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基于非局部全变差和部分支撑已知的CS-MR图像重建方法
引用本文:赵地,杜慧茜,韩宇,梅文博.基于非局部全变差和部分支撑已知的CS-MR图像重建方法[J].北京理工大学学报,2016,36(3):308-313.
作者姓名:赵地  杜慧茜  韩宇  梅文博
作者单位:北京理工大学信息与电子学院,北京,100081;北京理工大学信息与电子学院,北京,100081;北京理工大学信息与电子学院,北京,100081;北京理工大学信息与电子学院,北京,100081
基金项目:国家自然科学基金资助项目(61077022)
摘    要:提出一种基于压缩感知(CS)的磁共振(MR)图像重建方法.利用参考图像和目标图像结构的相似性,提取参考图像在小波域中L个大系数的索引集作为目标图像的已知支撑集,约束已知支撑集补集中小波系数的l1范数.此外,采用非局部全变差(NLTV)作为规整化项构造目标函数,通过快速合成分离算法(FCSA)重建目标图像.仿真结果证明,该方法能有效保留图像的边缘和细节信息,抑制噪声干扰,在相同采样数据量下,重建性能优于经典CS-MRI和其他同类方法. 

关 键 词:核磁共振成像  压缩感知  非局部全变差  Modified-CS  快速合成分离算法
收稿时间:2013/10/21 0:00:00

Compressed Sensing MR Image Reconstruction Based on Nonlocal Total Variation and Partially Known Support
ZHAO Di,DU Hui-qian,HAN Yu and MEI Wen-bo.Compressed Sensing MR Image Reconstruction Based on Nonlocal Total Variation and Partially Known Support[J].Journal of Beijing Institute of Technology(Natural Science Edition),2016,36(3):308-313.
Authors:ZHAO Di  DU Hui-qian  HAN Yu and MEI Wen-bo
Institution:School of Information and Electronics, Beijing Institute of Technology, Beijing 100081, China
Abstract:By exploiting the similarity of the structure between the reference and the target images, a novel compressed sensing(CS)-based reconstruction method was proposed for MR image. Indexes of the L largest wavelet coefficients of the reference image were extracted and regarded as the known part of the desired target image's support, and the l1 norm of the wavelet coefficients belonging to the complement to the known support was constrained. Furthermore, the nonlocal total variation(NLTV) was utilized as a regularization term to construct the objective function. Then the target image was reconstructed via a fast composite splitting algorithm(FCSA). Experimental results demonstrate that the proposed method can preserve edges and details while suppressing noise efficiently. It outperforms conventional CS-MRI and other similar reconstruction methods under the same sampling rate.
Keywords:magnetic resonance imaging  compressed sensing  nonlocal total variation  Modified-CS  fast composite splitting algorithm
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