DocumentCode :
3246964
Title :
Geometric surface smoothing via anisotropic diffusion of normals
Author :
Tasdizen, Tolga ; Whitaker, Ross ; Burchard, Paul ; Osher, Stanley
Author_Institution :
Sch. of Comput., Utah Univ., Salt Lake City, UT, USA
fYear :
2002
fDate :
1-1 Nov. 2002
Firstpage :
125
Lastpage :
132
Abstract :
This paper introduces a method for smoothing complex, noisy surfaces, while preserving (and enhancing) sharp, geometric features. It has two main advantages over previous approaches to feature preserving surface smoothing. First is the use of level set surface models, which allows us to process very complex shapes of arbitrary and changing topology. This generality makes it well suited for processing surfaces that are derived directly from measured data. The second advantage is that the proposed method derives from a well-founded formulation, which is a natural generalization of anisotropic diffusion, as used in image processing. This formulation is based on the proposition that the generalization of image filtering entails filtering the normals of the surface, rather than processing the positions of points on a mesh.
Keywords :
computational geometry; data visualisation; solid modelling; anisotropic diffusion of normals; changing topology; computational geometry; feature preserving surface smoothing; geometric surface smoothing; image filtering; image processing; level set surface models; object modeling; sharp geometric features; visualization; Anisotropic magnetoresistance; Isosurfaces; Laplace equations; Level set; Magnetic resonance imaging; Mathematics; Noise reduction; Shape; Smoothing methods; Topology;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Visualization, 2002. VIS 2002. IEEE
Conference_Location :
Boston, MA, USA
Print_ISBN :
0-7803-7498-3
Type :
conf
DOI :
10.1109/VISUAL.2002.1183766
Filename :
1183766
Link To Document :
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