Michael D. Weiner

Bosonic construction of vertex operator para-algebras from symplectic affine Kac-Moody algebras

Introduction Bosonic construction of symplectic affine Kac-Moody algebras Bosonic construction of symplectic vertex operator algebras and modules Bosonic construction of vertex operator para-algebras Appendix Bibliography.

Minimal Model Fusion Rules From 2-Groups

AbstractThe fusion rules for the (p,q)-minimal model representations of the Virasoro algebra are shown to come from the group

Colored partitions of a convex polygon by noncrossing diagonals

G = \mathbb{Z}_2^{p + q - 5}

A family of Bell transformations

in the following manner. There is a partition

On factor-free Dyck words with half-integer slope

G = P_1 \cup \; \cdot \cdot \cdot \; \cup P_N

Spinor construction of the c = 1/2 minimal model

into disjoint subsets and a bijection between