Surface operators in 5d gauge theories and duality relations
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作者:
S. K. Ashok
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机构:Homi Bhabha National Institute (HBNI),Institute of Mathematical Sciences
S. K. Ashok
M. Billò
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机构:Homi Bhabha National Institute (HBNI),Institute of Mathematical Sciences
M. Billò
E. Dell’Aquila
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机构:Homi Bhabha National Institute (HBNI),Institute of Mathematical Sciences
E. Dell’Aquila
M. Frau
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机构:Homi Bhabha National Institute (HBNI),Institute of Mathematical Sciences
M. Frau
V. Gupta
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机构:Homi Bhabha National Institute (HBNI),Institute of Mathematical Sciences
V. Gupta
R. R. John
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机构:Homi Bhabha National Institute (HBNI),Institute of Mathematical Sciences
R. R. John
A. Lerda
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机构:Homi Bhabha National Institute (HBNI),Institute of Mathematical Sciences
A. Lerda
机构:
[1] Homi Bhabha National Institute (HBNI),Institute of Mathematical Sciences
[2] Università di Torino,undefined
[3] Dipartimento di Fisica,undefined
[4] Arnold-Regge Center and INFN — Sezione di Torino,undefined
[5] Università del Piemonte Orientale,undefined
[6] Dipartimento di Scienze e Innovazione Tecnologica,undefined
来源:
Journal of High Energy Physics
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2018卷
关键词:
Supersymmetric Gauge Theory;
Chern-Simons Theories;
Nonperturbative Effects;
Supersymmetry and Duality;
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摘要:
We study half-BPS surface operators in 5d N\documentclass[12pt]{minimal}
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\begin{document}$$ \mathcal{N} $$\end{document} = 1 gauge theories compactified on a circle. Using localization methods and the twisted chiral ring relations of coupled 3d/5d quiver gauge theories, we calculate the twisted chiral superpotential that governs the infrared properties of these surface operators. We make a detailed analysis of the localization integrand, and by comparing with the results from the twisted chiral ring equations, we obtain constraints on the 3d and 5d Chern-Simons levels so that the instanton partition function does not depend on the choice of integration contour. For these values of the Chern-Simons couplings, we comment on how the distinct quiver theories that realize the same surface operator are related to each other by Aharony-Seiberg dualities.