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19982004
most citedA construction of admissible -modules of level

5 citations · 7 across the 2 of their papers we have counts for

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6 papers

math.QA20045 cited

A construction of admissible -modules of level

Drazen Adamovic

By using generalized vertex algebras associated to rational lattices, we construct explicitly the admissible modules for the affine Lie algebra of level . As a…

math.QA20022 cited

Classification of irreducible modules of certain subalgebras of free boson vertex algebra

Drazen Adamovic

Let M(1) be the vertex algebra for a single free boson. We classify irreducible modules of certain vertex subalgebras of M(1) generated by two generators. These subalgebras corresp…

math.QA2001

Regularity of certain vertex operator algebras with two generators

Drazen Adamovic

For every $m \in {\C} \setminus \{0, -2\}$ and every nonnegative integer we define the vertex operator (super)algebra having two generators and rank $ \frac{3 m}{m +…

math.QA2001

A construction of some ideals in affine vertex algebras

Drazen Adamovic

Let $N_{k} (\g)$ be a vertex operator algebra (VOA) associated to the generalized Verma module for affine Lie algebra of type or . We construc…

math.QA1999

Rationality of unitary N=2 vertex operator superalgebras

Drazen Adamovic

In this note we prove that the vertex operator superalgebras associated to the unitary representations of the N=2 superconformal algebra are rational.

math.QA1998

Representations of N=2 superconformal vertex algebra

Drazen Adamovic

Let be simple vertex operator superalgebra(SVOA) associated to the vacuum representation of N=2 superconformal algebra with the central charge . Let . We…