G-Fano threefolds, II

Abstract

We classify Fano threefolds with only Gorenstein terminal singularities and Picard number greater than 1 satisfying an additional assumption that the $G$-invariant part of the Weil divisor class group is of rank 1 with respect to an action of some group $G$.

17 pages, LaTeX

Cited by in corpus (8)

• On G-Fano threefolds
• Fano varieties in Mori fibre spaces
• Fano threefolds with infinite automorphism groups
• Singular Fano threefolds of genus 12
• 2-elementary subgroups of the space Cremona group
• Birational geometry of del Pezzo fibrations with terminal quotient singularities
• Toric $G$-Fano Threefolds
• Nodal quintic del Pezzo threefolds and their derived categories