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Bayesian stagewise week conjugate gradient pursuit algorithm for sparse signal reconstruction

机译:稀疏信号重构的贝叶斯阶段式周共轭梯度追踪算法

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A directional pursuit algorithm is proposed to reconstruct an unknown sparse signal from noisy measurements. The algorithm offered an iterative update direction for improving the reconstructive accuracy of compressive sensing. Unlike traditional directional pursuit methods which only select the atoms owning higher correlation with the residual signal, the proposed algorithm not only values the higher correlation atoms but also reserves the lower correlation atoms with the residual signal. In the lower correlation atoms, only a few are active which usually impact the reconstructive performance and decide the reconstruction dynamic range of directional pursuit methods. The others are inactive. In order to avoid redundant atoms impacting the reconstructive accuracy, Bayesian hypothesis testing model is used to identify active atoms and eliminate redundant ones. Simulation results of the proposed algorithm show that the reconstructive accuracy and reconstructive dynamic range can indeed be improved. Furthermore, better noisy immunity compared with the traditional directional pursuit methods can be obtained.
机译:提出了一种方向跟踪算法,用于从噪声测量中重建未知的稀疏信号。该算法为提高压缩感知的重构精度提供了迭代更新方向。与仅选择与残差信号具有较高相关性的原子的传统定向追踪方法不同,所提出的算法不仅对较高相关性原子进行赋值,而且还对具有残差信号的较低相关性原子进行保留。在较低相关性的原子中,只有少数几个是活跃的,这些原子通常会影响重建性能并决定方向性跟踪方法的重建动态范围。其他的则不活动。为了避免冗余原子影响重构精度,使用贝叶斯假设检验模型来识别活动原子并消除冗余原子。所提算法的仿真结果表明,重构精度和重构动态范围确实可以提高。此外,与传统的定向跟踪方法相比,可以获得更好的抗噪性。

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