用于低复杂度MIMO检测的复晶格约简算法

Y. Gan, W. Mow
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引用次数: 5

摘要

近年来,人们提出了用于多输入多输出(MIMO)系统的栅格约简辅助检测器,使其具有像最大似然接收机那样的全分集性能,同时又具有像线性接收机那样的复杂度。然而,这些格约简辅助检测器基于传统的LLL约简算法,该算法最初是为了约简实格基而引入的,即使信道矩阵本质上是复值的。在本文中,我们介绍了直接应用于通道矩阵的复LLL算法,通道矩阵自然地定义了复晶格的基。仿真结果表明,将该算法应用于MIMO检测时,复杂度比传统的LLL算法降低了近50%。我们还表明,通过在格约简之前对基向量进行预排序,可以进一步加速算法。值得注意的是,与传统的LLL算法相比,上述复杂的LLL算法的误码率性能损失可以忽略不计
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Complex lattice reduction algorithms for low-complexity MIMO detection
Recently, lattice-reduction-aided detectors have been proposed for multiple-input multiple-output (MIMO) systems to give performance with full diversity like maximum likelihood receiver yet with complexity similar to linear receiver. However, these lattice-reduction-aided detectors are based on the traditional LLL reduction algorithm that was originally introduced for reducing real lattice basis, even though the channel matrices are inherently complex-valued. In this paper, we introduce the complex LLL algorithm for direct application to the channel matrix which naturally defines the basis of a complex lattice. Simulation results reveal that the new complex LLL algorithm can achieve a saving in complexity of nearly 50% over the traditional LLL algorithm, when applied to MIMO detection. We also show that the algorithm can further be accelerated by pre-ordering the basis vectors prior to the lattice reduction. It is noteworthy that the complex LLL algorithms aforementioned incur negligible bit-error-rate performance loss relative to the traditional LLL algorithm
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