On the representation dimension and finitistic dimension of special multiserial algebras
  For monomial special multiserial algebras, which in general are of wild
representation type, we construct radical embeddings into algebras of finite
representation type. As a consequence, we show that the representation
dimension of monomial and self-injective special multiserial algebras is less
or equal to three. This implies that the finitistic dimension conjecture holds
for all special multiserial algebras.
