Continuous Global Symmetries and Hyperweak Interactions in String Compactifications
C.P.Burgess, J.P.Conlon, L-Y.Hung, C.H.Kom, A.Maharana, F.Quevedo

TL;DR
This paper explores how approximate continuous global symmetries and hyper-weak interactions can naturally emerge in string compactifications, especially within the LARGE volume scenario, with implications for particle physics phenomenology.
Contribution
It identifies new mechanisms for approximate global symmetries and hyper-weak gauge interactions arising in string models, extending previous understanding of symmetry breaking and phenomenological features.
Findings
Approximate non-abelian global symmetries linked to Calabi-Yau isometries can have breaking effects around 0.01.
Hyper-weak gauge interactions with coupling rom branes wrapping bulk cycles are possible.
Phenomenologically interesting flavor symmetries may connect fermion hierarchies to the electroweak scale.
Abstract
We revisit general arguments for the absence of exact continuous global symmetries in string compactifications and extend them to D-brane models. We elucidate the various ways approximate continuous global symmetries arise in the 4-dimensional effective action. In addition to two familiar methods - axionic Peccei-Quinn symmetries and remnant global abelian symmetries from Green-Schwarz gauge symmetry breaking - we identify new ways to generate approximate continuous global symmetries. Two methods stand out, both of which occur for local brane constructions within the LARGE volume scenario of moduli stabilisation. The first is the generic existence of continuous non-abelian global symmetries associated with local Calabi-Yau isometries. These symmetries are exact in the non-compact limit and are spontaneously broken by the LARGE volume, with breaking effects having phenomenologically…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
