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0 votes
0 answers
72 views

Where is the mass in a Black Hole without a "central" curvature singularity?

Not all black holes have a curvature singularity at their center (an example). But in principle, I thought that the curvature singularity was a direct result of the fact that the mass is concentrated ...
Aleph12345's user avatar
26 votes
10 answers
13k views

How do black holes move if they are just regions in spacetime?

If black holes are just regions of spacetime, how can black holes even move? When matter moves through spacetime, it bends the spacetime around it, but if black holes are just regions of spacetime, ...
Rick Gennings's user avatar
6 votes
1 answer
262 views

How to find that there is a conical singularity in the BTZ black hole?

Considering a non-rotating and non-charged 2+1 dimensional black hole, known as the BTZ black hole which obtained by adding a negative cosmological constant $\Lambda=-\frac{1}{l^2},l\ne0$ to the ...
Daniel Vainshtein's user avatar
1 vote
2 answers
173 views

How do black holes infinitely bend space-time when the bending is mass dependent and not density dependent?

According to Einstein, mass bends the fabric of space-time. And nothing in the universe has infinite mass to infinitely bend space-time. So how do remnants of supermassive stars, i.e black holes ...
Bhavya Panda's user avatar
4 votes
0 answers
44 views

Eigenvalues of the geodesic deviation equation, curvature invariants, and singularities

The geodesic deviation equation tells us what tidal forces freely falling observers experience in a local Lorentz reference frame. The tidal deformation tensor is $$E^{\alpha}_{\gamma}=R^{\alpha}_{\...
bkocsis's user avatar
  • 572
5 votes
2 answers
401 views

What curves spacetime in Schwarzschild metric? [duplicate]

I understand that the Schwarzschild solution is valid in the outside region of a massive object, with no other masses involved. Therefore the energy-momentum tensor is 0. But then: what curves space? ...
Fuzzy's user avatar
  • 157
24 votes
3 answers
5k views

If black holes are just empty vacuum of space inside, then what causes the curvature?

I have read this question: The fundamental confusion many have about black holes is thinking that they are discrete "things" surrounded by horizons and other phenomena. But they are ...
Árpád Szendrei's user avatar
1 vote
0 answers
119 views

Non-Vacuum Solutions for Black Hole Interiors

Everything I read about black holes—discussions using Penrose diagrams and Kruskal coordinates, etc.—seems to be based on vacuum solutions to EFE. Sometimes it’s said that all trajectories entering a ...
gabe's user avatar
  • 41
0 votes
0 answers
52 views

Derivation of the Schwarzschild solution [duplicate]

For the Derivation of the Schwarzschild solution my Professor use: $R_{\mu\nu} = 0$ since we are in vacuum. I see that we are in vacuum, but we assume a mass at point $r = 0$. Thus, the curvature is ...
nuemlouno's user avatar
  • 339
1 vote
1 answer
140 views

Hawking radiation and the removal of singularities

Using QFT in curved spacetime, Hawking was able to show that black holes evaporate. Whilst this has never been observered, the commonly excepted statement is that black holes continually radiate until ...
Jack Hughes's user avatar
1 vote
1 answer
476 views

Roger Penrose's conformal cyclic cosmology (CCC)

Does the Weyl curvature tensor $C$ of the black hole singularity in the conformal cyclic cosmology diverge to infinity unlike the Big Bang (C = 0)?
user583563's user avatar
0 votes
1 answer
134 views

Why spacetime fabric don't tears due to mass of heavy black hole?

In GR, All objects create curvatures in the space-time fabric. Why space-time fabric doesn't tear due to the mass of a heavy black hole? What is it made of?
Rajendra Prajapati's user avatar
2 votes
1 answer
174 views

Can a curvature singularity (i.e. BH), as defined in terms of geodesic incompleteness, actually exist in nature?

A curvature invariant is a scalar representation of curvature derived from a curvature tensor. The classic example is the Kretschmann scalar derived from the Riemann curvature, where $K=R_{μνλρ}R^{...
user583563's user avatar
0 votes
1 answer
277 views

Are the actual singularities with geodesic incompleteness the same as curvature singularities?

Types of singularities include curvature singularities and conical singularities. So, for a curvature singularity(black hole) with geodesic incompleteness, is it the same as a physical singularity? If ...
user583563's user avatar
-2 votes
1 answer
100 views

General Theory of Relativity [duplicate]

Why is General Theory of Relativity not applicable in the singularity of Black Hole?
user207925's user avatar

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