Eynard-Mehta theorem, Schur process, and their pfaffian analogs
Mathematical Physics
2009-11-10 v2 math.MP
Probability
Abstract
We give simple linear algebraic proofs of Eynard-Mehta theorem, Okounkov-Reshetikhin formula for the correlation kernel of the Schur process, and Pfaffian analogs of these results. We also discuss certain general properties of the spaces of all determinantal and Pfaffian processes on a given finite set.
Keywords
Cite
@article{arxiv.math-ph/0409059,
title = {Eynard-Mehta theorem, Schur process, and their pfaffian analogs},
author = {Alexei Borodin and Eric M. Rains},
journal= {arXiv preprint arXiv:math-ph/0409059},
year = {2009}
}
Comments
AMSTeX, 21 pages, a new section added