Faisceaux amples et très amples

Michel Raynaud

Séminaire Bourbaki (1976-1977)

  • Volume: 19, page 46-58
  • ISSN: 0303-1179

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Raynaud, Michel. "Faisceaux amples et très amples." Séminaire Bourbaki 19 (1976-1977): 46-58. <http://eudml.org/doc/109908>.

@article{Raynaud1976-1977,
author = {Raynaud, Michel},
journal = {Séminaire Bourbaki},
keywords = {complex variety; ample line bundle; Hilbert polynomial; very ample bundle},
language = {fre},
pages = {46-58},
publisher = {Springer-Verlag},
title = {Faisceaux amples et très amples},
url = {http://eudml.org/doc/109908},
volume = {19},
year = {1976-1977},
}

TY - JOUR
AU - Raynaud, Michel
TI - Faisceaux amples et très amples
JO - Séminaire Bourbaki
PY - 1976-1977
PB - Springer-Verlag
VL - 19
SP - 46
EP - 58
LA - fre
KW - complex variety; ample line bundle; Hilbert polynomial; very ample bundle
UR - http://eudml.org/doc/109908
ER -

References

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  1. [1] E. Bombieri - Canonical models of surface of general type, Publ. I.H.E.S., 42(1973), p. 171-220. Zbl0259.14005MR318163
  2. [2] K. Kodaira - Pluricanonical systems on algebraic surfaces of general type, J. Math. Soc. Japan, 20(1968), p. 170-192. Zbl0157.27704MR224613
  3. [3] D. Lieberman and D. Mumford - Matsusaka's big theorem, Proc. of the AMS Summer Institute1974, Arcata, Zbl0321.14004
  4. [4] T. Matsusaka - On canonically polarized varieties II, Amer. Journ. Math., 92(1970), p. 283-292. Zbl0195.22802MR263816
  5. [5] T. Matsusaka - Polarized varieties with a given Hilbert polynamial, Amer. Journ. Math., 94(1972), p. 1027-1077. Zbl0256.14004MR337960
  6. [6] T. Matsusaka and D. Mumford - Two fundamental theorems on deformations of polarized varieties, Amer. Journ. Math., 86(1964), p. 668-683. Zbl0128.15505MR171778
  7. [7] A. Mayer - Families of K3 surfaces, Nagoya Math. Journ., 48(1972), p. 1-17 Zbl0244.14012MR330172
  8. [8] M. Raynaud - Faisceaux amples sur les schémas en groupes, Lecture Notes in Math., n° 119, Springer, 1970. Zbl0195.22701MR260758
  9. [9] B. Saint-Donat - Projective models of K-3 surfaces, Thèse 
  10. [10] A. Weil - Variétés kählériennes, Paris, Hermann, 1958. Zbl0137.41103MR111056

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