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Asymptotic behavior of normalized linear complexity of ultimately non-periodic binary sequences.

, , , and . ISIT, page 123. IEEE, (2004)

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Asymptotic Behavior of Normalized Linear Complexity of Multi-sequences., , and . SETA, volume 3486 of Lecture Notes in Computer Science, page 129-142. Springer, (2004)Computation of the k-Error Linear Complexity of Binary Sequences with Period 2n., , and . ASIAN, volume 1179 of Lecture Notes in Computer Science, page 182-191. Springer, (1996)Balanced nonbinary sequences with good periodic correlation properties obtained from modified Kumar-Moreno sequences., and . IEEE Trans. Information Theory, 41 (2): 572-576 (1995)A New Algorithm for the k -Error Linear Complexity of Sequences over GF(p m) with Period p n., , and . SETA, page 284-296. Springer, (1998)Linear complexity of a sequence obtained from a periodic sequence by either substituting, inserting, or deleting kappa; symbols within one period., , and . IEEE Trans. Information Theory, 46 (3): 1174-1177 (2000)Real-Valued Bent Function and Its Application to the Design of Balanced Quadriphase Sequences with Optimal Correlation Properties., and . AAECC, volume 508 of Lecture Notes in Computer Science, page 113-121. Springer, (1990)A fast algorithm for determining the linear complexity of a sequence with period pn over GF(q)., , , and . IEEE Trans. Information Theory, 46 (6): 2203-2206 (2000)On the Profile of the k-Error Linear Complexity and the Zero Sum Property for Sequences over GF(p m) with Period p n., , and . SETA, page 218-227. Springer, (2001)Characteristic Polynomials of Binary Kronecker Sequences., and . SETA, page 310-318. Springer, (2001)A method for computing addition tables in GF(pn) (Corresp.).. IEEE Trans. Information Theory, 26 (3): 367-369 (1980)