In this paper we present a new method for thresholding the coefficients in the wavelet transform domain based on the robust local polynomial regression technique. It is proven that the robust locally-weighted smoother excellently removes the outliers or extreme values by performing iterative reweighting. The proposed method combines the main advantages of multiresolution analysis and robust fitting. Simulation results show efficient denoising at low resolution levels. Besides, it provides simultaneously high density impulse noise removal in contrast to other adaptive shrinkage procedures. Performance has been determined by using quantitative measures, such as signal to noise ratio and root mean square error.
Improved denoising with robust fitting in the wavelet transform domain / A. Dineva, A.R. Várkonyi Kóczy, J.K. Tar (IFIP ADVANCES IN INFORMATION AND COMMUNICATION TECHNOLOGY). - In: Technological Innovation for Cloud-Based Engineering Systems / [a cura di] L.M. Camarinha-Matos, T.A. Baldissera, G. Di Orio, F. Marques. - New York : Springer, 2015. - ISBN 9783319167657. - pp. 179-187 (( Intervento presentato al 6. convegno Conference on Computing, Electrical and Industrial Systems tenutosi a Costa de Caparica nel 2015 [10.1007/978-3-319-16766-4_19].
Improved denoising with robust fitting in the wavelet transform domain
A. Dineva
;
2015
Abstract
In this paper we present a new method for thresholding the coefficients in the wavelet transform domain based on the robust local polynomial regression technique. It is proven that the robust locally-weighted smoother excellently removes the outliers or extreme values by performing iterative reweighting. The proposed method combines the main advantages of multiresolution analysis and robust fitting. Simulation results show efficient denoising at low resolution levels. Besides, it provides simultaneously high density impulse noise removal in contrast to other adaptive shrinkage procedures. Performance has been determined by using quantitative measures, such as signal to noise ratio and root mean square error.Pubblicazioni consigliate
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