Can Quantum Effects Prevent Reaching Absolute Zero?

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Discussion Overview

The discussion revolves around the concept of absolute zero and whether quantum effects could impose a limit on reaching such temperatures, particularly in the context of black holes and thermodynamic principles. Participants explore theoretical and practical implications of approaching absolute zero.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification

Main Points Raised

  • One participant references a claim that a supermassive black hole could reach temperatures as low as 10^-14 degrees Kelvin, questioning if quantum effects might impose a limit on temperature.
  • Another participant argues that while a black hole could theoretically reach low temperatures, it would continuously absorb cosmic microwave background radiation, complicating the conditions and suggesting that the Hawking temperature may not accurately describe its state.
  • There is a suggestion that absolute zero can be approached asymptotically, but practical challenges arise as temperatures decrease, making it increasingly difficult to remove heat.
  • Participants express uncertainty about the existence of quantum effects that would prevent reaching absolute zero, with one stating they are unaware of such effects.

Areas of Agreement / Disagreement

Participants do not reach a consensus on whether quantum effects impose a limit on temperature. Multiple competing views are presented regarding the implications of black hole physics and the nature of absolute zero.

Contextual Notes

The discussion highlights the complexity of thermodynamic principles and quantum mechanics in relation to absolute zero, with unresolved questions about the interplay between these concepts.

Who May Find This Useful

This discussion may be of interest to those exploring theoretical physics, particularly in the realms of thermodynamics, quantum mechanics, and black hole physics.

nomadreid
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TL;DR
Do quantum effects as well as thermodynamic laws forbid zero Kelvin? Is there a non-zero greatest lower bound?
In https://phys.org/news/2016-09-cold-black-holes.html it is stated that a supermassive black hole interior could be 10^-14 degrees Kelvin. Is there a limit, perhaps due to quantum effects, below which a temperature (in a black hole or elsewhere) can go? Or do the possibilities approach 0 asymptotically, with only 0 being the theoretical minimum?

Putting it slightly differently: Usually the laws of thermodynamics are invoked to forbid absolute zero; in https://en.wikipedia.org/wiki/Absolute_zero, it is stated that one cannot reach absolute zero by thermodynamic means. Are there other means besides thermodynamic that could subtract energy, or are there quantum effects that would forbid it as well?
 
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nomadreid said:
In https://phys.org/news/2016-09-cold-black-holes.html it is stated that a supermassive black hole interior could be 10^-14 degrees Kelvin.
This would be true (assuming our current beliefs about Hawking radiation are correct) if the hole was alone in the universe, but it's not. In our actual universe, the hole would be, even if no other matter fell in, continually absorbing CMBR radiation at 2.7 K, so (a) its mass would be increasing, not decreasing, and (b) the Hawking temperature is not a good description of its actual conditions.

As usual, phys.org does not bother to mention all of the relevant items.

nomadreid said:
Is there a limit, perhaps due to quantum effects, below which a temperature (in a black hole or elsewhere) can go? Or do the possibilities approach 0 asymptotically, with only 0 being the theoretical minimum?
As far as I know, theoretically, there is no minimum and absolute zero can in principle be approached asymptotically. The practical issue is that the colder something is, the harder it gets to remove any more heat from it, with the difficulty increasing without bound as absolute zero is approached. I don't know of any quantum effects that change that.
 
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Thanks for the very helpful reply, PeterDonis.
 
nomadreid said:
Thanks for the very helpful reply, PeterDonis.
You're welcome!
 
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