
doi: 10.1002/rsa.20055
AbstractAlgorithms based on rapidly mixing Markov chains are discussed to produce nearly uniformly distributed random elements in abelian groups of finite order. Let A be an abelian group generated by set S. Then one can generate ϵ‐nearly uniform random elements of A using 4|S|log(|A|/ϵ) log(|A|) additions and the same number of random bits. © 2005 Wiley Periodicals, Inc. Random Struct. Alg., 2005
Finite abelian groups, Combinatorial probability, Probabilistic methods in group theory, finite Abelian groups, Symbolic computation and algebraic computation, algorithms, rapidly mixing Markov chains, nearly uniformly distributed random elements
Finite abelian groups, Combinatorial probability, Probabilistic methods in group theory, finite Abelian groups, Symbolic computation and algebraic computation, algorithms, rapidly mixing Markov chains, nearly uniformly distributed random elements
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