  Let $G$ be the fundamental group of a finite graph of groups with Noetherian
edges and locally tame vertices. We prove that $G$ is locally tame. It follows
that if a finitely presented group $H$ has a non-trivial $JSJ$-decomposition
over the class of its $VPC(k)$ subgroups for $k=1$ or $k=2$, and all the vertex
groups in the decomposition are flexible, then $H$ is locally tame.
