2018
DOI: 10.1007/jhep06(2018)098
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F-theory on quotient threefolds with (2,0) discrete superconformal matter

Abstract: We explore 6-dimensional compactifications of F-theory exhibiting (2, 0) superconformal theories coupled to gravity that include discretely charged superconformal matter. Beginning with F-theory geometries with Abelian gauge fields and superconformal sectors, we provide examples of Higgsing transitions which break the U(1) gauge symmetry to a discrete remnant in which the matter fields are also non-trivially coupled to a (2, 0) SCFT. In the compactification background this corresponds to a geometric transition… Show more

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Cited by 36 publications
(58 citation statements)
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References 84 publications
(221 reference statements)
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“…Such a coupling to gravity is highly non-trivial and might lead to gaugings of the flavor symmetries or is even completely forbidden by the stringent gravitational anomalies. On the other hand, the compact geometry can also contain Abelian symmetries which can be gauged and coupled to the superconformal sector, as was recently proposed for (1, 0) [12] and (2, 0) [13] theories.…”
Section: Introductionmentioning
confidence: 99%
“…Such a coupling to gravity is highly non-trivial and might lead to gaugings of the flavor symmetries or is even completely forbidden by the stringent gravitational anomalies. On the other hand, the compact geometry can also contain Abelian symmetries which can be gauged and coupled to the superconformal sector, as was recently proposed for (1, 0) [12] and (2, 0) [13] theories.…”
Section: Introductionmentioning
confidence: 99%
“…In this paper, we take a more systematic look at such CY quotients, extending previous work [6]. In particular, we demonstrate that it is possible to systematically characterize the effective field theories resulting from F-theory compactifications on CY quotients that are obtained by freely acting discrete symmetries acting on covering spaces that are elliptically fibered -i.e.…”
Section: Introductionmentioning
confidence: 55%
“…The first case has been studied in detail in [6] and so, in this work, we will focus mainly on the second of these two cases, first systematically used in string theory in [7,25]. The action of the shift symmetry on the sections of the elliptic curve is precisely realized by the Mordell-Weil (MW) addition law [7,25,26], denoted by ⊕, of rational sections, with the zero-section being its neutral element.…”
Section: Covering Geometries and Their Quotientsmentioning
confidence: 99%
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