
TL;DR
This paper proposes modifications to Maxwell's equations to resolve paradoxes in cosmological contexts, introducing curvature-coupled terms that are consistent with existing observations but testable in high-density astrophysical environments.
Contribution
It introduces a curvature-coupled modification to Maxwell's equations that addresses cosmological paradoxes and remains consistent with current experiments.
Findings
Curvature-coupled terms naturally arise from minimal coupling in curved spacetime.
Modified equations do not conflict with existing experiments.
Potential to test in neutron stars and early universe conditions.
Abstract
Maxwell's equations cannot describe a homogeneous and isotropic universe with a uniformly distributed net charge, because the electromagnetic field tensor in such a universe must be vanishing everywhere. For a closed universe with a nonzero net charge, Maxwell's equations always fail regardless of the spacetime symmetry and the charge distribution. The two paradoxes indicate that Maxwell's equations need be modified to be applicable to the universe as a whole. We consider two types of modified Maxwell equations, both can address the paradoxes. One is the Proca-type equation which contains a photon mass term. This type of electromagnetic field equations can naturally arise from spontaneous symmetry breaking and the Higgs mechanism in quantum field theory, where photons acquire a mass by eating massless Goldstone bosons. However, photons loose their mass when symmetry is restored, and the…
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