DocumentCode
1996483
Title
Angle-driven model of throwing activity
Author
Omar, Normaliza ; Yaacob, A.M. ; Ismail, S.H. ; Salim, M.S.
Author_Institution
Inst. for Eng. Math., Univ. Malaysia Perlis, Pauh, Malaysia
fYear
2012
fDate
3-4 Dec. 2012
Firstpage
244
Lastpage
248
Abstract
Biomechanical model of the human body can be used as an important tool in understanding the functional principles of human movement and joint coordination. Therefore, this paper presents the development of a two-dimensional angle driven simulation model of throwing activity using the inverse dynamics modeling system, where the motion, gravitational and external forces are used as input to allow computation of muscle forces and joint reactions. This paper considers the throwing activity of the dominant arm. Kane´s method has been used to formulate the equations of motion which describes the upper limbs kinematics. There are three intersegment link involved that consists of scapula, lateral arm and forearm. Forearm and hand have been modeled as one rigid segment since wrist flexion was not a main contributor to the ball velocity at release during overarm throwing. By considering all the kinetics involved during throwing activity, this model able to calculate the value of torque at shoulder joint.
Keywords
biomechanics; kinematics; torque; 2D angle driven simulation model; Kane method; ball velocity; biomechanical model; external forces; forearm; gravitational forces; hand; human body; human movement; intersegment link; inverse dynamics modeling system; joint coordination; joint reactions; kinetics; lateral arm; motion equations; motion forces; muscle forces; scapula; shoulder joint; throwing activity; torque value calculation; two-dimensional angle driven simulation model; upper limb kinematics; wrist flexion; Kane´s method; equation of motion; inverse dynmaic approach; throwing; upper limb;
fLanguage
English
Publisher
ieee
Conference_Titel
Humanities, Science and Engineering (CHUSER), 2012 IEEE Colloquium on
Conference_Location
Kota Kinabalu
Print_ISBN
978-1-4673-4615-3
Type
conf
DOI
10.1109/CHUSER.2012.6504318
Filename
6504318
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