  Let $\Lambda$ be an artin algebra and $S(\Lambda)$ the category of all
embeddings $(A\subseteq B)$ where $B$ is a finitely generated $\Lambda$-module
and $A$ is a submodule of $B$. Then $S(\Lambda)$ is an exact Krull-Schmidt
category which has Auslander-Reiten sequences. In this manuscript we show that
the Auslander-Reiten translation in $S(\Lambda)$ can be computed within the
category of $\Lambda$-modules by using our construction of minimal
monomorphisms. If in addition $\Lambda$ is uniserial then any nonprojective
indecomposable object in $\Cal S(\Lambda)$ is invariant under the sixth power
of the Auslander-Reiten translation.
