Logarithmic entropy corrected holographic dark energy with $F(R,T)$ gravity

Abstract

In this paper, we have considered $F(R,T)$ gravity as a linear function of the curvature and torsion scalars and interacted it with logarithmic entropy corrected holographic dark energy to evaluate cosmology solutions. The model has been investigated by FRW metric, and then the energy density and the pressure of dark energy have calculated. Also we obtained equation of state (EoS) parameter of dark energy and has plotted it with respect to both variable of cosmic time and $e$-folding number. Finally, we have described the scenario in three status: early, late and future time by $e$-folding number.

12 pages, 8 figures

References in corpus (12)

• Dark torsion as the cosmic speed-up
• 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
• The Cosmology of Modified Gauss-Bonnet Gravity
• Entropy-Corrected Holographic Dark Energy
• Interacting entropy-corrected new agegraphic dark energy in Brans-Dicke cosmology
• A reconstruction of modified holographic Ricci dark energy in $f(R,T)$ gravity
• The black hole horizon as a dynamical system
• Interacting closed string tachyon with modified Chaplygin gas and its stability
• The solution of tachyon inflation in curved universe
• Interacting Ricci Logarithmic Entropy Corrected Holographic Dark Energy in Brans-Dicke Cosmology
• Metric-affine Myrzakulov gravity and its generalizations

Cited by in corpus (10)

• The bouncing cosmology with $F(R)$ gravity and its reconstructing
• Bounce cosmology in $f(\mathcal{R})$ gravity
• Thermodynamics of the viscous $f(T,B)$ gravity in the new agegraphic dark energy model
• Thermodynamics and stability of $f(T,B)$ gravity with viscous fluid by observational constraints
• Stability and interacting $f(T,\mathcal{T})$ gravity with modified Chaplygin gas
• Bulk viscous matter in $f(T)$ gravity: A path to cosmic acceleration
• Observational constraints and stability in viscous $f(T,\mathcal{T})$ gravity
• Observational Hubble parameter data constraints on the interactive model of $f(T)$ gravity with particle creation
• Metric-Affine Myrzakulov Gravity Theories: Models, Applications and Theoretical Developments
• Correspondence between particle creation and dark components interaction in the context of $f(\mathcal{G})$ gravity