Tinkertoys for Gaiotto duality

dc.contributor.advisorDistler, Jacquesen
dc.contributor.committeeMemberKaplunovsky, Vadimen
dc.contributor.committeeMemberPaban, Soniaen
dc.contributor.committeeMemberFischler, Willyen
dc.contributor.committeeMemberFreed, Danielen
dc.creatorChacaltana Alarcon, Oscar Chacaltanaen
dc.date.accessioned2011-09-28T16:51:41Zen
dc.date.available2011-09-28T16:51:41Zen
dc.date.issued2011-08en
dc.date.submittedAugust 2011en
dc.date.updated2011-09-28T16:51:49Zen
dc.descriptiontexten
dc.description.abstractWe describe a procedure for classifying 4D N=2 superconformal theories of the type introduced by Davide Gaiotto. Any punctured curve, C, on which the 6D (2,0) SCFT is compactified, may be decomposed into 3-punctured spheres, connected by cylinders. The 4D theories, which arise, can be characterized by listing the ``matter" theories corresponding to 3-punctured spheres, the simple gauge group factors, corresponding to cylinders, and the rules for connecting these ingredients together. Different pants decompositions of C correspond to different S-duality frames for the same underlying family of 4D \mathcal{N}=2 SCFTs. We developed such a classification for the A_{N-1} and the D_N series of 6D (2,0) theories. We outline the procedure for general A_{N-1} and D_N, and construct, in detail, the classification through A_4 and D_4, respectively.en
dc.description.departmentPhysicsen
dc.format.mimetypeapplication/pdfen
dc.identifier.slug2152/ETD-UT-2011-08-4359en
dc.identifier.urihttp://hdl.handle.net/2152/ETD-UT-2011-08-4359en
dc.language.isoengen
dc.subjectSupersymmetric field theoryen
dc.subjectM-theoryen
dc.subjectS-dualityen
dc.subjectString theoryen
dc.subjectQuantum field theoryen
dc.subjectGaiotto dualityen
dc.subjectNilpotent orbitsen
dc.subjectSupersymmetryen
dc.titleTinkertoys for Gaiotto dualityen
dc.type.genrethesisen
thesis.degree.departmentPhysicsen
thesis.degree.disciplinePhysicsen
thesis.degree.grantorUniversity of Texas at Austinen
thesis.degree.levelDoctoralen
thesis.degree.nameDoctor of Philosophyen

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