Random walks on nite groups with conjugate class probability: algebraic approach.
Abstract
Under well known conditions an n-fold convolution of probability on nite group G converges to the uniform probability on G (n ). A lot of works estimate a rate of that convergence. The aim of the article is to obtain estimates of the rate for the probabilities that are constant on classes of conjugate elements of nite groups.
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References
L. Salo-Coste, Random walks on finite groups. In Probability on Discrete Structures. / H. Kesten, editor, Springer, 2004. - P. 263-340.
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