Maximum-Order Complexity and Correlation Measures
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[1] Arne Winterhof,et al. Some notes on the two-prime generator of order 2 , 2005, IEEE Transactions on Information Theory.
[2] András Sárközy,et al. Construction of large families of pseudorandom binary sequences , 2004 .
[3] Yoshiharu Kohayakawa,et al. Measures of pseudorandomness for finite sequences: typical values , 2007 .
[4] László Mérai,et al. Improving results on the pseudorandomness of sequences generated via the additive order of a finite field , 2015, Discret. Math..
[5] Arne Winterhof,et al. LINEAR COMPLEXITY AND RELATED COMPLEXITY MEASURES , 2010 .
[6] Wilfried Meidl,et al. Linear complexity of sequences and multisequences , 2013, Handbook of Finite Fields.
[7] Cees J. A. Jansen. The Maximum Order Complexity of Sequence Ensembles , 1991, EUROCRYPT.
[8] Harald Niederreiter,et al. Sequences With High Nonlinear Complexity , 2013, IEEE Transactions on Information Theory.
[9] Qiang Wang,et al. Linear complexity profile and correlation measure of interleaved sequences , 2015, Cryptography and Communications.
[10] Gergely Bérczi. On finite pseudorandom sequences of k symbols , 2003, Period. Math. Hung..
[11] Igor E. Shparlinski,et al. Cryptographic applications of analytic number theory - complexity lower bounds and pseudorandomness , 2003, Progress in computer science and applied logic.
[12] András Sárközy,et al. Modular constructions of pseudorandom binary sequences with composite moduli , 2005, Period. Math. Hung..
[13] I. Shparlinski. Cryptographic Applications of Analytic Number Theory , 2003 .
[14] András Sárközy,et al. Measures of pseudorandomness for binary sequences constructed using finite fields , 2009, Discret. Math..
[15] András Sárközy,et al. On finite pseudorandom binary sequences I: Measure of pseudorandomness, the Legendre symbol , 1997 .
[16] Christian Mauduit,et al. On Finite Pseudorandom Binary Sequences: II. The Champernowne, Rudin–Shapiro, and Thue–Morse Sequences, A Further Construction , 1998 .
[17] Arne Winterhof,et al. Linear complexity profile of m-ary pseudorandom sequences with small correlation measure* , 2009 .
[18] Harald Niederreiter,et al. Linear Complexity and Related Complexity Measures for Sequences , 2003, INDOCRYPT.
[19] V. Rödl,et al. MEASURES OF PSEUDORANDOMNESS FOR FINITE SEQUENCES: MINIMUM AND TYPICAL VALUES , 2003 .
[20] C.J.A. Jansen,et al. Investigations on nonlinear streamcipher systems: construction and evaluation methods , 1989 .
[21] H. Stichtenoth,et al. Topics in Geometry, Coding Theory and Cryptography , 2010 .
[22] Arne Winterhof,et al. Linear complexity profile of binary sequences with small correlation measure , 2006, Period. Math. Hung..
[23] Katalin Gyarmati. Measures of Pseudorandomness , 2013, Finite Fields and Their Applications.