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Magnetic-resonance image segmentation based on improved variable weight multi-resolution Markov random field in undecimated complex wavelet domain 被引量:1

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摘要 To solve the problem that the magnetic resonance(MR)image has weak boundaries,large amount of information,and low signal-to-noise ratio,we propose an image segmentation method based on the multi-resolution Markov random field(MRMRF)model.The algorithm uses undecimated dual-tree complex wavelet transformation to transform the image into multiple scales.The transformed low-frequency scale histogram is used to improve the initial clustering center of the K-means algorithm,and then other cluster centers are selected according to the maximum distance rule to obtain the coarse-scale segmentation.The results are then segmented by the improved MRMRF model.In order to solve the problem of fuzzy edge segmentation caused by the gray level inhomogeneity of MR image segmentation under the MRMRF model,it is proposed to introduce variable weight parameters in the segmentation process of each scale.Furthermore,the final segmentation results are optimized.We name this algorithm the variable-weight multi-resolution Markov random field(VWMRMRF).The simulation and clinical MR image segmentation verification show that the VWMRMRF algorithm has high segmentation accuracy and robustness,and can accurately and stably achieve low signal-to-noise ratio,weak boundary MR image segmentation.
作者 范虹 孙一曼 张效娟 张程程 李向军 王乙 Hong Fan;Yiman Sun;Xiaojuan Zhang;Chengcheng Zhang;Xiangjun Li;Yi Wang(School of Computer Science,Shaanxi Normal University,Xi'an 710062,China;School of Computer Science,Qinghai Normal University,Xining 810003,China;School of Information Engineering,Xi'an University,Xi'an 710065,China;Department of Biomedical Engineering,Cornell University,Ithaca,NY 14853,USA)
出处 《Chinese Physics B》 SCIE EI CAS CSCD 2021年第7期655-667,共13页 中国物理B(英文版)
基金 the National Natural Science Foundation of China(Grant No.11471004) the Key Research and Development Program of Shaanxi Province,China(Grant No.2018SF-251)。
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