2017b image processing toolbox function Search Results


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Schematic representation for the calculation of the centre of rotation and its translation on the helical axis. The centre of mass of the talus in ( a) neutral, ( b ) inversion and ( c ) eversion positions was computed based on the grey-intensity value of the <t>PedCAT</t> <t>images.</t> ( d ) A sphere-fitting approach was used to define the parameters of a sphere (purple) with centre on the helical axis (dashed line) and with the centre of mass of the talus in the rotated configurations (orange and yellow dots) on its surface. The centre of rotation of the talus relative to the calcaneus was determined as the centre of such sphere (purple dot). ( e ) The distances from the centre of rotation (CoR) to the centre of mass of the talus in neutral (R n ), inversion (R i ) and eversion (R e = R i ) positions were computed. (f) The translation of the centre of rotation (i.e. shift) was defined as the difference between such distances (Shift = R n − R n′ ).
Grey Scale Pedcat Images Matlab 2017b, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 93/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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Schematic representation for the calculation of the centre of rotation and its translation on the helical axis. The centre of mass of the talus in ( a) neutral, ( b ) inversion and ( c ) eversion positions was computed based on the grey-intensity value of the <t>PedCAT</t> <t>images.</t> ( d ) A sphere-fitting approach was used to define the parameters of a sphere (purple) with centre on the helical axis (dashed line) and with the centre of mass of the talus in the rotated configurations (orange and yellow dots) on its surface. The centre of rotation of the talus relative to the calcaneus was determined as the centre of such sphere (purple dot). ( e ) The distances from the centre of rotation (CoR) to the centre of mass of the talus in neutral (R n ), inversion (R i ) and eversion (R e = R i ) positions were computed. (f) The translation of the centre of rotation (i.e. shift) was defined as the difference between such distances (Shift = R n − R n′ ).
2017b, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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Image Search Results


Schematic representation for the calculation of the centre of rotation and its translation on the helical axis. The centre of mass of the talus in ( a) neutral, ( b ) inversion and ( c ) eversion positions was computed based on the grey-intensity value of the PedCAT images. ( d ) A sphere-fitting approach was used to define the parameters of a sphere (purple) with centre on the helical axis (dashed line) and with the centre of mass of the talus in the rotated configurations (orange and yellow dots) on its surface. The centre of rotation of the talus relative to the calcaneus was determined as the centre of such sphere (purple dot). ( e ) The distances from the centre of rotation (CoR) to the centre of mass of the talus in neutral (R n ), inversion (R i ) and eversion (R e = R i ) positions were computed. (f) The translation of the centre of rotation (i.e. shift) was defined as the difference between such distances (Shift = R n − R n′ ).

Journal: Scientific Reports

Article Title: Centre of Rotation of the Human Subtalar Joint Using Weight-Bearing Clinical Computed Tomography

doi: 10.1038/s41598-020-57912-z

Figure Lengend Snippet: Schematic representation for the calculation of the centre of rotation and its translation on the helical axis. The centre of mass of the talus in ( a) neutral, ( b ) inversion and ( c ) eversion positions was computed based on the grey-intensity value of the PedCAT images. ( d ) A sphere-fitting approach was used to define the parameters of a sphere (purple) with centre on the helical axis (dashed line) and with the centre of mass of the talus in the rotated configurations (orange and yellow dots) on its surface. The centre of rotation of the talus relative to the calcaneus was determined as the centre of such sphere (purple dot). ( e ) The distances from the centre of rotation (CoR) to the centre of mass of the talus in neutral (R n ), inversion (R i ) and eversion (R e = R i ) positions were computed. (f) The translation of the centre of rotation (i.e. shift) was defined as the difference between such distances (Shift = R n − R n′ ).

Article Snippet: The origin of the talus-based coordinate system was placed in the centre of mass of the talus, which was calculated based on the grey-scale pedCAT images (Matlab 2017b, MathWorks Inc., Natick, USA).

Techniques: