In the general case, complex non-linear partial differential equations of General Relativity are very hard to solve. Thus, to solve the corresponding physical problems, usually appropriate approximations are used. The first approximation to General Relativity is, of course, Newton\u27s theory of gravitation. Newton\u27s theory is applicable when the gravitational field is weak and when all velocities are much smaller than the speed of light. Most existing approximations allow higher velocities, but still limit us to weak gravitational fields. In this paper, he consider the possibility of a different approximation, in which strong fields are allowed but velocities are required to be small. We derive the corresponding equations and speculate ...
This paper is an approach to the problem of establishing finite limits and values for mass, energy, ...
The optical-mechanical analogy involves the expression of geometrical optics and particle mechanics ...
In the first approximation, the Universe\u27s expansion is described by the Hubble\u27s law v = H * ...
In the general case, complex non-linear partial differential equations of General Relativity are ver...
Galileo studied bodies falling under gravity and Tycho Brahe made extensive astronomical observation...
This paper reconciles General Relativity (GR) and Mach’s Principle into a consistent, simple and int...
A pseudo-field theoretic reformulation of the Newton--Euler dynamics of isolated, gravitating fluids...
We review the concept of the slow motion problem in General relativity. We discuss how the understan...
International audienceAnalytic approximation methods in general relativity play a very important rol...
We propose here two new transformations between inertial frames that apply for relative velocities g...
We propose here two new transformations between inertial frames that apply for relative velocities g...
42 pages, no figure.The asymptotic scheme of post-Newtonian approximation defined for general relati...
We consider the motion of small bodies in general relativity. The key result captures a sense in whi...
We attempt to see how closely we can formally obtain the planetary and light path equations of gener...
Galaxy rotation curves are generally analyzed theoretically using Newtonian physics; however, two gr...
This paper is an approach to the problem of establishing finite limits and values for mass, energy, ...
The optical-mechanical analogy involves the expression of geometrical optics and particle mechanics ...
In the first approximation, the Universe\u27s expansion is described by the Hubble\u27s law v = H * ...
In the general case, complex non-linear partial differential equations of General Relativity are ver...
Galileo studied bodies falling under gravity and Tycho Brahe made extensive astronomical observation...
This paper reconciles General Relativity (GR) and Mach’s Principle into a consistent, simple and int...
A pseudo-field theoretic reformulation of the Newton--Euler dynamics of isolated, gravitating fluids...
We review the concept of the slow motion problem in General relativity. We discuss how the understan...
International audienceAnalytic approximation methods in general relativity play a very important rol...
We propose here two new transformations between inertial frames that apply for relative velocities g...
We propose here two new transformations between inertial frames that apply for relative velocities g...
42 pages, no figure.The asymptotic scheme of post-Newtonian approximation defined for general relati...
We consider the motion of small bodies in general relativity. The key result captures a sense in whi...
We attempt to see how closely we can formally obtain the planetary and light path equations of gener...
Galaxy rotation curves are generally analyzed theoretically using Newtonian physics; however, two gr...
This paper is an approach to the problem of establishing finite limits and values for mass, energy, ...
The optical-mechanical analogy involves the expression of geometrical optics and particle mechanics ...
In the first approximation, the Universe\u27s expansion is described by the Hubble\u27s law v = H * ...