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Compressive sensing for cluster structured sparse signals: variational Bayes approach

机译:簇结构稀疏信号的压缩感知:变分贝叶斯方法

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摘要

Compressive sensing (CS) provides a new paradigm of sub-Nyquist sampling which can be considered as an alternative to Nyquist sampling theorem. In particular, providing that signals are with sparse representations in some domain, information can be perfectly preserved even with small amount of measurements captured by random projections. Besides sparsity prior of signals, the inherent structure property behind some specific signals is often exploited to enhance the reconstruction accuracy. In this study, the authors are aiming to take into account the cluster structure property of sparse signals, of which the non-zero coefficients appear in clustered blocks. By modelling simultaneously both sparsity and cluster prior within a hierarchical statistical Bayesian framework, a non-parametric algorithm can be obtained through variational Bayes approach to recover original sparse signals. The proposed algorithm could be slightly considered as a generalisation of Bayesian CS (BCS), but with a consideration on cluster property. Consequently, the performance of the proposed algorithm is at least as good as BCS, which is verified by the experimental results.
机译:压缩感测(CS)提供了一种新的子奈奎斯特采样范式,可以视为奈奎斯特采样定理的替代方法。特别是,假设信号在某些域中具有稀疏表示,即使使用随机投影捕获少量测量值,也可以完美地保留信息。除了信号的稀疏性外,还经常利用某些特定信号背后的固有结构特性来提高重建精度。在这项研究中,作者的目的是考虑稀疏信号的簇结构特性,其中非零系数出现在簇块中。通过在分层统计贝叶斯框架内同时对稀疏度和聚类先验进行建模,可以通过变分贝叶斯方法获得非参数算法来恢复原始的稀疏信号。所提出的算法可以稍微考虑为贝叶斯CS(BCS)的推广,但要考虑群集属性。因此,所提算法的性能至少与BCS一样好,实验结果证明了这一点。

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