参考文献:1. Altarelli, G, Feruglio, F (2010) Discrete flavor symmetries and models of neutrino mixing. Rev. Mod. Phys. 82: pp. 2701 82.2701" target="_blank" title="It opens in new window">CrossRef 2. Ishimori, H (2010) Non-abelian discrete symmetries in particle physics. Prog. Theor. Phys. Suppl. 183: pp. 1 83.1" target="_blank" title="It opens in new window">CrossRef 3. H. Ishimori et al., / An introduction to non-Abelian discrete symmetries for particle physicists, Lecture Notes in Physics 858, Springer, Germany (2012). 4. Ishimori, H (2013) Non-abelian discrete symmetry for flavors. Fortsch. Phys. 61: pp. 441 CrossRef 5. King, SF, Luhn, C (2013) Neutrino mass and mixing with discrete symmetry. Rept. Prog. Phys. 76: pp. 056201 88/0034-4885/76/5/056201" target="_blank" title="It opens in new window">CrossRef 6. Adulpravitchai, A, Blum, A, Lindner, M (2009) Non-abelian discrete groups from the breaking of continuous flavor symmetries. JHEP 09: pp. 018 88/1126-6708/2009/09/018" target="_blank" title="It opens in new window">CrossRef 7. Luhn, C (2011) Spontaneous breaking of SU(3) to finite family symmetries: a pedestrian鈥檚 approach. JHEP 03: pp. 108 8" target="_blank" title="It opens in new window">CrossRef 8. Merle, A, Zwicky, R (2012) Explicit and spontaneous breaking of SU(3) into its finite subgroups. JHEP 02: pp. 128 8" target="_blank" title="It opens in new window">CrossRef 9. Dixon, LJ, Harvey, JA, Vafa, C, Witten, E (1985) Strings on orbifolds. Nucl. Phys. B 261: pp. 678 85)90593-0" target="_blank" title="It opens in new window">CrossRef 10. Dixon, LJ, Harvey, JA, Vafa, C, Witten, E (1986) Strings on orbifolds. 2. Nucl. Phys. B 274: pp. 285 86)90287-7" target="_blank" title="It opens in new window">CrossRef 11. Ib谩帽ez, LE, Nilles, HP, Quevedo, F (1987) Orbifolds and Wilson lines. Phys. Lett. B 187: pp. 25 87)90066-9" target="_blank" title="It opens in new window">CrossRef 12. Ib谩帽ez, LE, Kim, JE, Nilles, HP, Quevedo, F (1987) Orbifold Compactifications with Three Families of SU(3) 脳 SU(2) 脳 U(1)n. Phys. Lett. B 191: pp. 282 87)90255-3" target="_blank" title="It opens in new window">CrossRef 13. Katsuki, Y (1990) Z(N) orbifold models. Nucl. Phys. B 341: pp. 611 CrossRef 14. Kobayashi, T, Raby, S, Zhang, R-J (2004) Constructing 5D orbifold grand unified theories from heterotic strings. Phys. Lett. B 593: pp. 262 8" target="_blank" title="It opens in new window">CrossRef 15. Kobayashi, T, Raby, S, Zhang, R-J (2005) Searching for realistic 4D string models with a Pati-Salam symmetry: orbifold grand unified theories from heterotic string compactification on a Z(6) orbifold. Nucl. Phys. B 704: pp. 3 CrossRef 16. Buchm眉ller, W, Hamaguchi, K, Lebedev, O, Ratz, M (2006) Supersymmetric standard model from the heterotic string. Phys. Rev. Lett. 96: pp. 121602 CrossRef 17. Buchm眉ller, W, Hamaguchi, K, Lebedev, O, Ratz, M (2007) Supersymmetric standard model from the heterotic string (II). Nucl. Phys. B 785: pp. 149 8" target="_blank" title="It opens in new window">CrossRef 18. Kim, JE, Kyae, B (2007) Flipped SU(5) from Z(12鈭扞) orbifold with Wilson line. Nucl. Phys. B 770: pp. 47 8" target="_blank" title="It opens in new window">CrossRef 19. Lebedev, O (2007) A mini-landscape of exact MSSM spectra in heterotic orbifolds. Phys. Lett. B 645: pp. 88 CrossRef 20. Lebedev, O (2008) The heterotic road to the MSSM with R parity. Phys. Rev. D 77: pp. 046013 21. Blaszczyk, M (2010) A Z2 脳 Z2 standard model. Phys. Lett. B 683: pp. 340 CrossRef 22. Groot Nibbelink, S, Loukas, O (2013) MSSM-like models on Z(8) toroidal orbifolds. JHEP 12: pp. 044 CrossRef 23. Nilles, HP, Ramos-Sanchez, S, Ratz, M, Vaudrevange, PKS (2009) From strings to the MSSM. Eur. Phys. J. C 59: pp. 249 8-0740-1" target="_blank" title="It opens in new window">CrossRef 24. Kobayashi, T, Nilles, HP, Ploger, F, Raby, S, Ratz, M (2007) Stringy origin of non-Abelian discrete flavor symmetries. Nucl. Phys. B 768: pp. 135 8" target="_blank" title="It opens in new window">CrossRef 25. Abe, H, Choi, K-S, Kobayashi, T, Ohki, H (2009) Non-abelian discrete flavor symmetries from magnetized/intersecting brane models. Nucl. Phys. B 820: pp. 317 CrossRef 26. Abe, H, Choi, K-S, Kobayashi, T, Ohki, H (2009) Magnetic flux, Wilson line and orbifold. Phys. Rev. D 80: pp. 126006 27. Abe, H, Choi, K-S, Kobayashi, T, Ohki, H (2010) Flavor structure from magnetic fluxes and non-Abelian Wilson lines. Phys. Rev. D 81: pp. 126003 28. Berasaluce-Gonzalez, M, Camara, PG, Marchesano, F, Regalado, D, Uranga, AM (2012) Non-Abelian discrete gauge symmetries in 4d string models. JHEP 09: pp. 059 CrossRef 29. Marchesano, F, Regalado, D, Vazquez-Mercado, L (2013) Discrete flavor symmetries in D-brane models. JHEP 09: pp. 028 8" target="_blank" title="It opens in new window">CrossRef 30. Hamada, Y, Kobayashi, T, Uemura, S (2014) Flavor structure in D-brane models: Majorana neutrino masses. JHEP 05: pp. 116 CrossRef 31. Higaki, T, Kitazawa, N, Kobayashi, T, Takahashi, K-j (2005) Flavor structure and coupling selection rule from intersecting D-branes. Phys. Rev. D 72: pp. 086003 32. P. Ko, T. Kobayashi, J.-h. Park and S. Raby, / String-derived D(4) / flavor symmetry and phenomenological implications, / Phys. Rev. D 76 (2007) 035005 [ / Erratum ibid. D 76 (2007) 059901] [807" class="a-plus-plus">arXiv:0704.2807] [807" class="a-plus-plus">INSPIRE]. 33. Beye, F, Kobayashi, T, Kuwakino, S (2014) Gauge origin of discrete flavor symmetries in heterotic orbifolds. Phys. Lett. B 736: pp. 433 8" target="_blank" title="It opens in new window">CrossRef 34. Abe, H, Choi, K-S, Kobayashi, T, Ohki, H, Sakai, M (2011) Non-abelian discrete flavor symmetries on orbifolds. Int. J. Mod. Phys. A 26: pp. 4067 CrossRef 35. Lam, CS (2008) The unique horizontal symmetry of leptons. Phys. Rev. D 78: pp. 073015 36. Escobar, JA, Luhn, C (2009) The flavor group 螖(6n2). J. Math. Phys. 50: pp. 013524 CrossRef 37. Ishimori, H, Kobayashi, T, Okada, H, Shimizu, Y, Tanimoto, M (2009) Lepton flavor Model from 螖(54) symmetry. JHEP 04: pp. 011 88/1126-6708/2009/04/011" target="_blank" title="It opens in new window">CrossRef 38. Ishimori, H, Kobayashi, T, Okada, H, Shimizu, Y, Tanimoto, M (2009) 螖(54) flavor model for leptons and sleptons. JHEP 12: pp. 054 88/1126-6708/2009/12/054" target="_blank" title="It opens in new window">CrossRef 39. King, SF, Luhn, C (2009) On the origin of neutrino flavour symmetry. JHEP 10: pp. 093 88/1126-6708/2009/10/093" target="_blank" title="It opens in new window">CrossRef 40. Escobar, JA (2011) Flavor 螖(54) in SU(5) SUSY model. Phys. Rev. D 84: pp. 073009 41. Forero, DV, Tortola, M, Valle, JWF (2014) Neutrino oscillations refitted. Phys. Rev. D 90: pp. 093006 42. Fogli, GL (2012) Global analysis of neutrino masses, mixings and phases: entering the era of leptonic CP-violation searches. Phys. Rev. D 86: pp. 013012 43. Araki, T (2008) (Non-)abelian discrete anomalies. Nucl. Phys. B 805: pp. 124 8.07.005" target="_blank" title="It opens in new window">CrossRef
刊物类别:Physics and Astronomy
刊物主题:Physics Elementary Particles and Quantum Field Theory Quantum Field Theories, String Theory