RBF NN-Enabled Adaptive Filter for Any Type of Noise

The brief proposes a radial basis function (RBF) neural network (NN)-enabled adaptive filter (AF) algorithm, which consists of two stages. The first stage is a data-driven (DD) preprocessing part, and the RBF NN is to fit the probability density function (pdf) of the noise. The second stage is a model-driven filtering part, the RBF NN works as the cost function of the adaptive filtering, and an adaptive gradient ascent algorithm is obtained by maximizing the RBF NN. Since the RBF NN can fit any pdf of the noise, the proposed algorithm can work well in Gaussian, sub-Gaussian or light-tailed (uniform), and super-Gaussian or heavy-tailed (multipeak, pulse, and skewness) noises. Theoretical analysis shows the mean-value stability and mean square performance. Simulations verify the effectiveness of the proposed algorithm.

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Publication Details

Journal
IEEE Transactions on Neural Networks and Learning Systems
Published
2024-12-30
DOI
https://doi.org/10.1109/tnnls.2024.3518592
Citations
8
Primary Topic
Advanced Adaptive Filtering Techniques
Type
article
Field-Weighted Citation Impact
3.00
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article

RBF NN-Enabled Adaptive Filter for Any Type of Noise

Yunlong Zhao, Min Li, Qizhen Wang, Gang Wang et al.
8 citations
IEEE Transactions on Neural Networks and Learning Systems
Advanced Adaptive Filtering Techniques
3.00
article

RBF NN-Enabled Adaptive Filter for Any Type of Noise

Yunlong Zhao, Min Li, Qizhen Wang, Gang Wang, Hanlin Gao
article en
8 citations

Abstract

The brief proposes a radial basis function (RBF) neural network (NN)-enabled adaptive filter (AF) algorithm, which consists of two stages. The first stage is a data-driven (DD) preprocessing part, and the RBF NN is to fit the probability density function (pdf) of the noise. The second stage is a model-driven filtering part, the RBF NN works as the cost function of the adaptive filtering, and an adaptive gradient ascent algorithm is obtained by maximizing the RBF NN. Since the RBF NN can fit any pdf of the noise, the proposed algorithm can work well in Gaussian, sub-Gaussian or light-tailed (uniform), and super-Gaussian or heavy-tailed (multipeak, pulse, and skewness) noises. Theoretical analysis shows the mean-value stability and mean square performance. Simulations verify the effectiveness of the proposed algorithm.

IEEE Transactions on Neural Networks and Learning SystemsVol. 36(8)
University of Electronic Science and Technology of China (CN), Southwest Jiaotong University (CN)
Affordable and clean energy
Openalex Percentile: Top 8%
Advanced Adaptive Filtering Techniques
3.00
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