Enumerative Geometry pp 60-76 | Cite as
Schubert's coincidence formulas for line complexes and the contribution of embedded planar pencils
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Bibliography
- [C1]S. J. Colley, "Enumerating stationary multiple-points," Adv. in Math. 66 (1987), no. 2, 149–170.MathSciNetCrossRefMATHGoogle Scholar
- [C2]_____, "Coincidence formulas for line complexes," Comm. in Algebra 16 (11) (1988), 2363–2385.MathSciNetCrossRefMATHGoogle Scholar
- [F]W. Fulton, Intersection Theory, Springer, Berlin-New York, 1984.CrossRefMATHGoogle Scholar
- [K]S. L. Kleiman, "Multiple-point formulas I: iteration," Acta Math. 147 (1981), 13–49.MathSciNetCrossRefMATHGoogle Scholar
- [LB1]P. Le Barz, "Contribution des droites d'une surface à ses multisécantes," Bull. Soc. Math. France 112 (1984), 303–324.MathSciNetMATHGoogle Scholar
- [LB2]_____, "Quelques calculs dans les variétés d'alignements," Adv. in Math. 64 (1987), 87–117.MathSciNetCrossRefMATHGoogle Scholar
- [LB3]_____, P. Le Barz, "Formules pour les trisécantes des surfaces algébriques," Enseign. Math. (2) 33 (1987), no. 1–2, 1–66.Google Scholar
- [R]Z. Ran, "Curvilinear enumerative geometry," Acta Math. 155 (1985), no. 1–2, 81–101.Google Scholar
- [S]H. C. H. Schubert, Kalkül der abzählenden Geometrie, Teubner, Leipzig, 1879, reprinted by Springer, Berlin, 1979.MATHGoogle Scholar
- [S-R]J. G. Semple and L. Roth, Introduction to Algebraic Geometry, Clarendon Press, Oxford, 1949 (reprinted 1985).MATHGoogle Scholar
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