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Is there a maximum mass for a black hole? |
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| Jul21-12, 01:20 PM | #1 |
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Is there a maximum mass for a black hole?
I recently tried to calculate the mass of the black hole in the center of the milky way and it came out to 1.8x10e+53 kg, that can't be right, what's going on?
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| Jul21-12, 01:27 PM | #2 |
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Well your calculation is very wrong, since the mass of the black hole is actually something like [itex]10^{37}[/itex] kg.
But in short, no there is no theoretical maximum size for a black hole, except for perhaps the sum of all the mass energy in the observable universe. |
| Jul22-12, 02:15 AM | #3 |
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| Jul22-12, 01:02 PM | #4 |
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Is there a maximum mass for a black hole?
Did you try to calculate the mass with newtonian physics? Calculating black holes without general relativity can run into problems.
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| Jul23-12, 11:44 AM | #5 |
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Oops, I found an error in my original calculation
. New calculation gives me about 2e41. Yes, I only used newtonian physics, thought about relativistic effects, but not sure what those would be or how to calculate. I ignored any effects from the mass in the rest of the galaxy, not sure if that's significant. I also ignored any decay in the orbit of the sun. I used wikipedia to get most of the values. Here is my calculation:F = G (m1 m2 / r^2) F = ma a = G (m / r^2) G = 6.674e-11 N m^2 / kg^2 r = 8.3 kpc 1 parsec = 3.0856802e16 m r = 2.561e20 m Vsun = 230,000 m/s a = v^2 / r a = 2.066e-10 m/s^2 m = a r^2 / G m = 2.030e+41 kg Thanks! |
| Jul23-12, 12:49 PM | #6 |
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To get the mass of the black hole you have to use the orbit of something much much closer to the black hole, so that you're ensured that the majority of the gravitational force is due to it. This is precisely what is done! |
| Aug1-12, 04:08 AM | #7 |
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no calculations here, just logic:
Starting from the, considered true, fact that the black holes occupy space(like other compacted matter objects, stars, neutron stars): black holes also have a range of mass, why? they express themselves via a volume(area) of space so that means that there is something holding contents of the black hole into a structure that occupies space. If it did not have a maximum mass it would simply be an infinetely small point being able to absorb everything, something like reverse big-bang. i dont buy the "matter cant be compacted any further" statement...we have clear evidence that it was.. |
| Aug1-12, 04:41 AM | #8 |
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| Aug1-12, 06:00 AM | #9 |
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So you're saying the observable diameter of the object has no corelation to its mass?
You're satisfied with "simply the distance from the center of the black hole to the event horizon" ? Even if the event horizon is just a shell around a point with zero/one volume, what's behind the EH is probably not empty, but accelerating material that has passed the event horizon and it is heading towards the maximum gravity point...so there must be a flowing structure. If however the black hole is a solid globe of compressed matter that occupies space then there must be a critical mass point. |
| Aug1-12, 07:55 AM | #10 |
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Mentor
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The Schwarzschild radius is proportional to its mass.
While this is not appropriate close to black holes, if you calculate a "volume" and a "density", it decreases for larger black holes. |
| Aug1-12, 03:24 PM | #11 |
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| Aug2-12, 02:59 AM | #12 |
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Why would you believe the black hole is such a rigid and ultimate concept? |
| Aug2-12, 03:27 AM | #13 |
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| Aug2-12, 04:28 AM | #14 |
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Sorry for that, just trying to push a bit on fact that you said: Yes after i asked if you're satisfied with answers like "simply the distance from the center of the black hole to the event horizon" when it comes to whats beyound the event horizon.
i would really like to see theories on how the material travels after the event horizon. |
| Aug2-12, 06:16 AM | #15 |
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A black hole, in theory, has another 'structure' inside the event horizon called the Cauchy horizon, and has another 'structure' outside the event horizon called the photon sphere. We obviously have no direct knowledge of how matter behaves inside the event horizon because ... it's inside the event horizon. According to theory, it is merely disassembled and and absorbed by the singularity after it passes the event horizon.
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| Aug6-12, 01:37 PM | #16 |
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Has anyone ever tried to calculate escape velocity during a stellar collapse. There would be an initial escape velocity due to the mass of the star before collapse. what would be the escape velocity for a neutron star for instance? Or a red dwarf? How would you actually calculate such values?
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| Aug7-12, 07:12 AM | #17 |
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Mentor
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Similar to all other objects, if you neglect relativistic effects. [itex]v=\sqrt{\frac{2GM}{r}}[/itex] where M is the mass inside for spherical mass distributions. For neutron stars, it might be useful to add some relativistic corrections, but the formula gives a good approximation.
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