The authors present an odd-factor algorithm for type-II discrete W tra
nsforms (DWTs). They show that for N = pq, where q is an odd integer,
the length-N DWT can be decomposed into p length-q type-m DCTs and q
length-p type-II DWTs. This is particularly useful for the computation
of DWTs of arbitrarily composite length. A reduction in computational
complexity is also achieved compared to other existing fast algorithm
s.