73 citations · 308 across the 22 of their papers we have counts for
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math.GT2023
Actions of large finite groups on manifolds
Ignasi Mundet i Riera
In this paper we survey some recent results on actions of finite groups on topological manifolds. Given an action of a finite group on a manifold , these results provide inf…
math.GT2021★ 1 cited
On the number of stabilizer subgroups in a finite group acting on a manifold
Balázs Csikós, Ignasi Mundet i Riera, László Pyber +1
If a finite p-group G acts continuously on a compact topological manifold M then, with some bound C depending on M alone, G has a subgroup H of index at most C such that the H-acti…
math.GT2003★ 12 cited
Representations of the fundamental group of a closed oriented surface in Sp(4,R)
Óscar García-Prada, Ignasi Mundet i Riera
We classify the connected components of the space of representations of the fundamental group of a closed oriented surface of genus in . We prove that t…