Bessenrodt-Stanley Polynomials and the Octahedron Recurrence

  • Philippe Di Francesco
Keywords: Partitions, Laurent Property, Networks, Dimers

Abstract

We show that a family of multivariate polynomials recently introduced by Bessenrodt and Stanley can be expressed as solution of the octahedron recurrence with suitable initial data. This leads to generalizations and explicit expressions as path or dimer partition functions.
Published
2015-09-11
Article Number
P3.35