1980
DOI: 10.1016/0021-9290(80)90020-2
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Rigid body motion calculated from spatial co-ordinates of markers

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Cited by 513 publications
(243 citation statements)
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(1 reference statement)
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“…Although these methods have advantages and disadvantages, each is dependent on the research question. fiames, a CO-ordinate transformation rnatrix consisting of three rotational and three translational degrees of freedom is employed to resolve the femoral anatomical CO-ordinate system into the tibial anatomical CO-ordinate system (Lenox and Cwzi, 1978;Spoor and Veldpaus, 1980;Sdderkvist and Wedin, 1993).…”
Section: Roen Tgen-stereo-photogrammetric Analysismentioning
confidence: 99%
“…Although these methods have advantages and disadvantages, each is dependent on the research question. fiames, a CO-ordinate transformation rnatrix consisting of three rotational and three translational degrees of freedom is employed to resolve the femoral anatomical CO-ordinate system into the tibial anatomical CO-ordinate system (Lenox and Cwzi, 1978;Spoor and Veldpaus, 1980;Sdderkvist and Wedin, 1993).…”
Section: Roen Tgen-stereo-photogrammetric Analysismentioning
confidence: 99%
“…This matrix is given by Some of the disadvantages of the algorithm of Spoor and Veldpaus (1980), especially the calculation of the eigenvectors of a 3*3 matrix, are avoided here. Furthermore, the formulation in this paper is more suitable for analyzing the sensitivity of the kinematical parameters to small disturbances in the measured coordinates of the markers.…”
Section: Imentioning
confidence: 99%
“…Then i follows from (4.3) and (4.5) and fi must be determined from G = 8fi. This (more or less conventional) approach was followed by Spoor and Veldpaus (1980). However, fi itself is of no interest and it will be shown that i?…”
Section: Determination Of the Rotation Matrixmentioning
confidence: 99%
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“…1). As the landmarks are defined both in the 3D space and on the model, we can use a simple registration algorithm for corresponding points to find the initial pose of the model in the 3D space [24]. L i(M) is the landmark on the model surface, the similarity transformationT w 0 m (rotation R, translation t and scaling factor s) transforms the model landmarks into L i(SSM ) (Fig.…”
Section: Shape Pose Initializationmentioning
confidence: 99%