A method for animating viscoelastic fluids

ACM Transactions on Graphics

Volumn 23, Issue 3, 2004, Pages 463-468

  Goktekin, Tolga G ^a   Bargteil, Adam W ^a   O'Brien, James F ^a  

^a UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

Computational fluid dynamics; Elastoplastic; Glop; Goop; Natural phenomena; Physically based animation; Viscoelastic fluids; Viscous fluids

Indexed keywords

NATURAL PHENOMENA; PHYSICALLY BASED ANIMATION; VISCOELASTIC FLUIDS; VISCOUS FLUIDS; GLOP; GOOP;

COMPUTATIONAL FLUID DYNAMICS; COMPUTER SIMULATION; ELASTOPLASTICITY; INCOMPRESSIBLE FLOW; INTERACTIVE COMPUTER GRAPHICS; MATHEMATICAL MODELS; VISCOELASTICITY; VISCOUS FLOW; CLAY; COMPRESSIBILITY OF LIQUIDS; NAVIER STOKES EQUATIONS;

ANIMATION;

EID: 12844264646     PISSN: 07300301     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1145/1015706.1015746     Document Type: Conference Paper

References (25)

1. BIRD R. B., ET AL. 1987. Dynamics of Polymeric Liquids. John Wiley & Sons, New York.
2. BONITO, A., PICASSO, M., AND LASO, M. 2003. Numerical simulation of 3D viscoelastic flows with free surfaces. Submitted to Journal Non-Newtonian Fluid Mechanics. Preprint.
3. CANI, M.-P., AND DESBRUN, M. 1997. Animation of deformable models using implicit surfaces. IEEE Transactions on Visualization and Computer Graphics 3, 1 (Jan.), 30 50.
4. CARLSON, M., MUCHA, P. J., III, R. B. V. H., AND TURK, G. 2002. Melting and flowing. In the ACM SIGGRAPH 2002 Symposium on Computer Animation, 167-174.
5. DESBRUN, M., AND CANI M.-P. 1996. Smoothed particles: A new paradigm for animating highly deformable bodies. In Computer Animation and Simulation 1996, 61-76.
6. DESBRUN, M., AND GASCUEL M.-P. 1995. Animating soft substances with implicit surfaces. In the Proceedings of SIGGRAPH 95, 287-290.
7. ENRIGHT, D. P., MARSCHNER, S. R., AND FEDKIW, R. P. 2002. Animation and rendering of complex water surfaces. In the Proceedings of ACM SIGGRAPH 2002, 736 744.
8. ENRIGHT, D., LOSASSO, F., AND FEDKIW, R. 2004. A fast and accurate semi-Lagrangian particle level set method. Computers and Structures.
9. FOSTER, N., AND FEDKIW. R. 2001. Practical animation of liquids. In tho Proceedings of ACM SIGGRAPH 2001, 23 30.
10. FOSTER, N., AND METAXAS. D. 1996. Realistic animation of liquids. In Graphics Interface. 1996, 204 212.
11. FUNG, Y. C. 1965. Foundations of Solid Mechanics. Prentice-Hall, Englewood Cliffs, N.J.
12. GERRITSMA, M. I. 1996. Time dependent numerical simulations of a viscoelastic fluid on a staggered grid. PhD thesis, Rijksunivorsitcit Groningen.
13. HAN. W., AND REDDY, B. D. 1999. Plasticity: Mathematical Theory and Numerical Analysis. Interdisciplinary Applied Mathematics. Springer-Verlag, Now York.
14. HARLOW, F., AND WELCH, J. 1965. Numerical calculation of time-dependent viscous incompressible flow of fluid with a free surface. The Physics of Fluids 8, 2182-2189.
15. HECKBERT, P. S. 1987. Ray tracing Jell-O brand gelatin. In the Proceedings of ACM SIGGRAPH 87, 73-74.
16. MÜLLER, M., CHARYPAR, D., AND GROSS, M. 2003. Particle-based fluid simulation for interactive applications. In the, ACM SIGGRAPH 2003 Symposium on Computer Animation, 154-159.
17. NIXON, D., AND LOBB, R. 2002. A fluid-based soft-object model. IEEE Computer Graphics & Applications 22, 4 (July), 68 75.
18. O'BRIEN. J. F., BARGTEIL. A. W., AND HODGINS, J. K. 2002, Graphical modeling and animation of ductile fracture. In the. Proceeding of ACM SIGGRAPH 2002, 291-204.
19. PREMOŽE, S., TASDIZEN, T., BIGLER, J. LEFOHN, A., AND WHITAKER, R. 2003. Particle-based simulation of fluids. Computer Graphics Forum 22, 3 (Sept.), 401-410.
20. STAM, J. 1999. Stable fluids. In the. Proceedings of ACM SIGGRAPH 99, 121 -128.
21. STORA. D., AGLIATI, P.-O.,CANI, M.-P., NEYRET, F., AND GASCUEL., J.-D, 1999. Animating lava flows. In Graphics Interface 99, 203 210.
22. TERZOPOULOS, D., AND FLEISCHER, K. 1988. Deformable models. The Visual Computer 4, 306-331.
23. TERZOPOULOS, D., AND FLEISCHER, K. 1988. Modeling inelastic deformation: Viscoelasticity, plasticity, fracture. In the Proceedings of ACM SIGGRAPH 88, 269 278.
24. TERZOPOULOS, D., PLATT. J., AND FLEISCHER, K. 1989. Heating and melting deformable models (from goop to glop). In Graphics Interface 1989, 219 226.
25. TOMÉ, M., MANGIAVACCHL, N., CUMINATO, J., CASTELO, A., AND MCKEE, S. 2002. A finite difference technique for simulating unsteady viscoelastic free surface flows. Journal of Non-Newtonian Fluid Mechanics 106, 61 106.