Quasi-homogeneous Linear Systems on P 2 with Base Points of Multiplicity 6

  title={Quasi-homogeneous Linear Systems on P 2 with Base Points of Multiplicity 6},
  author={M V Kunte},
In this paper we prove the Harbourne-Hirschowitz conjecture for quasihomogeneous linear systems of multiplicity 6 on P. For the proof we use the degeneration of the plane by Ciliberto and Miranda and results by Laface, Seibert, Ugaglia and Yang. As an application we derive a classification of the special systems of multiplicity 6. 

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Linear systems of plane curves through base points of bounded multiplicity

  • S. Yang
  • Preprint Summer-school Torino
  • 2003

Geometric Aspects of Polynomial Interpolation in More Variables and of Waring’s Problem

  • C. Ciliberto
  • Proceedings of the ECM,
  • 2000

Linear Systems with fixed base points of given multiplicity

  • A. Laface
  • PhD Thesis Rom
  • 1999

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