On terminal Fano 3-folds with 2-torus action, part II

Abstract

We continue the classification of terminal Fano threefolds with an effective two-torus action. In earlier work we settled the Q-factorial case with Picard number one. Here we treat the larger class of varieties that do not admit any contraction of a prime divisor; these are called combinatorially minimal.

References in corpus (2)

• On G-Fano threefolds
• Log terminal singularities, platonic tuples and iteration of Cox rings