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KINEMATIC ANALYSIS OF SPHERICAL FOUR-BAR LINKAGES VIA THE INFLECTION CUBIC AND THALES ELLIPSE

机译:通过拐角立方和题椭圆的球面四杆键的运动学分析

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The subject of this paper is the formulation of a specific algorithm for the kinematic analysis of spherical four-bar linkages via the inflection spherical cubic and spherical Thales ellipse by devoting particular attention to the crossed four-bar linkage (anti-parallelogram). Moreover, both the inflection and the elliptic cones, which represent the equivalent of the Bresse cylinders of the planar case in three-dimensions, are obtained by showing the particular properties of the spherical motion in terms of the curvature of a coupler curve and both the velocity and acceleration vector fields. Of special interest are also the cases in which the three acceleration poles coincide at one unique point or in two plus one, which depends on the intersections of two spherical curves of third and second degree.
机译:本文的主题是通过倾向于特别注意交叉的四杆连接(防滑四边形)来制定用于通过拐点球形立方和球形胶质椭圆的球形四杆键的运动学分析的特定算法。此外,通过表示在耦合器曲线的曲率和两个曲率方面,通过表示球形运动的特定特性来获得拐点和椭圆锥的折射和椭圆锥。速度和加速矢量字段。特殊兴趣也是三个加速磁极在一个独特点或两加1的情况下,这取决于三个和二级的两个球形曲线的交叉点。

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