Sparse Meshless Models of Complex Deformable Solids

ACM Transactions on Graphics

Volumn 30, Issue 4, 2011, Pages 1-10

  Faure, François ^a,b,c   Bousquet, Guillaume ^a,b,c   Gilles, Benjamin ^b,c,d   Pai, Dinesh K ^e  

^a UNIV GRENOBLE ALPES   (France)

^b Inria   (United Kingdom)

^c LJK CNRS   (United Kingdom)

^d TECNALIA RESEARCH AND INNOVATION   (Spain)

^e UNIVERSITY OF BRITISH COLUMBIA   (Canada)

Author keywords

deformable solid; meshless model; physically based animation

Indexed keywords

EID: 84973512576     PISSN: 07300301     EISSN: 15577368     Source Type: Journal    
DOI: 10.1145/2010324.1964968     Document Type: Article

References (31)

1. Adams, B., Ovsjanikov, M., Wand, M., Seidel, H.-P., and Guibas, L. 2008. Meshless modeling of deformable shapes and their motion. In Symposium on Computer Animation, 77-86
2. Allard, J., Cotin, S., Faure, F., Bensoussan, P.-J., Poyer, F., Duriez, C., Delingette, H., and Grisoni, L. 2007. SOFA - an open source framework for medical simulation. In Medicine Meets Virtual Reality, MMVR 15, 2007, 1-6
3. Allard, J., Faure, F., Courtecuisse, H., Falipou, F., Duriez, C., and Kry, P. 2010. Volume contact constraints at arbitrary resolution. ACM Transactions on Graphics 29, 3
4. An, S. S., Kim, T., and James, D. L. 2008. Optimizing cubature for efficient integration of subspace deformations. ACM Trans. Graph. 27, 5, 1-10
5. Baraff, D., and Witkin, A. 1998. Large steps in cloth simulation. SIGGRAPH Comput. Graph. 32, 106-117
6. Barbicc, J., and James, D. L. 2005. Real-time subspace integration for St. Venant-Kirchhoff deformable models. ACM Transactions on Graphics (SIGGRAPH 2005) 24, 3 (Aug.), 982-990
7. Bathe, K. 1996. Finite Element Procedures. Prentice Hall
8. Fries, T.-P., and Matthies, H. 2003. Classification and overview of meshfree methods. Tech. rep., TU Brunswick, Germany
9. Galoppo, N., Otaduy, M. A., Moss, W., Sewall, J., Curtis, S., and Lin, M. C. 2009. Controlling deformable material with dynamic morph targets. In Proc. of the ACM SIGGRAPH Symposium on Interactive 3D Graphics and Games
10. Gilles, B., Bousquet, G., Faure, F., and Pai, D. 2011. Frame-based elastic models. ACM Transactions on Graphics
11. Gross, M., and Pfister, H. 2007. Point-Based Graphics. Morgan Kaufmann
12. Irving, G., Teran, J., and Fedkiw, R. 2006. Tetrahedral and hexahedral invertible finite elements. Graph. Models 68, 2
13. James, D. L., and Pai, D. K. 2003. Multiresolution green's function methods for interactive simulation of large-scale elastostatic objects. ACM Trans. Graph. 22 (January), 47-82
14. Kaufmann, P., Martin, S., Botsch, M., and Gross, M. 2008. Flexible simulation of deformable models using discontinuous galerkin fem. In Symposium on Computer Animation
15. Kavan, Collins, Zara, and O'Sullivan. 2007. Skinning with dual quaternions. In Symposium on Interactive 3D graphics and games, 39-46
16. Kharevych, L., Mullen, P., Owhadi, H., and Desbrun, M. 2009. Numerical coarsening of inhomogeneous elastic materials. ACM Trans. Graph. 28 (July), 51:1-51:8
17. Kim, T., and James, D. L. 2009. Skipping steps in deformable simulation with online model reduction. ACM Trans. Graph. 28 (December), 123:1-123:9
18. Liu, Y., Wang, W., Levy, B., Sun, F., Yan, D.-M., Lu, L., and Yang, C. 2009. On Centroidal Voronoi TessellationEn-ergy Smoothness and Fast Computation. ACM Trans. Graph. 28 (08)
19. Magnenat-Thalmann, N., Laperriere, R., and Thalmann, D. 1988. Joint dependent local deformations for hand animation and object grasping. In Graphics interface, 26-33
20. Martin, S., Kaufmann, P., Botsch, M., Wicke, M., and Gross, M. 2008. Polyhedral finite elements using harmonic basis functions. Comput. Graph. Forum 27, 5
21. Martin, S., Kaufmann, P., Botsch, M., Grinspun, E., and Gross, M. 2010. Unified simulation of elastic rods, shells, and solids. SIGGRAPH Comput. Graph. 29, 3
22. Miiller, M., and Gross, M. 2004. Interactive virtual materials. In Graphics Interface
23. Miiller, M., Keiser, R., Nealen, A., Pauly, M., Gross, M., and Alexa, M. 2004. Point based animation of elastic, plastic and melting objects. In Symposium on Computer Animation, 141-151
24. Miiller, M., Heidelberger, B., Teschner, M., and Gross, M. 2005. Meshless deformations based on shape matching. ACM Transactions on Graphics 24, 3, 471-478
25. Nadler, B., and Rubin, M. 2003. A new 3-d finite element for nonlinear elasticity using the theory of a cosserat point. Int. J. of Solids and Struct. 40, 4585-4614
26. Nealen, A., Miiller, M., Keiser, R., Boxerman, E., and Carlson, M. 2005. Physically based deformable models in computer graphics. In Comput. Graph. Forum, vol. 25 (4), 809-836
27. Nesme, M., Kry, P., Jerabkova, L., and Faure, F. 2009. Preserving Topology and Elasticity for Embedded Deformable Models. SIGGRAPH Comput. Graph
28. Powell, M. J. D. 1990. The theory of radial basis function approximation. University Numerical Analysis Report
29. Sifakis, E., Der, K. G., and Fedkiw, R. 2007. Arbitrary cutting of deformable tetrahedralized objects. In Symposium on Computer Animation
30. Terzopoulos, D., Platt, J., Barr, A., and Fleischer, K. 1987. Elastically deformable models. In SIGGRAPH Comput. Graph., M. C. Stone, Ed., vol. 21, 205-214
31. Tournois, J., Wormser, C., Alliez, P., and Desbrun, M. 2009. Interleaving delaunay refinement and optimization for practical isotropic tetrahedron mesh generation. ACM Trans. Graph. 28 (July), 75:1-75:9