More on the scalar-tensor B-F theory
arXiv:0907.2792 · doi:10.1103/PhysRevD.80.066009
Abstract
This work is based on an earlier proposal \cite{hs} that the membrane B-F theory consists of matter fields alongwith Chern-Simons fields as well as the auxiliary pairs of scalar and tensor fields. We especially discuss the supersymmetry aspects of such a membrane theory. It is concluded that the theory possesses maximal supersymmetry and it is related to the L-BLG theory via a field map. We obtain fuzzy-sphere solution and corresponding tensor field configuration is given.
19 pages; v2 typo corrected and more references
References in corpus (32)
- N=6 superconformal Chern-Simons-matter theories, M2-branes and their gravity duals
- Strings in flat space and pp waves from Super Yang Mills
- Gauge Symmetry and Supersymmetry of Multiple M2-Branes
- Algebraic structures on parallel M2-branes
- Modeling Multiple M2's
- Comments on Multiple M2-branes
- Covariant Action for the Super-Five-Brane of M-Theory
- Duality of Type II 7-branes and 8-branes
- Superconformal Chern-Simons Theories
- The M2-M5 Brane System and a Generalized Nahm's Equation
- M2 to D2
- The Noncommutative Bion Core
- Selfdual strings and loop space Nahm equations
- The Self-Dual String Soliton
- Gauged locally supersymmetric D=3 nonlinear sigma models
- Supersymmetric Yang-Mills Theory From Lorentzian Three-Algebras
- N = 8 Superconformal Chern--Simons Theories
- M2-branes on M-folds
- Bagger-Lambert Theory for General Lie Algebras
- The fuzzy S^2 structure of M2-M5 systems in ABJM membrane theories
- Ghost-Free Superconformal Action for Multiple M2-Branes
- N=8 superconformal gauge theories and M2 branes
- D2 to D2
- Membranes on Calibrations
- Chern-Simons vs. Yang-Mills gaugings in three dimensions
- On 3d N=8 Lorentzian BLG theory as a scaling limit of 3d superconformal N=6 ABJM theory
- M2-brane Flows and the Chern-Simons Level
- M2-branes on a resolved
- SU(N) membrane theory with dual-pairs
- BLG theory with generalized Jordan triple systems
- Controllability of networks of one-dimensional second order p.d.e. - An algebraic approach
- Membranes, Strings and Integrability