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19972005
most citedStein's Method and Minimum Parsimony Distance after Shuffles

3 citations · 4 across the 10 of their papers we have counts for

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19 papers · 1 filter

math.CO2005

Stein's Method and Random Character Ratios

Jason Fulman

Stein's method is used to prove limit theorems for random character ratios. Tools are developed for four types of structures: finite groups, Gelfand pairs, twisted Gelfand pairs, a…

math.CO2005

An Inductive Proof of the Berry-Esseen Theorem for Character Ratios

Jason Fulman

Bolthausen used a variation of Stein's method to give an inductive proof of the Berry-Esseen theorem for sums of independent, identically distributed random variables. We modify th…

math.CO2003

Stein's Method, Jack Measure, and the Metropolis Algorithm

Jason Fulman

The one parameter family of Jack(alpha) measures on partitions is an important discrete analog of Dyson's beta ensembles of random matrix theory. Except for special values of alpha…

math.CO2003

A Card Shuffling Analysis of Deformations of the Plancherel Measure of the Symmetric Group

Jason Fulman

We study deformations of the Plancherel measure of the symmetric group by lifting them to the symmetric group and using combinatorics of card shuffling. The existing methods for an…

math.CO2001

GL(n,q) and Increasing Subsequences in Nonuniform Random Permutations

Jason Fulman

Connections between longest increasing subsequences in random permutations and eigenvalues of random matrices with complex entries have been intensely studied. This note applies pr…

math.CO2001

Applications of Symmetric Functions to Cycle and Increasing Subsequence Structure after Shuffles (Part 2)

Jason Fulman

Using the Berele/Remmel/Kerov/Vershik variation of the Robinson-Schensted-Knuth correspondence, we study the cycle and increasing subsequence structure after various methods of shu…