  This paper examines the frame properties of finitely and infinitely iterated
dyadic filter banks. It is shown that the stability of an infinitely iterated
dyadic filter bank guarantees that of any associated finitely iterated dyadic
filter bank with uniform bounds. Conditions under which the stability of
finitely iterated dyadic filter banks with uniform bounds implies that of the
infinitely iterated dyadic filter bank are also given. The main result
describes a sufficient condition under which the infinitely iterated dyadic
filter bank associated with a specific class of finitely supported filters is
stable.
