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      The extended Einstein–Maxwell-aether-axion model: Exact solutions for axionically controlled pp-wave aether modes

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      Modern Physics Letters A
      World Scientific Pub Co Pte Lt

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          Exact Solutions of Einstein's Field Equations

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            Gravity with a dynamical preferred frame

            We study a generally covariant model in which local Lorentz invariance is broken "spontaneously" by a dynamical unit timelike vector field \(u^a\)---the "aether". Such a model makes it possible to study the gravitational and cosmological consequences of preferred frame effects, such as ``variable speed of light" or high frequency dispersion, while preserving a generally covariant metric theory of gravity. In this paper we restrict attention to an action for an effective theory of the aether which involves only the antisymmetrized derivative \(\nabla_{[a}u_{b]}\). Without matter this theory is equivalent to a sector of the Einstein-Maxwell-charged dust system. The aether has two massless transverse excitations, and the solutions of the model include all vacuum solutions of general relativity (as well as other solutions). However, the aether generally develops gradient singularities which signal a breakdown of this effective theory. Including the symmetrized derivative in the action for the aether field may cure this problem.
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              Foundations of Classical Electrodynamics

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                Author and article information

                Journal
                Modern Physics Letters A
                Mod. Phys. Lett. A
                World Scientific Pub Co Pte Lt
                0217-7323
                1793-6632
                March 21 2018
                March 21 2018
                : 33
                : 09
                : 1850050
                Affiliations
                [1 ]Department of General Relativity and Gravitation, Institute of Physics, Kazan Federal University, Kremlevskaya str. 18, Kazan 420008, Russia
                Article
                10.1142/S0217732318500505
                f12e31e7-09fa-48f2-8ed3-eef2552eac4c
                © 2018
                History

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