On finite pseudorandom sequences of \(k\) symbols.
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Publication:1866459
DOI10.1016/S0019-3577(02)90008-XzbMath1049.11090MaRDI QIDQ1866459
Christian Mauduit, András Sárközy
Publication date: 2002
Published in: Indagationes Mathematicae. New Series (Search for Journal in Brave)
Related Items (25)
Construction of k-ary pseudorandom elliptic curve sequences ⋮ A complexity measure for families of binary sequences ⋮ On finite pseudorandom sequences of \(k\) symbols ⋮ Measures of Pseudorandomness: Arithmetic Autocorrelation and Correlation Measure ⋮ On discrete Fourier transform, ambiguity, and Hamming-autocorrelation of pseudorandom sequences ⋮ Linear complexity profile and correlation measure of interleaved sequences ⋮ On the pseudorandom properties of \(k\)-ary Sidel'nikov sequences ⋮ Linear complexity profile of \(m\)-ary pseudorandom sequences with small correlation measure ⋮ More constructions of pseudorandom sequences of \(k\) symbols ⋮ Pseudo-randomness of certain sequences of \(k\) symbols with length \(pq\) ⋮ Multiplicative character sums of Fermat quotients and pseudorandom sequences ⋮ Extension of the notion of collision and avalanche effect to sequences of \(k\) symbols ⋮ Family Complexity and VC-Dimension ⋮ On the pseudorandomness of quaternary sequences derived from sequences over \(\mathbb{F}_4\) ⋮ On the pseudorandomness of binary and quaternary sequences linked by the Gray mapping ⋮ Construction of large families of pseudorandom binary sequences ⋮ Hamming correlation of higher order ⋮ On finite pseudorandom lattices of \(k\) symbols ⋮ On pseudorandom sequences of \(k\) symbols constructed using finite fields ⋮ On pseudo-random subsets of \({\mathbb{Z}}_n\) ⋮ On the correlation of binary sequences. II ⋮ Binary sequences derived from differences of consecutive quadratic residues ⋮ Large families of pseudorandom sequences of k symbols and their complexity, Part II ⋮ Large families of pseudorandom sequences of k symbols and their complexity, Part I ⋮ More constructions of pseudorandom lattices of \(k\) symbols
Cites Work
- On finite pseudorandom binary sequences. II: The Champernowne, Rudin-Shapiro, and Thue-Morse sequences, a further construction
- On finite pseudorandom binary sequences. VI: On \((n^k\alpha)\) sequences
- On finite pseudorandom binary sequences. V: On \((n\alpha)\) and \((n^2\alpha)\) sequences
- 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 IV: The Liouville function, II
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