In this article, we extend the metric tensor exterior to astrophysically real or imaginary spherical distributions of mass whose tensor field varies with polar angle only; to derive equations of motion for test particles in this field. The time, radial, polar and azimuthal equations of motion for particles of non-zero rest masses moving in this gravitational field have been derived. The expression for the variation of the time on a clock moving in this gravitational field has been obtained for pure radial motion, the particles move with a constant velocity. Keywords: Tensor field, spherical distribution, mass, motion, polar angl
In an arbitrary axisymmetric stationary spacetime, we determine the expression for the tangential ve...
The problem of point particle in the 1/r gravitational field was studied in SR-based Mechanics. Equa...
“matter tells spacetime how to curve, and curved space tells matter how to move” No adjustable param...
AbstractIn this article, Schwarzschild metric is extended to obtain a generalized metric for the gra...
In this study the law of classical mechanics for the corpuscular behavior of all entities in all int...
The covariant and contravariant metric tensors exterior to a homogeneous spherical body rotating uni...
In this article, we extend Schwarzschild’s solution to Einstein’s gravitational field equations. The...
In a paper "The Golden Dynamical Equation of Motion for Particles of Nonzero Rest in Gravitational F...
The paper considers the problem of finding the metric of space time around a rotating, weakly gravit...
Here, we present a profound and complete analytical solution to Einstein’s gravitational field equat...
In an earlier paper we derived Einstein's geometrical gravitational field equations for the metric t...
Based on the coupling between the spin of a particle and gravitoelectromagnetic field, the equation ...
Here, we use our new metric tensor exterior to a massiv3e oblate spheroid to study the gravitational...
We investigated gravitational properties of particles within the Lagrangian formulation of Relativis...
We construct the energy-momentum tensor in Minkowskian space-time for Einstein's collisionless syste...
In an arbitrary axisymmetric stationary spacetime, we determine the expression for the tangential ve...
The problem of point particle in the 1/r gravitational field was studied in SR-based Mechanics. Equa...
“matter tells spacetime how to curve, and curved space tells matter how to move” No adjustable param...
AbstractIn this article, Schwarzschild metric is extended to obtain a generalized metric for the gra...
In this study the law of classical mechanics for the corpuscular behavior of all entities in all int...
The covariant and contravariant metric tensors exterior to a homogeneous spherical body rotating uni...
In this article, we extend Schwarzschild’s solution to Einstein’s gravitational field equations. The...
In a paper "The Golden Dynamical Equation of Motion for Particles of Nonzero Rest in Gravitational F...
The paper considers the problem of finding the metric of space time around a rotating, weakly gravit...
Here, we present a profound and complete analytical solution to Einstein’s gravitational field equat...
In an earlier paper we derived Einstein's geometrical gravitational field equations for the metric t...
Based on the coupling between the spin of a particle and gravitoelectromagnetic field, the equation ...
Here, we use our new metric tensor exterior to a massiv3e oblate spheroid to study the gravitational...
We investigated gravitational properties of particles within the Lagrangian formulation of Relativis...
We construct the energy-momentum tensor in Minkowskian space-time for Einstein's collisionless syste...
In an arbitrary axisymmetric stationary spacetime, we determine the expression for the tangential ve...
The problem of point particle in the 1/r gravitational field was studied in SR-based Mechanics. Equa...
“matter tells spacetime how to curve, and curved space tells matter how to move” No adjustable param...