  Suppose A is a unital subhomogeneous C*-algebra. We show that every central
sequence in A is hypercentral if and only if every pointwise limit of a
sequence of irreducible representations is multiplicity free. We also show that
every central sequence in A is trivial if and only if every pointwise limit of
irreducible representations is irreducible. We also give a nice repesentation
of the latter algebras.
