On a Rogers-Ramanujan type identity from crystal base theory

Abstract

We refine and generalise a Rogers-Ramanujan type partition identity arising from crystal base theory. Our proof uses the variant of the method of weighted words recently introduced by the first author.

arXiv comment12 pages

References in corpus (2)

• Inhomogeneous lattice paths, generalized Kostka polynomials and A${}_{n-1}$ supernomials
• Twisted ${\mathfrak{sl}}(3,\C)\sptilde$-modules and combinatorial identities