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Generation of cyclically permutable codes by galois field Fourier transform

机译:伽罗瓦场傅立叶变换产生循环可置换码

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Cyclically permutable codes (CPCs) are important to communication networks, e.g., multiple access collision channels without feedback and frequency-hopping spread spectrum communication channels. A CPC is a block code of length n such that each codeword has full cyclic order n and all codewords are cyclically distinct. This study investigates the characteristics of finite fields to develop an efficient algorithm to find a CPC from a p-ary cyclic code, where p is a prime number. In this paper, the Galois field Fourier transform technique is used to generate a CPC of either primitive or non-primitive length.
机译:循环置换码(CPC)对于通信网络很重要,例如,没有反馈和跳频扩频通信信道的多路访问冲突信道。 CPC是长度为n的分组代码,以使每个码字具有完整的循环阶数n,并且所有码字在循环上都不同。这项研究调查了有限域的特征,以开发一种有效的算法来从p进制循环码中找到CPC,其中p是素数。在本文中,Galois场傅立叶变换技术用于生成原始或非原始长度的CPC。

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