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Bosonic Fractionalisation Transitions

Bosonic Fractionalisation Transitions
Bosonic Fractionalisation Transitions
At finite density, charge in holographic systems can be sourced either by explicit matter sources in the bulk or by bulk horizons. In this paper we find bosonic solutions of both types, breaking a global U(1) symmetry in the former case and leaving it unbroken in the latter. Using a minimal bottom-up model we exhibit phase transitions between the two cases, under the influence of a relevant operator in the dual field theory. We also embed solutions and transitions of this type in M-theory, where, holding the theory at constant chemical potential, the cohesive phase is connected to a neutral phase of Schr\"odinger type via a z=2 QCP.
hep-th
1029-8479
Adam, Alexander
8e1c6076-e4ff-4022-90d8-28e6c6a29b3f
Crampton, Benedict
b3a8ec01-fae4-4cc2-824c-25d9add17d05
Sonner, Julian
1d2008de-dbc3-4231-95e6-a3d2ec93d3c1
Withers, Benjamin
e510375b-c5d2-4d5f-bd68-40ace13f0ec9
Adam, Alexander
8e1c6076-e4ff-4022-90d8-28e6c6a29b3f
Crampton, Benedict
b3a8ec01-fae4-4cc2-824c-25d9add17d05
Sonner, Julian
1d2008de-dbc3-4231-95e6-a3d2ec93d3c1
Withers, Benjamin
e510375b-c5d2-4d5f-bd68-40ace13f0ec9

Adam, Alexander, Crampton, Benedict, Sonner, Julian and Withers, Benjamin (2013) Bosonic Fractionalisation Transitions. Journal of High Energy Physics, 2013 (127). (doi:10.1007/JHEP01(2013)127).

Record type: Article

Abstract

At finite density, charge in holographic systems can be sourced either by explicit matter sources in the bulk or by bulk horizons. In this paper we find bosonic solutions of both types, breaking a global U(1) symmetry in the former case and leaving it unbroken in the latter. Using a minimal bottom-up model we exhibit phase transitions between the two cases, under the influence of a relevant operator in the dual field theory. We also embed solutions and transitions of this type in M-theory, where, holding the theory at constant chemical potential, the cohesive phase is connected to a neutral phase of Schr\"odinger type via a z=2 QCP.

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1208.3199v2
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More information

Accepted/In Press date: 17 December 2012
Published date: 18 January 2013
Additional Information: references added. minor changes. version published in JHEP
Keywords: hep-th

Identifiers

Local EPrints ID: 455077
URI: http://eprints.soton.ac.uk/id/eprint/455077
ISSN: 1029-8479
PURE UUID: 20060bc8-97ab-4e6b-990b-b4ddc14fe35b
ORCID for Benjamin Withers: ORCID iD orcid.org/0000-0001-8490-9948

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Date deposited: 08 Mar 2022 17:41
Last modified: 17 Mar 2024 02:27

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Contributors

Author: Alexander Adam
Author: Benedict Crampton
Author: Julian Sonner

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