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- W4280492353 abstract "A bstract In this article, we present a classification for the divisor topologies of the projective complete intersection Calabi-Yau (pCICY) 3-folds realized as hypersurfaces in the product of complex projective spaces. There are 7890 such pCICYs of which 7820 are favorable, and can be subsequently useful for phenomenological purposes. To our surprise we find that the whole pCICY database results in only 11 (so-called coordinate) divisors ( D ) of distinct topology and we classify those surfaces with their possible deformations inside the pCICY 3-fold, which turn out to be satisfying 1 ≤ h 2 , 0 ( D ) ≤ 7. We also present a classification of the so-called ample divisors for all the favorable pCICYs which can be useful for fixing all the (saxionic) Kähler moduli through a single non-perturbative term in the superpotential. We argue that this relatively unexplored pCICY dataset equipped with the necessary model building ingredients, can be used for a systematic search of physical vacua. To illustrate this for model building in the context of type IIB CY orientifold compactifications, we present moduli stabilization with some preliminary analysis of searching possible vacua in simple models, as a template to be adopted for analyzing models with a larger number of Kähler moduli." @default.
- W4280492353 created "2022-05-22" @default.
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- W4280492353 date "2022-05-16" @default.
- W4280492353 modified "2023-10-01" @default.
- W4280492353 title "Divisor topologies of CICY 3-folds and their applications to phenomenology" @default.
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- W4280492353 doi "https://doi.org/10.1007/jhep05(2022)101" @default.
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