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Scalable multiresolution color image segmentation with smoothness constraint
Faculty of Informatics - Papers (Archive)
  • F. Akhlaghian Tab, University of Wollongong
  • G. Naghdy, University of Wollongong
  • Alfred Mertins, University of Oldenburg, Germany
RIS ID
11818
Publication Date
22-5-2005
Publication Details

This paper was originally published as: Akhlaghian Tab, F, Naghdy, G & Mertins, A, Scalable multiresolution color image segmentation with smoothness constraint, IEEE International Conference on Electro Information Technology 2005, 22-25 May 2005. USA: IEEE. Copyright IEEE 2005.

Abstract

This paper presents a multiresolution image segmentation method based on the discrete wavelet transform and Markov random field (MRF) modeling. A major contribution of this work is to add spatial scalability to the segmentation algorithm producing the same segmentation pattern at different resolutions. This property makes it applicable for scalable object-based wavelet coding. The correlation between different resolutions of pyramid is considered by a multire solution analysis which is incorporated into the objective function of the MRF segmentation algorithm. Examining the corresponding pixels at different resolutions simultaneously enables the algorithm to directly segment the images in the YUV or similar color spaces where luminance is in full resolution and chrominance components are at half resolution. Allowing for smoothness terms in the objective function at different resolutions improves border smoothness and creates visually more pleasing objects/regions, particularly at lower resolutions where downsampling distortions are more visible. In addition to spatial scalability, the proposed algorithm outperforms the standard single and multire solution segmentation algorithms, in both objective and subjective tests.

Citation Information
F. Akhlaghian Tab, G. Naghdy and Alfred Mertins. "Scalable multiresolution color image segmentation with smoothness constraint" (2005)
Available at: http://works.bepress.com/amertins/8/