Cubic shells

Symposium on Computer Animation 2007 - ACM SIGGRAPH / Eurographics Symposium Proceedings, SCA 2007

Volumn , Issue , 2007, Pages 91-98

  Garg, Akash ^a   Grinspun, Eitan ^a   Wardetzky, Max ^b   Zorin, Denis ^c  

^a Och Spine at New York Presbyterian Hospitals   (United States)

^b FREIE UNIVERSITÄT BERLIN   (Germany)

^c NEW YORK UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

INTERACTIVE COMPUTER GRAPHICS; ORTHOTROPIC PLATES;

ANISOTROPIC MATERIAL; BENDING ENERGIES; CUBIC POLYNOMIALS; EFFECTIVE MATERIAL PARAMETERS; FLEXIBLE SURFACES; GENERAL CLASS; PHYSICALLY-BASED ANIMATION; SURFACE ANIMATION;

ANIMATION;

EID: 84988940882     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (24)

1. BREEN D., DONALD H.: House, and Michael J. Wozny. Predicting the drape of woven cloth using interacting particles. Proceedings of SIGGRAPH '94 (1994), 365-372.
2. BRIDSON R., MARINO S., FEDKIW R.: Simulation of clothing with folds and wrinkles. SCA (2003), 28-36.
3. BARAFF D., WITKIN A.: Large steps in cloth simulation. In SIGGRAPH (1998), ACM Press, pp. 43-54.
4. BERGOU M., WARDETZKY M., HARMON D., ZORIN D., GRINSPUN E.: A quadratic bending model for inextensible surfaces. In SGP (2006), pp. 227-230.
5. CHOI K.-J., KO H.-S.: Extending the immediate buckling model to triangular meshes for simulating complex clothes. In Eurographics 2003 Short Presentations (2003), pp. 187-191.
6. DO CARMO M.: Riemannian Geometry. Mathematics: Theory and Applications. Birkhäuser, 1992.
7. GRINSPUN E., GINGOLD Y., REISMAN J., ZORIN D.: Computing discrete shape operators on general meshes. Comput. Graph. Forum 25, 3 (2006).
8. GRINSPUN E., HIRANI A. N., DESBRUN M., SCHRÖDER P.: Discrete shells. SCA (2003), 62-67.
9. GINGOLD Y., SECORD A., HAN J. Y., GRINSPUN E., ZORIN D.: A Discrete Model for Inelastic Deformation of Thin Shells. Tech. rep., Aug 2004.
10. HAUTH M.: Visual Simulation of Deformable Models. PhD thesis, University of Tübingen, 2004.
11. HAIRER E., LUBICH C., WANNER G.: Geometric Numerical Integration: Structure-Preserving Algorithms for Ordinary Differential Equations. Springer, 2006.
12. HILDEBRANDT K., POLTHIER K.: Anisotropic filtering of non-linear surface features. CGF 23, 3 (2004), 391-400.
13. KAWABATA S.: The Standardization and Analysis of Hand Evaluation. The Hand Evaluation and Standardization Committee, The Textile Machinery Society of Japan, 1980.
14. MOLINO N., BAO Z., FEDKIW R.: A virtual node algorithm for changing mesh topology during simulation. In SIGGRAPH (2004), pp. 385-392.
15. MORINI B.: Convergence behaviour of inexact newton methods. Math. of Comp. 68, 228 (1999), 1605-1613.
16. O'BRIEN J. F., HODGINS J. K.: Graphical modeling and animation of brittle fracture. In SIGGRAPH (1999), pp. 137-146.
17. PRESS W. H., TEUKOLSKY S. A., VETTERLING W. T., FLANNERY B. P.: Numerical Recipes in C: The Art of Scientific Computing. Cam. Univ. Press, 1992.
18. SIDABRAITE V., MASTEIKAITE V.: A preliminary study for evaluation of skirt asymmetric drape. International Journal of Clothing Science and Technology 14, 5 (2002), 286-298.
19. TERZOPOULOS D., FLEISCHER K.: Modeling inelastic deformation: Viscoelasticity, plasticity, fracture. In SIGGRAPH (1988), pp. 269-278.
20. THOMASZEWSKI B., WACKER M.: Bending Models for Thin Flexible Objects. In WSCG Short Comm. (2006).
21. VENTSEL E., KRAUTHAMMER T.: Thin Plates and Shells. CRC Press, 2001.
22. VOLINO P., MAGNENAT-THALMANN N.: Simple linear bending stiffness in particle systems. In SCA (2006), pp. 101-106.
23. WARDETZKY M., BERGOU M., HARMON D., ZORIN D., GRINSPUN E.: Discrete Quadratic Bending Energies. To appear in CAGD, 2007.
24. ZIENKIEWICZ O. C., TAYLOR R. L.: The finite element method. McGraw Hill, 1989.