4.3 Article

The design and implementation of folded adaptive lattice filter structures in FPGA for ECG signals

Journal

AUTOMATIKA
Volume 64, Issue 4, Pages 772-782

Publisher

TAYLOR & FRANCIS LTD
DOI: 10.1080/00051144.2023.2205725

Keywords

Adaptive filter; folding; LMS; SNR; power line interference noise; Virtex5 FPGA

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An adaptive filter is a crucial filter used in statistical signal processing, with LMS algorithm being widely used to remove noise from ECG signals. Adaptive filters can be implemented in DSPs or VSPs. The article also presents a folded adaptive lattice LMS filter algorithm, which reduces hardware usage and is effective in removing power line interference noise from ECG signals. The folded architecture achieved significant area reduction of 82.60% and 91.05% for K = 2 and K = 4, respectively, compared to a normal adaptive lattice filter.
An adaptive filter is the utmost essential filter castoff in statistical signal dealing. The fine-tuning of the filter factor in relation to the response signal is the adaptive filter's key feature due to fewer calculations, Least Mean Square (LMS) adaptive filters are widely used to remove noise from Electrocardiograms (ECG). The adaptive filters are realized as signal processing algorithms in Digital Signal Processors (DSPs) or in VLSI Signal Processors (VSPs). The technique provides a way to create a folded adaptive lattice LMS filter, which requires less hardware than an adaptive lattice filter. Folding is an algorithm that uses a time scheduling technique that combines arithmetic operations into one operation which reduces Register and silicon chip areas. The design and implementation of a folded lattice adaptive filter remove Power Line Interference (PLI) noise from ECG signals. The MATLAB Xilinx System Generator tool is used to design the Adaptive Lattice LMS Filter and Folded Adaptive Lattice LMS Filter with Folding Order K = 2 and K = 4 and realized in the Virtex 5 FPGA KIT. The results of the folded architecture show that the area is reduced for K = 2 and K = 4 by 82.60% and 91.05%, respectively compared with a normal adaptive lattice filter.

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