期刊文献+

基于Voronoi图的磁共振PROPELLER数据网格化算法 被引量:1

A Voronoi diagram-based algorithm for the gridding of PROPELLER MRI data
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摘要 PROPELLER数据采集成像算法是磁共振成像中的一项新技术,由于其数据的网格化直接影响该成像算法的效果,因此提出一种基于Voronoi图的网格化算法.该算法对采样数据集进行网格分组查找,快速消除位置相同点;加入边缘闭包后进行Voronoi网格化,计算Voronoi网格面积并将其作为网格化的密度补偿权函数,提出基于网格分组的快速网格化算法并成像.实验表明,该算法运行速度快,成像清晰,图像对比度和细节较好,信噪比得到有效提高. PROPELLER (periodically rotated overlapping parallel lines with enhanced reconstruction) method is a new technique of MRI imaging, and the quality of the MRI images reconstructed by PROPELLER is seriously affected by data gridding. A new gridding method based on Voronoi diagrams was proposed. Firstly, the sampling data was grouped based on the grid, and the points with the same position were eliminated. Then, a closure was established round the sampling data. Voronoi diagrams were generated and their areas were used as the sampling density compensation in the gridding reconstruction. Finally, a rapid gridding algorithm based on grid-grouping was proposed. Experimental results demonstrate that the method can be used in MR image reconstruction to obtain clear images with high contrast and good details. The signal to noise ratio of images can be improved as well.
出处 《中国科学技术大学学报》 CAS CSCD 北大核心 2008年第7期782-786,共5页 JUSTC
基金 国家自然科学基金(60771007)资助
关键词 磁共振 运动伪影 VORONOI图 网格化 PROPELLER成像算法 magnetic resonance imaging motion artifacts Voronoi diagram gridding PROPELLER method
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参考文献9

  • 1Pipe J G. Motion correction with PROPELLER MRI:application to head motion and free-breathing cardiac imaging[J]. Magnetic Resonance in Medicine, 1999, 42(5) : 963-969.
  • 2Pipe J G, Farthing V G, Forbes K P. Multishot diffusion-weighted FSE using PROPELLER MRI[J]. Magnetic Resonance in Medicine, 2002, 47(1) : 42-52.
  • 3Arfanakis K, Tamhane A A, Pipe J G, et al. k-Space undersampling in PROPELLER imaging[J]. Magnetic Resonance in Medicine, 2005, 53(3): 675-683.
  • 4冯衍秋,陈武凡,颜刚,黄鑫,陈阳.磁共振成像PROPELLER数据网格化中的采样密度补偿新算法[J].电子学报,2007,35(4):766-768. 被引量:5
  • 5Maeda A, Sano K, Yokoyama T. Reconstruction by weighted correlation for MRI with time-varying gradients[J]. IEEE transactions on medical imaging, 1988, 7(1) : 26-31.
  • 6Oesterle C, Markl M, Strecker R, et al. Spiral reconstruction by regridding to a large rectilinear matrix: a practical solution for routine systems [J ]. Journal of Magnetic Resonance Imaging, 1999, 10(1) : 84-92.
  • 7Hoge R D, Kwan R K, Pike G B. Density compensation for spiral MRI[J]. Magnetic Resonance in Medicine, 1997, 38(1): 117-128.
  • 8骆冠勇,曹洪.一种网格和节点同步生成的二维Delaunay网格划分算法[J].计算机辅助设计与图形学学报,2007,19(5):604-608. 被引量:8
  • 9陈春晓,陶华,王世杰,罗立民.MR图像运动伪影的遗传算法校正[J].中国图象图形学报,2005,10(9):1129-1133. 被引量:6

二级参考文献19

  • 1齐从谦,甘屹.基于遗传算法的医学CT图像数字化处理[J].同济大学学报(自然科学版),2004,32(6):799-801. 被引量:4
  • 2侯正松,江贵平,王华峰,陈武凡.MR图像刚性平移运动伪影的自动逆向迭代修正[J].中国生物医学工程学报,2004,23(4):353-358. 被引量:9
  • 3杜群贵,邓达华.基于Delaunay剖分有限元网格结点和单元一体化生成方法[J].计算机辅助设计与图形学学报,1997,9(1):60-65. 被引量:18
  • 4Weerasinghe C, YAN Hong. Correction of motion artifacts in MRI caused by rotations at constant angular velocity [ J ]. Signal Processing, 1998, 70(2) :103 - 114.
  • 5Mitsa T, Parker K J, Smith W E, et al. Correction of periodic motion artifacts along the slice-selection Axis [ J ] , IEEE Transactions on Medical Imaging, 1990, 9(3) :310 -317.
  • 6Tseng Yen-hao, Hwang Jeng-neng, Yuan Chun. Motion artifact correction of MRI via iterative inverse problem solving [ A ]. In:Proceedings of IEEE International Conference on Image Processing [ C] , Austin, Texas, USA, 1994:871 - 875.
  • 7Weerasinghe C, JI Li-lian, YAN Hong. A new method for ROI extraction from motion affected MR images based on suppression of artifacts in the image background [ J ]. Signal Processing, 2000,80(5) : 867 -881.
  • 8Hedley M, YAN Hong, Rosenfeld D. Motion artifact correction in MRI using generalized projections[ J]. IEEE Transactions on Medical Imaging, 1991, 10( 1 ) :40 -46.
  • 9Zorrofi R A, Sato Y. An improved method for MRI artifact correction due to translational motion in the imaging planeE J ]. IEEE Transation Medical Imaging, 1995,14(3 ) :471 - 479.
  • 10Zorrofi R A, Sato Y, Tamura S. MRI artifact cancellation due to rigid motion in the imaging plane [ J ]. IEEE Transactions Medical Imaging, 1996,15(6) : 768 -784.

共引文献15

同被引文献14

  • 1杜群贵,邓达华.基于Delaunay剖分有限元网格结点和单元一体化生成方法[J].计算机辅助设计与图形学学报,1997,9(1):60-65. 被引量:18
  • 2冯衍秋,陈武凡,颜刚,黄鑫,陈阳.磁共振成像PROPELLER数据网格化中的采样密度补偿新算法[J].电子学报,2007,35(4):766-768. 被引量:5
  • 3骆冠勇,曹洪.一种网格和节点同步生成的二维Delaunay网格划分算法[J].计算机辅助设计与图形学学报,2007,19(5):604-608. 被引量:8
  • 4Arfanakis K,Tamhane A A,Pipe J G,et al.k-space under sampling in PROPELLER imaging [J].Magnetic Resonance in Medicine,2005,53(3):675-683.
  • 5Du Q,Wang D S.Recent progress in robust and quality Delaunay mesh generation [J].Journal of Computational and Applied Mathematics,2006,195(1/2):8-23.
  • 6Sloan S W.A fast algorithm for constructing Delaunay triangulations in the plane [J].Advances in Engineering Software,1987,9(1):34-55.
  • 7Zhang D W,Tao J X.A novel gridding algorithm using NUFFT with applications to ultrasound diffraction tomography [A].Proceedings of the 2nd International Conference on Bioinformatics and Biomedical Engineering [C].Shanghai,China:IEEE,2008.2473-2476.
  • 8Dutt A,Rokhlin V.Fast Fourier transforms for nonequispaced data,II [J].Applied and Computational Harmonic Analysis,1995,2(1):85-100.
  • 9Sarty G E,Bennett R,Cox R W.Direct reconstruction of non-Cartesian k-space data using a nonuniform fast Fourier transform [J].Magnetic Resonance in Medicine,2001,45(5):908-915.
  • 10Fessler J A.On NUFFT-based gridding for non-Cartesian MRI [J].Journal of Magnetic Resonance,2007,188(1):191-195.

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