Branes at angles and calibrated geometry
arXiv:hep-th/9803260 · doi:10.1088/1126-6708/1998/04/012
Abstract
In a recent paper, Ohta and Townsend studied the conditions which must be satisfied for a configuration of two intersecting M5-branes at angles to be supersymmetric. In this paper we extend this result to any number of M5-branes or any number of M2-branes. This is accomplished by interpreting their results in terms of calibrated geometry, which is of independent interest.
16 pages, LaTeX2e (Minor correction in next to last paragraph of section 5.2)
References in corpus (2)
Cited by in corpus (25)
- Solitons, Superpotentials and Calibrations
- Supersymmetry and generalized calibrations
- M-Theory on Spin(7) Manifolds
- M-theory branes and their interactions
- Brane Effective Actions, Kappa-Symmetry and Applications
- Intersecting brane solutions in string and M-theory
- Solitons on the Supermembrane
- Five-brane Calibrations and Fuzzy Funnels
- Intersecting D-brane Models
- Calibrations and Fayyazuddin-Smith Spacetimes
- A Calibration Bound for the M-Theory Fivebrane
- Calibrations, Monopoles and Fuzzy Funnels
- Intersecting brane geometries
- Planes, branes and automorphisms: I. Static branes
- PhreMology--calibrating M-branes
- M-Theory and Hypercharge
- Aspects of M-Theory Brane Interactions and String Theory Symmetries
- Calibrated Geometries and Non Perturbative Superpotentials in M-Theory
- Intersecting domain walls in MQCD
- BPS States and Automorphisms
- A "Periodic Table" for Supersymmetric M-Theory Compactifications
- Four-dimensional SYM probes in wrapped M5-brane backgrounds
- Aspects of Supersymmetry in Multiple Membrane Theories
- An Introduction to Potential Theory in Calibrated Geometry
- Review of SU(2)-Calibrations