activity
20162023
most citedThe structure of Frobenius kernels for automorphism group schemes

6 citations · 15 across the 9 of their papers we have counts for

collaborators

20 papers

math.AG2023★ 3 cited

Generalizations of quasielliptic curves

Cesar Hilario, Stefan Schröer

We generalize the notion of quasielliptic curves, which have infinitesimal symmetries and exist only in characteristic two and three, to a remarkable hierarchy of regular curves ha…

math.AG2023

Sign involutions on para-abelian varieties

Jakob Bergqvist, Thuong Dang, Stefan Schröer

We study the so-called sign involutions on twisted forms of abelian varieties, and show that such a sign involution exists if and only if the class in the Weil--Châtelet group is a…

math.AG2022★ 2 cited

The inverse Galois problem for connected algebraic groups

Michel Brion, Stefan Schröer

We show that each connected group scheme of finite type over an arbitrary ground field is isomorphic to the component of the identity inside the automorphism group scheme of some p…

math.AG2022

Albanese maps for open algebraic spaces

Stefan Schröer

We show that for each algebraic space that is separated and of finite type over a field, and whose affinization is connected and reduced, there is a universal morphism to a para-ab…

math.AG2021

Loops on schemes and the algebraic fundamental group

Kay Rülling, Stefan Schröer

In this note we give a re-interpretation of the algebraic fundamental group for proper schemes that is rather close to the original definition of the fundamental group for topologi…

math.AG2021

The resolution property holds away from codimension three

Siddharth Mathur, Stefan Schröer

The purpose of this paper is to verify a conjecture of Gross under mild hypothesis: all reduced, separated, and excellent schemes have the resolution property away from a closed su…