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Bayesian learning for the Type-3 joint sparse signal recovery

机译:贝叶斯学习用于Type-3联合稀疏信号恢复

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Compressed sensing (CS) is a signal acquisition paradigm that utilises the finding that a small number of linear projections of a sparse signal have enough information for stable recovery. This paper develops a Bayesian CS algorithm to simultaneously recover multiple signals that follow the Type-3 joint sparse model [1], [2], where signals share a non-sparse common component and have distinct sparse innovation components. By employing the expectation-maximization (EM) algorithm, the proposed algorithm iteratively updates the estimates of the common component and innovation components. In particular, we find that the update rule for the non-sparse common component in the proposed algorithm, differs from all the other methods in the literature, and we provides an interpretation that gives a valuable insight into why the proposed algorithm is successful in estimating the non-sparse common component. The superior performance of the proposed algorithm is demonstrated by numerical simulation results.
机译:压缩感测(CS)是一种信号采集范例,利用以下发现:稀疏信号的少量线性投影具有足够的信息以进行稳定的恢复。本文开发了一种贝叶斯CS算法,可以同时恢复遵循Type-3联合稀疏模型​​[1],[2]的多个信号,其中信号共享一个非稀疏的公共分量,并且具有不同的稀疏创新分量。通过采用期望最大化算法,该算法迭代地更新了公共成分和创新成分的估计。特别是,我们发现所提出的算法中非稀疏公共组件的更新规则不同于文献中的所有其他方法,并且我们提供了一种解释,从而为为何所提出的算法成功估算提供了宝贵的见解。非稀疏的通用组件。数值仿真结果表明了该算法的优越性能。

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