Cyclic universes with bouncing solutions are candidates for solving the big bang initial singularity problem. Here we seek bouncing solutions in a modified Gauss–Bonnet gravity theory, of the type R+f(G), where R is the Ricci scalar, G is the Gauss–Bonnet term, and f some function of it. In finding such a bouncing solution we resort to a technique that reduces the order of the differential equations of the R+f(G) theory to second-order equations. As general relativity is a theory whose equations are of second-order, this order reduction technique enables one to find solutions which are perturbatively close to general relativity. We also build the covariant action of the order reduced theory.

Covariant action for bouncing cosmologies in modified Gauss–Bonnet gravity / Terrucha, I.; Vernieri, D.; Lemos, J. P. S.. - In: ANNALS OF PHYSICS. - ISSN 0003-4916. - 404:(2019), pp. 39-46. [10.1016/j.aop.2019.02.010]

Covariant action for bouncing cosmologies in modified Gauss–Bonnet gravity

Vernieri D.;
2019

Abstract

Cyclic universes with bouncing solutions are candidates for solving the big bang initial singularity problem. Here we seek bouncing solutions in a modified Gauss–Bonnet gravity theory, of the type R+f(G), where R is the Ricci scalar, G is the Gauss–Bonnet term, and f some function of it. In finding such a bouncing solution we resort to a technique that reduces the order of the differential equations of the R+f(G) theory to second-order equations. As general relativity is a theory whose equations are of second-order, this order reduction technique enables one to find solutions which are perturbatively close to general relativity. We also build the covariant action of the order reduced theory.
2019
Covariant action for bouncing cosmologies in modified Gauss–Bonnet gravity / Terrucha, I.; Vernieri, D.; Lemos, J. P. S.. - In: ANNALS OF PHYSICS. - ISSN 0003-4916. - 404:(2019), pp. 39-46. [10.1016/j.aop.2019.02.010]
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11588/814227
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