[PDF] v ? V1}? defines a normal subgroup of Aut(V ) called the inner automorphism group (see [DN99]

Conformal Field Theory

Recently conformal field theory appeared in yet another context namely the “AdS/CFT-correspondence”

Introduction to Conformal Field Theory?

A.N. Schellekens. NIKHEF-H Postbus 41882

Holomorphic CFTs and topological modular forms arXiv:2112.10724

Shahrivar 25 1401 AP the bosonic holomorphic CFT.1 The TMF theory dictates that the elliptic genus ... 3 Lattice CFTs

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A. N. Schellekens and. S. Yankielowicz*. CERN 1211 Geneva 23

The Kreuzer bi-homomorphism

Azar 21 1390 AP A.N. Schellekens. Nikhef Theory Group

Systematic Orbifold Constructions of Schellekens Vertex Operator

For any vertex operator algebra V of CFT-type. K := ?{ev0.

v ? V1}? defines a normal subgroup of Aut(V ) called the inner automorphism group (see [DN99]

Maverick Examples Of Coset Conformal Field Theories

fields in a coset CFT the procedure

71 HOLOMORPHIC VERTEX OPERATOR ALGEBRAS OF

In general the weight one subspace of a VOA of CFT-type has a Lie alge- Let g be one of the 71 Lie algebras in Schellekens' list. Then.

Schellekens List and the Very Strange Formula

If the lattice is unimodular then the associated vertex operator algebra is holomorphic. Let V = ?. ? n=0 Vn be a vertex operator algebra of CFT-type. Then 

Duality and defects in rational conformal field theory

Bahman 6 1385 AP 5.1 Automorphisms of Schellekens algebras . ... of the chiral symmetry algebra; in rational CFT