Conjugacy Problem for Dehn Twists of Free Products of Free Abelian Groups
We show solubility of the conjugacy problem for Dehn twist automorphisms of finitely generated free products of free abelian groups.
math.GR↗
arXiv subjects
Publications and source records attributed to Amir Y. Weiss Behar.
We show solubility of the conjugacy problem for Dehn twist automorphisms of finitely generated free products of free abelian groups.
We show that a compact open subgroup $H$ of a simple algebraic $p$-adic group $G$ is self-similar if and only if it is isotropic.
We show that for a typical high rank arithmetic lattice $Γ$, there exist finite index subgroups $Γ_{1}$ and $Γ_{2}$ such that $Γ_{1} \not\simeq Γ_{2}$ while $\widehat{Γ_{1}} \simeq \widehat{Γ_{2}}$. But there are exceptions to that rule.