In this paper, a fluid model is presented which contains the general linear equation of state including the gravitation term. The obtained spherical symmetric Euler equation and the continuity equations were investigated with the Sedov-type time-dependent self-similar ansatz which is capable of describing physically relevant diffusive and disperse solutions. The result of the space and time-dependent fluid density and radial velocity fields are presented and analyzed. Additionally, the role of the initial velocity on the kinetic and total energy densities of the fluid is discussed. This leads to a model, which can be considered as a simple model for a dark-fluid
In this letter, the self-similar singularity of the isentropic relativistic Chaplygin gas is conside...
Abstract We seek for self-similar solutions describing the time-dependent evolu-tion of self-gravity...
We determine the k-essence Lagrangian of a relativistic barotropic fluid. The equation of state of t...
We present a dark fluid model which contains the general linear equation of state including the grav...
We present a dark fluid model described as a non-viscous, non-relativistic, rotating, and self-gravi...
We present a general relativistic version of the self-gravitating fluid model for the dark sector of...
Self-similar solutions for fuzzy dark matter are very different from their counterparts in the stand...
A numerical solution of Einstein field equations for a spherical symmetric and stationary system of ...
The present work deals with homogeneous and isotropic FLRW model of the Universe having a system of ...
For linear partial differential equations there are various techniques for reducing the partial diff...
A shell-type model of an inviscid fluid, previously considered in the literature, is investigated in...
A class of exact spherically symmetrical retarded self-similar solutions linearized around the Fried...
We propose that galactic dark matter can be described by a nonuniform dark energy fluid. The underly...
Aims. We investigate the β-prescription for viscosity in standard self-gravitating thin disks and pr...
A numerical solution of Einstein field equations for a spherical symmetric and stationary system of ...
In this letter, the self-similar singularity of the isentropic relativistic Chaplygin gas is conside...
Abstract We seek for self-similar solutions describing the time-dependent evolu-tion of self-gravity...
We determine the k-essence Lagrangian of a relativistic barotropic fluid. The equation of state of t...
We present a dark fluid model which contains the general linear equation of state including the grav...
We present a dark fluid model described as a non-viscous, non-relativistic, rotating, and self-gravi...
We present a general relativistic version of the self-gravitating fluid model for the dark sector of...
Self-similar solutions for fuzzy dark matter are very different from their counterparts in the stand...
A numerical solution of Einstein field equations for a spherical symmetric and stationary system of ...
The present work deals with homogeneous and isotropic FLRW model of the Universe having a system of ...
For linear partial differential equations there are various techniques for reducing the partial diff...
A shell-type model of an inviscid fluid, previously considered in the literature, is investigated in...
A class of exact spherically symmetrical retarded self-similar solutions linearized around the Fried...
We propose that galactic dark matter can be described by a nonuniform dark energy fluid. The underly...
Aims. We investigate the β-prescription for viscosity in standard self-gravitating thin disks and pr...
A numerical solution of Einstein field equations for a spherical symmetric and stationary system of ...
In this letter, the self-similar singularity of the isentropic relativistic Chaplygin gas is conside...
Abstract We seek for self-similar solutions describing the time-dependent evolu-tion of self-gravity...
We determine the k-essence Lagrangian of a relativistic barotropic fluid. The equation of state of t...