(Lovelock)$^2$ inflation: explaining the ACT data and equivalence to Higgs-Gauss-Bonnet inflation
Andrea Addazi, Yermek Aldabergenov, Daulet Berkimbayev, Yifu Cai

TL;DR
This paper introduces a Lovelock $L+L^2$ inflation model that extends Starobinsky inflation, effectively fitting recent ACT data by incorporating Gauss-Bonnet couplings, and establishes its equivalence to Higgs-Gauss-Bonnet inflation within Horndeski theories.
Contribution
It proposes a natural quadratic Lovelock gravity extension that improves compatibility with recent cosmological data and demonstrates its equivalence to Higgs-Gauss-Bonnet inflation.
Findings
Lovelock $L+L^2$ gravity can better fit ACT data.
The model is equivalent to Higgs inflation with Gauss-Bonnet coupling.
It belongs to the Horndeski/galileon class of modified gravities.
Abstract
We revisit the Starobinsky model of inflation in light of recent data from the Atacama Cosmology Telescope (ACT), which indicates a potential preference for a slightly larger scalar spectral index than predicted by the standard scenario. We demonstrate that a natural one-parameter generalization to a quadratic model in the Lovelock invariant ( is the Gauss--Bonnet term), can effectively resolve this minor tension. Scalar-tensor formulation of this theory yields an Einstein-frame Starobinsky-type scalar potential augmented by Gauss--Bonnet and derivative couplings, which modify the inflationary slow-roll dynamics. We show that a non-zero coupling for the Gauss-Bonnet term can shift along a trajectory that brings the predictions into better agreement with the ACT likelihood. We also find that …
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Taxonomy
TopicsCosmology and Gravitation Theories · Black Holes and Theoretical Physics · Particle physics theoretical and experimental studies
