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Quantization of compressed sensing measurements using Analysis-by-Synthesis with Bayesian-optimal Approximate Message Passing

机译:使用综合分析和贝叶斯最优近似消息传递对压缩感测测量值进行量化

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Compressed sensing allows for stable reconstruction of sparse source vectors from noisy, linear measurement vectors of much lower dimension than the source vectors. In many applications, low-bit rate quantization is unavoidable or even desired in further processing of the signal, and suitable algorithms need to be developed for minimizing negative effects on the recovered source signal due to the quantization of the measurements. We present an Analysis-by-Synthesis (AbS) quantization scheme in which, as a novelty, Bayesian-optimal Approximate Message Passing (BAMP) is used as a reconstruction algorithm. The focus is on source signals that can be modeled by a linear combination of a discrete component and a zero-mean Gaussian component; for those signals suitable estimation functions are given for use in the BAMP algorithm. We investigate different setups of the AbS scheme with BAMP and compare the results with an AbS scheme known from the literature, in which Orthogonal Matching Pursuit is used as the reconstruction algorithm.
机译:压缩感测允许从尺寸比源矢量低得多的噪声线性测量矢量稳定地重建稀疏源矢量。在许多应用中,在信号的进一步处理中不可避免或什至需要低比特率量化,并且需要开发适当的算法以最小化由于测量的量化而对恢复的源信号的负面影响。我们提出了一种综合分析(AbS)量化方案,其中新颖的是使用贝叶斯最优近似消息传递(BAMP)作为重构算法。重点是可以通过离散分量和零均值高斯分量的线性组合来建模的源信号。对于那些信号,给出了适合在BAMP算法中使用的估计函数。我们研究了使用BAMP的AbS方案的不同设置,并将结果与​​文献中已知的使用正交匹配追踪作为重构算法的AbS方案进行了比较。

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