Torsion-Induced Modification to Friedmann Equations in $AdSL_{4}$ Gauged Gravity
Oktay Cebecio\u{g}lu, Salih Kibaro\u{g}lu

TL;DR
This paper explores how torsion in an $AdSL_{4}$-gauged gravity framework modifies Friedmann equations, leading to de Sitter-like cosmic acceleration driven by gauge fields without exotic matter.
Contribution
It introduces a gauge-theoretic extension of gravity with torsion that naturally produces cosmological acceleration and effective cosmological constants from gauge fields.
Findings
Torsion modifies Einstein-Cartan equations in $AdSL_{4}$ gravity.
Derived Friedmann equations include torsional contributions.
Cosmic acceleration can arise from gauge fields without exotic matter.
Abstract
We study the solution of the gravitational field equations in -gauged gravity, a gauge-theoretic extension of general relativity based on the algebra. In this formulation, the antisymmetric gauge field , associated with additional tensorial generators, induces space-time torsion via the relation , where denotes the contorsion 1-form. The presence of torsion modifies both the spin connection and curvature, leading to an extended set of Einstein-Cartan field equations. Focusing on spatially homogeneous and isotropic cosmological backgrounds, we derive the modified Friedmann equations which explicitly incorporate the torsional contribution. The resulting acceleration equation admits de Sitter-like solutions in which cosmic acceleration originates purely from the gauge-theoretic structure of enlarged four-dimensional…
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Taxonomy
TopicsNoncommutative and Quantum Gravity Theories · Cosmology and Gravitation Theories · Black Holes and Theoretical Physics
