New formulation of fast discrete Hartley transform with the minimum number of multiplications
A simple algorithm is proposed to realize a one-dimensional discrete Hartley transform (DHT) with sequence lengths equal to 2/sup m/. This algorithm achieves the same multiplicative complexity as Malvar's algorithm (1987, 1988) which requires the least number of multiplications reported in the literature. However, the approach gives the advantage of requiring a smaller number of additions compared with the number required in Malvar's algorithm.<<ETX>>