The period lengths of inversive pseudorandom vector generations

DOI10.1006/FFTA.1995.1009zbMath0822.11054OpenAlexW2006530015MaRDI QIDQ1344101

Wun-Seng Chou

Publication date: 23 October 1995

Published in: Finite Fields and their Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/ffta.1995.1009

zbMATH Keywords

finite fieldrecursionperiod lengthsinversive pseudorandom vector generation

Mathematics Subject Classification ID

Structure theory for finite fields and commutative rings (number-theoretic aspects) (11T30) Random number generation in numerical analysis (65C10) Pseudo-random numbers; Monte Carlo methods (11K45)

Related Items (12)

Piecewise polynomial sequences over the Galois ring ⋮ The Carlitz rank of permutations of finite fields: a survey ⋮ On the Structure of Inversive Pseudorandom Number Generators ⋮ On the dynamical system generated by the Möbius transformation at prime times ⋮ Finite binary sequences constructed by explicit inversive methods ⋮ On the cycle structure of permutation polynomials ⋮ Inversive congruential generator over a Galois ring of dimension \(p^\ell\) ⋮ On the correlation of pseudorandom numbers generated by inversive methods ⋮ On the period of the Naor-Reingold sequence ⋮ Predicting nonlinear pseudorandom number generators ⋮ Inversive pseudorandom numbers over Galois rings ⋮ On the average distribution of inversive pseudorandom numbers

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