A 3D Laplacian-driven parametric deformable model

Proceedings of the IEEE International Conference on Computer Vision

Volumn , Issue , 2011, Pages 279-286

  Shen, Tian ^a,b   Huang, Xiaolei ^a   Li, Hongsheng ^a   Kim, Edward ^a   Zhang, Shaoting ^c   Huang, Junzhou ^d  

^a Lehigh University   (United States)

^b SIEMENS LTD   (China)

^c RUTGERS UNIVERSITY   (United States)

^d University of Texas at Arlington   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CEREBRAL CORTEX; DEFORMABLE MODELS; FINITE ELEMENT; HUMAN LUNG; INTERNAL FORCES; LEVEL SET; MESH LAPLACIAN; MESH QUALITY; MODEL DEFORMATIONS; NEW MODEL; ORTHOGONAL VECTORS; SMOOTH BOUNDARY; VOLUMETRIC OBJECT; WEIGHTING FUNCTIONS;

COMPUTER GRAPHICS; CURVE FITTING; DEFORMATION; FINITE ELEMENT METHOD; IMAGE PROCESSING; LAPLACE TRANSFORMS; LINEAR SYSTEMS; NUMERICAL METHODS;

THREE DIMENSIONAL;

EID: 84863040815     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ICCV.2011.6126253     Document Type: Conference Paper

References (21)

1. T. Chan and L. Vese. Active contours without edges. IEEE Trans. Image Processing, 10:266-277, 2001.
2. L. Cohen and I. Cohen. Finite-element methods for active contour models and balloons for 2-D and 3-D images. IEEE Trans. Pattern Analysis and Machine Intelligence, 15:1131-1147, 1993.
3. H. Delingette and J. Montagnat. Shape and topology constraints on parametric active contours. Computer Vision and Image Understanding, 83:140-171, 2001.
4. X. Han, C. Xu, and J. Prince. A topology preserving level set method for geometric deformable models. IEEE Tran-s. Pattern Analysis and Machine Intelligence, 25:755-768, 2003.
5. M. Kass, A. Witkin, and D. Terzopoulos. Snakes: Active contour models. International Journal of Computer Vision, 1:321-331, 1988.
6. C. Li, C. Xu, C. Gui, and M. Fox. Distance regularized level set evolution and its application to image segmentation. IEEE Trans. Image Processing, 19:3243-3254, 2010.
7. Y. Liu, W. Wang, B. Lévy, F. Sun, D. Yan, L. Lu, and C. Yang. On centroidal voronoi tessellation-energy smoothness and fast computation. ACM Trans. Graphics, 28:1-17, 2009.
8. D. Logan. A First Course in the Finite Element Method. CL Engineering, 2006.
9. R. Malladi, J. Sethian, and B. Vemuri. Shape modeling with front propagation: A level set approach. IEEE Trans. Pattern Analysis and Machine Intelligence, 17:158-175, 1995.
10. T. McInerney and D. Terzopoulos. Deformable models in medical image analysis: A survey. Medical Image Analysis, 1:91-108, 1996.
11. T. McInerney and D. Terzopoulos. T-snake: Topology adaptive snakes. Medical Image Analysis, 4:73-91, 2000.
12. D. Metaxas and I. Kakadiaris. Elastically adaptive deformable models. IEEE Trans. Pattern Analysis and Machine Intelligence, 24:1310-1321, 2002.
13. A. Nealen, O. Sorkine, M. Alexa, and D. Cohen-Or. A sketch-based interface for detail-preserving mesh editing. Proc. SIGGRAPH, pages 1142-1147, 2005.
14. P. Pébay and T. Baker. Analysis of triangle quality measures. Mathematics of Computation, 72:1817-1839, 2003.
15. A. Popovic, M. de la Fuente, M. Engelhardt, and K. Radermacher. Statistical validation metric for accuracy assessment in medical image segmentation. Int'l Journal of Computer Assisted Radiology and Surgery, 2:169-181, 2007.
16. F. Ségonne. Active contour under topology control-genus preserving level sets. International Journal of Computer Vi-sion, 79:107-117, 2008.
17. T. Shen, H. Li, Z. Qian, and X. Huang. Active volume models for 3D medical image segmentation. Proc. CVPR, 2009.
18. L. Staib and J. Duncan. Model-based deformable surface finding for medical images. IEEE Trans. Medical Imaging, 15:720-731, 1996.
19. G. Sundaramoorthi, A. Yezzi, and A. Mennucci. Sobolev active contours. International Journal of Computer Vision, 73:345-366, 2007.
20. C. Xu, D. Pham, M. Rettmann, D. Yu, and J. Prince. Reconstruction of the human cerebral cortex from magnetic resonance images. IEEE Trans. Medical Imaging, 18:467-480, 1999.
21. S. Zhang, J. Huang, and D. Metaxas. Robust mesh editing using laplacian coordinates. Graphical Models, 73:10-19, 2011.