Computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals

This Letter presents a novel, computationally efficient interpolation method that has been optimised for use in electrocardiogram baseline drift removal. In the authors’ previous Letter three isoelectric baseline points per heartbeat are detected, and here utilised as interpolation points. As an ext...

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Main Authors: Guven, Onur, Eftekhar, Amir, Kindt, Wilko, Constandinou, Timothy G.
Format: Online
Language:English
Published: The Institution of Engineering and Technology 2016
Online Access:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC4916476/
id pubmed-4916476
recordtype oai_dc
spelling pubmed-49164762016-07-05 Computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals Guven, Onur Eftekhar, Amir Kindt, Wilko Constandinou, Timothy G. Article This Letter presents a novel, computationally efficient interpolation method that has been optimised for use in electrocardiogram baseline drift removal. In the authors’ previous Letter three isoelectric baseline points per heartbeat are detected, and here utilised as interpolation points. As an extension from linear interpolation, their algorithm segments the interpolation interval and utilises different piecewise linear equations. Thus, the algorithm produces a linear curvature that is computationally efficient while interpolating non-uniform samples. The proposed algorithm is tested using sinusoids with different fundamental frequencies from 0.05 to 0.7 Hz and also validated with real baseline wander data acquired from the Massachusetts Institute of Technology University and Boston's Beth Israel Hospital (MIT-BIH) Noise Stress Database. The synthetic data results show an root mean square (RMS) error of 0.9 μV (mean), 0.63 μV (median) and 0.6 μV (standard deviation) per heartbeat on a 1 mVp–p 0.1 Hz sinusoid. On real data, they obtain an RMS error of 10.9 μV (mean), 8.5 μV (median) and 9.0 μV (standard deviation) per heartbeat. Cubic spline interpolation and linear interpolation on the other hand shows 10.7 μV, 11.6 μV (mean), 7.8 μV, 8.9 μV (median) and 9.8 μV, 9.3 μV (standard deviation) per heartbeat. The Institution of Engineering and Technology 2016-05-11 /pmc/articles/PMC4916476/ /pubmed/27382478 http://dx.doi.org/10.1049/htl.2015.0031 Text en http://creativecommons.org/licenses/by/3.0/ This is an open access article published by the IET under the Creative Commons Attribution License (http://creativecommons.org/licenses/by/3.0/)
repository_type Open Access Journal
institution_category Foreign Institution
institution US National Center for Biotechnology Information
building NCBI PubMed
collection Online Access
language English
format Online
author Guven, Onur
Eftekhar, Amir
Kindt, Wilko
Constandinou, Timothy G.
spellingShingle Guven, Onur
Eftekhar, Amir
Kindt, Wilko
Constandinou, Timothy G.
Computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals
author_facet Guven, Onur
Eftekhar, Amir
Kindt, Wilko
Constandinou, Timothy G.
author_sort Guven, Onur
title Computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals
title_short Computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals
title_full Computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals
title_fullStr Computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals
title_full_unstemmed Computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals
title_sort computationally efficient real-time interpolation algorithm for non-uniform sampled biosignals
description This Letter presents a novel, computationally efficient interpolation method that has been optimised for use in electrocardiogram baseline drift removal. In the authors’ previous Letter three isoelectric baseline points per heartbeat are detected, and here utilised as interpolation points. As an extension from linear interpolation, their algorithm segments the interpolation interval and utilises different piecewise linear equations. Thus, the algorithm produces a linear curvature that is computationally efficient while interpolating non-uniform samples. The proposed algorithm is tested using sinusoids with different fundamental frequencies from 0.05 to 0.7 Hz and also validated with real baseline wander data acquired from the Massachusetts Institute of Technology University and Boston's Beth Israel Hospital (MIT-BIH) Noise Stress Database. The synthetic data results show an root mean square (RMS) error of 0.9 μV (mean), 0.63 μV (median) and 0.6 μV (standard deviation) per heartbeat on a 1 mVp–p 0.1 Hz sinusoid. On real data, they obtain an RMS error of 10.9 μV (mean), 8.5 μV (median) and 9.0 μV (standard deviation) per heartbeat. Cubic spline interpolation and linear interpolation on the other hand shows 10.7 μV, 11.6 μV (mean), 7.8 μV, 8.9 μV (median) and 9.8 μV, 9.3 μV (standard deviation) per heartbeat.
publisher The Institution of Engineering and Technology
publishDate 2016
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC4916476/
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