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Face fixer: compressing polygon meshes with properties
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Source International Conference on Computer Graphics and Interactive Techniques archive
Proceedings of the 27th annual conference on Computer graphics and interactive techniques table of contents
Pages: 263 - 270  
Year of Publication: 2000
ISBN:1-58113-208-5
Authors
Martin Isenburg  University of North Carolina at Chapel Hill
Jack Snoeyink  University of North Carolina at Chapel Hill
Sponsor
SIGGRAPH: ACM Special Interest Group on Computer Graphics and Interactive Techniques
Publisher
ACM Press/Addison-Wesley Publishing Co.  New York, NY, USA
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Downloads (6 Weeks): 9,   Downloads (12 Months): 36,   Citation Count: 32
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ABSTRACT

Most schemes to compress the topology of a surface mesh have been developed for the lowest common denominator: triangulated meshes. We propose a scheme that handles the topology of arbitrary polygon meshes. It encodes meshes directly in their polygonal representation and extends to capture face groupings in a natural way. Avoiding the triangulation step we reduce the storage costs for typical polygon models that have group structures and property data.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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M. Denny and C. Sohler. Encoding a triangulation as a permutation of its point set. In Proc. of 9th Canadian Conf. on Comp. Geom., pages 39-43, 1997.
 
5
6
7
8
 
9
 
10
 
11
 
12
D. King and J. Rossignac. Guaranteed 3.67v bit encoding of planar triangle graphs. In Proc. of 11th Canadian Conf. on Comp. Geom., pages 146-149,1999.
 
13
D. King, J. Rossignac, and A. Szymczak. Connectivity compression for irregular quadrilateral meshes. Technical Report TR-99-36,GVU, Georgia Tech, 1999.
 
14
D. G. Kirkpatrick. Optimal search in planar subdivisions. SIAMJournal of Com-puting, 12(1):28-35, 1983.
 
15
B. Kronrod and C. Gotsman. Efficient coding of non-triangular meshes. In Proc. of 16th Europ. Workshop on Computational Geometry, pages 24-26, 2000.
 
16
J. Li, C. C. Kuo, and H. Chen. Mesh connectivity coding by dual graph approach. Contribution Document MPEG98/m3530Tokyo, mar 1998.
 
17
R. Parajola and Rossignac. Compressed progressive meshes. Technical Report TR-99-05, GVU, Georgia Tech, 1999.
 
18
 
19
J. Rossignac and A. Szymczak. Wrap&zip: Linear decoding of planar triangle graphs. The Journal of ComputationalGeometry, Theory and Applications, 1999.
 
20
 
21
D. M. Y. Sommerville. An Introductionto the Geometry of N Dimensions. Dutton Publications, New York, 1929.
22
 
23
G. Taubin, W.P. Horn, F. Lazarus, and J. Rossignac. Geometry coding and VRML. Proceedings of the IEEE, 86(6):1228-1243, 1998.
24
 
25
C. Touma and C. Gotsman. Triangle mesh compression. In Graphics Interface 98 Conference Proceedings, pages 26-34, 1998.
 
26
G. Turan. Succinct representations of graphs. Dis. Apl. Math., 8:289-294, 1984.
 
27
W.T. Tutte. A census of planar triangulations. Cnd. Jrn. Math., 14:21-38, 1962.
 
28
Viewpoint. Premier Catalog (2000 Edition) www.viewpoint.com.
29
 
30
M. Woo, J. Neider, and T. Davis. Open GL Programming Guide. A.W., 1996.

CITED BY  32

Collaborative Colleagues:
Martin Isenburg: colleagues
Jack Snoeyink: colleagues