Conformal covariance and related properties of chiral QFT
arXiv:math/0703336
Abstract
This PhD thesis focuses on local conformal nets of von Neumann algebras on the circle. For a more detailed description of its content and of the results published within, see its preface.
arXiv commentPhD thesis (2005), Dipartimento di Matematica, Universitá di Roma "Tor Vergata"
References in corpus (7)
- Multi-interval Subfactors and Modularity of Representations in Conformal Field Theory
- Modular Structure and Duality in Conformal Quantum Field Theory
- Quantum Energy Inequalities in two-dimensional conformal field theory
- Conformal Nets, Maximal Temperature and Models from Free Probability
- News from the Virasoro algebra
- Local Nature of Coset Models
- Strong additivity and conformal nets
Cited by in corpus (9)
- From vertex operator algebras to conformal nets and back
- Structure and Classification of Superconformal Nets
- Representations of Conformal Nets, Universal C*-Algebras and K-Theory
- An algebraic Haag's theorem
- Local energy bounds and strong locality in chiral CFT
- Fusion and positivity in chiral conformal field theory
- Restricting positive energy representations of to the stabilizer of points
- Bicoloured torus loop groups
- Ground state representations of some non-rational conformal nets