Christopher Sadowski

activity

20092020

collaborators

3 papers

math.QA2020

Permutation orbifolds of Virasoro vertex algebras and $W$ -algebras

Antun Milas, Michael Penn, Christopher Sadowski

We study permutation orbifolds of the $2$ -fold and $3$ -fold tensor product for the Virasoro vertex algebra $V_{c}$ of central charge $c$ . In particular, we show that for al…

math.QA2016

Vertex-algebraic structure of principal subspaces of the basic modules for twisted Affine Kac-Moody Lie algebras of type $A_{2 n - 1}^{(2)}, D_{n}^{(2)}, E_{6}^{(2)}$

Michael Penn, Christopher Sadowski

We obtain a presentation of principal subspaces of basic modules for the twisted affine Kac-Moody Lie algebras of type $A_{2 n - 1}^{(2)}$ , $D_{n}^{(2)}$ and $E_{6}^{(2)}$ . Using this pre…

math.QA2009

On a symmetry of the category of integrable modules

William J. Cook, Christopher Sadowski

Haisheng Li showed that given a module (W,Y_W(\cdot,x)) for a vertex algebra (V,Y(\cdot,x)), one can obtain a new V-module W^Δ = (W,Y_W(Δ(x)\cdot,x)) if Δ(x) satisfies certain natu…

Permutation orbifolds of Virasoro vertex algebras and W-algebras

Vertex-algebraic structure of principal subspaces of the basic modules for twisted Affine Kac-Moody Lie algebras of type A2n−1(2)​,Dn(2)​,E6(2)​

On a symmetry of the category of integrable modules

Permutation orbifolds of Virasoro vertex algebras and $W$ -algebras

Vertex-algebraic structure of principal subspaces of the basic modules for twisted Affine Kac-Moody Lie algebras of type $A_{2 n - 1}^{(2)}, D_{n}^{(2)}, E_{6}^{(2)}$