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A Polynomial Complexity Algorithm for Near-optimal Signal Detection in Linear Gaussian Vector Channels

机译:线性高斯向量通道中接近最优信号检测的多项式复杂度算法

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A near-optimal signal detection algorithm with complexity of O(K log K) is proposed Tor K -input, K -output linear Gaussian vector channels. The proposed algorithm is based on the searching for a monotone sequence with maximum likelihood, under the ranking of sufficient statistics. It is proved that the algorithm can reach the optimal detection result in the case that all cross-correlation values in the linear Gaussian vector channel are identical. Also some simulation results are provided for the case that the cross-correlation values are different. The simulation results show that the performance of the proposed algorithm degrades with the divergence of the cross-correlation values in the linear vector channels. Finally, a method of modifying the correlation matrix is suggested by an example. In this method, a transformation is derived for reducing the divergence of the cross-correlation values of the correlation matrix. A simulation result shows that the proposed algorithm is enhanced further with the transformation.
机译:提出了一种复杂度为O(K log K)的近似最优信号检测算法,该算法具有Tor K输入,K输出线性高斯向量通道。所提出的算法是基于在足够统计量的排名下,以最大似然搜索单调序列为基础的。证明了在线性高斯向量通道中所有互相关值都相同的情况下,该算法可以达到最优的检测结果。还为互相关值不同的情况提供了一些仿真结果。仿真结果表明,该算法的性能随着线性矢量信道中互相关值的发散而降低。最后,通过实例提出了一种修改相关矩阵的方法。在该方法中,导出用于减小相关矩阵的互相关值的散度的变换。仿真结果表明,该算法对该算法进行了进一步的增强。

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