基于LASSO和OMP的音频信号压缩感知与重构性能分析

S. N., R. K, Ashwath P
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引用次数: 0

摘要

音频信号处理用于声学物联网传感器节点,这些节点在数据存储、计算速度、硬件尺寸和功率方面都有限制。在大多数音频信号处理系统中,恢复的数据占采样数据的比例要小得多,这为压缩感知(CS)作为采样和信号恢复的有效方法提供了空间。压缩感知是一种信号处理技术,它通过一种信号恢复算法在接收节点重构一个稀疏的近似信号,与传统的采样方法相比,使用更少的样本。它主要有两个阶段:稀疏逼近将信号转换到稀疏域,通过稀疏信号恢复算法进行重建。恢复算法在采样和重建中涉及复杂的矩阵乘法和线性方程,增加了计算复杂度并导致高度资源丰富的硬件实现。本文采用LASSO和正交匹配追踪(OMP)算法对稀疏音频信号进行重构。OMP是一种涉及最小二乘法的迭代贪婪算法,它以压缩的信号作为输入,从稀疏逼近中恢复信号,而LASSO是基于L1范数并控制L2惩罚的算法。本文综述了用OMP和LASSO重构音频信号所获得的稀疏度和误差的重构和研究。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Performance analysis of compressive sensing and reconstruction by LASSO and OMP for audio signal processing applications
Audio signal processing is used in acoustic IoT sensor nodes which have limitations in data storage, computation speed, hardware size and power. In most audio signal processing systems, the recovered data constitutes far less fraction of the sampled data providing scope for compressive sensing (CS) as an efficient way for sampling and signal recovery. Compressive sensing is a signal processing technique in which a sparse approximated signal is reconstructed at the receiving node by a signal recovery algorithm, using fewer samples compared to traditional sampling methods. It has two main stages: sparse approximation to convert the signal into a sparse domain and reconstruction through sparse signal recovery algorithms. Recovery algorithms involve complex matrix multiplication and linear equations in sampling and reconstruction, increasing the computational complexity and leading to highly resourceful hardware implementations. This work reconstructs the sparse audio signal using LASSO and orthogonal matching pursuit (OMP) algorithm. OMP is an iterative greedy algorithm involving least square method that takes a compressed signal as input and recovers it from the sparse approximation, while LASSO is L1 norm based with a controlled L2 penalty. The paper reviews the reconstruction and study of sparsity and error obtained for reconstructing an audio signal by OMP and LASSO.
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