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2006
DOI: 10.1155/asp/2006/81236
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Subband-Adaptive Shrinkage for Denoising of ECG Signals

Abstract: This paper describes subband dependent adaptive shrinkage function that generalizes hard and soft shrinkages proposed by Donoho and Johnstone (1994). The proposed new class of shrinkage function has continuous derivative, which has been simulated and tested with normal and abnormal ECG signals with added standard Gaussian noise using MATLAB. The recovered signal is visually pleasant compared with other existing shrinkage functions. The implication of the proposed shrinkage function in denoising and data compre… Show more

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Cited by 15 publications
(9 citation statements)
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“…An illustration of the proposed scanning technique, using a threshold value of 3, is shown in By selecting a nonnegative threshold, the small approximation coefficients can be reset to zeros, resulting in a vector of approximation coefficients consisting of mostly zeros. A thorough description of thresholding methods can be found in [32][33]. The resulting thresholded vector is then encoded by the proposed system, using a modified version of the run-length encoding (RLE) scheme.…”
Section: Wavelet Transform and Optimum Threshold Levelmentioning
confidence: 99%
“…An illustration of the proposed scanning technique, using a threshold value of 3, is shown in By selecting a nonnegative threshold, the small approximation coefficients can be reset to zeros, resulting in a vector of approximation coefficients consisting of mostly zeros. A thorough description of thresholding methods can be found in [32][33]. The resulting thresholded vector is then encoded by the proposed system, using a modified version of the run-length encoding (RLE) scheme.…”
Section: Wavelet Transform and Optimum Threshold Levelmentioning
confidence: 99%
“…The subband adaptive shrinkage exhibits two characteristics: antisymmetric exponential characteristics and symmetry characteristics [6]. Due to the characteristics, it will keep significant coefficients, which represent signal characteristics, and shrink the remaining wavelet coefficients exponentially towards zero.…”
Section: (A) (B) Fig 3 Shrinkage Functions (A) Hyper Trim (B) Subbanmentioning
confidence: 99%
“…Poornachandra and N. Kumaravel suggested subband adaptive shrinkage function [6]. It is a nonlinear model and works on hyperbolic function which will better than the soft shrinkage function.…”
Section: Introductionmentioning
confidence: 99%
“…Hyper trim shrinkage is the one which tends to reduce the minimum mean square error between the original and denoised ECG signal. Subband adaptive shrinkage function is proposed by S. Poornachandra and N. Kumaravel 5 . It is a nonlinear model and works on hyperbolic function which resembles the basic shrinkage distribution.…”
Section: Introductionmentioning
confidence: 99%