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Exact results for supersymmetric abelian vortex loops in 2 + 1 dimensions

Exact results for supersymmetric abelian vortex loops in 2 + 1 dimensions
Exact results for supersymmetric abelian vortex loops in 2 + 1 dimensions
We define a class of supersymmetric defect loop operators in = 2 gauge theories in 2 + 1 dimensions. We give a prescription for computing the expectation value of such operators in a generic N = 2 theory on the three-sphere using localization. We elucidate the role of defect loop operators in IR dualities of supersymmetric gauge theories, and write down their transformation properties under the SL(2, Z) action on conformal theories with abelian global symmetries.
1126-6708
Kapustin, A.
7b3c32cb-d169-4bd7-9aac-5309f2d4cb8c
Willett, B.
7a3f0b70-8048-4c54-b91f-5fed15f6e034
Yaakov, I.
5b9fd2e5-4b8a-4ee0-9b9e-ee38930a951e
Kapustin, A.
7b3c32cb-d169-4bd7-9aac-5309f2d4cb8c
Willett, B.
7a3f0b70-8048-4c54-b91f-5fed15f6e034
Yaakov, I.
5b9fd2e5-4b8a-4ee0-9b9e-ee38930a951e

Kapustin, A., Willett, B. and Yaakov, I. (2013) Exact results for supersymmetric abelian vortex loops in 2 + 1 dimensions. Journal of High Energy Physics, [99 (2013)]. (doi:10.1007/JHEP06(2013)099).

Record type: Article

Abstract

We define a class of supersymmetric defect loop operators in = 2 gauge theories in 2 + 1 dimensions. We give a prescription for computing the expectation value of such operators in a generic N = 2 theory on the three-sphere using localization. We elucidate the role of defect loop operators in IR dualities of supersymmetric gauge theories, and write down their transformation properties under the SL(2, Z) action on conformal theories with abelian global symmetries.

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Exact results for supersymmetric abelian vortex loops in 2 + 1 dimensions - Accepted Manuscript
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Accepted/In Press date: 30 May 2013
Published date: 26 June 2013

Identifiers

Local EPrints ID: 477766
URI: http://eprints.soton.ac.uk/id/eprint/477766
ISSN: 1126-6708
PURE UUID: a90999ee-0acc-417f-b282-ab7f990d3887
ORCID for I. Yaakov: ORCID iD orcid.org/0000-0002-4924-2970

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Date deposited: 14 Jun 2023 16:36
Last modified: 17 Mar 2024 04:17

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Contributors

Author: A. Kapustin
Author: B. Willett
Author: I. Yaakov ORCID iD

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