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The cosmology of quadratic torsionful gravity

Damianos Iosifidis, Lucrezia Ravera

2021The European Physical Journal C24 citationsDOIOpen Access PDF

Abstract

Abstract We study the cosmology of a quadratic metric-compatible torsionful gravity theory in the presence of a perfect hyperfluid. The gravitational action is an extension of the Einstein–Cartan theory given by the usual Einstein–Hilbert contribution plus all the admitted quadratic parity even torsion scalars and the matter action also exhibits a dependence on the connection. The equations of motion are obtained by regarding the metric and the metric-compatible torsionful connection as independent variables. We then consider a Friedmann–Lemaître–Robertson–Walker background, analyze the conservation laws, and derive the torsion modified Friedmann equations for our theory. Remarkably, we are able to provide exact analytic solutions for the torsionful cosmology.

Topics & Concepts

Quadratic equationCosmologyPhysicsGravitationFriedmann equationsTorsion (gastropod)Quantum cosmologyMathematical physicsClassical mechanicsConnection (principal bundle)f(R) gravityAction (physics)Metric (unit)Equations of motionTheoretical physicsExtension (predicate logic)Conservation lawParity (physics)MathematicsEinstein equationsPerfect fluidFriedmann–Lemaître–Robertson–Walker metricEffective actionGravitational fieldField equationGeneral relativityCosmology and Gravitation TheoriesBlack Holes and Theoretical PhysicsPulsars and Gravitational Waves Research
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