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Sparse signal reconstruction using decomposition algorithm

机译:使用分解算法的稀疏信号重建

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In compressed sensing, sparse signal reconstruction is a required stage. To find sparse solutions of reconstruction problems, many methods have been proposed. It is time-consuming for some methods when the regularization parameter takes a small value. This paper proposes a decomposition algorithm for sparse signal reconstruction, which is almost insensitive to the regularization parameter. In each iteration, a subproblem or a small quadratic programming problem is solved in our decomposition algorithm. If the extended solution in the current iteration satisfies optimality conditions, an optimal solution to the reconstruction problem is found. On the contrary, a new working set must be selected for constructing the next subproblem. The convergence of the decomposition algorithm is also shown in this paper. Experimental results show that the decomposition method is able to achieve a fast convergence when the regularization parameter takes small values.
机译:在压缩感测中,稀疏信号重建是必需的阶段。为了找到重建问题的稀疏解,已经提出了许多方法。当正则化参数取较小值时,这对于某些方法来说很耗时。提出了一种稀疏信号重构的分解算法,该算法对正则化参数几乎不敏感。在每次迭代中,我们的分解算法都会解决一个子问题或一个小的二次规划问题。如果当前迭代中的扩展解满足最优性条件,则可以找到重构问题的最优解。相反,必须选择一个新的工作集来构造下一个子问题。本文还展示了分解算法的收敛性。实验结果表明,当正则化参数取较小值时,分解方法能够快速收敛。

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