Realistic skeletal muscle deformation using finite element analysis

Brazilian Symposium of Computer Graphic and Image Processing

Volumn 2001-January, Issue , 2001, Pages 192-199

  Lemos, Robson ^a   Epstein, Marcelo ^a   Herzog, Walter ^a   Wyvill, Brian ^a  

^a UNIVERSITY OF CALGARY   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

ANIMATION; COMPUTATION THEORY; COMPUTATIONAL METHODS; COMPUTER GRAPHICS; CONSTITUTIVE EQUATIONS; DEFORMATION; IMAGE PROCESSING; LAGRANGE MULTIPLIERS; MUSCLE; MUSCULOSKELETAL SYSTEM; TISSUE;

BIOMECHANICAL APPLICATION; COMPUTATIONAL MODEL; GEOMETRIC CONSTRAINT; MUSCLE CONTRACTIONS; NON-LINEAR FINITE-ELEMENT ANALYSIS; NONLINEAR PROPERTIES; PRINCIPLE OF VIRTUAL WORK; STRUCTURAL ARRANGEMENT;

FINITE ELEMENT METHOD;

EID: 84949471842     PISSN: 15301834     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/SIBGRAPI.2001.963055     Document Type: Conference Paper

References (27)

1. M. Anton. Mechanical models of skeletal muscle. Ph. D. dissertation, Dept. of Mechanical Engineering, The University of Calgary, Canada, 1992.
2. M. Anton and M. Epstein. Continuum model of skeletal muscle tissue. In 8th European Conference on Biomaterials. European Society for Biomaterials, Heidelberg, 1989.
3. W. Carvalho. Structural changes of unipennate muscle during isometric contractions. Master's thesis, Dept. of Medical Science, The University of Calgary, Canada, 2000.
4. W. Carvalho, T. Leonard, and W. Herzog. The influence of pinnation and series elasticity on the sarcomere force-length behavior of cat skeletal muscle. In Canmore Symposium on Skeletal Muscle, Canmore, Canada, page 42, 1999.
5. P. Chadwick. Continuum mechanics concise theory and problems. Dover Publications, Mineola, New York, 1999.
6. D. Chen and D. Zeltzer. Pump it up: Computer animation of a biomechanically based model of muscle using the finite element method. Computer Graphics, 26(2):89-98, 1992.
7. R. Cook, D. Malkus, and M. Plesha. Concepts and applications of finite element analysis. John Wiley & Sons, New York, 1989.
8. K. Edman, G. Elzinga, and M. Noble. Residual force enhancement after stretch of contracting frog single muscle fibers. Journal of General Physiology, 80:769-784, 1982.
9. M. Epstein and W. Herzog. Theoretical models of skeletal muscle. John Wiley & Sons, Chichester, England, 1998.
10. M. Epstein and Y. Tene. Nonlinear analysis of pin-jointed space trusses. American Society of Civil Engineers. Journal of the Structural Division, 97:2189-2202, 1971.
11. J. Gourret and N. Magnenat Thalmann. Simulation of object and human skin deformations in a grasping task. Computer Graphics, 23(3):21-30, 1989.
12. W. Herzog, T. Leonard, J. Renaud, J. Wallace, G. Chaki, and S. Bornemisza. Force-length properties and functional demands of cat gastrocnemius, soleus and plantaris muscles. Journal of Biomechanics, 25:1329-1335, 1992.
13. R. Lemos, M. Epstein, W. Herzog, and B. Wyvill. Three-dimensional geometric model of skeletal muscle. In Skeletal Muscle Mechanics: From Mechanics to Function, pages 179-206. John Wiley & Sons, 2000.
14. R. Lieber and J. Fridén. Functional and clinical significance of skeletal muscle architecture. Muscle & Nerve, 23:1647-1666, November 2000.
15. W. Maurel, Y. Wu, N. Magnenat Thalmann, and D. Thalmann. Biomechanical Models for Soft Tissue Simulation. Springer-Verlag, Berlin, 1998.
16. P. Meier and B. Blickhan. Fem-simulation of skeletal muscle: The influence of inertia during activation and deactivation. In Skeletal Muscle Mechanics: From Mechanics to Function, pages 207-233. John Wiley & Sons, 2000.
17. L. Nedel and D. Thalmann. Modeling and deformation of the human body using an anatomically-based approach. Proceedings of Computer Animation 98, 1998.
18. V. Ng-Thow-Hing and E. Fiume. Physically-based modelling of musculoskeletal systems. Proceedings of Graphics Interface'99, pages 33-34, 1999.
19. E. Otten. Concepts and models of functional architecture in skeletal muscle. Exercise and Sport Sciences Reviews, 16:89-139, 1988.
20. W. Press, B. Flannery, S. Teukolsky, and W. Vetterling. Numerical Recipes in C: the art of scientific computing. Cambridge, 1988.
21. C. Scheepers, R. Parent, W. Carlson, and S. May. Anatomy-based modeling of the human musculature. Computer Graphics, pages 163-172, 1997.
22. T. Sederberg and S. Parry. Free-form deformation of solid geometric models. Computer Graphics, 20(4):151-160, 1986.
23. B. Van Der Linden, H. Koopman, H. Grootenboer, and P. Huijing. Modelling functional effects of muscle geometry. Journal of Electromyography and Kinesiology, 8:101-109, 1998.
24. J. Wilhems and A. Van Gelder. Anatomically based modeling. Computer Graphics, pages 173-180, 1997.
25. B. Wyvill, E. Galin, and A. Guy. Extending the csg tree warping, blending and boolean operations in a implicit surface modeling system. Computer Graphics Forum, 18(2):149-158, 1999.
26. H. Yamada. Strength of biological materials. Willians and Wilkins, Baltimore, MD, 1970.
27. D. Zorin and P. Schroder. Subdivision surfaces for modeling and animation. ACM SIGGRAPH Course Notes, New Orleans, 2000.