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4
10th August 14:47
External User
Posts: 1
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dlzc@aol.com \(formerly\):
Yes, but there is a limit to the charge a black hole can have which depends upon its mass and total angular momentum. I assume that it "resides" in the the same place the mass "resides" - the singularity. I don't think the word "resides" makes a lot of sense when referring to the singularity, though. Personally, my inclination would be to give the singularity the bare charge on the electrons and take the charge of the black hole outside the horizon to be the charge as measured once one includes the vacuum polarization. |
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10
31st August 05:36
External User
Posts: 1
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dlzc@aol.com \(formerly\):
No. I was imagining something like the following. Hawking radiation results involves photons from vacuum fluctuations at the horizon. When a virtual photon pair is produced, if one of the pair is absorbed by the black hole, and satisfies the "on mass shell[1]" condition (i.e., becomes real and propagates inside the horizon), then the second photon must go "on mass-shell" and propagate as well. If it's trajectory doesn't take it inside the horizon, then it escapes as hawking radiation. Now, instead of photons, picture the fluctuation of a W+/W- pair, such that the W+ ends up propagating inside the horizon and satisfies the on mass-shell condition. The W- must then go on mass shell and propagate. Assuming it decays before its trajectory takes it inside the horizon, the decay looks like this: e-, \mu- or \tau- / W- ----> \ - - - \nu_e, \nu_mu, or \nu_tau If one on the neutrinos is massless, I would assume it could escape, just as a photon does. The lepton would fall back into the hole. This is all pretty much a guess and doing the actual calculation to see how probable such a process might be, would be difficult (for me, at least). |
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