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Convex relaxation based detection of binary data

机译:基于凸松弛的二进制数据检测

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The issue of binary data detection under subsampling condition is addressed in this work. Through convex relaxation, the original combinatorial optimization problem is transformed to an ℓ minimization problem which can be efficiently solved by ℓ approximation algorithm with sufficiently large p. Theoretical analysis and simulations indicate that when the number of sampled signals is around half of original binary vector, the reconstruction probability increases rapidly and gets close to 1. Compared with semidefinite programming algorithm, the convex relaxation based detection scheme has lower computational complexity while keeping similar reconstruction accuracy. Moreover, it is shown that ℓ is robust against additive noise.
机译:这项工作解决了在二次采样条件下二进制数据检测的问题。通过凸松弛,将原来的组合优化问题转换为一个ℓ最小化问题,该问题可以通过具有足够大p的ℓ近似算法来有效解决。理论分析和仿真表明,当采样信号的数量约为原始二进制矢量的一半时,重构概率迅速增加并接近于1。与半定规划算法相比,基于凸松弛的检测方案在保持相似的同时具有较低的计算复杂度。重建精度。而且,表明ℓ具有抵抗加性噪声的鲁棒性。

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