On the measures of pseudorandomness of binary sequences.
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Publication:1408875
DOI10.1016/S0012-365X(03)00044-XzbMath1078.11052MaRDI QIDQ1408875
András Sárközy, Christian Mauduit
Publication date: 25 September 2003
Published in: Discrete Mathematics (Search for Journal in Brave)
Random number generation in numerical analysis (65C10) Pseudo-random numbers; Monte Carlo methods (11K45)
Related Items (13)
GOWERS UNIFORMITY NORM AND PSEUDORANDOM MEASURES OF THE PSEUDORANDOM BINARY SEQUENCES ⋮ On pseudorandom binary sequences constructed by using finite fields ⋮ The cross-correlation measure of families of finite binary sequences: limiting distributions and minimal values ⋮ Pseudorandom sequences derived from automatic sequences ⋮ Finite binary sequences constructed by explicit inversive methods ⋮ On the correlation of pseudorandom numbers generated by inversive methods ⋮ On an inequality between pseudorandom measures of lattices ⋮ On a problem of D.H. Lehmer and pseudorandom binary sequences ⋮ A large family of pseudorandom binary lattices ⋮ Aperiodicity Measure for Infinite Sequences ⋮ Measures of pseudorandomness for binary sequences constructed using finite fields ⋮ On the correlation of binary sequences. II ⋮ New pseudorandom sequences constructed by quadratic residues and Lehmer numbers
Cites Work
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- On finite pseudorandom binary sequences. II: The Champernowne, Rudin-Shapiro, and Thue-Morse sequences, a further construction
- On finite pseudorandom binary sequences III: The Liouville function, I
- On finite pseudorandom binary sequences I: Measure of pseudorandomness, the Legendre symbol
- On finite pseudorandom binary sequences VII: The measures of pseudorandomness
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