Physically Based Models with Rigid and Deformable Components

IEEE Computer Graphics and Applications

Volumn 8, Issue 6, 1988, Pages 41-51

  Terzopoulos, Demetri ^a   Witkin, Andrew ^a  

^a SCHLUMBERGER   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ELASTICITY; EQUATIONS OF MOTION; KINEMATICS;

DEFORMABLE MODELS; ELASTIC DEFORMATION; GEOMETRIC MODELING; NONRIGID MOTION; RIGID BODY DYNAMICS;

COMPUTER GRAPHICS;

EID: 0024111166     PISSN: 02721716     EISSN: None     Source Type: Journal    
DOI: 10.1109/38.20317     Document Type: Article

References (22)

1. D. Terzopoulos etal, “Elastically Deformable Models,” Computer Graphics ‘Proc. SIGGRAPH’, vol. 21, No. 4, July 1987, pp. 205–214.
2. J. Lassiter, “Principles of Traditional Animation Applied to 3D Computer Animation,” Computer Graphics ‘Proc. SIGGRAPH’, vol. 21, No. 4, July 1987, pp. 35–44.
3. W.W. Armstrong and M Green, “The Dynamics of Articulated Rigid Bodies for Purposes of Animation,” The Visual Computer, vol. 1, No. 4, 1985, pp. 231–240.
4. J. Wilhelms and B.A. Barsky, “Using Dynamic Analysis to Animate Articulated Bodies Such as Humans and Robots,” Proc. Graphics Interface 85, Canadian Information Processing Soc., Toronto, 1985, pp. 97–104.
5. M. Girard and A.A. Maciejewski, “Computational Modeling for the Computer Animation of Legged Figures,” Computer Graphics ‘Proc. SIGGRAPH’, vol. 19, No. 3, July 1985, pp. 263–270.
6. C.R. Feynman, Modeling the Appearance of Cloth, master's thesis, MIT, Cambridge, Mass, 1986.
7. C.M. Hoffmann and J.E. Hopcroft, “Simulation of Physical Systems from Geometric Models,” IEEE J. Robotics and Automation, vol. 3, No. 3, June 1987, pp. 194–206.
8. P.M. Issacs and M.F. Cohen, “Controlling Dynamic Simulation with Kinematic Constraints, Behavior Functions, and Inverse Dynamics,” Computer Graphics ‘Proc. SIGGRAPHJ, vol. 21, No. 4, July 1987, pp. 215–224.
9. A. Barr etal, Topics in Physically-Bascd Modeling, SIGGRAPH 87 course notes, Vol. 17, ACM, New York, 1987.
10. L.D. Landau and E.M. Lifshitz, Theory of Elasticity, Pergamon Press, London, 1959.
11. H. Goldstein, Classical Mechanics, Addison-Wesley, Reading, Mass, 1980.
12. R. Courant and D. Hilbert, Methods of Mathematical Physics, Vol. I, Interscience, London, 1953.
13. D. Terzopoulos, “Regularization of Inverse Visual Problems Involving Discontinuities,” IEEE Trans. PAMI, vol. 8, No. 4, July 1986, pp. 413–424.
14. L. Lapidus and G.F. Pinder, Numerical Solution of Partial Differential Equations in Science and Engineering, John Wiley and Sons, New York, 1982.
15. O.C. Zienkiewicz, The Finite Element Method. McGraw-Hill. London. 1977.
16. G. Dahlquist and A. Bjorck, Numerical Methods, Prentice-Hall. Englewood Cliffs, N.J. 1974.
17. K. Fleischer etal, “Cooking with Kurt” ‘a computer-animated video’, Schlumberger Palo Alto Research, Palo Alto, Calif., 1987.
18. D. Terzopoulos, “On Matching Deformable Models to Images: Direct and Iterative Solutions,” Topical Meeting on Machine Vision, Technical Digest Series, vol. 12., Optical Soc. America, Washington, D.C., 1987, pp. 160–167.
19. D. Terzopoulos, A. Witkin, and M. Kass, “Symmetry-Seeking Models and 3D Object Reconstruction,” int'l J. Computer Vision, vol. 1, No. 3, Oct. 1987, pp. 211–221.
20. M. Kass, A. Witkin, and D. Terzopoulos, “Snakes: Active Contour Models,” Int'l J. Computer Vision, vol. 1, No. 4, Dec. 1987, pp. 321–331.
21. K. Fleischer and A. Witkin, “A Modeling Testbed,” Proc. Graphics interface 88, Canadian Information Processing Soc., Toronto, 1988, pp. 127–137.
22. D. Terzopoulos and K. Fleischer, “Modeling Inelastic Deformation: Viscoelasticity, Plasticity, Fracture,” Computer Graphics ‘Proc. SIGGRAPH’, vol. 22, No. 4, Aug. 1988, pp. 269–278.