基于稀疏度恢复的非线性失真盲补偿

L. Duarte, R. Suyama, R. Attux, J. Romano, C. Jutten
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引用次数: 6

摘要

在这项工作中,我们解决了以盲方式补偿非线性无记忆系统的问题,即不考虑一组训练点。我们的建议是基于这样的假设:输入信号在一个变换域中承认一个稀疏的表示,而这个表示应该是预先知道的。假设非线性失真函数使观测到的信号不那么稀疏(这在频率变换中观察到),该方法旨在通过稀疏恢复过程估计原始信号。我们的方法是基于一个近似的0-范数和使用多项式函数作为补偿结构。为了评估所开发方法的可行性,我们对合成数据进行了一组有代表性的实验。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Blind compensation of nonlinear distortions via sparsity recovery
In this work, we address the problem of compensating a nonlinear memoryless system in a blind fashion, i.e., without considering a set of training points. Our proposal works with the assumption that the input signal admits a sparse representation in a transformed domain that should be known in advance. By assuming that the nonlinear distortion function makes the observed signal less sparse (this is observed in frequency transforms), the proposed method aims at estimating the original signal via a sparsity recovery procedure. Our approach is based on an approximation of the ℓ0-norm and on the use of polynomial functions as compensating structures. In order to assess the viability of the developed method, we perform a representative set of experiments on synthetic data.
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