Propagation of light in area metric backgrounds
arXiv:0711.3771 · doi:10.1088/0264-9381/26/3/035024
Abstract
The propagation of light in area metric spacetimes, which naturally emerge as refined backgrounds in quantum electrodynamics and quantum gravity, is studied from first principles. In the geometric-optical limit, light rays are found to follow geodesics in a Finslerian geometry, with the Finsler norm being determined by the area metric tensor. Based on this result, and an understanding of the non-linear relation between ray vectors and wave covectors in such refined backgrounds, we study light deflection in spherically symmetric situations, and obtain experimental bounds on the non-metricity of spacetime in the solar system.
18pp, no figures, Journal version
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- Quantization of general linear electrodynamics
- Observables from spherically symmetric modified dispersion relations
- Quantum Energy Inequalities in Pre-Metric Electrodynamics
- Remarks on the algebraic structure of (2, 2) double forms
- Etherington duality breaking: gravitational lensing in non-metric spacetimes versus intrinsic alignments
- Electromagnetic and gravitational interactions from Lagrangian mechanics
- Loop Special Relativity: Kaluza-Klein area metric as a line element for stringy events
- Propagation features of Lorentz-violating electrodynamics
- Kinetic gases in static spherically symmetric modified dispersion relations