Excess intersection of divisors

Robert Lazarsfeld

Compositio Mathematica (1981)

  • Volume: 43, Issue: 3, page 281-296
  • ISSN: 0010-437X

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Lazarsfeld, Robert. "Excess intersection of divisors." Compositio Mathematica 43.3 (1981): 281-296. <http://eudml.org/doc/89502>.

@article{Lazarsfeld1981,
author = {Lazarsfeld, Robert},
journal = {Compositio Mathematica},
keywords = {decomposition of intersection class; Chow group},
language = {eng},
number = {3},
pages = {281-296},
publisher = {Sijthoff et Noordhoff International Publishers},
title = {Excess intersection of divisors},
url = {http://eudml.org/doc/89502},
volume = {43},
year = {1981},
}

TY - JOUR
AU - Lazarsfeld, Robert
TI - Excess intersection of divisors
JO - Compositio Mathematica
PY - 1981
PB - Sijthoff et Noordhoff International Publishers
VL - 43
IS - 3
SP - 281
EP - 296
LA - eng
KW - decomposition of intersection class; Chow group
UR - http://eudml.org/doc/89502
ER -

References

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  1. [1] W. Fulton: Rational equivalence for singular varieties. Publ. Math. IHES.45 (1975) 147-167. Zbl0332.14002MR404257
  2. [2] W. Fulton and R. Macpherson: Intersecting cycles on an algebraic variety, in P. Holm, ed., Real and Complex Singularities, Oslo1976 (Sijthoff and Noordhoff) 179-197. Zbl0385.14002MR569045
  3. [3] W. Fulton and R. Macpherson: Defining algebraic intersections, in L. Olson, ed., Algebraic Geometry, Lect. Notes in Math.687 (1978) 1-30. Zbl0405.14003MR527228
  4. [4] A. Grothendieck and J. Diendonné: Eléments de géométrie algébrique IV. Publ. Math. I.H.E.S.32 (1967). Zbl0153.22301
  5. [5] B. Segre: On limits of algebraic varieties. Proc. London Math. Soc.47 (1940) 351-403. Zbl0028.42002MR8172JFM68.0371.01
  6. [6] J.-P. Serre: Algebre locale multiplicities. Lect. Notes in Math.11 (1965). Zbl0142.28603MR201468
  7. [7] F. Severi: Il concetto generale di multiplicita della soluzioni per sistemi de equazioni algebriche e la teoria dell'eliminazione. Annali di Math.26 (1947) 221-270. [Reprinted in Memoire Scelte, Vol. I, where the relevant passage appears on p. 372]. Zbl0031.26004MR27552
  8. [8] J.-L. Verdier: Le théorem de Riemann-Roch pour les intersections complètes, in A. Douady and J.-L. Verdier, Seminaire de géométrie analytique, Astérisque36-37 (1976) Exposé IX. Zbl0334.14026MR444657

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