Unified dark sectors in scalar-torsion theories of gravity
arXiv:2203.14866 · doi:10.1103/PhysRevD.106.024055
Abstract
We present a unified description of the matter and dark energy epochs, using a class of scalar-torsion theories. We provide a Hamiltonian description, and by applying Noether's theorem and by requiring the field equations to admit linear-in-momentum conservation laws we obtain two specific classes of scalar-field potentials. We extract analytic solutions and we perform a detailed dynamical analysis. We show that the system possesses critical points that correspond to scaling solutions in which the effective, total equation-of-state parameter is close to zero and points in which it is equal to the cosmological constant value . Therefore, during evolution, the Universe remains for sufficiently long times at the epoch corresponding to dust-matter domination, while at later times it enters the accelerated epoch and it eventually results in the de Sitter phase. Finally, in contrast to other unified scenarios, such as Chaplygin gas-based models as well as Horndeski-based constructions, the present scenario is free from instabilities and pathologies at the perturbative level.
12 pages, 4 figures
References in corpus (42)
- Dynamics of dark energy
- Unified cosmic history in modified gravity: from F(R) theory to Lorentz non-invariant models
- Modified teleparallel gravity: inflation without inflaton
- Einstein's Other Gravity and the Acceleration of the Universe
- Modified f(R) gravity consistent with realistic cosmology: from matter dominated epoch to dark energy universe
- Imperfect Dark Energy from Kinetic Gravity Braiding
- The teleparallel equivalent of general relativity
- Are f(R) dark energy models cosmologically viable ?
- Construction of cosmologically viable f(G) gravity models
- Teleparallel equivalent of Gauss-Bonnet gravity and its modifications
- Interacting holographic generalized Chaplygin gas model
- Mimetic gravity: a review of recent developments and applications to cosmology and astrophysics
- Noether Symmetry Approach in teleparallel cosmology
- The Bullet Cluster 1E0657-558 evidence shows Modified Gravity in the absence of Dark Matter
- Quintom cosmologies admitting either tracking or phantom attractors
- Using the Noether symmetry approach to probe the nature of dark energy
- Quintom cosmologies with arbitrary potentials
- Gauge-invariant analysis of perturbations in Chaplygin gas unified models of dark matter and dark energy
- Dynamical analysis of generalized Galileon cosmology
- Noether symmetry in cosmology
- Dynamical features of scalar-torsion theories
- Noether Symmetries in Gauss-Bonnet-teleparallel cosmology
- Scalar Tensor Teleparallel Dark Gravity via Noether Symmetry
- Self-Gravitating Spherically Symmetric Solutions in Scalar-Torsion Theories
- Cosmological dynamics of dark energy in scalar-torsion gravity
- Noether symmetries and stability of ideal gas solution in Galileon Cosmology
- Teleparallel dark energy model with a fermionic field via Noether symmetry
- Post-Newtonian limit of Teleparallel Horndeski gravity
- Dynamics of a two scalar field cosmological model with phantom terms
- Dynamical symmetries and observational constraints in scalar field cosmology
- Some remarks about non-minimally coupled scalar field models
- Noether analysis of Scalar-Tensor Cosmology
- Dynamical symmetries in Brans-Dicke cosmology
- Reconstructing inflation in scalar-torsion gravity
- Stability of scalar perturbations in scalar-torsion gravity theories in the presence of a matter fluid
- Dark energy and dark matter unification from dynamical space time: observational constraints and cosmological implications
- Well-tempered teleparallel Horndeski cosmology: a teleparallel variation to the cosmological constant problem
- Extended galactic rotational velocity profiles in gravity background
- Canonical Quantization of the BTZ Black Hole using Noether Symmetries
- Dynamics in interacting scalar-torsion theory
- Post-Newtonian parameters and of scalar-tensor gravity for a homogeneous gravitating sphere
- Light deflection angle through velocity profile of galaxies in model