Quasi-Newton least-mean fourth adaptive algorithm. bin Mansoor , U., Mayyala, Q., Moinuddin, M., & Zerguine, A. In 2017 25th European Signal Processing Conference (EUSIPCO), pages 2639-2643, Aug, 2017.
Paper doi abstract bibtex This paper proposes a new Newton-based adaptive filtering algorithm, namely the Quasi-Newton Least-Mean Fourth (QNLMF) algorithm. The main goal is to have a higher order adaptive filter that usually fits the non-Gaussian signals with an improved performance behavior, which is achieved using the Newton numerical method. Both the convergence analysis and the steady-state performance analysis are derived. More importantly, unlike other stochastic based algorithms, the step size parameter that controls the convergence of the QNLMF is independent of the statistics of the input signal, and consequently, the analytical assessments show that the proposed algorithm enjoys an independent performance from the input signal eigenvalue spread. Finally, a number of simulation experiments are carried out to corroborate the theoretical findings.
@InProceedings{8081689,
author = {U. {bin Mansoor} and Q. Mayyala and M. Moinuddin and A. Zerguine},
booktitle = {2017 25th European Signal Processing Conference (EUSIPCO)},
title = {Quasi-Newton least-mean fourth adaptive algorithm},
year = {2017},
pages = {2639-2643},
abstract = {This paper proposes a new Newton-based adaptive filtering algorithm, namely the Quasi-Newton Least-Mean Fourth (QNLMF) algorithm. The main goal is to have a higher order adaptive filter that usually fits the non-Gaussian signals with an improved performance behavior, which is achieved using the Newton numerical method. Both the convergence analysis and the steady-state performance analysis are derived. More importantly, unlike other stochastic based algorithms, the step size parameter that controls the convergence of the QNLMF is independent of the statistics of the input signal, and consequently, the analytical assessments show that the proposed algorithm enjoys an independent performance from the input signal eigenvalue spread. Finally, a number of simulation experiments are carried out to corroborate the theoretical findings.},
keywords = {adaptive filters;convergence;convergence of numerical methods;eigenvalues and eigenfunctions;filtering theory;least mean squares methods;Newton method;least-mean fourth adaptive algorithm;adaptive filtering algorithm;QNLMF;higher order adaptive filter;nonGaussian signals;improved performance behavior;Newton numerical method;convergence analysis;steady-state performance analysis;stochastic based algorithms;step size parameter;input signal;independent performance;QuasiNewton Least-Mean Fourth algorithm;Signal processing algorithms;Algorithm design and analysis;Convergence;Steady-state;Eigenvalues and eigenfunctions;Europe;Signal processing;Newton Method;LMF;Adaptive filtering},
doi = {10.23919/EUSIPCO.2017.8081689},
issn = {2076-1465},
month = {Aug},
url = {https://www.eurasip.org/proceedings/eusipco/eusipco2017/papers/1570347374.pdf},
}
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