Abstract
Image denoising is important in digital image processing. In this paper, an image denoising method using edge-preserving self-snake model(ESM) and bidimensional empirical mode decomposition(BEMD) is presented. The ESM includes an edge stopping function which is constructed with nonlocal gradient having maximum peak only at edges and good tolerance for noise. This model can preserve edge information while removing noise from digital images. The BEMD transforms the image into intrinsic mode functions(IMFs) and residue. Different components of IMFs present different frequency of the image. we use ESM of the IMFs to filter noise. Finally, we reconstruct the image with the filtered IMFs and residue. Experiments show that this algorithm has a better result than ESM.
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References
Maggioni, M., Katkovnik, V., Egiazarian, K., et al.: Nonlocal Transform-Domain Filter for Volumetric Data Denoising and Reconstruction. IEEE Transactions on Image Processing 22(1), 119–133 (2013)
Xie, Z.J., Song, B.Y., Zhang, Y., et al.: Application of an Improved Wavelet Threshold Denoising Method for Vibration Signal Processing. Advanced Materials Research 889, 799–806 (2014)
Yan, R., Shao, L., Liu, Y.: Nonlocal Hierarchical Dictionary Learning Using Wavelets for Image Denoising. IEEE Transactions on Image Processing 22(12), 4689–4698 (2013)
Zhong, J.J., Fang, S.N., Linghu, C.Y.: Research on Application of Wavelet Denoising Method Based on Signal to Noise Ratio in the Bench Test. Applied Mechanics and Materials 457, 1156–1162 (2014)
Salimi-Khorshidi, G., Douaud, G., Beckmann, C.F., et al.: Automatic denoising of functional MRI data: Combining independent component analysis and hierarchical fusion of classifiers. NeuroImage 90(15), 449–468 (2014)
Anbarjafari, G., Demirel, H., Gokus, A.E.: A Novel Multi-diagonal Matrix Filter for Binary Image Denoising. Journal of Advanced Electrical and Computer Engineering 1(1), 14–21 (2014)
Liu, X., Zhai, D., Zhao, D., et al.: Progressive image denoising through hybrid graph laplacian regularization: a unified framework. IEEE Transactions on Image Processing: A Publication of the IEEE Signal Processing Society 23(4), 1491–1503 (2014)
Raj, V., Venkateswarlu, T.: Denoising of 3D Magnetic Resonance Images Using Image Fusion. In: 2014 International Conference on Electronic Systems, Signal Processing and Computing Technologies (ICESC), pp. 295–299. IEEE (2014)
Jin, J., Yang, B., Liang, K., et al.: General image denoising framework based on compressive sensing theory. Computers & Graphics 38, 382–391 (2014)
Huang, N.E., Shen, Z., Long, S.R., et al.: The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis. Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences 454(1971), 903–995 (1998)
Nunes, J.C., Bouaoune, Y., Delechelle, E., et al.: Image analysis by bidimensional empirical mode decomposition. Image and Vision Computing 21(12), 1019–1026 (2003)
Yang, L., Peng, J.S.: Scale Effect on Dynamic Analysis of Electrostatically Actuated Nano Beams Using the Nonlocal-Gradient Elasticity Theory. Applied Mechanics and Materials 411, 1859–1862 (2013)
Zhao, J., Qi, Y.M., Pei, J.Y.: A New Enhancement Model Combined Anisotropic Diffusion and Shock Filter. Advanced Materials Research 889, 1089–1092 (2014)
Qiu, Z., Yang, L., Lu, W.: A new feature-preserving nonlinear anisotropic diffusion for denoising images containing blobs and ridges. Pattern Recognition Letters 33(3), 319–330 (2012)
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Yan, Tq., Qu, M., Zhou, Cx. (2014). Image Denoising with BEMD and Edge-Preserving Self-Snake Model. In: Huang, DS., Bevilacqua, V., Premaratne, P. (eds) Intelligent Computing Theory. ICIC 2014. Lecture Notes in Computer Science, vol 8588. Springer, Cham. https://doi.org/10.1007/978-3-319-09333-8_47
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DOI: https://doi.org/10.1007/978-3-319-09333-8_47
Publisher Name: Springer, Cham
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