article · 2009
Proportional-type NLMS algorithm with gain allocation providing maximum one-step conditional PDF for true weights
Kevin Wagner, Miloš Doroslovački
Cited by 3Abstract and details only
Abstract
In this paper, we present a proportionate-type normalized least mean square algorithm which operates by choosing adaptive gains at each time step in a manner designed to maximize the conditional probability that the next-step coefficient estimates reach their optimal values. We compare and show that the performance of the maximum conditional probability density one-step algorithm is superior to the normalized least mean square algorithm and the proportionate normalized least mean square algorithm. Additionally, we argue that the algorithm we present operates for any impulse response.
Cite this paper
Wagner, K., & Doroslovački, M. (2009). Proportional-type NLMS algorithm with gain allocation providing maximum one-step conditional PDF for true weights. https://doi.org/10.1109/ciss.2009.5054691
Wagner, Kevin, and Miloš Doroslovački. “Proportional-type NLMS algorithm with gain allocation providing maximum one-step conditional PDF for true weights.” 2009, pp. 61–66, https://doi.org/10.1109/ciss.2009.5054691.
Wagner, Kevin, and Miloš Doroslovački. 2009. “Proportional-type NLMS algorithm with gain allocation providing maximum one-step conditional PDF for true weights.” https://doi.org/10.1109/ciss.2009.5054691.
Wagner, K. and Doroslovački, M. (2009) ‘Proportional-type NLMS algorithm with gain allocation providing maximum one-step conditional PDF for true weights’. Available at: https://doi.org/10.1109/ciss.2009.5054691.
@article{wagner2009proportional,
title = {{Proportional-type NLMS algorithm with gain allocation providing maximum one-step conditional PDF for true weights}},
author = {Wagner, Kevin and Doroslovački, Miloš},
pages = {61--66},
year = {2009},
doi = {10.1109/ciss.2009.5054691}
}Made from the index record. Check names, capitalisation and page numbers against the paper. Need another style? AI for Research has over 10,000.