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math.PR2008
A lower bound for the Chung-Diaconis-Graham random process
Martin Hildebrand
Chung, Diaconis, and Graham considered random processes of the form X_{n+1}=a_n X_n+b_n (mod p) where p is odd, X_0=0, a_n=2 always, and b_n are i.i.d. for n=0,1,2,... . In this pa…
math.PR2007★ 4 cited
Generating Random Vectors in (Z/pZ)^d Via an Affine Random Process
Martin Hildebrand, Joseph McCollum
This paper considers some random processes of the form X_{n+1}=TX_n+B_n (mod p) where B_n and X_n are random variables over (Z/pZ)^d and T is a fixed d x d integer matrix which is…
math.PR2004★ 1 cited
A Survey of Results on Random Random Walks on Finite Groups
Martin Hildebrand
A number of papers have examined various aspects of "random random" walks on finite groups; the purpose of this article is to provide a survey of this work and to show, bring toget…