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Mapping 6D N = 1 supergravities to F-theory

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arxiv 0911.3393 v3 pith:6ZBWMKPP submitted 2009-11-18 hep-th

Mapping 6D N = 1 supergravities to F-theory

classification hep-th
keywords f-theorygroupmodelssupergravityblocksfactorsgaugematter
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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We develop a systematic framework for realizing general anomaly-free chiral 6D supergravity theories in F-theory. We focus on 6D (1, 0) models with one tensor multiplet whose gauge group is a product of simple factors (modulo a finite abelian group) with matter in arbitrary representations. Such theories can be decomposed into blocks associated with the simple factors in the gauge group; each block depends only on the group factor and the matter charged under it. All 6D chiral supergravity models can be constructed by gluing such blocks together in accordance with constraints from anomalies. Associating a geometric structure to each block gives a dictionary for translating a supergravity model into a set of topological data for an F-theory construction. We construct the dictionary of F-theory divisors explicitly for some simple gauge group factors and associated matter representations. Using these building blocks we analyze a variety of models. We identify some 6D supergravity models which do not map to integral F-theory divisors, possibly indicating quantum inconsistency of these 6D theories.

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Cited by 2 Pith papers

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  1. Anomaly-Free Spectra, Unimodular Lattices and 6D R-Symmetry Gauged Supergravity

    hep-th 2026-05 unverdicted novelty 7.0

    Eleven new anomaly-free 6D (1,0) supergravities with G_non-Abelian × U(1)_R are found that satisfy Green-Schwarz factorization and global consistency conditions, together with proofs of n_V ≡ 8 mod 12 necessity for ra...

  2. Anomaly-Free Spectra, Unimodular Lattices and 6D R-Symmetry Gauged Supergravity

    hep-th 2026-05 unverdicted novelty 6.0

    Eleven new anomaly-free 6D supergravity spectra with G_non-Abelian × U(1)_R are exhibited that satisfy Green-Schwarz factorization and global consistency conditions, together with lattice-embeddability theorems for th...