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Fortran Tausworthe pseudorandom number generator
Communications of the ACM, 1970Intermediate computations in an “Extremely Portable Random Number Generator” by J. B. Kruskal [ Comm. ACM 12 , 2 (Feb. 1969), 93-94] exceed 15 bits plus sign. This is a severe limitation since the majority of small computers uses a 16 bit (15 bits plus sign) word or less.
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Engineering Nonlinear Pseudorandom Number Generators
2014In the era of multi and many-core processors, computer simulations increasingly require parallel, small and fast pseudorandom number generation. Although linear generators lend themselves to a simpler evaluation that ensures favorable properties like guaranteed period, they may adversely affect the result of simulations or be quite large.
Samuel Neves, Filipe Araújo
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Key Generation using Pseudorandom Number Generator
2023 14th International Conference on Computing Communication and Networking Technologies (ICCCNT), 2023Kamini Sahu +2 more
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A method for generating normal pseudorandom numbers
Let \(x=x_ 1,x_ 2,...,x_ n\) be independent random variables uniformly distributed on \(\). Let \(A=\| a_{ij}\|\) be the orthogonal matrix of the n-dimensional Walsh transformation. Then AX is asymptotically (for \(n\to \infty)\) a vector of n independent normal random variables.Gut, R. Eh., Egorov, V. V., Il'in, V. N.
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New methods for pseudorandom numbers and pseudorandom vector generation
Proceedings of the 24th conference on Winter simulation - WSC '92, 1992openaire +2 more sources
Evaluation of a Pseudorandom Normal Number Generator
Journal of the ACM, 1964openaire +3 more sources
A Pseudorandom Generator from any One-way Function
SIAM Journal on Computing, 1999Leonid Levin +2 more
exaly