Finite axionic electrodynamics from a new noncommutative approach
arXiv:1102.3777 · doi:10.1088/1751-8113/45/6/065401
Abstract
Using the gauge-invariant but path-dependent variables formalism, we compute the static quantum potential for noncommutative axionic electrodynamics (or axionic electrodynamics in the presence of a minimal length). Accordingly, we obtain an ultraviolet finite static potential which is the sum of a Yukawa-type and a linear potential, leading to the confinement of static charges. Interestingly, it should be noted that this calculation involves no theta expansion at all. The present result makes manifest the key role played by the new quantum of length in our analysis.
14 pages, 2 figures, final version to appear in J.Phys.A, added comments, reference list updated
References in corpus (10)
- Noncommutative geometry inspired charged black holes
- Non-commutative geometry inspired higher-dimensional charged, black holes
- Trace Anomaly in Quantum Spacetime Manifold
- Twisted Noncommutative Field Theory with the Wick-Voros and Moyal Products
- Regular black holes in UV self-complete quantum gravity
- A unifying perspective on the Moyal and Voros products and their physical meanings
- Confinement from gluodynamics in curved space-time
- Voros product, noncommutative inspired Reissner-Nordstr{ö}m black hole and corrected area law
- Properties of noncommutative axionic electrodynamics
- Exploring Lee-Wick finite electrodynamics
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- Black holes production in self-complete quantum gravity
- The axion-photon mixing in non-linear electrodynamic scenarios
- Some Considerations About Podolsky-Axionic Electrodynamics
- Interparticle potential energy for D-dimensional electromagnetic models from the corresponding scalar ones
- Regularization ambiguity and van der Waals black hole in 2+1 dimensions
- Remarks on the interquark potential in the presence of a minimal length