Hawking radiation from not-a-black-hole?

AI Thread Summary
The discussion explores the concept of Hawking radiation and its applicability to non-black-hole objects, specifically spherically symmetric, non-rotating entities. It questions how such objects, like a sphere made of silicon cooled to absolute zero, could emit Hawking radiation without an event horizon. The conversation highlights that while traditional black holes have event horizons, other phenomena, such as quasiparticles or accelerated frames (as in the Unruh effect), can also create horizons. The key inquiry revolves around the source of energy for the emitted radiation and the implications of a finite radius on the emission process. Ultimately, the discussion emphasizes the broader applicability of the Schwarzschild solution beyond black holes.
nikkkom
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Since Schwarzschild solution describes exterior not only of black holes, but of any spherically symmetric non-rotating objects, then any such object should emit Hawking radiation, no?

Then how exactly is that working?

Let's set up a thought experiment. Say, we construct a spherically symmetric non-rotating object from ordinary atoms (say, a sphere of pure silicon). We know exactly how many atoms is there. We cool it to zero K (IOW: it has no thermal energy to create any particles) and position it in an empty space, devoid of any matter and radiation.

Now we observe it. When we detect a quantum of "Hawking-radiated" emission, where did the object get energy to create it? Is there one less Si atom in the object?
 
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Objects with a finite radius have a different metric inside. In particular, you are missing the event horizon that is crucial for Hawking radiation.

You don't need a black hole for a horizon, however. You can create horizons for quasiparticles in matter (example) or with accelerations (Unruh effect).
 
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