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Signal local Reconstruction Algorithm based on Compressed Sensing and Unsupervised Learning

机译:基于压缩感和无监督学习的信号局部重建算法

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摘要

With the rapid growth of data volume of the Internet and other platforms, the bandwidth needed for data transmission and reception is getting higher and higher, and the requirements for processing speed and sampling frequency of information acquisition are also improved. Based on the Shannon sampling theory, it is found that only when the sampling frequency of the signal is higher than or equal to twice the signal bandwidth, can higher-quality analog signal recovery effect be achieved. In order to efficiently deal with the problem of the fast reconstruction of the unknown sparsity of the compressed signal, a new method with wider adaptability and higher efficiency is proposed. Firstly, use isometric rules to obtain upper and lower bounds of the compressed output signal, and take the closest integer value as estimation value of sparse signal; secondly, by reducing the number of iterative projection support of observation vector to realize complexity reduction of calculation of signal reconstruction, and design evaluation probability system for signal reconstruction to achieve implementation of the validation of the proposed index scheme; finally, based on the experimental verification, the proposed method can obtain and achieve fast reconstruction of sparsity of unknown signal and can obtain higher success rate than backtracking scheme.
机译:随着互联网和其他平台的数据量的快速增长,数据传输和接收所需的带宽越来越高,并且还提高了信息获取的处理速度和采样频率的要求。基于Shannon采样理论,发现只有当信号的采样频率高于或等于信号带宽的两倍时,才能实现更高质量的模拟信号恢复效果。为了有效地处理压缩信号未知稀疏性的快速重建的问题,提出了一种具有更宽适应性和更高效率的新方法。首先,使用等距规则获得压缩输出信号的上限和下限,并将最接近的整数值作为稀疏信号的估计值。其次,通过减少观察向量的迭代投影支持的数量,实现信号重建计算的复杂性降低,以及用于信号重建的设计评估概率系统,实现所提出的指标方案验证的实现;最后,基于实验验证,所提出的方法可以获得并实现未知信号的稀疏性的快速重建,并且可以比回溯方案获得更高的成功率。

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