In this article the metric tensor exterior to hypothetical spherical distributions of mass whose
tensor field varies with time, radial distance and Polar angle is extended to derive equations …

The generalized Lagrangian in general relativistic homogeneous oblate spheroidal
gravitational fields is constructed and used to study orbits exterior to homogenous oblate …

In general theory of relativity, Einstein's field equations relate the geometry of space-time
with the distribution of matter within it. These equations were first published by Einstein in …

Golden metric tensors exterior to hypothetical distribution of mass whose field varies with
time and radial distance have been used to construct the coefficient of affine connections …

In general theory of relativity, Einstein's field equations relate the geometry of space-time
with the distribution of matter within it. These equations were first published by Einstein in …

E-mail: sxkhowusu@ yahoo. co. uk Here, we present a profound and complete analytical
solution to Einstein's gravitational field equations exterior to astrophysically real or …

In this article, the generalized Schwarzschild metric for time varying spherical fields is used
to derive equations of motion for test particles in the vicinity of a time varying spherical mass …

We construct analytical solutions to Einstein's geometrical field equations in prolate
spheroidal regions derived using our new approach. Our derived field equations exterior …

In general theory of relativity, Einstein's field equations relate the geometry of space-time
with the distribution of matter within it. These equations were first published by Einstein in …

An extended Riemannian gravitational scalar potential exterior to the body for static
homogeneous spherical massive bodies is used to obtain an extended Riemannian world …