MIMO系统的非对称空时分组码

C. Hollanti, K. Ranto
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引用次数: 13

摘要

本文讨论了非对称空时分组码(astbc)结构的必要性,为了简单起见,主要讨论了四根发射天线和两根接收天线的情况。在简单的穿刺方法(即关闭对称多输入多输出(MIMO)设置中的额外层)之上,提出了一种更复杂而简单的非对称构造方法。该方法可以转换成多块空时码,实现分集-复用(D-M)折衷。结果表明,使所提码的密度最大化等价于使某一阶的判别式最小化。然后通过使用不同的循环除法代数(cda)构建显式的球体可解码代码来演示一般方法的使用。我们通过计算机模拟验证了新提出的方法可以与穿刺方法竞争,并且在某些情况下优于穿刺方法。我们的征服结构利用最大阶数,即使在穿孔的完美码和DjABBA码的基础上也有所改进。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Asymmetric Space-Time Block Codes for MIMO Systems
In this paper, the need for the construction of asymmetric space-time block codes (ASTBCs) is discussed, mostly concentrating on the case of four transmitting and two receiving antennas for simplicity. Above the trivial puncturing method, i.e. switching off the extra layers in the symmetric multiple input-multiple output (MIMO) setting, a more sophisticated yet simple asymmetric construction method is proposed. This method can be converted to produce multi-block space-time codes that achieve the diversity-multiplexing (D-M) tradeoff. It is also shown that maximizing the density of the newly proposed codes is equivalent to minimizing the discriminant of a certain order. The use of the general method is then demonstrated by building explicit, sphere decodable codes using different cyclic division algebras (CDAs). We verify by computer simulations that the newly proposed method can compete with the puncturing method, and in some cases outperforms it. Our conquering construction exploiting maximal orders improves even upon the punctured perfect code and the DjABBA code.
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