La semi-caractéristique d’Euler-Poincaré des faisceaux ω -quadratiques sur un schéma de Cohen-Macaulay

Christoph Sorger

Bulletin de la Société Mathématique de France (1994)

  • Volume: 122, Issue: 2, page 225-233
  • ISSN: 0037-9484

How to cite

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Sorger, Christoph. "La semi-caractéristique d’Euler-Poincaré des faisceaux $\omega $-quadratiques sur un schéma de Cohen-Macaulay." Bulletin de la Société Mathématique de France 122.2 (1994): 225-233. <http://eudml.org/doc/87688>.

@article{Sorger1994,
author = {Sorger, Christoph},
journal = {Bulletin de la Société Mathématique de France},
keywords = {Euler-Poincaré semi-characteristic; symplectic sheaf; Cohen-Macaulay morphism; semi-stable quadratic sheaves},
language = {fre},
number = {2},
pages = {225-233},
publisher = {Société mathématique de France},
title = {La semi-caractéristique d’Euler-Poincaré des faisceaux $\omega $-quadratiques sur un schéma de Cohen-Macaulay},
url = {http://eudml.org/doc/87688},
volume = {122},
year = {1994},
}

TY - JOUR
AU - Sorger, Christoph
TI - La semi-caractéristique d’Euler-Poincaré des faisceaux $\omega $-quadratiques sur un schéma de Cohen-Macaulay
JO - Bulletin de la Société Mathématique de France
PY - 1994
PB - Société mathématique de France
VL - 122
IS - 2
SP - 225
EP - 233
LA - fre
KW - Euler-Poincaré semi-characteristic; symplectic sheaf; Cohen-Macaulay morphism; semi-stable quadratic sheaves
UR - http://eudml.org/doc/87688
ER -

References

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  1. [1] ATIYAH (M.F.). — Riemann Surfaces and Spin Structures, Ann. Scient. Éc. Norm. Sup., 4e série, t. 4, 1971, p. 47-62. Zbl0212.56402MR44 #3350
  2. [2] M. F. Atiyah (M.F.) and REES (E.). — Vector bundles on Projective 3-space, Invent. Math., t. 35, 1976, p. 131-153. Zbl0332.32020MR54 #7870
  3. [3] HARTSHORNE (R.). — Residues and Duality. — Lecture Notes in Math. 20, Springer-Verlag, Berlin, 1966. Zbl0212.26101MR36 #5145
  4. [4] KEMPF (G.). — Deformations of Semi-Euler Characteristics, Amer. J. of Math., t. 114, 1992, p. 973-978. Zbl0780.14012MR93k:14025
  5. [5] MATSUMURA (H.). — Commutative Ring Theory. — Cambridge Studies in Advanced Math. 8, Cambridge University Press, Cambridge, 1980. 
  6. [6] MUMFORD (D.). — Theta-Characteristics of an Algebraic Curve, Ann. Scient. Éc. Norm. Sup., 4e série, t. 4, 1971, p. 181-192. Zbl0216.05904MR45 #1918
  7. [7] PESKINE (C.). — Introduction algébrique à la géométrie projective. — Cours de DEA, Univ. Paris VI, 1990. 
  8. [8] SORGER (C.). — Thêta-caractéristiques des courbes tracées sur une surface lisse, J. reine angew. Math. (Journal de Crelle), t. 435, 1993, p. 83-118. Zbl0757.14024MR94b:14026

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