activity
20062012
most citedThe Dyson Brownian minor process

8 citations · 20 across the 7 of their papers we have counts for

collaborators

8 papers

math.CO2012★ 1 cited

Correlations for the Novak process

Eric Nordenstam, Benjamin Young

We study random lozenge tilings of a certain shape in the plane called the Novak half-hexagon, and compute the correlation functions for this process. This model was introduced by…

math.CO2011★ 1 cited

Domino shuffling on Novak half-hexagons and Aztec half-diamonds

Eric Nordenstam, Benjamin Young

We explore the connections between the well-studied Aztec Diamond graphs and a new family of graphs called the Half-Hexagons, discovered by Jonathan Novak. In particular, both fami…

math.PR2010★ 2 cited

Consecutive Minors for Dyson's Brownian Motions

Mark Adler, Eric Nordenstam, Pierre van Moerbeke

In 1962, Dyson introduced dynamics in random matrix models, in particular into GUE (also for beta=1 and 4), by letting the entries evolve according to independent Ornstein-Uhlenbec…

math.PR2010★ 8 cited

The Dyson Brownian minor process

Mark Adler, Eric Nordenstam, Pierre van Moerbeke

Consider an Hermitean matrix valued stochastic process where the matrix elements evolve according to Ornstein-Uhlenbeck processes. It is well known…

math.PR2009★ 1 cited

A Finitization of the Bead Process

Benjamin J. Fleming, Peter J. Forrester, Eric Nordenstam

The bead process is the particle system defined on parallel lines, with underlying measure giving constant weight to all configurations in which particles on neighbouring lines int…

math.PR2008

The Anti-Symmetric GUE Minor Process

Peter J. Forrester, Eric Nordenstam

Our study is initiated by a multi-component particle system underlying the tiling of a half hexagon by three species of rhombi. In this particle system species consists of $\lf…