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Novel architectures for squares, and sums of squares, of cross-correlations of bipolar sequences with applications to CDMA

机译:双极性序列互相关的平方和平方和的新颖架构及其在CDMA中的应用

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This paper describes novel architectures for computing squares, and sums of squares, of cross-correlations of bipolar sequences. Both metrics are used in improved channel decoder metrics for CDMA systems, but also appear in other signal processing applications. The key idea is to compute outer products of each code vector with itself, and formulate the metrics so as to avoid explicit computation of cross-correlations. The expensive squaring unit is also eliminated. A detailed complexity analysis is carried out in which we demonstrate the advantages of these architectures. They also offer easier updates when there are incremental changes in the system. We also describe a few variations and special cases including short codes and asynchronous users, and point out further enhancements.
机译:本文介绍了用于计算双极性序列的互相关的平方和的平方和的新颖体系结构。这两个指标都用于CDMA系统的改进的信道解码器指标中,但也出现在其他信号处理应用程序中。关键思想是计算每个代码向量与其自身的外积,并制定度量标准,以避免显式计算互相关。还消除了昂贵的平方单元。进行了详细的复杂性分析,在其中我们演示了这些体系结构的优点。当系统中有增量更改时,它们还提供了更轻松的更新。我们还将描述一些变体和特殊情况,包括短代码和异步用户,并指出进一步的增强。

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