Voir la notice de l'article provenant de la source Cambridge University Press
Daigle, Daniel. Classification of Linear Weighted Graphs up to Blowing-Up and Blowing-Down. Canadian journal of mathematics, Tome 60 (2008) no. 1, pp. 64-87. doi: 10.4153/CJM-2008-003-2
@article{10_4153_CJM_2008_003_2,
author = {Daigle, Daniel},
title = {Classification of {Linear} {Weighted} {Graphs} up to {Blowing-Up} and {Blowing-Down}},
journal = {Canadian journal of mathematics},
pages = {64--87},
year = {2008},
volume = {60},
number = {1},
doi = {10.4153/CJM-2008-003-2},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CJM-2008-003-2/}
}
TY - JOUR AU - Daigle, Daniel TI - Classification of Linear Weighted Graphs up to Blowing-Up and Blowing-Down JO - Canadian journal of mathematics PY - 2008 SP - 64 EP - 87 VL - 60 IS - 1 UR - http://geodesic.mathdoc.fr/articles/10.4153/CJM-2008-003-2/ DO - 10.4153/CJM-2008-003-2 ID - 10_4153_CJM_2008_003_2 ER -
[1] Daigle, D., Classification of weighted graphs up to blowing-up and blowing-down. electronic publication (arXiv:math.AG/0305029), 2003. Google Scholar
[2] Daigle, D. and Russell, P., Affine rulings of normal rational surfaces. Osaka J. Math. 38(2001), no. 1, 37–100. Google Scholar
[3] Daigle, D. and Russell, P., On log Q-homology planes and weighted projective planes. Canad. J. Math. 56(2004), 1145–1189. Google Scholar
[4] Hirzebruch, F., Über vierdimensionale Riemannsche Fl¨achen mehrdeutiger Funktionen von zwei komplexen Ver¨anderlichen. Math. Ann. 126 (1953), 1–22. Google Scholar
[5] Morrow, J., Minimal normal compactifications of C2. Rice Univ. Studies 59(1973), 97–111. Google Scholar
[6] Neumann, W., A calculus for plumbing applied to the topology of complex surface singularities and degenerating complex curves. Trans. Amer. Math. Soc. 268(1981), no. 2, 299–344. Google Scholar
[7] Neumann, W., On bilinear forms represented by trees. Bull. Austral. Math. Soc. 40(1989), no. 2, 303–321. Google Scholar
[8] Russell, K. P., Some formal aspects of the theorems of Mumford-Ramanujam. In: Algebra, Arithmetic and Geometry. Tata Inst. Fund. Res. Stud. Math. 16, Tata Inst. Fund. Res., Bombay, 2002, pp. 557–584. Google Scholar
[9] Shastri, A. R., Divisors with Finite Local Fundamental Group on a Surface. In: Algebraic Geometry. Proceedings of Symposia in Pure Mathematics 46, American Mathematical Society, Providence, RI, 1987, pp. 467–481. Google Scholar
Cité par Sources :