On supermatrix models, Poisson geometry and noncommutative supersymmetric gauge theories
arXiv:1503.09179 · doi:10.1063/1.4937450
Abstract
We construct a new supermatrix model which represents a manifestly supersymmetric noncommutative regularisation of the supersymmetric Schwinger model on the supersphere. Our construction is much simpler than those already existing in the literature and it was found by using Poisson geometry in a substantial way.
29 pages, we enlarge Section 3.3 by adding a comparison with older results on the subject of the component expansions
References in corpus (9)
- Sphere Partition Functions and the Zamolodchikov Metric
- Comments on N=(2,2) Supersymmetry on Two-Manifolds
- The Geometry of Supermanifolds and New Supersymmetric Actions
- Self-dual Strings and 2D SYM
- A few recent developments in 2d (2,2) and (0,2) theories
- Gauge and matter superfield theories on
- Notes on noncommutative supersymmetric gauge theory on the fuzzy supersphere
- Nonabelian localization for gauge theory on the fuzzy sphere
- On Poisson geometry and supersymmetric sigma models