Duke Mathematical Journal

Corrections to ``Log abundance theorem for threefolds''

Sean Keel, Kenji Matsuki, and James McKernan

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Article information

Source
Duke Math. J., Volume 122, Number 3 (2004), 625-630.

Dates
First available in Project Euclid: 22 April 2004

Permanent link to this document
https://projecteuclid.org/euclid.dmj/1082665289

Digital Object Identifier
doi:10.1215/S0012-7094-04-12236-5

Mathematical Reviews number (MathSciNet)
MR2057020

Zentralblatt MATH identifier
1063.14501

Subjects
Primary: 14E30: Minimal model program (Mori theory, extremal rays)

Citation

Keel, Sean; Matsuki, Kenji; McKernan, James. Corrections to ``Log abundance theorem for threefolds''. Duke Math. J. 122 (2004), no. 3, 625--630. doi:10.1215/S0012-7094-04-12236-5. https://projecteuclid.org/euclid.dmj/1082665289


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References

  • S. Keel, K. Matsuki, and J. McKernan, Log abundance theorem for threefolds, Duke Math. J. 75 (1994), 99–119.
  • J. Kollár, et al, Flips and Abundance for Algebraic Threefolds (Salt Lake City, 1991), Astérisque 211, Soc. Math. France, Montrouge, 1992.
  • V. B. Mehta and A. Ramanathan, Semistable sheaves on projective varieties and their restriction to curves, Math. Ann. 258 (1982), 213–224.
  • Y. Miyaoka, “The Chern classes and Kodaira dimension of a minimal variety” in Algebraic Geometry (Sendai, Japan, 1985), Adv. Stud. Pure Math. 10, North Holland, Amsterdam, 1987, 449–476.
  • Y. Miyaoka and S. Mori, A numerical criterion for uniruledness, Ann. of Math. (2) 124 (1986), 65–69.
  • D. Mumford, “Towards an enumerative geometry of the moduli space of curves” in Arithmetic and Geometry, Vol. II, Progr. Math. 36, Birkhäuser, Boston, 1983, 271–328.
  • M. Reid, “Young person's guide to canonical singularities” in Algebraic Geometry (Brunswick, Maine, 1985), Proc. Symp. Pure Math. 46, Part 1, Amer. Math. Soc., Providence, 1987, 345–414.

See also

  • Original article: Sean Keel, Kenji Matsuki, James McKernan. Log abundance theorem for threefolds. Duke Math. J. 75 (1994), pp. 99-119.