M. Hildebrand

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20042020

most citedGenerating Random Vectors in (Z/pZ)^d Via an Affine Random Process

4 citations · 6 across the 6 of their papers we have counts for

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math.PR2020★ 1 cited

A multiplicatively symmetrized version of the Chung-Diaconis-Graham random process

Martin Hildebrand

This paper considers random processes of the form $X_{n + 1} = a_{n} X_{n} + b_{n} (mod p)$ where $p$ is odd, $X_{0} = 0$ , $(a_{0}, b_{0}), (a_{1}, b_{1}), (a_{2}, b_{2}), ...$ are i.i.d., and $a_{n}$ and $b_{n}$ are…