Xingjun Lin

most citedMirror extensions of rational vertex operator algebras

4 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.QA2016

The classification of extensions of $L_{s l_{3}} (k, 0)$

Chunrui Ai, Xingjun Lin

IIn this paper, extensions of affine vertex operator algebras $L_{s l_{3}} (k, 0)$ , $k \in Z_{+}$ , are classified by modular invariants.

math.QA2016

$Z_{2}$ -orbifold construction associated with $(- 1)$ -isometry and uniqueness of holomorphic vertex operator algebras of central charge 24

Kazuya Kawasetsu, Ching Hung Lam, Xingjun Lin

The vertex operator algebra structure of a strongly regular holomorphic vertex operator algebra $V$ of central charge $24$ is proved to be uniquely determined by the Lie algebra st…

math.QA2014★ 4 cited

Mirror extensions of rational vertex operator algebras

Xingjun Lin

In this paper, mirror extensions of vertex operator algebras is considered via tensor categories. The mirror extension conjecture is proved.

The classification of extensions of Lsl3​​(k,0)

Z2​-orbifold construction associated with (−1)-isometry and uniqueness of holomorphic vertex operator algebras of central charge 24

Mirror extensions of rational vertex operator algebras

The classification of extensions of $L_{s l_{3}} (k, 0)$

$Z_{2}$ -orbifold construction associated with $(- 1)$ -isometry and uniqueness of holomorphic vertex operator algebras of central charge 24