2-Representations and Equivariant 2D Topological Field Theories
arXiv:0812.4482
Abstract
Following ideas of G. Moore and G. Segal, we explicitly construct a G-equivariant topological field theory from an arbitrary Frobenius algebra equipped with a twisted action of a finite group G.
Preliminary version. Comments are welcome
References in corpus (6)
- Higher Algebraic Structures and Quantization
- D-branes and K-theory in 2D topological field theory
- Homotopy field theory in dimension 2 and group-algebras
- Notes on A-infinity algebras, A-infinity categories and non-commutative geometry. I
- A note on Chern character, loop spaces and derived algebraic geometry
- Remarks on Chern-Simons Theory