activity
20182024
most citedOn Fano threefolds with -action

2 citations · 2 across the 3 of their papers we have counts for

collaborators

7 papers

math.AG2024

On a combinatorial description of the Gorenstein index for varieties with torus action

Philipp Iber, Eva Reinert, Milena Wrobel

The anticanonical complex is a combinatorial tool that was invented to extend the features of the Fano polytope from toric geometry to wider classes of varieties. In this note we s…

math.AG2020

Smooth Fano intrinsic Grassmannians of type with Picard number two

Muhammad Imran Qureshi, Milena Wrobel

We introduce the notion of intrinsic Grassmannians which generalizes the well known weighted Grassmannians. An intrinsic Grassmannian is a normal projective variety whose Cox ring…

math.AG20192 cited

On Fano threefolds with -action

Christoff Hische, Milena Wrobel

We study three-dimensional Fano varieties with -action. Complementing recent results [13], we give classification results in the canonical case, where the maximal orb…

math.AG2019

Towards classifying toric degenerations of cubic surfaces

Maria Donten-Bury, Paul Görlach, Milena Wrobel

We investigate the class of degenerations of smooth cubic surfaces which are obtained from degenerating their Cox rings to toric algebras. More precisely, we work in the spirit of…

math.AG2018

On the anticanonical complex

Christoff Hische, Milena Wrobel

The anticanonical complex has been introduced as a natural generalization of the toric Fano polytope and so far has been succesfully used for the study of varieties with a torus ac…

math.AG2018

Divisor class groups of rational trinomial varieties

Milena Wrobel

We give an explicit description of the divisor class groups of rational trinomial varieties. As an application, we relate the iteration of Cox rings of any rational variety with to…