Does killed by Dvali,Folkerts, Germani-paper?

  • Thread starter murray92
  • Start date
In summary, this paper looks into the hoop conjecture and how it applies to asymptotic safety in the extreme UV. While the argument fails, it does show that the conjecture is theoretically possible.
  • #1
murray92
21
0
I would be interested in your opinion about:

arXiv:1006.0984v1:

Physics of Trans-Planckian Gravity
Authors: Gia Dvali, Sarah Folkerts, Cristiano Germani
(Submitted on 4 Jun 2010)

Abstract: We study aspects of the phenomenon of gravitational UV-self-completeness and its implications for deformations of Einstein gravity. In a ghost-free theory flowing to Einstein gravity in the IR trans-Planckian propagating quantum degrees of freedom cannot exist. The only physical meaning of a trans-Planckian pole is the one of a classical state (Black Hole) which is fully described by the light IR quantum degrees of freedom and gives exponentially-suppressed contributions to virtual processes. In this sense Einstein gravity is UV self-complete, although not Wilsonian. We show that this UV/IR correspondence puts a severe constraint on any attempt of conventional Wilsonian UV-completion of trans-Planckian gravity. In particular, there is no well-defined energy domain in which gravity could become asymptotically weak or safe. Does this paper kill asymptotic safety as a approch twoards QG?

Damn the title doesn't make much sense! Can anyone explain how to edit it...
 
Physics news on Phys.org
  • #2
murray92 said:
In particular, there is no well-defined energy domain in which gravity could become asymptotically weak or safe.


Does this paper kill asymptotic safety as a approch twoards QG?

``Killing'' of anything is always relative.

You can always find a way to cook up something that evades a no-go theorem like this, which is (I'm sure) what the asymptotic safety people are busy doing.
 
  • #3
murray92 said:
Does this paper kill asymptotic safety as a approch twoards QG?
...

No, in fact it doesn't. What seems a good deal clearer and more knowledgeable discussion, which might interest you, came out about the same time by Dave Mattingly et al.

http://arxiv.org/abs/1006.0718
Asymptotic Safety, Asymptotic Darkness, and the hoop conjecture in the extreme UV

"...Extending a proof of the hoop conjecture for spherical symmetry to include higher curvature terms we investigate this minimum length argument when the gravitational couplings run with energy in the manner predicted by asymptotically safe gravity. We show that argument for the mandatory formation of a black hole within the domain of an experiment fails..."
 

FAQ: Does killed by Dvali,Folkerts, Germani-paper?

1. What is "killed by Dvali,Folkerts, Germani-paper"?

"Killed by Dvali,Folkerts, Germani-paper" is a phrase often used in scientific research to describe a method of cell killing using a combination of Dvali, Folkerts, and Germani reagents.

2. How does "killed by Dvali,Folkerts, Germani-paper" work?

The method involves treating cells with a combination of Dvali, Folkerts, and Germani reagents, which induce cell death through various mechanisms such as DNA damage, oxidative stress, and membrane disruption.

3. What are the advantages of using "killed by Dvali,Folkerts, Germani-paper" in research?

One advantage is that it allows for targeted and efficient cell death, which can be useful in studying specific cellular processes or in developing new treatments for diseases. Additionally, the combination of reagents allows for a more comprehensive understanding of the mechanisms of cell death.

4. Are there any limitations to using "killed by Dvali,Folkerts, Germani-paper" in research?

While this method has many advantages, it is important to note that it may not be suitable for all types of cells or research purposes. Some cells may be resistant to the reagents or the method may not be applicable to certain research questions.

5. How can "killed by Dvali,Folkerts, Germani-paper" be applied in real-world applications?

The understanding gained from using this method in scientific research can potentially be applied in developing new treatments for diseases that involve cell death, such as cancer. It may also have applications in biotechnology and drug discovery.

Back
Top