Let $A$ be a nite dimensional $k-$algebra and $R$ be a
locally bounded category such that $R rightarrow R/G = A$ is a Galois covering
de ned by the action of a torsion-free group of automorphisms
of $R$. Following [30], we provide criteria on the convex subcategories
of a strongly simply connected category R in order to be a cycle-
nite category and describe the module category of $A$. We provide
criteria for $A$ to be of polynomial growth
DE LA PENA, J. (2011). ALGEBRAS WITH CYCLE-FINITE STRONGLY SIMPLY
CONNECTED GALOIS COVERINGS. Bulletin of the Iranian Mathematical Society, 37(No. 2), 159-186.
MLA
DE LA PENA, J. "ALGEBRAS WITH CYCLE-FINITE STRONGLY SIMPLY
CONNECTED GALOIS COVERINGS", Bulletin of the Iranian Mathematical Society, 37, No. 2, 2011, 159-186.
HARVARD
DE LA PENA J. (2011). 'ALGEBRAS WITH CYCLE-FINITE STRONGLY SIMPLY
CONNECTED GALOIS COVERINGS', Bulletin of the Iranian Mathematical Society, 37(No. 2), pp. 159-186.
CHICAGO
J. DE LA PENA, "ALGEBRAS WITH CYCLE-FINITE STRONGLY SIMPLY
CONNECTED GALOIS COVERINGS," Bulletin of the Iranian Mathematical Society, 37 No. 2 (2011): 159-186,
VANCOUVER
DE LA PENA J. ALGEBRAS WITH CYCLE-FINITE STRONGLY SIMPLY
CONNECTED GALOIS COVERINGS. BIMS. 2011;37(No. 2):159-186.
