6 citations · 14 across the 14 of their papers we have counts for
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math.CO2008★ 6 cited
Carries, Shuffling and An Amazing Matrix
Persi Diaconis, Jason Fulman
The number of ``carries'' when random integers are added forms a Markov chain [23]. We show that this Markov chain has the same transition matrix as the descent process when a…
math.PR2008★ 3 cited
Commutation relations and Markov chains
Jason Fulman
It is shown that the combinatorics of commutation relations is well suited for analyzing the convergence rate of certain Markov chains. Examples studied include random walk on irre…