Stabilizing massless fields with fluxes in Landau-Ginzburg models

Recent work on flux compactifications suggests that the tadpole constraint generically allows only a limited number of complex structure moduli to become massive, i.e., be stabilized at quadratic order in the spacetime superpotential. We study the effects of higher-order terms systematically around...

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Main Authors: Becker, Katrin (Author) , Rajaguru, Muthusamy (Author) , Sengupta, Anindya (Author) , Walcher, Johannes (Author) , Wrase, Timm (Author)
Format: Article (Journal)
Language:English
Published: 08 August 2024
In: Journal of high energy physics
Year: 2024, Issue: 8, Pages: 1-34
ISSN:1029-8479
DOI:10.1007/JHEP08(2024)069
Online Access:Resolving-System, kostenfrei, Volltext: https://doi.org/10.1007/JHEP08(2024)069
Verlag, kostenfrei, Volltext: https://link.springer.com/article/10.1007/JHEP08(2024)069
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Author Notes:Katrin Becker, Muthusamy Rajaguru, Anindya Sengupta, Johannes Walcher and Timm Wrase
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Summary:Recent work on flux compactifications suggests that the tadpole constraint generically allows only a limited number of complex structure moduli to become massive, i.e., be stabilized at quadratic order in the spacetime superpotential. We study the effects of higher-order terms systematically around the Fermat point in the 19 Landau-Ginzburg model. This model lives at strong coupling and features no Kähler moduli. We show that indeed massless fields can be stabilized in this fashion. We observe that, depending on the flux, this mechanism is more effective when the number of initially massless fields is large. These findings are compatible with both the tadpole conjecture and the massless Minkowski conjecture. Along the way, we complete the classification of integral flux vectors with small tadpole contribution. Thereby we are closing in on a future complete understanding of all possible flux configurations in the 19 Landau-Ginzburg model.
Item Description:Gesehen am 16.09.2024
Physical Description:Online Resource
ISSN:1029-8479
DOI:10.1007/JHEP08(2024)069