Born-Infeld inspired bosonic action in a noncommutative geometry
arXiv:hep-th/0408012 · doi:10.1103/PhysRevD.70.067701
Abstract
The Born-Infeld lagrangian for non-abelian gauge theory is adapted to the case of the generalized gauge fields arising in non-commutative matrix geometry. Basic properties of static and time dependent solutions of the scalar sector of this model are investigated.
5 pages, 2 figures, revtex4 format, to appear in PRD as a "brief report"
References in corpus (7)
- On non-abelian generalisation of Born-Infeld action in string theory
- Born-Infeld particles and Dirichlet p-branes
- A Study of a Non-Abelian Generalization of the Born-Infeld Action
- Non-Abelian generalization of Born-Infeld theory inspired by non-commutative geometry
- Born-Infeld strings in brane worlds
- Monopoles in NBI-Higgs theory and Born-Infeld collapse
- The Born-Infeld Sphaleron
Cited by in corpus (7)
- Double field formulation of Yang-Mills theory
- Threshold of coexistence and critical behavior of a predator-prey cellular automaton
- Massive super Yang-Mills quantum mechanics: classification and the relation to supermembrane
- Examples of derivation-based differential calculi related to noncommutative gauge theories
- Contact process with mobile disorder
- Fermionic extension of the scalar Born-Infeld equation and its relation to the supersymmetric Chaplygin gas
- Cosmological model with Born-Infeld type scalar field