Temporal wavelet-based compression for 3D animated models

Computers and Graphics (Pergamon)

Volumn 31, Issue 1, 2007, Pages 77-88

  Payan, Frédéric ^a   Antonini, Marc ^a  

^a UNIVERSITY OF NICE SOPHIA ANTIPOLIS   (France)

Author keywords

Animation; Bit allocation; Compression; Irregular meshes; Lifting scheme; Temporal wavelet

Indexed keywords

ANIMATION; BIT ERROR RATE; MATHEMATICAL MODELS; OPTIMIZATION;

BIT ALLOCATION PROCESS; IRREGULAR MESHES; LIFTING SCHEME; TEMPORAL WAVELET; TRIANGULAR MESHES; WAVELET FILTERING;

WAVELET TRANSFORMS;

EID: 33846914381     PISSN: 00978493     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cag.2006.09.009     Document Type: Article

References (31)

1. Alliez P, Gotsman C. Recent advances in compression of 3D meshes. In: Proceedings of the symposium on multiresolution in geometric modeling, 2003.
2. Lengyel JE. Compression of time-dependent geometry. In: ACM symposium on interactive 3D graphics 1999. p. 89-96.
3. Shamir A, Pascucci V. Temporal and spatial level of details for dynamic meshes. In: Proceedings of virtual reality systems and techniques, 2001. p. 423-30.
4. Alexa M, Muller W. Representing animations by principal components. Computer Graphics Forum 2000;19:3.
5. Karni Z., and Gotsman C. Compression of soft-body animation sequences. Computers and Graphics 28 (2004) 25-34
6. Ahn J., Kim C., Kuo C., and Ho Y. Motion compensated compression of 3D animation models. IEEE Electronics Letters 37 24 (2001) 1445-1446
7. Yang J., Kim C., and Lee S.-U. Compression of 3D triangle mesh sequences based on vertex-wise motion vector prediction. IEEE Transactions on Circuits and Systems for Video Technology 12 12 (2002) 1178-1184
8. Briceno H, Sander P, McMillan L, Gotler S, Hoppe H. Geometry videos: a new representation for 3D animations. ACM symposium on computer animation, 2003. p. 136-46.
9. Ibarria L, Rossignac J. Dynapack: space-time compression of the 3D animations of triangle meshes with fixed connectivity. ACM symposium on computer animation, 2003. p. 126-35.
10. Guskov I, Khodakovsky A. Wavelet compression of parametrically coherent mesh sequences. In: Eurographics/ACM SIGGRAPH symposium on computer animation, 2004.
11. Turaga D., van der Schaar M., and Pesquet-Popescu B. Complexity scalable motion compensated wavelet video encoding. IEEE Transactions on Circuits and Systems for Video Technology 15 8 (2005) 982-993
12. Mehrseresht N, Taubman D. Spatial scalability and compression efficiency within a flexible motion compensated 3d-dwt. In: Proceedings of the IEEE international conference on image processing (ICIP2004), Singapore; 2004.
13. Cagnazzo M, André T, Antonini M, Barlaud M. A model-based motion compensated video coder with jpeg2000 compatibility. In: Proceedings of the IEEE international conference on image processing (ICIP2004), Singapore; 2004.
14. Yang J-H, Kim C-S, Lee S-U. Progressive compression of 3D dynamic sequences. In: Proceedings of the ICIP 2004, 2004.
15. Payan F., and Antonini M. An efficient bit allocation for compressing normal meshes with an error-driven quantization, Computer Aided Geometric Design. Special Issue on Geometric Mesh Processing 22 (2005) 466-486
16. Karni Z, Gotsman C. 3D mesh compression using fixed spectral basis. Graphics interface conference proceedings, 2001. p. 1-8.
17. Guskov I., Private communication.
18. Payan F., and Antonini M. 3D multiresolution context-based coding for geometry compression. Proceedings of IEEE international conference in image processing (ICIP) (2003), Barcelona, Spain
19. Touma C, Gotsman C. Triangle mesh compression. Graphics interface'98, 1998. p. 26-34.
20. Payan F., and Antonini M. Mean square error approximation for wavelet-based semiregular mesh compression. IEEE Transactions on Visualization and Computer Graphics (TVCG) (2006) 649-657
21. Mallat S. A theory for multiresolution signal decomposition: the wavelet representation. IEEE Transactions on Pattern Analysis and Machine Intelligence 11 7 (1989) 674-693
22. Payan F., Boulfani Y., and Antonini M. Temporal lifting scheme for the compression of animated sequences of meshes. Proceedings of IEEE international workshop VLBV (2005), Sardinia, Italy
23. Payan F., and Antonini M. Wavelet-based compression of 3d mesh sequences. Proceedings of IEEE ACIDCA-ICMI'2005 (2005), Tozeur, Tunisia
24. Vetterli M., and Herley C. Wavelet and filter banks: theory and design. IEEE transactions on Acoustic Speech Signal Processing 40 9 (1992) 2207-2232
25. Sweldens W. The lifting scheme: a custom-design construction of biorthogonal wavelets. Applied and Computational Harmonic Analysis 3 2 (1996) 186-200
26. Daubechies I, Sweldens W. Factoring wavelet transforms into lifting steps. Technical report, 1996. URL 〈citeseer.ist.psu.edu/daubechies96factoring.html〉.
27. Calderbank A., Daubechies I., Sweldens W., and Yeo B. Wavelet transforms that map integers to integrers. Applied and Computational Harmonic Analysis 5 3 (1998) 332-369
28. Stollnitz E.J., DeRose T., and Salesin D.H. Wavelets for computer graphics: theory and applications (1996), Morgan Kaufmann Publishers, San Francisco, CA, USA
29. Karni Z, Gotsman C. Spectral compression of mesh geometry. In: ACM SIGGRAPH conference proceedings, 2000, p. 279-286.
30. Sorkine O, Cohen-Or D, Toledo S. High-pass quantization for mesh encoding. In: Proceedings of the Eurographics/ACM SIGGRAPH symposium on geometry processing, Eurographics Association, 2003. p. 42-51.
31. Chen D., Cohen-Or D., Sorkine O., and Toledo S. Algebraic analysis of high-pass quantization. ACM Transactions on Graphics 24 4 (2004) 1259-1282