The Harbourne-Hirschowitz condition and the anticanonical orthogonal property for surfaces

키워드

참고문헌 (20)

1. M. Artebani, "Cox rings of extremal rational elliptic surfaces", Trans. Amer. Math. Soc, 368(3), pp.1735~1757 (2016)[DOI]
2. L. Badescu, "Algebraic Surfaces" (2001), Springer-Verlag
3. W. P. Barth, "Compact complex surfaces" (2004), Springer-Verlag
4. A. Beauville, "Complex Algebraic Surfaces" (1996), Cambridge University Press
5. N. Bin, "Some examples of algebraic surfaces with canonical map of degree 20", C. R. Math. Acad. Sci. Paris, 359, pp.1145~1153 (2021)
6. E. Bombieri, "Canonical models of surfaces of general type", Etudes Sci. Publ. Math, (42), pp.171~219 (1973)
7. I. V. Dolgachev, "A brief introduction to Enriques surfaces, in Development of moduli theory—Kyoto 2013", Adv. Stud. Pure Math, 69, pp.1~32 (2016)[DOI]
8. J. B. Frıas-Medina, "Harbourne-Hirschowitz surfaces whose anticanonical divisors consist only of three irreducible components", Int. J. Math, 29(12), pp.19~ (2018)[DOI]
9. J. B. Fr´ıas-Medina, "The effective monoids of the blow-ups of Hirzebruch surfaces at points in general position", Rend. Circ. Mat. Palermo, 70(1), pp.167~197 (2021)[DOI]
10. R. Friedman, "and Seiberg-Witten invariants", Comm. Anal. Geom, 7(3), pp.451~495 (1999)[DOI]
11. A. Gimigliano, "Our thin knowledge of fat points" (1989), Queen’s Univ
12. B. Harbourne, "The geometry of rational surfaces and Hilbert functions of points in the plane", Proceedings of the 1984 Vancouver conference in algebraic geometry, pp.95~111 (1986)
13. B. Harbourne, "Rational surfaces with K2 > 0", Proc. Amer. Math. Soc, 124(3), pp.727~733 (1996)[DOI]
14. B. Harbourne, "Anticanonical rational surfaces", Trans. Amer. Math. Soc, 349(3), pp.1191~1208 (1997)[DOI]
15. A. Hirschowitz, "Une conjecture pour la cohomologie des diviseurs sur les surfaces rationnelles g´en´eriques", J. Reine Angew. Math, 397, pp.208~213 (1989)[DOI]
16. A. Hochenegger, "Rigid divisors on surfaces", Izv. Math, 84(1), pp.163~206 (2020)[DOI]
17. D. Huybrechts, "Lectures on K3 surfaces" (2016), Cambridge University Press
18. A. L. Knutsen, "A sharp vanishing theorem for line bundles on K3or Enriques surfaces", Proc. Amer. Math. Soc, 135(11), pp.3495~3498 (2007)[DOI]
19. D. Mumford, "Lectures on curves on an algebraic surface", Annals ofMathematics Studies, (59) (1966), Princeton University Press
20. B. Segre, "Alcune questioni su insiemi finiti di punti in geometria algebrica, Univ. e Politec", Torino Rend. Sem. Mat, 20, pp.67~85 (1961)

관련 논문AI추천