M. Mascagni, "A parallel non-linear Fibonacci pseudorandom number generator, " abstract, 45th SIAM Annual Meeting, 1997. Home/Search Document Not in Database Summary Related Articles Check |
This paper is cited in the following contexts:
SPRNG: A Scalable Library for Pseudorandom Number.. - Mascagni, Ceperley.. (1998) (3 citations) Self-citation (Mascagni) (Correct)
.... , which is a quarter the length of the corresponding ALFG, Marsaglia and Tsay [25] it has empirical properties considered to be superior to ALFGs, Marsaglia [24] Of interest for parallel computing is that a parameterization analogous to that of the ALFG exists for the MLFG, see Mascagni [26]. 3 SPRNG The SPRNG library is currently in it s first, full, Version 1.0 release. Moreover SPRNG is now supported and maintained by NCSA under their highperformance software activities funded by the NSF under PACI. In addition, there has been considerable interest from most of the ....
M. Mascagni, "A parallel non-linear Fibonacci pseudorandom number generator, " abstract, 45th SIAM Annual Meeting, 1997.
Random Number Generators for Parallel Applications - Srinivasan, Ceperley, al. (1998) Self-citation (Mascagni) (Correct)
.... has a maximal period of (2 k Gamma 1)2 m Gamma3 , which is a quarter the length of the corresponding ALFG [27] it has empirical properties considered to be superior to ALFGs [11] Of interest for parallel computing is that a parameterization analogous to that of the ALFG exists for the MLFG [29]. 3.4 Inversive Congruential Generators An important new type of PRNG that, as yet, has not found any widely distributed implementation is the Inversive Congruential Generator (ICG) This generator comes in two versions, the recursive ICG [30, 31] x n = ax n Gamma1 b (mod m) 5) and the ....
M. Mascagni. A parallel non-linear Fibonacci pseudorandom number generator, 1997. Abstract, 45th SIAM Annual Meeting.
Some Methods Of Parallel Pseudorandom Number Generation - Mascagni (1997) (3 citations) Self-citation (Mascagni) (Correct)
.... a maximal period of (2 k Gamma 1)2 m Gamma3 , which is a quarter the length of the corresponding ALFG, 25] it has empirical properties considered to be superior to ALFGs, 24] Of interest for parallel computing is that a parameterization analogous to that of the ALFG exists for the MLFG, [28]. 6. Inversive Congruential Generators. An important new type of PRNG that, as yet, has not found any widely distributed implementation is the inversive congruential generator (ICG) This generator comes in two versions, the recursive ICG, 10] 31] and the explicit ICG, 35] The formula for ....
M. Mascagni, A parallel non-linear Fibonacci pseudorandom number generator, 1997, abstract, 45th SIAM Annual Meeting.
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