A. Guld

activity

20182020

most citedFinite subgroups of the birational automorphism group are 'almost' nilpotent of class at most two

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

collaborators

3 papers

math.AG2020★ 1 cited

Finite subgroups of the birational automorphism group are 'almost' nilpotent of class at most two

Attila Guld

We call a group $G$ nilpotently Jordan of class at most $c$ $(c \in N)$ if there exists a constant $J \in Z^{+}$ such that every finite subgroup $H ≦ G$ contains a n…

math.AG2019

Finite subgroups of the birational automorphism group are `almost' nilpotent

Attila Guld

We call a group $G$ nilpotently Jordan of class at most $c$ $(c \in N)$ if there exists a constant $J \in Z^{+}$ such that every finite subgroup $H ≦ G$ contains a n…

math.AG2018

Boundedness properties of automorphism groups of forms of flag varieties

Attila Guld

We call a flag variety admissible if its automorphism group is the projective general linear group. (This holds in most cases.) Let $K$ be a field of characteristic $0$ , containing…