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Triadophilia: A Special Corner in the Landscape
Published 2007“…We draw attention to the fact that there appear to be very few Calabi--Yau manifolds with the Hodge numbers h^{11} and h^{21} both small. …”
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Heterotic compactification, an algorithmic approach
Published 2007“…This is done in the context of complete intersection Calabi-Yau manifolds in a single projective space where we classify positive monad bundles. …”
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An abundance of heterotic vacua
Published 2008“…Focusing on elliptically fibered Calabi-Yau manifolds with spectral cover bundles, we show that the number of heterotic models with non-zero number of generations is finite. …”
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Monad bundles in heterotic string compactifications
Published 2008“…In this paper, we study positive monad vector bundles on complete intersection Calabi-Yau manifolds in the context of E 8 × E 8 heterotic string compactifications. …”
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Exploring positive monad bundles and a new heterotic standard model
Published 2010“…We conclude that the entire set of positive two-term monads on complete intersection Calabi-Yau manifolds is ruled out on phenomenological grounds. …”
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