An exact metric of a homogeneously accelerated system and a homogeneous gravitational field is obtained. The energy-momentum tensor of such a field is found. From the homogeneity condition of the field at infinity, stationary solutions are found for a field with spherical symmetry, and the Schwarzschild solution is an approximation of one of the two solutions
Based on the condition of relativistic energy uniqueness, the calibration of the cosmological consta...
The condition for homogeneity of a class of cylindrically symmetric metrics is investigated. This le...
Here, we present a profound and complete analytical solution to Einstein’s gravitational field equat...
A general theory of relativity is formulated without Einstein’s equation. Einstein’s tensor ties the...
The Christoffel’s criterion of his symbols independence on coordinates in a homogenous field offers ...
According to the principle of the general relativity theory, the gravity field equation should conta...
The problems of the tolal energy and quasilocalenergy density or an isolated spherically symmetric s...
It is shown that the Schwarzschild solution is the only spherically symmetric solution of the Einste...
The gravitational field equations for a spherical symmetric perfect fluid are completely solved. The...
We determine the exact solution of the Einstein field equations for the case of a spherically symmet...
Based on the condition of relativistic energy uniqueness the calibration of the cosmological constan...
A long enough interaction between a matter and a gravity field leads to considerable increase of the...
An exact, asymptotically planar solution is derived in algebraic form for the Einstein-Maxwell equat...
New metric solutions of Einstein\u27s field equations are found for the stress-energy tensor due to ...
In this paper we consider the problem of defining and constructing the general relativistic analog o...
Based on the condition of relativistic energy uniqueness, the calibration of the cosmological consta...
The condition for homogeneity of a class of cylindrically symmetric metrics is investigated. This le...
Here, we present a profound and complete analytical solution to Einstein’s gravitational field equat...
A general theory of relativity is formulated without Einstein’s equation. Einstein’s tensor ties the...
The Christoffel’s criterion of his symbols independence on coordinates in a homogenous field offers ...
According to the principle of the general relativity theory, the gravity field equation should conta...
The problems of the tolal energy and quasilocalenergy density or an isolated spherically symmetric s...
It is shown that the Schwarzschild solution is the only spherically symmetric solution of the Einste...
The gravitational field equations for a spherical symmetric perfect fluid are completely solved. The...
We determine the exact solution of the Einstein field equations for the case of a spherically symmet...
Based on the condition of relativistic energy uniqueness the calibration of the cosmological constan...
A long enough interaction between a matter and a gravity field leads to considerable increase of the...
An exact, asymptotically planar solution is derived in algebraic form for the Einstein-Maxwell equat...
New metric solutions of Einstein\u27s field equations are found for the stress-energy tensor due to ...
In this paper we consider the problem of defining and constructing the general relativistic analog o...
Based on the condition of relativistic energy uniqueness, the calibration of the cosmological consta...
The condition for homogeneity of a class of cylindrically symmetric metrics is investigated. This le...
Here, we present a profound and complete analytical solution to Einstein’s gravitational field equat...