Parameterization and R-peak error estimations of ECG signals using independent component analysis (Q946618)
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scientific article; zbMATH DE number 5346354
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Parameterization and R-peak error estimations of ECG signals using independent component analysis |
scientific article; zbMATH DE number 5346354 |
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Parameterization and R-peak error estimations of ECG signals using independent component analysis (English)
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24 September 2008
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Summary: Principal component analysis (PCA) is used to reduce dimensionality of electrocardiogram (ECG) data prior to performing independent component analysis (ICA). A newly developed PCA variance estimator by the author has been applied for detecting true, actual and false peaks of ECG data files. In this paper, it is felt that the ability of ICA is also checked for parameterization of ECG signals, which is necessary at times. Independent components (ICs) of properly parameterized ECG signals are more readily interpretable than the measurements themselves, or their ICs. The original ECG recordings and the samples are corrected by statistical measures to estimate the noise statistics of ECG signals and find the reconstruction errors. The capability of ICA is justified by finding the true, false and actual peaks of around 25-50, CSE (common standards for electrocardiography) database ECG files. In the present work, a joint approximation for diagonalization of the eigen matrices (Jade) algorithm is applied to 3-channel ECG. ICA processing of different cases is dealt with and the R-peak magnitudes of the ECG waveforms before and after applying ICA are found and marked. ICA results obtained indicate that in most of the cases, the percentage error in reconstruction is very small. The developed PCA variance estimator along with the quadratic spline wavelet gave a sensitivity of 97.47\% before applying ICA and 98.07\% after ICA processing.
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electrocardiogram
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quadratic spline wavelet
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PCA variance estimator
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feature extraction
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validation
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principal component analysis
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