Exemplos de uso de Einstein field em Inglês e suas traduções para o Português
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The Einstein field equations describe how this curvature is produced.
He also discovered the Bardeen vacuum,an exact solution of the Einstein field equation.
The Einstein field equations(EFE) are the core of general relativity theory.
In particular, we obtain explicit solutions,in the case vacuum, for einstein field equation.
The Einstein field equations are nonlinear and very difficult to solve.
Often this manifold will be taken to be an exact orapproximate solution to the Einstein field equation.
Therefore, solutions of the Einstein field equations describe the evolution of the Universe.
Georges Lemaître discusses the creation event of an expanding universe governed by the Einstein field equations.
The form of the Einstein field equations with cosmological constant Λ becomes Rμν+ Λgμν 1/2Rgμν+ Tμν.
Ricci curvature plays an important role in general relativity,where it is the key term in the Einstein field equations.
The relation is specified by the Einstein field equations, a system of partial differential equations.
The Einstein field equations do not determine the metric uniquely, even if one knows what the metric tensor equals everywhere at an initial time.
It was the first exact solution of the Einstein field equations other than the trivial flat space solution.
The metric tensor is a central object in general relativity that describes the local geometry of spacetime as a result of solving the Einstein field equations.
It is a perfectly valid solution of the Einstein field equations, although it has some rather bizarre properties.
In 1918, joseph lense and hans thirring discovered the gravitomagnetic(gm)effect when studied the einstein field equations using weak field. .
The nonlinearity of the Einstein field equations often leads one to consider approximation methods in solving them.
In general relativity,Regge calculus is a formalism for producing simplicial approximations of spacetimes that are solutions to the Einstein field equation.
In general relativity, it occurs in the Einstein field equations for gravitation that describe spacetime curvature in a manner consistent with energy.
The Einstein-Hilbert action(also referred to as Hilbert action) in general relativity is the action that yields the Einstein field equations through the principle of least action.
In 1924 he discovered an exact solution of the Einstein field equation, which represents a cylindrically symmetric rigidly rotating configuration of dust particles.
According to Birkhoff's theorem,the Schwarzschild metric is the most general spherically symmetric vacuum solution of the Einstein field equations.
CTCs appear in locally unobjectionable exact solutions to the Einstein field equation of general relativity, including some of the most important solutions.
After numerous detours and false starts,his work culminated in the presentation to the Prussian Academy of Science in November 1915 of what are now known as the Einstein field equations.
This would eliminate 8πG from the Einstein field equations, Einstein-Hilbert action, Friedmann equations, and the Poisson equation for gravitation.
Technically, the metric expansion of space is a feature of many solutions to the Einstein field equations of general relativity, and distance is measured using the Lorentz interval.
According to the Einstein field equation, this means that the stress-energy tensor also vanishes identically, so that no matter or non-gravitational fields are present.
More precisely, the theorem states that a vacuum solution of the Einstein field equations will admit a shear-free null geodesic congruence if and only if the Weyl tensor is algebraically special.
The solution of the Einstein field equations is valid for any mass M, so in principle(according to general relativity theory) a Schwarzschild black hole of any mass could exist if conditions became sufficiently favorable to allow for its formation.
In 1924 he discovered an exact solution of the Einstein field equation representing a cylindrically symmetric rigidly rotating configuration of dust particles.