Cosmological scalar perturbations in Horndeski-like gravity
arXiv:2501.04524 · doi:10.1103/PhysRevD.111.064055
Abstract
Scalar-tensor theories are promising dark energy models. A promising scalar-tensor theory, called Horndeski-like gravity, is coming from the application of the Horndeski gravity in string theory and cosmology that takes into account two dilaton fields. In this work we study the stability of the scalar sector of this theory and compare it with that coming from the previously studied tensor sector. With the first-order formalism we investigate the allowed background solutions. Focusing on the background solution with a single scalar field, the entropy coming from particle production and that of the apparent horizon will be studied, which translates into \textit{entropy bounds}. These entropy bounds are compared with the stability of the scalar and tensor sector as well. The gravitational slip (minus one) to entropy ratio is also considered as a possible replacement for the usual shear viscosity to entropy ratio for black holes.
12 pages, 3 figures
References in corpus (18)
- Dark Energy after GW170817: dead ends and the road ahead
- Strong constraints on cosmological gravity from GW170817 and GRB 170817A
- Horndeski theory and beyond: a review
- Maximal freedom at minimum cost: linear large-scale structure in general modifications of gravity
- Entropic Accelerating Universe
- Entropy evolution of universes with initial and final de Sitter eras
- MGCAMB with massive neutrinos and dynamical dark energy
- Fab Four: When John and George play gravitation and cosmology
- First-order thermodynamics of Horndeski gravity
- A data-driven Reconstruction of Horndeski gravity via the Gaussian processes
- AdS/BCFT correspondence and BTZ black hole thermodynamics within Horndeski gravity
- First-order formalism for dark energy and dust
- Gravitationally induced matter creation in scalar-tensor gravity
- AdS/BCFT correspondence and Horndeski gravity in the presence of gauge fields: holographic paramagnetism/ferromagnetism phase transition
- de Sitter versus anti-de Sitter in Horndeski-like gravity
- Magnetized AdS/BCFT Correspondence in Horndeski Gravity
- Domain walls in Horndeski gravity
- Bulk entropy is crucial to validate the second law of the extended black hole thermodynamics