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Geometrical way for describing body motion and equations of relationships between geometrical and kinematical parameters

机译:描述人体运动的几何方式以及几何和运动参数之间的关系方程

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The geometrical/conjugate surfaces way for describing body motion by a pair of conjugate surfaces of point conjugation is detailed. The equations of relationships between the parameters of the geometrical/ conjugate surfaces way (geometric parameters) and those of the traditional way (kinematical parameters) are derived by using concepts from the theory of conjugate surfaces. The conjugate surfaces of line conjugation are investigated as the degenerated case of the point conjugation cases, and: are appropriated to describe body motion of one dof. The formula for determining the geodesic relative curvature of the instantaneous conjugation curve to guarantee line conjugation is derived and reported herein for first time. Both the line conjugation ruled surfaces and the axodes may be regarded as the special and singular case, respectively, of the general conjugate surfaces of line conjugation for describing body motion of one dof.
机译:详细介绍了通过点缀合的一对共轭表面描述人体运动的几何/共轭表面方法。几何/共轭曲面方法的参数(几何参数)和传统方法的参数(运动参数)之间的关系方程是通过使用共轭曲面理论的概念推导的。将线共轭的共轭表面作为点共轭情况的退化情况进行研究,并且:适用于描述一个自由度的身体运动。本文首次导出并报告了确定瞬时共轭曲线的测地线相对曲率以保证线共轭的公式。线共轭直纹表面和轴体可分别视为描述一个自由度的人体运动的线共轭普通共轭表面的特殊情况和奇异情况。

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