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Enhanced multi-task compressive sensing using Laplace priors and MDL-based task classification

机译:使用Laplace先验和基于MDL的任务分类增强的多任务压缩感测

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In multi-task compressive sensing (MCS), the original signals of multiple compressive sensing (CS) tasks are assumed to be correlated. This is explored to recover signals in a joint manner to improve signal reconstruction performance. In this paper, we first develop an improved version of MCS that imposes sparseness over the original signals using Laplace priors. The newly proposed technique, termed as the Laplace prior-based MCS (LMCS), adopts a hierarchical prior model, and the MCS is shown analytically to be a special case of LMCS. This paper next considers the scenario where the CS tasks belong to different groups. In this case, the original signals from different task groups are not well correlated, which would degrade the signal recovery performance of both MCS and LMCS. We propose the use of the minimum description length (MDL) principle to enhance the MCS and LMCS techniques. New algorithms, referred to as MDL-MCS and MDL-LMCS, are developed. They first classify tasks into different groups and then reconstruct signals from each cluster jointly. Simulations demonstrate that the proposed algorithms have better performance over several state-of-art benchmark techniques.
机译:在多任务压缩感测(MCS)中,假定多个压缩感测(CS)任务的原始信号是相关的。探索以联合方式恢复信号以改善信号重建性能的方法。在本文中,我们首先开发了一种改进的MCS版本,该版本使用Laplace先验对原始信号施加了稀疏性。新提出的技术被称为拉普拉斯基于先验的MCS(LMCS),它采用了分层的先验模型,并且分析显示MCS是LMCS的特例。接下来,本文考虑了CS任务属于不同组的情况。在这种情况下,来自不同任务组的原始信号没有很好地相关,这会降低MCS和LMCS的信号恢复性能。我们建议使用最小描述长度(MDL)原理来增强MCS和LMCS技术。开发了称为MDL-MCS和MDL-LMCS的新算法。他们首先将任务分为不同的组,然后共同从每个群集重建信号。仿真表明,所提出的算法具有优于几种最新基准技术的性能。

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