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The k-error Linear Complexity of Whiteman Generalized Cyclotomic Sequences of Period pq of Order 2

机译:Whiteman的K误差线性复杂性时期PQ的时期PQ的普遍性序列

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This paper considers k—error linear complexity of a Whiteman generalized cyclotomic sequence of period pq of order 2. This sequence has been proved to possess high enough linear complexity and low enough autocorrelation by Cunsheng Ding. Our results show that if certain few bits of the binary sequence are changed, the linear complexity of the new sequence will become so low that the sequence can not keep resistent against the attack of BerlekampMassey Algorithm.
机译:本文考虑了令人壁客的k误差线性复杂性,其周期PQ的持续时间PQ的普通序列。该序列已被证明具有足够足够高的线性复杂性,并且Cunsheng Ding足够高的自相关。我们的结果表明,如果改变了一些二进制序列的比特,新序列的线性复杂性将变得如此之低,即序列不能对BerlekampMassey算法的攻击抵抗抵抗力。

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