GeoFilter: Geometric selection of mesh filter parameters

Computer Graphics Forum

Volumn 24, Issue 3, 2005, Pages 295-302

  Kim, ByungMoon ^a   Rossignac, Jarek ^a  

^a GEORGIA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BANDPASS FILTERS; ERROR ANALYSIS; HIGH PASS FILTERS; SPURIOUS SIGNAL NOISE; COMPUTER GRAPHICS; CUTOFF FREQUENCY; MESH GENERATION;

BAND EXAGGERATION/REDUCTION FILTERS; MESH FILTER PARAMETERS; USER-SELECTED FEATURES; EXPLICIT FORMULATION; FILTER-BASED; GEOMETRIC MEASURES; MESH FILTERS; NOISY PATTERNS; SECOND ORDER FILTERS; TRIAL-AND-ERROR PROCESS; TRIANGLE MESH;

LOW PASS FILTERS;

EID: 33745296269     PISSN: 01677055     EISSN: 14678659     Source Type: Journal    
DOI: 10.1111/j.1467-8659.2005.00854.x     Document Type: Article

References (17)

1. [Bus92] BUSHER P.: Geometry and Spectra of Compact Riemann Surfaces. Birkhauser Boston, 1992.
2. [Cun92] CUNNINGHAM E. P.: Digital Filtering: An Introduction. Houghton Mifflin, 1992.
3. [DMSB99] DESBRUN M., MEYER M., SCHRÖDER P., BARR A. H.: Implicit fairing of irregular meshes using diffusion and curvature flow. In Proceedings of ACM SIGGRAPH (1999), pp. 317-324.
4. [GLM96] GOTTSCHALK S., LIN M. C., MANOCHA D.: Obbtree: A hierarchical structure for rapid interference detection. In Proceedings of ACM Siggraph (1996).
5. [GSS99] GUSKOV I., SWELDENS W., SCHRÖDER P.: Multiresolution signal processing for meshes. In SIGGRAPH (1999).
6. [KCVS98] KOBBELT L., CAMPAGNA S., VORSATZ J., SEIDEL H.-P.: Interactive multi-resolution modeling on arbitrary meshes. In Proceedings of ACM SIGGRAPH (1998), pp. 105-114.
7. [KG00] KARNT Z., GOTSMAN C.: Spectral compression of mesh geometry. In Proceedings of ACM SIGGRAPH (2000), pp. 279-286.
8. [NGH04] NI X., GARLAND M., HART J. C.: Fair morse functions for extracting the topological structure of a surface mesh. In Proceedings of ACM SIGGRAPH (2004), pp. 613-622.
9. [OBB00] OHTAKE Y., BELYAEV A. G., BOGAEVSKI I. A.: Polyhedral surface smoothing with simultaneous mesh regularization. In Proceedings of the Geometric Modeling and Processing (2000), pp. 229-237.
10. [PP93] PINKALL U., POLTHIER K.: Computing discrete minimal surfaces and their conjugates. Experimental Mathematics 2, 1 (1993), 15-36.
11. [Shi78] SHINNERS S. M.: Modern Control System Theory and Application. Addison Wesley, 1978.
12. [SK01] SCHNEIDER R., KOBBELT L.: Geometric fairing of irregular meshes for free-form surface design. Computer Aided Geometric Design 18, 4 (2001), 359-379.
13. [Tau95] TAUBIN G.: Signal processing approach to fair surface design. In Proceedings of ACM SIGGRAPH (1995), pp. 351-358.
14. [TZG96] TAUBIN G., ZHANG T., GOLUB G.: Optimal surface smoothing as filter design. In Fourth European Conference on Computer Vision (ECCV'96) and IBM Research Technical Report RC-20404 (March 1996).
15. [Xu04] XU G.: The convergent discrete laplace-beltrami operator over triangular surfaces. In Proceedings of Geometric Modelling and Processing (GMP2004) (2004), pp. 195-204.
16. [ZF03] ZHANG H., FIUME E.: Butterworth filtering and implicit fairing of irregular meshes. In Proceedings of Pacific Graphics (2003), pp. 502-506.
17. [ZG04] ZELINKA S., GARLAND M.: Similarity-based surface modelling using geodesic fans. In Proceedings of the 2nd Eurographics Symposium on Geometry Processing (2004).