2015
DOI: 10.1016/j.jbiomech.2015.02.050
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Surface marker cluster translation, rotation, scaling and deformation: Their contribution to soft tissue artefact and impact on knee joint kinematics

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Cited by 73 publications
(56 citation statements)
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“…Barré et al 4 assessed the RM component of the STA, during treadmill walking, using the Procrustes Superimposition (PS) approach 11 applied on the entire cluster of markers and showed that it represents approximately 80-100% of the STA amplitude. A similar conclusion was reached in three other works: de Rosario et al 19 , who defined the NRM and RM components of the STA as the symmetric and skew-symmetric components of the vector field representing the relative 3 marker displacements; Dumas et al 21 , who used the modal approach 20 to split the STA into additive components representing the RM and NRM cluster geometrical transformations in running; and Benoit et al 5 , who modelled the cluster as resizable and deformable and described the STA components for walking, cutting maneuver, and one-legged hops. However, all cited STA quantifications analyze the kinematics of the entire cluster, and do not account for the fact that different sub-clusters within the large cluster of markers may demonstrate different kinematics 22,23 .…”
Section: Introductionsupporting
confidence: 68%
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“…Barré et al 4 assessed the RM component of the STA, during treadmill walking, using the Procrustes Superimposition (PS) approach 11 applied on the entire cluster of markers and showed that it represents approximately 80-100% of the STA amplitude. A similar conclusion was reached in three other works: de Rosario et al 19 , who defined the NRM and RM components of the STA as the symmetric and skew-symmetric components of the vector field representing the relative 3 marker displacements; Dumas et al 21 , who used the modal approach 20 to split the STA into additive components representing the RM and NRM cluster geometrical transformations in running; and Benoit et al 5 , who modelled the cluster as resizable and deformable and described the STA components for walking, cutting maneuver, and one-legged hops. However, all cited STA quantifications analyze the kinematics of the entire cluster, and do not account for the fact that different sub-clusters within the large cluster of markers may demonstrate different kinematics 22,23 .…”
Section: Introductionsupporting
confidence: 68%
“…Various different representations of these two contributions of the STA have been suggested 2-4, 19, 20, 23 . Most of the studies have shown that the STA's RM component has a similar 23 or larger magnitude than the STA's NRM component 2,4,5,19,21 . Therefore, commonly used techniques that compensate only for cluster NRM 15-17, 25, 32, 37 are insufficient to fully compensate for the STA effects, while the RM component, considered only in few compensation methods 10,19 , has been recently claimed as the only relevant component to be incorporated in pose estimators that can effectively compensate for the STA 21 .…”
Section: Introductionmentioning
confidence: 99%
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“…According to the recent descriptions of the STA (Andersen et al, 2012;Benoit et al, 2015;Dumas et al, 2015;Grimpampi et al, 2014) and to the wobbling mass models reported in the literature (Alonso et al, 2007;Bélaise et al, 2016;Challis and Pain, 2008;Gittoes et al, 2009;Gruber et al, 1998;Günther et al, 2003;McLean et al, 2003;Wilson et al, 2006), it was useful to retrieve the stiffness matrix corresponding only to the modes defining the marker-cluster geometrical rigid transformations and more specifically to the marker-cluster translations. This stiffness matrix was given by:…”
Section: Vvmentioning
confidence: 99%
“…Various studies have shown that the rigid component is greater than the non-rigid component (Andersen et al, 2012;Barré et al, 2013;Benoit et al, 2015). Moreover, the rigid component has been demonstrated to be the only one impacting pose estimation accuracy when using RBLS Dumas et al, 2015;Grimpampi et al, 2014).…”
Section: Introductionmentioning
confidence: 99%