activity
19952026
most citedWhittaker modules for the affine Lie algebra

73 citations · 686 across the 70 of their papers we have counts for

collaborators

74 papers

math.QA2026

The tensor category for W(2,2)-vertex algebra

Drazen Adamovic, Mingjie Peng, Gordan Radobolja +1

This paper studies the category of grading-restricted -cofinite generalized modules for the vertex operator algebra associated to the -algebra . We fi…

math.QA2026

Classification of irreducible highest weight modules for the parafermion vertex algebras at arbitrary level

Drazen Adamovic, Qing Wang

Let be the universal parafermion vertex algebra and its simple quotient. We classify all irreducible highest weight $N^k(\mathfrak{sl}…

math.QA2026

Tensor category of -orbifold of Heisenberg vertex operator algebra and its applications

Drazen Adamovic, Xingjun Lin, Jinwei Yang

In this paper, we prove the category of finite length modules for the -orbifold of the Heisenberg vertex operator algebra whose simple composition factors ar…

math.QA2025

Irreducibility of Certain -Modules of Wakimoto Type

Dražen Adamović, Veronika Pedić Tomić

We investigate the irreducible smooth -modules recently constructed in [Adv. Math. 481 (2025), 110559, 34 pages, arXiv:2404.03855], and demonstrate tha…

math.QA2025

Character Identities Between Affine and Virasoro Vertex Operator Algebra Modules

Dražen Adamović, Sven Möller

The affine vertex operator algebras for and the Virasoro minimal models are related by Drinfeld-Sokolov reduction and by the Goddard-Kent-Olive coset construction…

math.QA2025

W-algebras as conformal extensions of affine VOAs

Dražen Adamović, Tomoyuki Arakawa, Thomas Creutzig +4

We provide a criterion for a vertex operator superalgebra homomorphism from an affine vertex algebra to another vertex superalgebra to be conformal, and an additional criterion tha…