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首页> 外文期刊>IEEE communications letters >Construction of Z-Complementary Code Sets With Non-Power-of-Two Lengths Based on Generalized Boolean Functions
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Construction of Z-Complementary Code Sets With Non-Power-of-Two Lengths Based on Generalized Boolean Functions

机译:基于概括布尔函数的非功率 - 两个长度构造Z互补码集

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摘要

Z-complementary code set (ZCCS) plays a major role in modern communication systems. It has applications in multi-carrier code-division multiple access (MC-CDMA) scheme, channel estimation in multiple-input and multiple-output (MIMO) systems, etc. In this letter, we propose a construction of q-ary ZCCS of a length of the form 2(m) + 2 using generalized Boolean functions (GBFs). The constructed ZCCS is optimal with respect to the theoretical upper bound. Based on the authors' knowledge, all the existing constructions of ZCCSs based on GBFs are limited to the lengths of power-of-two only.
机译:Z-互补代码集(ZCCS)在现代通信系统中发挥着重要作用。它具有在多载波码分割多址(MC-CDMA)方案中的应用,多输入和多输出(MIMO)系统等的信道估计。在这封信中,我们提出了Q-Ary ZCC的构建使用广义布尔函数(GBFS)的形式2(m)+ 2的长度。构造的ZCC相对于理论上限是最佳的。基于作者的知识,基于GBF的ZCCSS的所有现有结构仅限于两个幂的长度。

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