  Let $\Lambda$ be a commutative local uniserial ring of length at least seven
with radical factor ring $k$. We consider the category $S(\Lambda)$ of all
possible embeddings of submodules of finitely generated $\Lambda$-modules and
show that $S(\Lambda)$ is controlled $k$-wild with a single control object
$I\in S(\Lambda)$. In particular, it follows that each finite dimensional
$k$-algebra can be realized as a quotient $\End(X)/\End(X)_I$ of the
endomorphism ring of some object $X\in S(\Lambda)$ modulo the ideal $\End(X)_I$
of all maps which factor through a finite direct sum of copies of $I$.

Representation Theory;Category Theory