Einstein-aether theory in Weyl integrable geometry
arXiv:2007.06435 · doi:10.1140/epjc/s10052-020-08598-0
Abstract
We study the Einstein-aether theory in Weyl integrable geometry. The scalar field which defines the Weyl affine connection is introduced in the gravitational field equation. We end up with an Einstein-aether scalar field model where the interaction between the scalar field and the aether field has a geometric origin. The scalar field plays a significant role in the evolution of the gravitational field equations. We focus our study on the case of homogeneous and isotropic background spacetimes and study their dynamical evolution for various cosmological models.
14 pages, 8 compound figures
References in corpus (12)
- Quantum Gravity at a Lifshitz Point
- Horava-Lifshitz Cosmology
- Solutions to Horava Gravity
- Horava-Lifshitz gravity: a status report
- Thermodynamics of Black Holes in Horava-Lifshitz Gravity
- Lorentz Violating Inflation
- Cosmic alignment of the aether
- Einstein-aether theory with a Maxwell field: General formalism
- Stability of Einstein-Aether Cosmological Models
- Cosmological Consequences of New Dark Energy Models in Einstein-Aether Gravity
- Dynamics and exact Bianchi I spacetimes in Einstein-aether scalar field theory
- Analytic solutions in Einstein-aether scalar field cosmology
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- Thermodynamics of massless particles in curved spacetime
- Integrability and Cosmological Solutions in Einstein-aether-Weyl theory
- Thermodynamics of the Weyl Geometric Gravity Black Holes
- Geometric formulation of -essence and late-time acceleration