Periodic Sequences with Maximal Linear Complexity and Almost Maximal k-Error Linear Complexity

Author:

Niederreiter Harald,Shparlinski Igor E.

Publisher

Springer Berlin Heidelberg

Reference17 articles.

1. Baker, R.C., Harman, G.: Shifted primes without large prime factors. Acta Arithmetica 83, 331–361 (1998)

2. Cusick, T.W., Ding, C., Renvall, A.: Stream Ciphers and Number Theory. Elsevier, Amsterdam (1998)

3. Lecture Notes in Computer Science;C. Ding,1991

4. Friedlander, J.B., Pomerance, C., Shparlinski, I.E.: Period of the power generator and small values of Carmichael’s function. Math. Comp. 70, 1591–1605 (2001) (see also 71, 1803–1806 (2002))

5. Hardy, G.H., Wright, E.M.: An Introduction to the Theory of Numbers. Oxford Univ. Press, Oxford (1979)

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1. Distribution of one-error linear complexity of binary sequences for arbitrary prime period;Journal of Systems Science and Complexity;2012-12

2. A construction ofp-ary balanced sequence with largek-error linear complexity;Journal of Discrete Mathematical Sciences and Cryptography;2006-08

3. The Characterization of 2 n -Periodic Binary Sequences with Fixed 1-Error Linear Complexity;Sequences and Their Applications – SETA 2006;2006

4. Linear Complexity and Related Complexity Measures for Sequences;Progress in Cryptology - INDOCRYPT 2003;2003

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