activity
20162023
most citedOn rationality of -graded vertex algebras and applications to Weyl vertex algebras under conformal flow

5 citations · 5 across the 4 of their papers we have counts for

collaborators

5 papers

math.QA2023

Graded pseudo-traces for strongly interlocked modules for a vertex operator algebra and applications

Katrina Barron, Karina Batistelli, Florencia Orosz Hunziker +1

We define the notion of {\it strongly interlocked} for indecomposable generalized modules for a vertex operator algebra, and show that the notion of graded pseudo-trace is well def…

math.RT2022★ 5 cited

On rationality of -graded vertex algebras and applications to Weyl vertex algebras under conformal flow

Katrina Barron, Karina Batistelli, Florencia Orosz Hunziker +2

Using the Zhu algebra for a certain category of -graded vertex algebras , we prove that if is finitely -generated and satisfies suitable grading conditions, t…

math.RT2021

Kazhdan-Lusztig polynomials for

Karina Batistelli, Aram Bingham, David Plaza

Kazhdan and Lusztig define, for an arbitrary Coxeter system , a family of polynomials indexed by pairs of elements of . Despite their relevance and elementary definition,…

math-ph2017

QHWM of the orthogonal and symplectic types Lie subalgebras of the Lie algebra of the matrix quantum pseudo differential operators

Karina Batistelli, Carina Boyallian

In this paper we classify the irreducible quasifinite highest weight modules over the orthogonal and symplectic types Lie subalgebras of the Lie algebra of the matrix quantum pseud…

math-ph2016

Lie subalgebras of the matrix quantum pseudo differential operators

Karina Batistelli, Carina Boyallian

We give a complete description of the anti-involutions that preserve the principal gradation of the algebra of matrix quantum pseudodifferential operators and we describe the Lie s…