Examples of bundles on Calabi-Yau 3-folds for string theory compactifications

Advances in Theoretical and Mathematical Physics

Volumn 4, Issue 1, 2000, Pages 231-247

  Thomas, R P ^a  

^a HARVARD UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 33646412112     PISSN: 10950761     EISSN: 10950753     Source Type: Journal    
DOI: 10.4310/atmp.2000.v4.n1.a6     Document Type: Article

References (7)

1. Barth, W., Peters, C., and van de Ven, A. (1984). Compact complex surfaces. Springer-Verlag, Berlin-New York.
2. Donagi, R., Lukas, A., Ovrut, B., and Waldrum, D. (1999). Holomorphic Vector Bundles and Non-Perturbative Vacua in M-Theory. Preprint.
3. Donagi, R., Ovrut, B., and Pantev, T., and Waldrum, D. (1999). Standard Models from Heterotic M-theory, preprint.
4. Donaldson, S. K. and Kronheimer, P. B. (1990). The geometry of four-manifolds. Oxford University Press.
5. Griffiths, P. and Harris, J. (1978). Principles of algebraic geometry. Wiley, New York.
6. 1 = 0 and χ = -6. In Mathematical aspects of string theory (San Diego, 1986), 543-559, Adv. Ser. Math. Phys., 1, World Sci. Publishing, Singapore.
7. Yau, S.-T. with an appendix by Tian, G. and Yau, S.-T. (1985). Compact three-dimensional Kähler manifolds with zero Ricci curvature. Symposium on anomolies, geometry, topology (Chicago, 1985), 395-406, World Sci. Publishing, Singapore.