Renormalization Group Approaches to Quantum Gravity (conference at PI)

In summary, Tim Morris talks about recent developments in asymptotic safety, Renate Loll discusses what you always wanted to know about CDT but didn't have time to read about in our papers, Razvan Gurau discusses renormalization of group field theories, and Daniele Oriti talks about quantum spacetime engineering. Bianca Dittrich talks about what happens to the Schwarzschild solution in quantum corrected gravity, Kellogg Stelle discusses asymptotic safety in a pure matrix model, and Jan Ambjorn talks about refinement limit of quantum group spinnets. John Donoghue talks about perturbative quantum gravity calculations and running couplings, Lee Smolin discusses what are the most pressing open questions in the
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marcus
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Perimeter conference http://pirsa.org/C14020
Here are links to the talks' videos and slides PDF


Recent developments in asymptotic safety: tests and properties
Tim Morris
http://pirsa.org/14040085/

What you always wanted to know about CDT, but did not have time to read about in our papers
Renate Loll
http://pirsa.org/14040086/

Tensor models in the large N limit
Razvan Gurau
http://pirsa.org/14040087/

Renormalization of group field theories: motivations and a brief review
Daniele Oriti
http://pirsa.org/14040088/

Quantum Spacetime Engineering
Bianca Dittrich
http://pirsa.org/14040089/

What are the most pressing open questions in the application of the RG to gravity?
Lee Smolin, Simone Speziale
http://pirsa.org/14040090/

Perturbative quantum gravity calculations and running couplings
John Donoghue
http://pirsa.org/14040091/

Lessons from asymptotic safety
Daniel Litim
http://pirsa.org/14040092/

Confronting Asymptotically Safe Inflation with Planck data
Alfio Bonanno
http://pirsa.org/14040093/

What happens to the Schwarzschild solution in quantum corrected gravity?
Kellogg Stelle
http://pirsa.org/14040094/

Asymptotic safety in a pure matrix model
Tim Koslowski
http://pirsa.org/14040096/

Asymptotic safety in a pure matrix model
Jan Ambjorn
http://pirsa.org/14040097/

Refinement limit of quantum group spinnets
Mercedes Martin-Benito
http://pirsa.org/14040098/

Grassmann tensor network renormalization and fermionic topological quantum field theory: a new route towards quantum gravity
Zheng-Cheng Gu
http://pirsa.org/14040099/

Global flows in quantum gravity
Jan Pawlowski
http://pirsa.org/14040100/

On background-independent renormalization in state-sum model
Benjamin Bahr
http://pirsa.org/14040101/

Phases of Gravity
Petr Horava
http://pirsa.org/14040104/

One-loop renormalization in a toy model of Horava-Lifshitz gravity
Dario Benedetti
http://pirsa.org/14040105/

Gravitational RG flows on foliated spacetimes
Frank Saueressig
http://pirsa.org/14040106/

The Asymptotic Safety Program: New results and an inconvenient truth
Martin Reuter
http://pirsa.org/14040108/

Why matter matters in quantum gravity
Astrid Eichhorn
http://pirsa.org/14040109/

Renormalization of entanglement entropy and the gravitational effective action
Joshua Cooperman
http://pirsa.org/14040110/

Renormalization group approach to 3d group field theory
Sylvain Carrozza
http://pirsa.org/14040112/

Between Matrices and Tensors
Vincent Rivasseau
http://pirsa.org/14040113/

Double scaling in tensor models
James Ryan
http://pirsa.org/14040114/
 
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B Bahr: "Most of my talk will be from the realm of absolute nonsense, and rightfully so." :smile:
 
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atyy said:
B Bahr: "Most of my talk will be from the realm of absolute nonsense, and rightfully so." :smile:

I thought he said "ABSTRACT nonsense" :biggrin:

That is a term of art among mathematicians, e.g. Category Theory is often affectionately referred to as "abstract nonsense".
At that point Bahr was explaining to the audience that he was a mathematician (more than a physicist) so it was a more mathematical viewpoint that they should expect from his talk.

He defined renorm flow, maybe also continuum limit, in terms not of a LINEAR ORDERED set like conventional "scale" or natural numbers 1, 2, 3….but in terms of a PARTIAL ORDERING. The term he used is familiar in topology---a "filter".
I remember learning filters (a generalization of the idea of limit) in a topology class taught by John Kelly.

Another way of addressing the refining&summing puzzle we've sometimes talked about.

I thought it was a nice talk. Bahr is one of Dittrich's bunch, I think.

BTW I thought Dittrich's talk was really good! And the first half is comparatively easy to understand and I would recommend it to anybody who wants to know something about current QG.
She treats a number of approaches collectively and outlines the main concepts.

In the second half of the talk she is more concerned with defining the problems the researchers are now dealing with. So it is necessarily more technical.
Watch the first half of the talk for a savvy accessible overview.
 
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  • #4
marcus said:
I thought he said "ABSTRACT nonsense" :biggrin:

Indeed, now that I'm listening with better speakers :)
 

FAQ: Renormalization Group Approaches to Quantum Gravity (conference at PI)

1. What is the purpose of the conference on Renormalization Group Approaches to Quantum Gravity at PI?

The purpose of this conference is to bring together leading scientists and researchers in the field of quantum gravity to discuss and share their latest research findings and advancements in the application of renormalization group approaches to this challenging problem.

2. What is the renormalization group approach and how is it used in the study of quantum gravity?

The renormalization group approach is a theoretical framework that is used to study the behavior of physical systems at different length scales. In the context of quantum gravity, it is used to understand the behavior of gravity at both the microscopic and macroscopic level, and how it may be related to other fundamental forces.

3. What are some current challenges and limitations in using renormalization group approaches to study quantum gravity?

One of the main challenges is the lack of a complete theory of quantum gravity, which makes it difficult to apply the renormalization group approach in a consistent and accurate manner. Additionally, there are mathematical and technical difficulties in dealing with the complex and highly non-linear nature of the theory.

4. What are some potential applications of renormalization group approaches to quantum gravity?

Renormalization group approaches have the potential to provide insights into the fundamental nature of space and time, the behavior of matter and energy at extreme conditions, and the possible unification of all fundamental forces. They may also have practical applications in areas such as cosmology, black hole physics, and high-energy particle physics.

5. How can the results and findings from this conference contribute to the overall understanding of quantum gravity?

This conference will provide a platform for scientists to exchange ideas, collaborate on projects, and present their latest research findings. By bringing together experts from different fields and perspectives, it is hoped that new insights and approaches to understanding quantum gravity will emerge, leading to progress in this challenging and important area of research.

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