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Re: Centers of Rotation

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  • Re: Centers of Rotation

    Dear Biomch-L subscribers,

    Last Thursday, Thomas Greiner mentioned some problems he had when
    trying to estimate an instantaneous center of rotation from 3-D
    kinematic data. I do not have the intention (or the time) to
    present a complete overview of this topic here, but I could
    provide some pointers.

    There are two basic problems in your approach. First of all,
    estimating an instantaneous center of rotation (ICR) is sensitive
    to errors in the kinematic data. In fact, if you try to get a
    true ICR (as opposed to a finite center of rotation - FCR) you
    will have to use an infinitesimally small change in joint angle
    and therefore the error will go to infinity. The only way to
    overcome these problems is smoothing of coordinate data, or do an
    FCR using a large enough angular movement.

    Secondly, you are trying to apply a 2-D method to a 3-D movement.
    In 3-D, there is no such thing as a center of rotation. The
    corresponding 3-D analysis should give an instantaneous or finite
    helical axis (IHA or FHA). Your 2-D projection method will only
    produce good results under certain conditions, for example when
    your 2-D plane is perpendicular to the IHA or FHA. The 3-D
    analysis is quite straighforward, once you are familiar with 3-D
    rigid body kinematics.

    Some literature pointers:

    An FHA analysis of the knee joint was done by Blankevoort et al.,
    Journal of Biomechanics 23:1219-1229 (1990).

    A theoretical background can be found in the proceedings of the
    1986 ESB congress: Woltring et al., in: Biomechanics, Basic and
    Applied Research (Bergmann et al., ed.) pp. 121-128 (1987).

    This is far from complete, but I hope it helps.

    -- Ton van den Bogert
    Human Performance Laboratory
    University of Calgary
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