We use the Einstein equations, stated as an initial-value problem (3+1 formalism), to present a method for obtaining a class of solutions which may be interpreted as the gravitational field produced by a mixture of two perfect fluids. The four-velocity of one of the components is assumed to be a shear-free, irrotational, and geodesic vector field. The solutions are given up to a set of a hyperbolic quasilinear system
Abstract. We establish a variant of the symmetric quasi linear first or-der system given by H. Fried...
The problem of determining the metric for a non-static shear-free spherically symmetric fluid (eithe...
It is shown that for a given spherically symmetric distribution of a perfect fluid on a spacelike hy...
Master of Science in Mathematics, Statistics and Computer Science. University of KwaZulu-Natal, Durb...
We consider the Einstein-Euler equations for a simple ideal fluid in the domain where the speed of s...
Thesis (M.Sc.)-University of KwaZulu-Natal, Westville, 2011.We conduct a comprehensive investigative...
The Einstein field equation is the second order partial differential equation. It relates spacetime ...
Stationary axially-symmetric space-times possess two commuting Killing vectors which make it possibl...
The linearized Einstein equations for a static, spherically symmetric fluid ball and its empty surro...
We investigate solutions of Einstein field equations for the non-static spherically symmetric perfec...
We apply the 1+1+2 covariant semi-tetrad approach to describe a general static and spherically symme...
Four components of the axisymmetric Einstein equations in 2+1 dimensions with negative cosmological ...
The Einstein equation for stationary axially-symmetric vacua reduces to a system of nonlinear partia...
In the paper the authors first introduce a euclidon solution of the Einstein equations. This is a so...
A pseudo-field theoretic reformulation of the Newton--Euler dynamics of isolated, gravitating fluids...
Abstract. We establish a variant of the symmetric quasi linear first or-der system given by H. Fried...
The problem of determining the metric for a non-static shear-free spherically symmetric fluid (eithe...
It is shown that for a given spherically symmetric distribution of a perfect fluid on a spacelike hy...
Master of Science in Mathematics, Statistics and Computer Science. University of KwaZulu-Natal, Durb...
We consider the Einstein-Euler equations for a simple ideal fluid in the domain where the speed of s...
Thesis (M.Sc.)-University of KwaZulu-Natal, Westville, 2011.We conduct a comprehensive investigative...
The Einstein field equation is the second order partial differential equation. It relates spacetime ...
Stationary axially-symmetric space-times possess two commuting Killing vectors which make it possibl...
The linearized Einstein equations for a static, spherically symmetric fluid ball and its empty surro...
We investigate solutions of Einstein field equations for the non-static spherically symmetric perfec...
We apply the 1+1+2 covariant semi-tetrad approach to describe a general static and spherically symme...
Four components of the axisymmetric Einstein equations in 2+1 dimensions with negative cosmological ...
The Einstein equation for stationary axially-symmetric vacua reduces to a system of nonlinear partia...
In the paper the authors first introduce a euclidon solution of the Einstein equations. This is a so...
A pseudo-field theoretic reformulation of the Newton--Euler dynamics of isolated, gravitating fluids...
Abstract. We establish a variant of the symmetric quasi linear first or-der system given by H. Fried...
The problem of determining the metric for a non-static shear-free spherically symmetric fluid (eithe...
It is shown that for a given spherically symmetric distribution of a perfect fluid on a spacelike hy...