Search results for "Schwarzschild geodesics"

showing 3 items of 3 documents

On the Uniqueness of the Energy and Momenta of an Asymptotically Minkowskian Space-Time: The Case of the Schwarzschild Metric

2013

Some theorems about the uniqueness of the energy of asymptotically Minkowskian spaces are recalled. The suitability of almost everywhere Gauss coordinates to define some kind of physical energy in these spaces is commented. Schwarzschild metric, when its source radius is larger than the Schwarzschild radius and in the case of a black hole, is considered. In both cases, by using a specific almost everywhere Gaussian coordinate system, a vanishing energy results. We explain why this result is not in contradiction with the quoted theorems. Finally we conclude that this metric is a particular case of what we have called elsewhere a creatable universe.

PhysicsBlack holeGeneral Relativity and Quantum CosmologyClassical mechanicsKerr metricSchwarzschild geodesicsSchwarzschild metricDeriving the Schwarzschild solutionAlmost everywhereUniquenessSchwarzschild radiusMathematical physics
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An intrinsic characterization of the Schwarzschild metric

1998

An intrinsic algorithm that exclusively involves conditions on the metric tensor and its differential concomitants is presented to identify every type-D static vacuum solution. In particular, the necessary and sufficient explicit and intrinsic conditions are given for a Lorentzian metric to be the Schwarzschild solution.

PhysicsGeneral Relativity and Quantum CosmologyPhysics and Astronomy (miscellaneous)Schwarzschild coordinatesMetric signatureSchwarzschild geodesicsKerr metricSchwarzschild metricDeriving the Schwarzschild solutionMetric tensor (general relativity)Mathematical physicsIntrinsic metricClassical and Quantum Gravity
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Schwarzschild Interior in Conformally Flat Form

2004

A unified conformally flat form of the static Schwarzschild interior space–times is provided. A new parameter that allows us to analyze the symmetry (spherical, plane or hyperbolic) of the three well known classes of metrics is introduced. In the spherically symmetric case, this parameter is related to the historical limit value of the mass to radius ratio found by Schwarzschild for a sphere of incompressible fluid.

PhysicsClassical mechanicsPhysics and Astronomy (miscellaneous)Schwarzschild coordinatesPlane (geometry)Kerr metricSchwarzschild geodesicsSchwarzschild metricDeriving the Schwarzschild solutionPhoton sphereSchwarzschild radiusMathematical physicsGeneral Relativity and Gravitation
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