Adrien DeLazzer Meunier
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Adrien DeLazzer Meunier has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- Christoph Schweigert
Universität Hamburg, Germany
2 shared publications - Matthias Traube
Universität Hamburg, Hamburg, Germany
1 shared publication - Matthias Traube1 shared publication
Latest Publications
- Open Access
- 10 July 2023
- Published by Springer Nature in Annales Henri Poincare
- Vol. 25 (1) , 297-345
A G-Equivariant String-Net Construction
We develop a string-net construction for the (2,1)-dimensional part of a G-equivariant three-dimensional topological field theory based on a G-graded spherical fusion category. In this construction, a G-equivariant generalization of the Ptolemy groupoid enters. We compute the associated cylinder categories and show that, as expected, the model is closely related to the G-equivariant Turaev–Viro theory.
- 10 July 2023
- Published by Springer Nature in Annales Henri Poincare
- Vol. 25 (1) , 297-345
Open AccessA G-Equivariant String-Net Construction
We develop a string-net construction for the (2,1)-dimensional part of a G-equivariant three-dimensional topological field theory based on a G-graded spherical fusion category. In this construction, a G-equivariant generalization of the Ptolemy groupoid enters. We compute the associated cylinder categories and show that, as expected, the model is closely related to the G-equivariant Turaev–Viro theory.
- Open Access
A $G$-equivariant String-Net Construction
We develop a string-net construction for the (2,1)-dimensional part of a $G$-equivariant three-dimensional topological field theory based on a $G$-graded spherical fusion category. In this construction, a $G$-equivariant generalization of the Ptolemy groupoid enters. We compute the associated cylinder categories and show that, as expected, the model is closely related to the $G$-equivariant Turaev-Viro theory.
Open AccessA $G$-equivariant String-Net Construction
We develop a string-net construction for the (2,1)-dimensional part of a $G$-equivariant three-dimensional topological field theory based on a $G$-graded spherical fusion category. In this construction, a $G$-equivariant generalization of the Ptolemy groupoid enters. We compute the associated cylinder categories and show that, as expected, the model is closely related to the $G$-equivariant Turaev-Viro theory.