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The linear complexity of a class of binary sequences with optimal autocorrelation

机译:一类具有最佳自相关的二进制序列的线性复杂度

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Binary sequences with optimal autocorrelation and large linear complexity have important applications in cryptography and communications. Very recently, a class of binary sequences of period 4p with optimal autocorrelation was proposed by interleaving four suitable Ding-Helleseth-Lam sequences (Des. Codes Cryptogr., ), where p is an odd prime with . The objective of this paper is to determine the minimal polynomial and the linear complexity of this class of binary optimal sequences via a sequence polynomial approach. It turns out that this class of sequences has quite good linear complexity.
机译:具有最佳自相关和大线性复杂度的二进制序列在密码学和通信中具有重要的应用。最近,通过交织四个合适的Ding-Helleseth-Lam序列(Des。Codes Cryptogr。,),提出了具有最佳自相关的一类周期为4p的二进制序列,其中p是的奇质数。本文的目的是通过序列多项式方法确定最小二项式和此类二进制最佳序列的线性复杂度。事实证明,这类序列具有相当好的线性复杂度。

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