Journal article 640 views 107 downloads
Dilatonic states near holographic phase transitions
,
John Roughley
Physical Review D, Volume: 103, Issue: 10
Swansea University Authors:
Maurizio Piai , John Roughley
-
PDF | Version of Record
Released under the terms of the Creative Commons Attribution 4.0 International license
Download (4.8MB)
DOI (Published version): 10.1103/physrevd.103.106018
Abstract
The spectrum of bound states of special strongly coupled confining field theories might include a parametrically light dilaton, associated with the formation of enhanced condensates that break (approximate) scale invariance spontaneously. It has been suggested in the literature that such a state may...
| Published in: | Physical Review D |
|---|---|
| ISSN: | 2470-0010 2470-0029 |
| Published: |
American Physical Society (APS)
2021
|
| Online Access: |
Check full text
|
| URI: | https://cronfa.swan.ac.uk/Record/cronfa56613 |
| Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
| Abstract: |
The spectrum of bound states of special strongly coupled confining field theories might include a parametrically light dilaton, associated with the formation of enhanced condensates that break (approximate) scale invariance spontaneously. It has been suggested in the literature that such a state may arise in connection with the theory being close to the unitarity bound in holographic models. We extend these ideas to cases where the background geometry is non-AdS, and the gravity description of the dual confining field theory has a top-down origin in supergravity.We exemplify this programme by studying the circle compactification of Romans six-dimensional half-maximal supergravity. We uncover a rich space of solutions, many of which were previously unknown in the literature. We compute the bosonic spectrum of excitations, and identify a tachyonic instability in a region of parameter space for a class of regular background solutions. A tachyon only exists along an energetically disfavoured (unphysical) branch of solutions of the gravity theory; we find evidence of a first-order phase transition that separates this region of parameter space from the physical one. Along the physical branch of regular solutions, one of the lightest scalar particles is approximately a dilaton, and it is associated with a condensate in the underlying theory. Yet, because of the location of the phase transition, its mass is not parametrically small, and it is, coincidentally, the next-to-lightest scalar bound state, rather than the lightest one. |
|---|---|
| College: |
Faculty of Science and Engineering |
| Issue: |
10 |