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Mimetic Gravity: A Review of Recent Developments and Applications to Cosmology and Astrophysics
(Hindawi Advances in High Energy Physics, 2017)
Mimetic gravity is a Weyl-symmetric extension of General Relativity, related to the latter by a singular disformal transformation,
wherein the appearance of a dust-like perfect fluid can mimic cold dark matter at a cosmological level. Within this framework,
it is possible to provide a unified geometrical explanation for dark matter, the late-time acceleration, and inflation, ...
Spectrum of Primordial Gravitational Waves in Modified Gravities: A Short Overview
(Symmetry, 2022)
In this work, we shall exhaustively study the effects of modified gravity on the energy
spectrum of the primordial gravitational waves background. S. Weinberg has also produced significant works related to the primordial gravitational waves, with the most important one being
the effects of neutrinos on primordial gravitational waves. With this short review, our main aim is
to ...
Thermodynamic and holographic information dual to volume
(Eurasian Physical Technical Journal C, 2018)
In this paper, we will analyze the connection
between the fidelity susceptibility, the holographic complexity and the thermodynamic volume. We will regularize the
fidelity susceptibility and the holographic complexity by subtracting the contribution of the background AdS spacetime
from the deformation of the AdS spacetime. It will be demonstrated that this regularized fidelity ...
Dynamical instability of cylindrical symmetric collapsing star in generalized teleparallel gravity
(Astrophysics and Space Science, 2016)
This paper is devoted to an analysis of the dynamical instability of a self-gravitating object that undergoes
a collapse process. We take the framework of generalized
teleparallel gravity with a cylindrically symmetric gravitating object. The matter distribution is represented by a locally anisotropic energy-momentum tensor. We develop basic equations such as the dynamical ...
Surfaces and Curves Induced by Nonlinear Schrödinger-Type Equations and Their Spin Systems
(Symmetry, 2021)
In recent years, symmetry in abstract partial differential equations has found wide application in the field of nonlinear integrable equations. The symmetries of the corresponding transformation groups for such equations make it possible to significantly simplify the procedure for
establishing equivalence between nonlinear integrable equations from different areas of physics,
which ...
Reconstructed f (R) Gravity and Its Cosmological Consequences in theChameleon Scalar Field with a Scale Factor Describing the Pre-Bounce Ekpyrotic Contraction
(Symmetry, 2020)
The present study reports a reconstruction scheme for f(R) gravity with the scale factor
a(t) ∝ (t∗ − t)
2
c
2 describing the pre-bounce ekpyrotic contraction, where t∗ is the big crunch time.
The reconstructed f(R) is used to derive expressions for density and pressure contributions, and the
equation of state parameter resulting from this reconstruction is found to behave ...
Compact stars in vector–tensor-Horndeski theory of gravity
(Eurasian Physical Technical Journal C, 2017)
In this paper, we will analyze a theory of modified gravity, in which the field content of general relativity will be increased to include a vector field. We will use
the Horndeski formalism to non-minimally couple this vector field to the metric. As we will be using the Horndeski
formalism, this theory will not contain Ostrogradsky ghost
degree of freedom. We will analyze ...
General Slow-Roll Inflation in f (R) Gravity under the Palatini Approach
(Symmetry, 2020)
Slow-roll inflation is analyzed in the context of modified gravity within the Palatini
formalism. As shown in the literature, inflation in this framework requires the presence of non-traceless
matter; otherwise, it does not occur just as a consequence of the nonlinear gravitational terms of the
action. Nevertheless, by including a single scalar field that plays the role of the ...
Integrable Kuralay Equations: Geometry, Solutions and Generalizations
(Symmetry, 2022)
In this paper, we study the Kuralay equations, namely the Kuralay-I equation (K-IE) and
the Kuralay-II equation (K-IIE). The integrable motion of space curves induced by these equations
is investigated. The gauge equivalence between these two equations is established. With the help
of the Hirota bilinear method, the simplest soliton solutions are also presented. The nonlocal ...
Late Time Attractors of Some Varying Chaplygin Gas Cosmological Models
(Symmetry, 2021)
The goal of this paper is to study new cosmological models where the dark energy is
a varying Chaplygin gas. This specific dark energy model with non-linear EoS had been often
discussed in modern cosmology. Contrary to previous studies, we consider new forms of nonlinear non-gravitational interaction between dark matter and assumed dark energy models. We
applied the phase space ...










