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Fast algorithms for determining the linear complexities of sequences over GF(p m) with the period 3n
2006
Science in China Series A
In this paper, for the the primes p such that 3 is a divisor of p − 1, we prove a result which reduces the computation of the linear complexity of a sequence over GF (p m )(any positive integer m) with the period 3n (n and p m −1 are coprime) to the computation of the linear complexities of three sequences with the period n. Combined with some known algorithms such as generalized Games-Chan algorithm, Berlekamp-Massey algorithm and Xiao-Wei-Lam-Imamura algorithm, we can determine the linear
doi:10.1007/s11425-006-0715-3
fatcat:meem6vlonbb6zjmkpi77tvo2bu