  We consider $m$-cluster tilted algebras arising from quivers of Euclidean
type and we give necessary and sufficient conditions for those algebras to be
representation finite. For the case $\widetilde{A}$, using the geometric
realization, we get a description of representation finite type in terms of
$(m+2)$-angulations. We establish which $m$-cluster tilted algebras arise at
the same time from quivers of type $A$ and $\widetilde{A}$. Finally, we
characterize representation infinite $m$-cluster tilted algebras arising from a
quiver of type $\widetilde{A}$ as $m$-relations extensions of some iterated
tilted algebra of type $\widetilde{A}$.
