Fano threefolds as equivariant compactifications of the vector group

@article{Huang2018FanoTA,
  title={Fano threefolds as equivariant compactifications of the vector group},
  author={Z. Huang and P. Montero},
  journal={arXiv: Algebraic Geometry},
  year={2018}
}
  • Z. Huang, P. Montero
  • Published 2018
  • Mathematics
  • arXiv: Algebraic Geometry
  • In this article, we determine all equivariant compactifications of the three-dimensional vector group $\mathbf{G}_a^3$ which are smooth Fano threefolds with Picard number greater or equal than two. 

    Figures from this paper.

    References

    Publications referenced by this paper.
    SHOWING 1-10 OF 81 REFERENCES
    On G-Fano threefolds
    70
    Toric Fano three-folds with terminal singularities
    25
    Hassett-Tschinkel correspondence and automorphisms of the quadric
    11
    Simple Models of Quasihomogeneous Projective 3-Folds
    2
    Uniqueness of equivariant compactifications of C^n by a Fano manifold of Picard number 1
    11
    Polyhedral Divisors and Algebraic Torus Actions
    • POLYHEDRAL DIVISORS
    • 2006
    115
    Fano compactifications of contractible affine 3-folds with trivial log canonical divisors
    3