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An Algorithm for the Spectral Immunity of Binary Sequence with Period 2^n
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作者 LIU Zhenhua 《Wuhan University Journal of Natural Sciences》 CAS CSCD 2016年第2期121-125,共5页
To resist the fast algebraic attack and fast selective discrete Fourier transform attacks,spectral immunity of a sequence or a Boolean function was proposed.At the same time,an algorithm to compute the spectral immuni... To resist the fast algebraic attack and fast selective discrete Fourier transform attacks,spectral immunity of a sequence or a Boolean function was proposed.At the same time,an algorithm to compute the spectral immunity of the binary sequence with odd period N was presented,here N is a factor of 2^n-1,where n is an integer.The case is more complicated when the period is even.In this paper,we compute linear complexity of every orthogonal sequence of a given sequence using Chan-Games algorithm and k-error linear complexity algorithm.Then,an algorithm for spectral immunity of binary sequence with period N=2^n is obtained.Furthermore,the time complexity of this algorithm is proved to be O(n). 展开更多
关键词 spectral immunity algebraic immunity SEQUENCE linear complexity Boolean function
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