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Determination of the abduction–adduction axis of rotation at the human knee: Helical axis representation
Author(s) -
Dhaher Yasin Y.,
Francis Matthew J.
Publication year - 2006
Publication title -
journal of orthopaedic research
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.041
H-Index - 155
eISSN - 1554-527X
pISSN - 0736-0266
DOI - 10.1002/jor.20281
Subject(s) - screw axis , kinematics , coronal plane , sagittal plane , knee joint , anatomy , rotation (mathematics) , biomechanics , femur , instant centre of rotation , tibia , transverse plane , physics , mathematics , orthodontics , medicine , geometry , classical mechanics , surgery
This study used a finite helical axes representation to derive the axis of rotation of the human knee in the frontal plane for the neutral flexion/extension posture during resting and no load‐bearing conditions. The three‐dimensional finite helical axis pathway of the tibia relative to the femur was computed by passively adducting/abducting the lower limb via a servomotor system. Knee joint movements as a result of the positional perturbations were captured with an active marker kinematic tracking system. Contrary to traditional assumptions used in studies conducted under a similar experimental paradigm, our results indicated that the knee joint center, defined as the intercept point between the finite helical axis and the mid‐coronal plane of the distal femur, was located within the femoral notch for a wide range of abduction and adduction angles (6° abduction to 6° adduction angles). Our data also indicated that at the neutral posture of the knee, the helical axes directions change as a function of the abduction/adduction perturbation angle. These findings are not only essential to error minimization during joint moment calculations, but can also facilitate new biomechanical interpretations of, for example, the functional role of the quadriceps and patellofemoral joint mechanics to overall knee stability in the medial–lateral direction. © 2006 Orthopaedic Research Society. Published by Wiley Periodicals, Inc. J Orthop Res

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