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Random walks in compact groups

Published 8 Sep 2012 in math.GR, math.CO, and math.PR | (1209.1745v3)

Abstract: Let X_1,X_2,... be independent identically distributed random elements of a compact group G. We discuss the speed of convergence of the law of the product X_l*...*X_1 to the Haar measure. We give poly-log estimates for certain finite groups and for compact semi-simple Lie groups. We improve earlier results of Solovay, Kitaev, Gamburd, Shahshahani and Dinai.

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