THÈSE

210 BIBLIOGRAPHIE
[58] Gamage, S. S. H. U. et Lasenby, J. (2002). New least squares solutions for estimating
the average centre of rotation and the axis of rotation. Journal of Biomechanics,
35(1):87–93.
[59] Girard, M. et Maciejewski, A. (1985). Computational modeling for the computer
animation of legged figures. In In SIGGRAPH’85 : Proceedings of the 12th Annual
Conference on Computer Graphics and Interactive Techniques. ACM Press, pages 263–
270.
[60] Guilbaud, M. et Boin, J.-P. (1998). Simulation d’une course de canoe-kayak de
vitesse, prise en compte des effets du vent. Internal report LEA (CNRS 6609).
[61] Halvorsen, K. (2003). Biais compensated least square estimate of the center of
rotation. Journal of Biomechanics, 36:999–1008.
[62] Halvorsen, K., Lesser, M. et Lundberg, A. (1999). A new method for estimating
the axis of rotation and the center of rotation. Journal of Biomechanics, 32(11):1221–
1227.
[63] Hanavan, P. (1964). A mathematical model of human body. Technical Report TR-
64-102, Aerospace Medical Research Laboratory, Ohio.
[64] Hartley, R. et Zisserman, A. (2000). Multiple view geometry in computer vision.
Cambridge University Press.
[65] Hatze, H. (1979). A model for the computational determination of parameter values
of anthropometric segments. Technical Report TWISK.
[66] Hatze, H. (1980). A mathematical model for the computational determination of
parameter values of anthropomorphic segments. Journal of Biomechanics, 13(10):833–
843.
[67] Hatze, H. (1981). A comprehensive model for human motion simulation and its
application to the take-off phase of the long jump. Journal of Biomechanics, 14(3):135–
142.
[68] Helm, F., Veeger, H., Pronk, G., Woude, L. et Rozendal, R. (1992). Geometry
parameters for musculo-skeletal modelling of the shoulder system. Journal of
Biomechanics, 25:129–144.
[69] Hiley, M. et Yeadon, M. (2005). The margin for error when releasing the asymmetric
bars for dismounts. Journal of Applied Biomechanics, 21(3):223–235.