC-Distorted Compressive Sensing
In practical compressive sensing (CS) communication system, Analog to Digital Converter (ADC) is a necessary component to convert analog signals into digital ones. However, nonlinear distortion in ADC is unavoidable and definitely affects the reception accuracy. Though recent works have studied various methods to combat the negative effect of ADC nonlinear distortion, few of them discuss the solution in communication system with CS. This paper studies the CS recovery method when compressive measurements suffer from ADC nonlinear distortion. A double-sparsity model is first formulated, where the original signal and the ADC nonlinear distortion are both sparse. Then, for the type of clipping ADC, we propose a corresponding algorithm based on the Alternating Direction Method of Multipliers (ADMM) strategy to solve the double-sparsity (DS) problem, named as DS-ADMM. For the type of self-reset (SR) ADC, we explore its essence of rounding operation to design an integer constraint based feedback updating (ICFU) strategy, and accordingly propose the DS-ADMM-ICFU recovery algorithm. Experiment results show that the DS-ADMM algorithm for the double-sparsity problem improves the recovery performance compared with the existing counterpart, and DS-ADMM-ICFU for SR ADC exhibits preferable advantage in typical communication systems.
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