How does the event horizon of a black hole form during the collapse of a star?

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The discussion centers on the formation of the event horizon (EH) during the collapse of a star into a black hole (BH). It is posited that the EH appears with a non-zero radius, suggesting that some stellar mass may be captured inside without crossing the EH. The event horizon is defined by the star's mass, and once the collapsing star's radius is smaller than the EH radius, it is classified as a black hole. There is confusion regarding Stephen Hawking's holographic principle and its implications for the information paradox, particularly concerning mass that does not cross the EH during collapse. The conversation highlights the complexity of calculating infall rates and the discrepancies between theoretical and observed black hole masses.
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I was reading Stephen Hawking offers new resolution of black hole paradox. Most is over my head but when he mentions particles falling in through the EH, it raises a question.

When a BH is created in a collapsing star, does the EH first appear at zero radius and grow outward, or does the EH first appear with non-zero radius? In the latter case, there would be some stellar mass captured inside that never did fall in through the EH.
 
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anorlunda said:
does the EH first appear at zero radius and grow outward, or does the EH first appear with non-zero radius?

The latter.
 
The event horizon is defined by the mass of the star. Once the collapsing star radius is smaller than the event horizon radius, it is a black hole.
 
mathman said:
The event horizon is defined by the mass of the star. Once the collapsing star radius is smaller than the event horizon radius, it is a black hole.

It is not that easy (even without rotation) because the event horizon appears inside the collapsing star.
 
anorlunda said:
When a BH is created in a collapsing star, does the EH first appear at zero radius and grow outward, or does the EH first appear with non-zero radius? In the latter case, there would be some stellar mass captured inside that never did fall in through the EH.

You might find this link useful- http://www.astro.ucla.edu/~wright/bh-st.html
 
Thanks for the replies. But now I don't understand how Hawking can say that a hologram at the event horizon resolves the information paradox.

The Information Paradox for Black Holes
S. W. Hawking
http://arxiv.org/abs/1509.01147

Hawking's reasoning seems to apply only to particles that fell in through the EH. It would not address the information of mass trapped inside during stellar collapse which never did cross the EH.
 
Since the minimum mass necessary to form a black hole is the Planck mass, it appears safe to deduce all black holes begin with a non zero radius. I would expect them to grow rapidly, and possibly frenetically, from that point forward depending on the infall rate. I have no clue how you might go about calculating a minimum, or maximum infall rates. Given the smallest known black hole is about 5 solar masses, that is a pretty sizable discrepancy between any theoretical minimum and the observed minimum. I doubt many theorists have enough knowledge of condensed matter physics and happen to be maschistic enough to try and reconstruct a black hole from the ground up.
 
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