2014
DOI: 10.1007/jhep03(2014)112
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5-brane webs, symmetry enhancement, and duality in 5d supersymmetric gauge theory

Abstract: We present a number of investigations of 5d N = 1 supersymmetric gauge theories that make use of 5-brane web constructions and the 5d superconformal index. These include an observation of enhanced global symmetry in the 5d fixed point theory corresponding to SU(N ) gauge theory with Chern-Simons level ±N , enhanced global symmetries in quiver theories, and dualities between quiver theories and non-quiver theories. Instanton contributions play a crucial role throughout.

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Cited by 131 publications
(248 citation statements)
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“…After the removal of some extra factors independent of the Coulomb branch moduli it was possible to compute the partition function of the T N theory [21,22]. The enhancement of the flavour symmetries in its superconformal index 3 was also checked in [14,21,22], and a crucial point in obtaining enhancement of the global symmetry of five-dimensional superconformal field theories was the correct removal of the extra factors independent of the Coulomb branch moduli [12,14,21,22,[24][25][26][27][28]. 4 On the other hand the web diagrams corresponding to Higgsed 5d T N theories are not dual to toric geometries and therefore simple application of the refined topological vertex does not work.…”
Section: Jhep09(2015)023mentioning
confidence: 99%
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“…After the removal of some extra factors independent of the Coulomb branch moduli it was possible to compute the partition function of the T N theory [21,22]. The enhancement of the flavour symmetries in its superconformal index 3 was also checked in [14,21,22], and a crucial point in obtaining enhancement of the global symmetry of five-dimensional superconformal field theories was the correct removal of the extra factors independent of the Coulomb branch moduli [12,14,21,22,[24][25][26][27][28]. 4 On the other hand the web diagrams corresponding to Higgsed 5d T N theories are not dual to toric geometries and therefore simple application of the refined topological vertex does not work.…”
Section: Jhep09(2015)023mentioning
confidence: 99%
“…be computed by the powerful technique of the refined topological vertex [19,20] after eliminating what we call decoupled factor which is a contribution associated to strings between parallel external legs [21,22,25]. Technical details of the refined topological vertex as well as the decoupled factor are summarised in appendix A.…”
Section: Jhep09(2015)023mentioning
confidence: 99%
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