Average discrepancy, hyperplanes, and compound pseudorandom numbers
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Publication:1266424
DOI10.1006/ffta.1997.0180zbMath0906.11037OpenAlexW2044193428MaRDI QIDQ1266424
Gerhard Larcher, Jürgen Eichenauer-Herrmann, Frank Emmerich
Publication date: 16 September 1998
Published in: Finite Fields and their Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1006/ffta.1997.0180
finite fieldaverage discrepancycompound linear congruential methodcompound pseudorandom numberspurely periodic sequence
Random number generation in numerical analysis (65C10) Pseudo-random numbers; Monte Carlo methods (11K45)
Related Items (2)
On the distribution of inversive congruential pseudorandom numbers in parts of the period ⋮ On the average distribution of inversive pseudorandom numbers
Cites Work
- Recent trends in random number and random vector generation
- Explicit inversive congruential pseudorandom numbers: The compound approach
- Compound nonlinear congruential pseudorandom numbers
- A unified approach to the analysis of compound pseudorandom numbers
- Compound cubic congruential pseudorandom numbers
- On a new class of pseudorandom numbers for simulation methods
- Average behaviour of compound nonlinear congruential pseudorandom numbers
- On large deviations of the empiric D.F. of vector chance variables and a law of the iterated logarithm
- Inversive Congruential Pseudorandom Numbers: A Tutorial
- Statistical Independence of a New Class of Inversive Congruential Pseudorandom Numbers
- On Generalized Inversive Congruential Pseudorandom Numbers
- Pseudorandom Number Generation by Nonlinear Methods
- Compound inversive congruential pseudorandom numbers: an average-case analysis
- Average equidistribution properties of compound nonlinear congruential pseudorandom numbers
- An Estimate Concerning the Kolmogroff Limit Distribution
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