四种次优SDMA算法的性能复杂度分析

T. Maciel, A. Klein
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引用次数: 1

摘要

空分多址(SDMA)是提高未来移动无线电系统频谱效率的一种很有前途的解决方案。然而,利用SDMA找到最大系统容量的移动站群是一个复杂的组合问题,只能通过穷举搜索(ES)来确定解决。由于ES通常过于复杂,已经提出了几种次优SDMA算法。SDMA算法的不同之处主要体现在用于量化MSs间空间兼容性的分组度量和用于构建SDMA组同时避免ESs的分组算法。在这项工作中,根据他们实现的平均系统容量和他们需要的操作数量,研究了四种SDMA算法的性能复杂性权衡。本文给出了算法计算复杂度的表达式,结果表明,Maciel和Klein(2007)提出的算法与基准测试中考虑的其他算法相比,获得了几乎相同的平均系统容量,且复杂度相当或更低。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A performance-complexity analysis of four suboptimal SDMA algorithms
Space division multiple access (SDMA) is a promising solution to improve the spectral efficiency of future mobile radio systems. However, finding the group of mobile stations (MSs) that maximizes the system capacity using SDMA is a complex combinatorial problem, which can only be assuredly solved through an exhaustive search (ES). Because an ES is usually too complex, several suboptimal SDMA algorithms have been proposed. SDMA algorithms mainly differ on the grouping metrics they employ to quantify the spatial compatibility among MSs and on the grouping algorithm used to build the SDMA groups while avoiding ESs. In this work, the performance-complexity trade-off of four SDMA algorithms is investigated in terms of the average system capacity they achieve and on the number of operations they require. Expressions for the computational complexity of the algorithms are presented and it is shown that the algorithms proposed by the authors by Maciel and Klein (2007) attain almost the same average system capacity with comparable or lower complexity than other algorithms considered for benchmarking.
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