Topology Based Selection and Curation of Level Sets

被引:8
作者
Bajaj, Chandrajit [1 ]
Gillette, Andrew [1 ]
Goswami, Samrat [1 ]
机构
[1] Univ Texas Austin, Ctr Computat Visualizat, Austin, TX 78712 USA
来源
TOPOLOGY-BASED METHODS IN VISUALIZATION II | 2009年
关键词
SEGMENTATION;
D O I
10.1007/978-3-540-88606-8_4
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
The selection of appropriate level sets for the quantitative visualization of three dimensional imaging or simulation data is a problem that is both fundamental and essential. The selected level set needs to satisfy several topological and geometric constraints to be useful for subsequent quantitative processing and visualization. For an initial selection of an isosurface, guided by contour tree data structures, we detect the topological features by computing stable and unstable manifolds of the critical points of the distance function induced by the isosurface. We further enhance the description of these features by associating geometric attributes with them. We then rank the attributed features and provide a handle to them for curation of the topological anomalies.
引用
收藏
页码:45 / 58
页数:14
相关论文
共 37 条
  • [1] BAJAJ C, 2005, HDB COMPUTATIONAL MO
  • [2] BAJAJ C, 2006, ICVGIP 2006, P264
  • [3] The contour spectrum
    Bajaj, CL
    Pascucci, V
    Schikore, DR
    [J]. VISUALIZATION '97 - PROCEEDINGS, 1997, : 167 - +
  • [4] BAJAJ CL, 1995, ANN C SERIES, P109
  • [5] The Protein Data Bank
    Berman, HM
    Westbrook, J
    Feng, Z
    Gilliland, G
    Bhat, TN
    Weissig, H
    Shindyalov, IN
    Bourne, PE
    [J]. NUCLEIC ACIDS RESEARCH, 2000, 28 (01) : 235 - 242
  • [6] BOYELL R, 1963, FALL JOINT COMP C 63, P445
  • [7] Carlsson G., 2005, International Journal of Shape Modeling, V11, P149, DOI [DOI 10.1145/1057432.1057449, 10.1142/S0218654305000761, DOI 10.1142/S0218654305000761]
  • [8] Simplifying flexible isosurfaces using local geometric measures
    Carr, H
    Snoeyink, J
    van de Panne, M
    [J]. IEEE VISUALIZATION 2004, PROCEEEDINGS, 2004, : 497 - 504
  • [9] CARR H, 2001, COMPUTATIONAL GEOMET, V24, P75
  • [10] CHAINE R, 2003, P EUR S GEOM PROC, P218