期刊文献+

医学体数据中四面体化方法的研究进展 被引量:4

Research progress in tetrahedral mesh generation from medical volume data
下载PDF
导出
摘要 四面体化方法一直是网格生成研究的热点,然而将其应用于医学体数据的器官几何建模仍存在诸多难点。根据医学体数据的结构特点,首先阐述了Marching cubes重构器官表面的原理和研究新进展,然后以有限元方法为应用背景,按照体数据的两种处理方式,从基于表面建模和基于体素建模两方面进行讨论,分别研究与比较三种四面体化方法在不同输入情况下构建器官几何模型的特点和适用范围,通过改进与实现几个不同种类的算法,分析各自的优缺点以及仍然存在的问题,探讨相应的改进措施。其中重点归纳了基于Delaunay准则的不同算法构建器官四面体网格模型的新思路以及在保持边界和Sliver去除方面的改进措施。最后探讨了四面体化方法在该类几何建模中的研究热点和研究方向。 Tetrahedral mesh generation has always been a hot issue in the area of mesh generation,but its application in geometrical construction of organs from medical volume data is still very difficult.This paper first gave an introduction to the state-of-art of the Marching cubes which was the most popular isofacing algorithm.Then,according to different preprocessing for medical volume data,summarized and compared three types of tetrahedral mesh generation in their developments,extension and limitations(including the attempts to resolve its limitations) through classic examples.Especially,analyzed and reviewed some novel algorithms based on Delaunay in detail.Along existing methods,predicted some potential directions for future research finally.
出处 《计算机应用研究》 CSCD 北大核心 2011年第10期3615-3622,共8页 Application Research of Computers
基金 国家"863"计划资助项目(2007AA022008) 湖南省自然科学基金资助项目(04JJ3089 06JJ50143)
关键词 医学体数据 器官几何建模 四面体化方法 DELAUNAY medical volume data geometrical construction of organs tetrahedral mesh generation Delaunay
  • 相关文献

参考文献80

  • 1REDDY J N, GARTLING D K. The finite element method in heat transfer and fluid dynamics[ M]. Boca Raton: CRC Press,2010.
  • 2李艳波,印桂生,张菁,朱长明,倪军.Delaunay四面体软组织建模方法[J].计算机辅助设计与图形学学报,2010,22(12):2119-2124. 被引量:5
  • 3COMAS O, TAYLOR Z A, ALLARD J, et al. Efficient nonlinear FEM for soft tissue modelling and its GPU implementation within the open source framework SOFA [ C ]//Proc of the 4th International Sym- posium on Biomedical Simulation. Berlin: Springer, 2008: 1-12.
  • 4BAO Chun-bo, WANG Bo-liang. An open source based general framework for virtual surgery simulation [ C ]//Proc of International Conference on BioMedical Engineering and Informatics. Washington DC: IEEE Computer Soicety, 2008: 575-579.
  • 5OWENS J. A survey of unstructured mesh generation technology [ C ]//Proc of the 7th International Meshing Roundtable. Dearborn, Michigan : Sandia National Laboratories, 1998 : 239- 267.
  • 6关振群,宋超,顾元宪,隋晓峰.有限元网格生成方法研究的新进展[J].计算机辅助设计与图形学学报,2003,15(1):1-14. 被引量:169
  • 7YOUNG P G, RAYMONT D, XUAN V B, et al. New tools for image-based mesh generation of 3D imaging data [ C ]//Proc of the 26th Southern Biomedical Engineering Conference. New York: Springer-Verlag, 2010: 470-472.
  • 8BOISSONNAT J D, PONS J P, YVINEC M. From segmented images to good quality meshes using Delaunay refinement [ M ]//Emerging Trends in Visual Computing. Berlin: Springer,2009:13-37.
  • 9WILLIAM E L, HARVEY E C. Marching cubes: a high resolution 3D surface construction algorithm[ J]. Computer Graphics, 1987, 21 (4) : 163-169.
  • 10NIELSON G. On marching cubes [ J ]. IEEE Trans on Visualization and Computer Graphics,2003,9(3) :283-297.

二级参考文献86

共引文献205

同被引文献35

  • 1赵于前,杨元,王琨.基于模糊集理论的迭代多值化图像分割[J].光电子.激光,2009,20(10):1403-1409. 被引量:8
  • 2夏仁波,刘伟军,王越超.保证拓扑正确的高精度等值面提取技术[J].机械工程学报,2006,42(6):133-140. 被引量:4
  • 3丁丽娟,程恺元.数值计算方法[M].北京:高等教育出版社,2011:123-204.
  • 4LORENSEN W E, CL1NE H E. Marching cube: A high resolution 3D surface construction aigorithm[J]. Computer Graphics, 1987, 21(4): 163-169.
  • 5DOI A, KOIDE A. An efficient method of triangulating equi-valued surfaces by using tetrahedral cells[J]. IEICE Transaction on Information and Systems, 1991, E74-D(1): 214-224.
  • 6NATARAJAN B K. On generating topologically consistent isosurfaces from uniform samples [J]. The Visual Computer, 1994, 11(1): 52-62.
  • 7LOPES A, BRODLIE K. Improving the robustness and accuracy of the marching cubes algorithm for isosurfacing[J]. IEEE Transactions on Visualization and ComputerGraghics, 2003, 9(1): 16-29.
  • 8KAUFMAN A, MUELLER K. Overview of volume rendering[J]. The Visualization Handbook, 2005, 10, 127-174.
  • 9CIGNONI P, GANOVELLI F, MONTANI C, et al. Reconstruction of topologically correct and adaptivetrilinear isosurface[J]. Computers and Graphics, 2000, 24(3): 399-418.
  • 10Lacroix Damien, Pati -o Juan Fernando Ramírez. Finite element analysis of donning procedure of a prosthetictransfemoral socket[J]. Annals of biomedical engineering, 2011,39(12):2972-2983.

引证文献4

二级引证文献7

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部