Extension of a state-of-the-art optimization criterion to predict co-contraction

Journal of Biomechanics

Volumn 37, Issue 4, 2004, Pages 577-581

  Forster, E ^a,b   Simon, U ^a   Augat, P ^a   Claes, L ^a  

^a UNIVERSITY OF ULM   (Germany)

^b UNIVERSITY HOSPITAL ULM   (Germany)

Author keywords

Antagonist; Co contraction; Inverse dynamics; Musculo skeletal system; Optimization

Indexed keywords

JOINTS (ANATOMY); OPTIMIZATION; PHYSIOLOGY; SHRINKAGE;

CO-CONTRACTION; KNEE MODEL; SYNERGISTIC MUSCLE BEHAVIOR;

MUSCLE;

ANALYTIC METHOD; ARTICLE; CALCULATION; EXTENSOR MUSCLE; FLEXOR MUSCLE; JOINT STABILITY; KNEE; MATHEMATICAL MODEL; MUSCLE CONTRACTION; MUSCLE FORCE; PARAMETER; PREDICTION; PRIORITY JOURNAL;

HUMANS; KNEE; KNEE JOINT; MODELS, BIOLOGICAL; MUSCLE CONTRACTION; MUSCLE, SKELETAL; WEIGHT-BEARING;

EID: 1442275376     PISSN: 00219290     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jbiomech.2003.09.003     Document Type: Article

References (22)

1. Ait-Haddou R., Binding P., Herzog W. Theoretical considerations on cocontraction of sets of agonistic and antagonistic muscles. Journal of Biomechanics. 33(9):2000;1105-1111.
2. Andersson, G.B., Winter, J.M., 1990. Role of muscle in postural tasks: spinal loading and postural stability. In: Winter, J.M., Woo, S.L. (Eds.), Multiple Muscle Systems Biomechanics and Movement Organization. Springer, New York.
3. Brand R.A., Pedersen D.R., Friederich J.A. The sensitivity of muscle force predictions to changes in physiologic cross-sectional area. Journal of Biomechanics. 19(8):1986;589-596.
4. Brand R.A., Pedersen D.R., Davy D.T., Kotzar G.M., Heiple K.G., Goldberg V.M. Comparison of hip force calculations and measurements in the same patient. Journal of Arthroplasty. 9(1):1994;45-51.
5. Cholewicki J., McGill S.M., Norman R.W. Comparison of muscle forces and joint load from an optimization and emg assisted lumbar spine model. towards development of a hybrid approach Journal of Biomechanics. 28(3):1995;321-331.
6. Collins J.J. The redundant nature of locomotor optimization laws. Journal of Biomechanics. 28(3):1995;251-267.
7. Crowninshield R.D. Use of optimization techniques to predict muscle forces. Journal of Biomechanical Engineering. 100:1978;88-92.
8. Crowninshield R.D., Brand R.A. A physiologically based criterion of muscle force prediction in locomotion. Journal of Biomechanics. 14(11):1981;793-801.
9. Damsgaard, M., Rasmussen, J., Voigt, M., 2001. Inverse dynamics of musculo-skeletal systems using an efficient min/max muscle recruitment model. In: 18th Biennial Conference on Mechanical Vibration and Noise, Pittsburgh, PA.
10. Dul J., Townsend M.A., Shiavi R., Johnson G.E. Muscular synergism - I. On criteria for load sharing between synergistic muscles. Journal of Biomechanics. 17(9):1984;663-673.
11. Gill, P.E., Murray, W., 1981. In: Gill, P.E., Murray, W., Wright, M.H. (Eds.), Practical Optimization. Academic Press, London.
12. Herzog W., Binding P. Cocontraction of pairs of antagonistic muscles. analytical solution for planar static nonlinear optimization approaches Mathematical Biosciences. 118(1):1993;83-95.
13. Herzog W. Mathematically indeterminate systems. Nigg B., Herzog W. Biomechanics of the Musculo-skeletal System. 1994;578 Wiley, Chichester, NewYork, Brisbane, Toronto, Singapore.
14. Herzog, W., 1996. Force-sharing among synergistic muscles: theoretical considerations and experimental approaches. In: Holloszy, J. (Ed.), Exercise and Sport Sciences Reviews, Vol. 24. Williams and Wilkins, Baltimore, MD, pp. 173-202.
15. Hughes, R.E., Chaffin, D.B., 1988. Conditions under which optimization models will not predict coactivation of antagonis muscles. In: 12th Meeting of the American Society of Biomechanics. Urbana, Champaign, IL, pp. 155-156.
16. Hughes R.E., Bean J.C., Chaffin D.B. Evaluating the effect of co-contraction in optimization models. Journal of Biomechanics. 28(7):1995;875-878.
17. Jinha, A., Ait-Haddou, R., Herzog, W., 2002. Antagonistic muscle activity in three-dimensional models of the musculoskeletal system. In: IV World Congress Biomechanics, Calgary.
18. Numerical Algorithm Group, 2002. NAG C Library Mark 7.
19. Raikova R. A model of the flexion-extension motion in the elbow joint - some problems concerning muscle forces modelling and computation. Journal of Biomechanics. 29(6):1996;763-772.
20. Raikova R. About weight factors in the non-linear objective functions used for solving indeterminate problems in biomechanics. Journal of Biomechanics. 32(7):1999;689-694.
21. Rasmussen J., Damsgaard M., Voigt M. Muscle recruitment by the min/max criterion - a comparative numerical study. Journal of Biomechanics. 34(3):2001;409-415.
22. Tsirakos D., Baltzopoulos V., Bartlett R. Inverse optimization. functional and physiological considerations related to the force-sharing problem Critical Reviews in Biomedical Engineering. 25(4-5):1997;371-407.