most citedOn the properness of the moduli space of stable surfaces over

1 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

math.AG2023

On a vanishing theorem for birational morphisms of threefolds in positive and mixed characteristics

Emelie Arvidsson

We prove a relative Kawamata Viehweg vanishing type theorem for birational morphisms. We use this to prove a Grauert Riemenschneider theorem over log canonical threefolds without z…

math.AG2023

Normality of minimal log canonical centers of threefolds in mixed and positive characteristic

Emelie Arvidsson, Quentin Posva

We prove the normality of minimal log canonical centers on threefold pairs which residue fields are perfect of residue characteristics and . We also show that the u…

math.AG2023★ 1 cited

On the properness of the moduli space of stable surfaces over

Emelie Arvidsson, Fabio Bernasconi, Zsolt Patakfalvi

We show the properness of the moduli stack of stable surfaces over , assuming the locally-stable reduction conjecture for stable surfaces. This relies on a local…

math.AG2020★ 1 cited

On the Kawamata-Viehweg vanishing theorem for log del Pezzo surfaces in positive characteristic

Emelie Arvidsson, Fabio Bernasconi, Justin Lacini

We prove the Kawamata-Viehweg vanishing theorem for surfaces of del Pezzo type over perfect fields of positive characteristic . As a consequence, we show that klt threefold si…

math.AG2020

On the Kodaira vanishing theorem for log del Pezzo surfaces in positive characteristic

Emelie Arvidsson

We investigate the vanishing of for a big and nef -Cartier -divisor on a log del Pezzo surface over an algebraically…