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References
N. Bourbaki, “Algèbre I,” Chap. 1–3, Hermann, 1970.
____, “Algèbre,” Chap. 10. Algèbre homologique, Masson, 1980.
C. DeConcini, and C. Procesi, Complete symmetric varieties, in “Invariant Theory,” Proceedings, Montecatini, ed. F. Gheradelli, Springer Lecture Notes, No. 996, 1983, pp. 1–44; II, Preprint, Fall 1983.
C. DeConcini, D. Eisenbud, and C. Procesi, Young Diagrams and Determinantal Varieties, Inventiones Math. 56 (1980), 129–165.
C. DeConcini, M. Goresky, R. MacPherson, and C. Procesi, ON THE GEOMETRY OF QUADRICS AND THEIR DEGENERATIONS, Preprint IHES/M/86/19.
S. Kleiman, Problem 15. Rigorous foundation of Schubert's enumerative calculus, in “Mathematical Developments arising from Hilbert Problems,” Proc. Sympos. in Pure Math. XXVIII, AMS, 1976, pp. 445–482.
S. Kleiman, CHASLES'S ENUMERATIVE THEORY OF CONICS: A HISTORICAL INTRODUCTION, in “STUDIES IN ALGEBRAIC GEOMETRY,” MAA Studies in Mathematics, vol. 20, ed. A. Seidenberg, 1980, pp. 117–138.
S. Kleiman and J. Landolfi, Geometry and deformation of special Schubert varieties, in “Algebraic geometry,” Proc. Oslo 1970, ed. F. Oort, Wolters-Noordhoff, 1972, pp. 97–124.
S. Kleiman and A. Thorup, INTERSECTION THEORY and ENUMERATIVE GEOMETRY. A Decade in Review, in “Proceedings of the AMS Summer Institute in Algebraic Geometry,” Bowdoin, 1985 (to appear).
D. Laksov, Notes on the evolution of complete correlations, in “Enumerative and Classical Algebraic Geometry,” Proceedings Nice 1981, ed. Le Barz and Hervier, Birkhäuser, Progress in Math. 24, 1982, pp. 107–132.
D. Laksov, Complete Quadrics and Linear Maps, in “Proceedings of the AMS Summer Institute in Algebraic Geometry,” Bowdoin, 1985 (to appear).
D. Laksov, “COMPLETE LINEAR MAPS I, THE GEOMETRY,” Preprint Royal Institute of Technology, Stockholm 70, Sweden, Fall 1986.
T. Muir, “A Treatise on the Theory of Determinants,” revised and enlarged by W. H. Metzler, Longmans, Green and Co., 1933; corrected and republished by Dover.
J. Tyrrell, Complete quadrics and collineations in S n, Mathematica 3 (1956), 69–79.
T. Uzava., “Equivariant compactifications of algebraic symmetric spaces,” Preprint, Fall 1985.
I. Vainsencher, Schubert calculus for complete quadrics, in “Enumerative and Classical Algebraic Geometry,” Proceedings Nice 1981, ed. Le Barz and Hervier, Birkhäuser, Progress in Math. 24, 1982, pp. 199–235.
I. Vainsencher, Complete Collineations and Blowing up Determinantal Ideals, Math. Ann. 267 (1984), 417–432.
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Thorup, A., Kleiman, S. (1988). Complete bilinear forms. In: Algebraic Geometry Sundance 1986. Lecture Notes in Mathematics, vol 1311. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0082918
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DOI: https://doi.org/10.1007/BFb0082918
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