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alg-geomFeb 7, 1994
24
citations (OpenAlex)
authors
  • A. Borisov
arXiv abstractPDF
paper

Boundedness theorem for Fano log-threefolds

arXiv:alg-geom/9402004

Abstract

The main purpose of this article is to prove that the family of all Fano threefolds with log-terminal singularities with bounded index is bounded.

16 pages, LaTeX v2.09, abstract corrected

Cited by in corpus (9)

  • Boundedness of Fano threefolds with log-terminal singularities of given index
  • Convex lattice polytopes and cones with few lattice points inside, from a birational geometry viewpoint
  • Rational Curves on Quasi-Projective Surfaces
  • Toward the second main theorem on complements: from local to global
  • On semipositivity of sheaves of differential operators and the degree of a unipolar Q-Fano variety
  • Jordan constant for Cremona group of rank 3
  • Jordan property for Cremona groups
  • Birational Unboundedness of Q-Fano threefolds
  • Boundedness of Q-Fano varieties of Picard number one
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