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We develop techniques, based on differential geometry, to compute holomorphic Yukawa couplings for heterotic line bundle models on Calabi-Yau manifolds defined as complete intersections in projective spaces.
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V. Braun, Y.-H. He, B. A. Ovrut, and T. Pantev, “A Heterotic standard model,” Phys.Lett. B618
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V. Braun, Y.-H. He, B. A. Ovrut, and T. Pantev, “A Standard model from the E(8) x E(8) heterotic superstring,”
2005
L. B. Anderson, Y.-H. He, and A. Lukas, “Monad Bundles in Heterotic String Compactifications,”
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L. B. Anderson, J. Gray and B. Ovrut, “Yukawa Textures From Heterotic Stability Walls,”
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V. Braun, Y.-H. He, B. A. Ovrut, and T. Pantev, “The Exact MSSM spectrum from string theory,”
2006
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V. Bouchard and R. Donagi, “An SU(5) heterotic standard model,”
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R. Blumenhagen, S. Moster and T. Weigand, “Heterotic GUT and standard model vacua from simply connected Calabi-Yau manifolds,”
2006
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V. Braun, Y. H. He and B. A. Ovrut, “Yukawa couplings in heterotic standard models,”
2006
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V. Bouchard, M. Cvetic and R. Donagi, “Tri-linear couplings in an heterotic minimal supersymmetric standard model,”
2006
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R. Blumenhagen, S. Moster, R. Reinbacher and T. Weigand, “Massless Spectra of Three Generation U(N) Heterotic String Vacua,”
2007
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2010
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2011
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2012
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L. B. Anderson, J. Gray, A. Lukas and E. Palti, “Heterotic Line Bundle Standard Models,”
2012
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2014
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E. I. Buchbinder, A. Constantin and A. Lukas, “A heterotic standard model with
2014
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2015
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E. I. Buchbinder, A. Constantin and A. Lukas, “Heterotic QCD axion,”
2015
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