References
- Arbarello, E., Cornalba, M., Griffiths, P. A., Harris, J. (1985). Geometry of Algebraic Curves. Vol. I. Grundlehren der Mathematischen Wissenschaften, Vol. 267. New York: Springer-Verlag.
- Boole, G. (1841/1842). Exposition of a general theory of linear transformations. Part I. Cambridge Math. J. 3(13):1–20.
- Boole, G. (1844/1845). Notes on linear transformations. Cambridge Math. J. 4(22):167–171.
- Fulton, W. (1997). Young Tableaux. With Applications to Representation Theory and Geometry. London Mathematical Society Student Texts, Vol. 35. Cambridge: Cambridge University Press.
- Fulton, W. (1998). Intersection Theory. Ergebnisse der Mathematik und ihrer Grenzgebiete. 3. Folge. A Series of Modern Surveys in Mathematics 2, 2nd ed. Berlin: Springer-Verlag.
- Furukawa, K. (2014). Duality with expanding maps and shrinking maps, and its applications to Gauss maps. Math. Ann. 358:403–432.
- Heier, G., Takayama, S. (2017). Effective degree bounds for generalized Gauss map images Adv. Stud. Pure Math. 74:203–235.
- Kaji, H. (1985). On the normal bundles of rational space curves. Math. Ann. 273:163–176.
- Kaji, H. (2003). On the reflexivity and the Gauss maps of Veronese varieties (unpublished).
- Kaji, H. (2009). The separability of the Gauss map versus the reflexivity. Geom. Dedicata 139:75–82.
- Kaji, H., Terasoma, T. (2015). Degree formula for Grassmann bundles. J. Pure Appl. Algebra 219:5426–5428.
- Katz, N. (1973). Pinceaux de Lefschetz: Théorème d’existence. Exposé XVII, “Groupes de Monodromie en Géométrie Algébrique (SGA7), Part II,” Lecture Notes in Mathematics, Vol. 340. Berlin: Springer, pp. 212–253.
- Kleiman, S. L. (1966). Toward a numerical theory of ampleness. Ann. Math. 84:293–344.
- Kleiman, S. L. (1977). The enumerative theory of singularities. In: Holm, P., ed. Real and Complex Singularities (Proc. Ninth Nordic Summer School/NAVF Sympos. Math., Oslo, 1976). Alphen aan den Rijn: Sijthoff and Noordhoff, pp. 297–396.
- Kleiman, S. (1984). About the Conormal Scheme. Complete Intersections (Acireale, 1983). Lecture Notes in Mathematics, Vol. 1092. Berlin: Springer, pp. 161–197.
- Piene, R. (1977). Numerical characters of a curve in projective n-space, In: Holm, P., ed. Real and Complex Singularities (Proc. Ninth Nordic Summer School/NAVF Sympos. Math., Oslo, 1976). Alphen aan den Rijn: Sijthoff and Noordhoff, pp. 475–495.
- Tevelev, E. A. (2005). Projective Duality and Homogeneous Spaces. Encyclopaedia of Mathematical Sciences. Invariant Theory and Algebraic Transformation Groups, IV, Vol. 133. Berlin: Springer-Verlag.
- Zak, F. L. (1987). The structure of Gauss mappings. Funktsional. Anal. i Prilozhen. (Russian) 21(1):39–50 (English translation: Funct. Anal. Appl. 21(1):32–41).
- Zak, F. L. (1993). Tangents and Secants of Algebraic Varieties. Transl. Math. Monographs, Vol. 127. Providence: American Mathematical Society.