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Modular family symmetry in F-Theory GUTs from the bottom-up

Modular family symmetry in F-Theory GUTs from the bottom-up
Modular family symmetry in F-Theory GUTs from the bottom-up
Finite modular family symmetry can emerge from top-down approaches based on heterotic string theory or Type IIB string theory. We show that, in addition to such approaches, it can also emerge from local F-Theory bottom-up constructions. As a first example of the new approach, we have analysed in detail a concrete F-Theory Fluxed SU(5) Grand Unified Theory (GUT) with modular S4 family symmetry. The model fits the fermion mass and mixing data very well and serves as a demonstration of the bottom-up approach to modular family symmetry in F-Theory fluxed GUTs.
hep-ph, hep-th
arXiv
Basiouris, Vasileios
e04c82aa-f2ea-46d9-a286-d568a9e212be
Romão, Miguel Crispim
568c854c-43d3-45b3-b455-aeb37a186770
King, Stephen F.
f8c616b7-0336-4046-a943-700af83a1538
Leontaris, George K.
33f80721-9c15-4301-a833-21ea494c2be4
Basiouris, Vasileios
e04c82aa-f2ea-46d9-a286-d568a9e212be
Romão, Miguel Crispim
568c854c-43d3-45b3-b455-aeb37a186770
King, Stephen F.
f8c616b7-0336-4046-a943-700af83a1538
Leontaris, George K.
33f80721-9c15-4301-a833-21ea494c2be4

[Unknown type: UNSPECIFIED]

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Abstract

Finite modular family symmetry can emerge from top-down approaches based on heterotic string theory or Type IIB string theory. We show that, in addition to such approaches, it can also emerge from local F-Theory bottom-up constructions. As a first example of the new approach, we have analysed in detail a concrete F-Theory Fluxed SU(5) Grand Unified Theory (GUT) with modular S4 family symmetry. The model fits the fermion mass and mixing data very well and serves as a demonstration of the bottom-up approach to modular family symmetry in F-Theory fluxed GUTs.

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2407.06618v1 - Author's Original
Available under License Creative Commons Attribution.
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More information

Accepted/In Press date: 9 July 2024
Additional Information: 39 pages, 7 figures
Keywords: hep-ph, hep-th

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Local EPrints ID: 496284
URI: http://eprints.soton.ac.uk/id/eprint/496284
PURE UUID: 3fc935b3-4ae7-44ca-a625-1d4f1d5313a8

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Date deposited: 10 Dec 2024 18:05
Last modified: 10 Dec 2024 18:05

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Contributors

Author: Vasileios Basiouris
Author: Miguel Crispim Romão
Author: Stephen F. King
Author: George K. Leontaris

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