Title :
Polynomial approximations of gait for human motion analysis and visualization
Author :
Taylor, Craig R. ; Von Konsky, Brian R. ; Kirtley, Chris
Author_Institution :
Sch. of Comput., Curtin Univ. of Technol., Perth, WA, Australia
fDate :
28 Oct-1 Nov 1998
Abstract :
Human motion can be digitally encoded following video motion capture analysis. This process can be computationally intensive or require human intervention when a large number of frames are considered. Data reduction methodologies using cubic interpolation polynomials were investigated. This was done to reduce the number of frames which must be considered by motion analysis software and to reduce bandwidth requirements for collaborative visualization across the Internet. Cubic spline control points were initially selected using the start, left swing, left stance, right swing, right stance, and end position of the gait cycle. An adaptive algorithm is presented to add control points as required to bring the error, calculated as a percentage of joint range, to within a maximum threshold value. It was determined that for subjects with normal gait, six to eight control points were required to generate curves with the appropriate tolerances. Editing polynomial curves by moving control points to visualize the net effect on gait of changes in joint range following surgical procedures are also discussed
Keywords :
computer animation; gait analysis; image motion analysis; image sequences; interpolation; medical image processing; physiological models; splines (mathematics); video coding; virtual reality; VRML skeleton; adaptive algorithm; animation sequence; cubic interpolation polynomials; cubic spline control points; full-body kinematics; gait analysis; human motion analysis; humanoid model; joint range changes; maximum threshold value; motion visualization; polynomial approximations; state transitions; video motion capture analysis; Adaptive algorithm; Bandwidth; Collaborative software; Data visualization; Humans; Internet; Interpolation; Motion analysis; Polynomials; Spline;
Conference_Titel :
Engineering in Medicine and Biology Society, 1998. Proceedings of the 20th Annual International Conference of the IEEE
Conference_Location :
Hong Kong
Print_ISBN :
0-7803-5164-9
DOI :
10.1109/IEMBS.1998.744945