Abstract
The segmentation algorithms based on MRF often exist edge block effect, and have low operation efficiency by modeling the whole image. To solve the problems the image segmentation algorithm using edge multiscale domain hierarchical Markov model is presented. It views an edge as an observable data series, the image characteristic field is built on a series of edge extracted by wavelet transform, and the label field MRF model based on the edge is established to integrate the scale interaction in the model, then the image segmentation is obtained. The test images and medical images are experimented, and the results show that compared with the WMSRF algorithm, the proposed algorithm can not only distinguish effectively different regions, but also retain the edge information very well, and improve the efficiency. Both the visual effects and evaluation parameters illustrate the effectiveness of the proposed algorithm.
Project supported by the National Nature Science Foundation of China( Nos 61020106001, 60933008, 60903109, 61170161), the Nature Science Foundation of Shandong Province(Nos.ZR2011G0001, ZR2012FQ029) , and Nature Science Foundation of Ludong University(No. LY2010014)
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References
Qin, X.-J., Du, Y.-C., Zhang, S.-Q., et al.: Boundary Information Based C_V Model Method for Medical Image Segmentation. Journal of Chinese Computer Systems 32(5), 972–977 (2011) (in Chinese)
Sun, R.-M.: A New Region Growth Method for Medical Image Segment. Journal of Dalian Jiaotong University 31(2), 91–94 (2010) (in Chinese)
Ji, Z.-X., Sun, Q.-S., Xia, D.-S.: A framework with modified fast FCM for brain MR images segmentation. Pattern Recognition 44, 999–1013 (2011)
Li, B.N., Chui, C.K., Chang, S., et al.: Integrating spatial fuzzy clustering with level set methods for automated medical image segmentation. Computers in Biology and Medicine 41, 1–10 (2011)
Tang, W., Zhang, C., Zhang, X., et al.: Medical Image Segmentation Based on Improved FCM. Journal of Computational Information System 8(2), 1–8 (2012)
He, L., Peng, Z., Everding, B., et al.: A comparative study of deformable contour methods on medical image segmentation. Image and Vision Computing 26, 141–163 (2008)
Truc, P.T.H., Kim, T.S., Lee, S., et al.: Homogeneity and density distance-driven active contours for medical image segmentation. Computers in Biology and Medicine 41, 292–301 (2011)
Geman, S., Geman, D.: Stochastic relaxation Gibbs distribution and the Bayesian restoration of images. IEEE Transactions on Pattern Analysis and Machine Intelligence 16, 721–741 (1984)
Li, S.Z.: Markov Random Field Modeling in Image Analysis. Springer, Berlin (2001)
Bouman, C.A., Shapiro, M.: A Multiscale Random Field Model for Bayesian Image Segmentation. IEEE Transaction on Image Processing 3(2), 162–178 (1994)
Liu, G., Ma, G., Wang, L., et al.: Image modeling and segmentation in wavelet domain based on Markov Random Field——Matlab Environment. Science Press, Beijing (2010)
Zhang, Y.: Image Segmentation. Science Press, Beijing (2001)
Choi, H., Baraniuk, R.G.: Multiscale image segmentation using wavelet-domain hidden Markov models. IEEE Transactions on Image Processing 10(9), 1309–1321 (2001)
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Tang, W., Zhang, C., Zou, H. (2013). Edge Multi-scale Markov Random Field Model Based Medical Image Segmentation in Wavelet Domain. In: Huang, DS., Jo, KH., Zhou, YQ., Han, K. (eds) Intelligent Computing Theories and Technology. ICIC 2013. Lecture Notes in Computer Science(), vol 7996. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-39482-9_7
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DOI: https://doi.org/10.1007/978-3-642-39482-9_7
Publisher Name: Springer, Berlin, Heidelberg
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