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首页> 外文期刊>Mathematical Problems in Engineering >A Hybrid Orthogonal Forward-Backward Pursuit Algorithm for Partial Fourier Multiple Measurement Vectors Problem
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A Hybrid Orthogonal Forward-Backward Pursuit Algorithm for Partial Fourier Multiple Measurement Vectors Problem

机译:局部傅里叶多重测量向量问题的正交正交向后追踪算法

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摘要

In solving the partial Fourier Multiple Measurement Vectors (FMMV) problem, existing greedy pursuit algorithms such as Simultaneous Orthogonal Matching Pursuit (SOMP), Simultaneous Subspace Pursuit (SSP), Hybrid Matching Pursuit (HMP), and Forward-Backward Pursuit (FBP) suffer from low recovery ability or need sparsity as a prior information. This paper combines SOMP and FBP to propose a Hybrid Orthogonal Forward-Backward Pursuit (HOFBP) algorithm. As an iterative algorithm, each iteration of HOFBP consists of two stages. In the first stage, alpha indices selected by SOMP are added to the support set. In the second stage, the support set is shrank by removing beta indices. The choice of alpha and beta is critical to the performance of this algorithm. The simulation results showed that, by using proper parameters, HOFBP has better performance than other greedy pursuit algorithms at the expense of more computing time in some cases. HOFBP does not need sparsity as a prior knowledge.
机译:在解决部分傅立叶多重测量向量(FMMV)问题时,现有的贪婪追踪算法(如同时正交匹配追踪(SOMP),同时子空间追踪(SSP),混合匹配追踪(HMP)和前向后追踪(FBP))受到影响恢复能力差或需要稀疏性作为先验信息。本文结合SOMP和FBP提出了一种正交正交后向追踪(HOFBP)算法。作为一种迭代算法,HOFBP的每个迭代都包括两个阶段。在第一阶段,将SOMP选择的alpha索引添加到支持集中。在第二阶段,通过删除beta指数缩小支持集。选择alpha和beta对于该算法的性能至关重要。仿真结果表明,通过使用适当的参数,HOFBP具有比其他贪婪追踪算法更好的性能,但在某些情况下会花费更多的计算时间。 HOFBP不需要稀疏性作为先验知识。

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