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Original Articles

On the irreducible components of the compactified Jacobian of a ribbon

Pages 1385-1389 | Received 27 Mar 2018, Accepted 25 Jul 2018, Published online: 18 Jan 2019

References

  • Bayer, D., Eisenbud, D. (1995). Ribbons and their canonical embeddings. Trans. Am. Math. Soc. 347(3):719–756.
  • Chen, D., Kass, J. L. (2016). Moduli of generalized line bundles on a ribbon. J. Pure Appl. Algebra 220(2):822–844.
  • Donagi, R., Ein, L., Lazarsfeld, R. (1997). Nilpotent cones and sheaves on K3 surfaces. In: Kawamata, Y., Shokurov, V.V., eds. Birational Algebraic Geometry: A Conference on Algebraic Geometry in Memory of Wei-Liang Chow(1911-1995)., Contemp. Math. 207. Providence, Rhode Island: American Mathematical Society, pp. 51–61.
  • Drézet, J.-M. (2006). Faisceaux cohérents sur le courbes multiples. Collect. Math. 57(2):121–171.
  • Lange, H., Narasimhan, M. S. (1983). Maximal subbundles of rank two vector bundles on curves. Math. Ann. 266(1):55–72.
  • Maruyama, M. (1970). On Classification of Ruled Surfaces. Lectures in Mathematics. Kyoto Univ. No. 3. Tokyo: Kinokuniya Book-Store Co.
  • Nagata, M. (1970). On self intersection number of vector bundles of rank 2 on a Riemann surface. Nagoya Math. J. 37:191–196.
  • Segre, C. (1889). Recherches générales sur les courbes et les surfaces réglés algébriques II. Math. Ann. 34(1):1–25.

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