2013
DOI: 10.1007/jhep11(2013)170
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On classifying the divisor involutions in Calabi-Yau threefolds

Abstract: In order to support the odd moduli in models of (type IIB) string compactification, we classify the Calabi-Yau threefolds with h 1,1 ≤ 4 which exhibit pairs of identical divisors, with different line-bundle charges, mapping to each other under possible divisor exchange involutions. For this purpose, the divisors of interest are identified as completely rigid surface, Wilson surface, K3 surface and some other deformation surfaces. Subsequently, various possible exchange involutions are examined under the symmet… Show more

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Cited by 60 publications
(89 citation statements)
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“…The reason for the same is the fact that the difference between Eqs. (33) and (24) effectively vanish at this critical point. So, it realizes the same LARGE volume non-susy AdS minimum as given by Eq.…”
Section: Case Ii: κ B11 =mentioning
confidence: 92%
See 1 more Smart Citation
“…The reason for the same is the fact that the difference between Eqs. (33) and (24) effectively vanish at this critical point. So, it realizes the same LARGE volume non-susy AdS minimum as given by Eq.…”
Section: Case Ii: κ B11 =mentioning
confidence: 92%
“…κ b11 = 0. This is also common when one considers the holomorphic involution which permutes two "nontrivial identical" shrinkable del-Pezzo surfaces [33].…”
Section: Case Ii: κ B11 =mentioning
confidence: 96%
“…This is related to the orientifold involution. 21 To consider orientifold invariant configurations, we need to restrict our analysis to minima with u 2 = u 3 and flux choices which have equal fluxes corresponding to these two moduli. 21 It is worthwhile to note that the generators K2 and K3, cf.…”
Section: Dilaton and Complex Structure Moduli Stabilisationmentioning
confidence: 99%
“…Note that a K3-fibred CY 3-fold with h 1,1 = 3 and volume given by (2.27) with c b = 0 has been presented in [60].…”
Section: Jhep11(2016)182mentioning
confidence: 99%