p-Branes as Composite Antisymmetric Tensor Field Theories
arXiv:hep-th/9603117 · doi:10.1142/S0217751X98000597
Abstract
-brane solutions to rank composite antisymmetric tensor field theories of the kind developed by Guendelman, Nissimov and Pacheva are found when the dimensionality of spacetime is . These field theories posses an infinite dimensional group of global Noether symmetries, that of volume-preserving diffeomorphisms of the target space of the scalar primitive field constituents. Crucial in the construction of brane solutions are the duality transformations of the fields and the local gauge field theory formulation of extended objects given by Aurilia, Spallucci and Smailagic. Field equations are rotated into Bianchi identities after the duality transformation is performed and the Clebsch potentials associated with the Hamilton-Jacobi formulation of the brane can be identified with the of the original scalar primitive constituents. Different types of Kalb-Ramond actions are discussed and a particular covariant action is presented which bears a direct relation to the light-cone gauge -brane action. A simple derivation of and duality is also given. \medskip
17 pages, Tex file, revised version with the inclusion of a derivation of the analog of S and T duality symmetry
References in corpus (5)
Cited by in corpus (9)
- Dynamical measure and field theory models free of the cosmological constant problem
- Superextendons with a modified measure
- Scale Symmetry Spontaneously Broken by Asymptotic Behavior
- Quenched, Minisuperspace, Bosonic p-brane Propagator
- W-Geometry from Fedosov's Deformation Quantization
- On a Unified Theory of Generalized Branes Coupled to Gauge Fields, Including the Gravitational and Kalb-Ramond Fields
- On the large N limit, W_\infty Strings, Star products, AdS/CFT Duality, Nonlinear Sigma Models on AdS spaces and Chern-Simons p-branes
- On the Integrability Aspects of the Self Dual Membrane
- On the Exact Quantum Integrability of the Membrane