schwarzschild solution sentence in Hindi
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- Nontrivial examples include the Schwarzschild solution and the Kerr solution.
- The Schwarzschild solution is only valid outside such a body.
- The de Sitter Schwarzschild solution is the simplest solution which has both.
- Superposing the two solutions gives the de Sitter Schwarzschild solution:
- For more information, see Deriving the Schwarzschild solution.
- The well-known Schwarzschild Solution describes the geometry around a spherical star.
- The Schwarzschild solution can be written as
- Indeed, the Schwarzschild solution for negative mass parameter has a naked singularity at a fixed spatial position.
- Examples of important exact solutions include the Schwarzschild solution and the Friedman-Lema�tre-Robertson Walker solution.
- A fourth paper is devoted to the cancellation of the Schwarzschild solution, questioning the classical black hole model.
- The solution equivalent to the Schwarzschild solution in general relativity for a spherical source for conformal gravity has a metric with:
- A spherically symmetric black hole can be described by the Schwarzschild solution, which was discovered in the early days of General Relativity.
- For example, in the Schwarzschild solution, the role of Friedmann-Lema�tre-Robertson-Walker ( FLRW ) metric ).
- A similar situation occurs in general relativity with the gravitational singularity associated with the Schwarzschild solution that describes the geometry of a black hole.
- Therefore, the surface gravity for the Schwarzschild solution with mass M is \ kappa = \ frac { 1 } { 4M }.
- :The Schwarzschild solution and hence the Schwarzschild radius, implicitly assume that expansion is neglible in the local neighborhood of the black hole.
- It is shown that inconsistencies arise when we look upon the Schwarzschild solution as the space-time arising from a localized point singularity.
- If you assume that the universe was uniformly filled with mass and has no boundary, then the Schwarzschild solution just doesn't apply.
- This should have been the same as the previous result, but as noted above the Earth is not spherical as assumed by the Schwarzschild solution.
- In deriving the Schwarzschild metric, it was assumed that the metric was vacuum, spherically symmetric and stationary; then one obtains the Schwarzschild solution.
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