activity
20132024
most cited-orbifold construction of the Moonshine vertex operator algebra and some maximal -local subgroups of the Monster

7 citations · 12 across the 6 of their papers we have counts for

collaborators

6 papers

math.QA2024

Completely fixed point free isometry and cyclic orbifold of lattice vertex operator algebras

Hsian-Yang Chen, Ching Hung Lam

We continue our study of cyclic orbifolds of lattice vertex operator algebras and their full automorphism groups. We consider some special isometry such that is f…

math.QA2021

Fourvolutions and automorphism groups of orbifold lattice vertex operator algebras

Hsian-Yang Chen, Ching Hung Lam

Let be an even positive definite lattice with no roots, i.e., . Let be an isometry of order such that on . In…

math.QA2016★ 7 cited

-orbifold construction of the Moonshine vertex operator algebra and some maximal -local subgroups of the Monster

Hsian-Yang Chen, Ching Hung Lam, Hiroki Shimakura

In this article, we describe some maximal -local subgroups of the Monster simple group using vertex operator algebras (VOA). We first study the holomorphic vertex operator algeb…

math.QA2014★ 2 cited

Quantum dimensions and fusion rules of the VOA

Hsian-Yang Chen, Ching Hung Lam

In this article, we determine quantum dimensions and fusion rules for the orbifold code VOA . As an application, we also construct certain -local subgroup…

math.QA2013

Weyl groups and vertex operator algebras generated by Ising vectors satisfying condition

Ching Hung Lam, Hsian-Yang Chen

In this article, we construct explicitly certain moonshine type vertex operator algebras generated by a set of Ising vectors such that (1) for any , the subVOA $\…

math.QA2013★ 3 cited

On Majorana representations of the group of 3C-pure type and the corresponding vertex operator algebras

Ching Hung Lam, Hsian-Yang Chen

In this article, we study Griess algebras and vertex operator subalgebras generated by Ising vectors in a moonshine type VOA such that the subgroup generated by the corresponding M…