Faddeev-Jackiw approach of the noncommutative spacetime Podolsky electromagnetic theory
arXiv:1705.03758 · doi:10.1142/S0217751X18501634
Abstract
The interest in higher derivatives field theories has its origin mainly in their influence concerning the renormalization properties of physical models and to remove ultraviolet divergences. The noncommutative Podolsky theory is a constrained system that cannot by directly quantized by the canonical way. In this work we have used the Faddeev-Jackiw method in order to obtain the Dirac brackets of the NC Podolsky theory.
arXiv comment17 pages, preprint format
References in corpus (18)
- String Theory and Noncommutative Geometry
- Noncommutative Field Theory
- Quantum Field Theory on Noncommutative Spaces
- The quantum structure of spacetime at the Planck scale and quantum fields
- Symmetry, Gravity and Noncommutativity
- Noncommutative QED and Anomalous Dipole Moments
- Topics in Noncommutative Geometry Inspired Physics
- Quantum Gravity, Field Theory and Signatures of Noncommutative Spacetime
- Noncommutative relativistic particle on the electromagnetic background
- Higher-derivative non-Abelian gauge fields via the Faddeev-Jackiw formalism
- Solutions of Podolsky's Electrodynamics Equation in the First-Order Formalism
- Obtaining non-Abelian field theories via Faddeev-Jackiw symplectic formalism
- Self-quartic interaction for a scalar field in an extended DFR noncommutative spacetime
- Obtaining gauge invariant actions via symplectic embedding formalism
- Some aspects of quantum mechanics and field theory in a Lorentz invariant noncommutative space
- QCD gauge symmetries through Faddeev-Jackiw symplectic method
- Spontaneous symmetry breaking and masses numerical results in DFR noncommutative space-time
- Gauge-invariant extensions of the Proca model in a noncommutative space-time