3 ms·
Neglecting evaporation, it's a lot closer to Yen Chin Ong's results (and those he cites, especially Christodoulou and Rovelli [2]) than most of the comments thr
by raattgift 8y ago
Neglecting evaporation, it's a lot closer to Yen Chin Ong's results (and those he cites, especially Christodoulou and Rovelli [2]) than most of the comments throughout this discussion, in that with a careful choice of time coordinate a spacelike spherical sector of a Schwarzschild black hole could evolve roughly similarly.
Of course, one has enormous freedom to choose spacelike hypersurfaces through a Schwarzschild black hole, so such a result is not especially interesting without some sort of uniqueness proof for the idea, and I don't think that's achievable. (cf [2]).
I'm also not sure this is what GP has in mind.
- --
[1] https://arxiv.org/abs/1503.08245 https://arxiv.org/abs/1503.08245 (§ 2)
(simpler overview:
https://www.kth.se/profile/ycong/page/the-interior-volumes-of-black-holes https://www.kth.se/profile/ycong/page/the-interior-volumes-o... )
[2] https://arxiv.org/abs/1411.2854 https://arxiv.org/abs/1411.2854 (§ IV)
- pdonis 8y agoThanks for the references. The Rovelli paper seems to be the key one deriving the claimed result. I have to say the result looks contrived to me: they are constructing spacelike surfaces with increasing volume only by what I would call severe gerrymandering. But that's probably off topic for this discussion.