Most shift operator-based adaptive algorithms exhibit poor numerical behavi
or when the input discrete time process is obtained from a continuous time
process by fast sampling. This includes the shift operator based least squa
res lattice algorithm. In this paper, we develop a delta least squares latt
ice algorithm. This algorithm has low computational complexity compared wit
h the delta Levinson RLS algorithm and shows better numerical properties co
mpared with the shift least squares lattice algorithm under fast sampling.
Computer simulations show that the new algorithm also outperforms an existi
ng delta least squares lattice algorithm.