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Hierarchical Bayesian formulation of Sparse Signal Recovery algorithms using scale mixture priors

机译:使用比例混合先验的稀疏信号恢复算法的分层贝叶斯表示

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In the recent past, the Sparse Signal Recovery (SSR) problem has been very well studied using penalized regression approaches with different choice of penalty functions. In this work we revisit these penalized regression formulations in a Bayesian framework with suitable choice of supergaussian prior distributions. We introduce a generalized scale mixture framework, and provide connections with well known norm minimization based SSR algorithms. Of particular interest is the re-weighted ℓ approach. The scale mixture representation allows us to formulate the corresponding Type II version of these algorithms, following the hierarchical bayesian framework of Sparse Bayesian Learning (SBL) and enable a comparison of Type I versus Type II approaches.
机译:在最近的过去,已经使用带有惩罚函数选择的惩罚回归方法对稀疏信号恢复(SSR)问题进行了很好的研究。在这项工作中,我们在贝叶斯框架中重新选择了这些惩罚性回归公式,并选择了超高斯先验分布。我们介绍了一个广义的比例混合框架,并提供了与基于SSR算法的众所周知的规范最小化的连接。特别令人感兴趣的是重新加权的方法。规模混合表示法使我们能够遵循稀疏贝叶斯学习(SBL)的贝叶斯框架,制定这些算法的相应II类版本,并能够比较I类与II类方法。

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