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ISSUES IN THE MECHANICAL ENGINEERING DESIGN OF HIGH-PRECISION KINEMATIC COUPLINGS

机译:高精度运动联轴器机械工程设计中的问题

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摘要

A three V-groove (Maxwell-type) kinematic mount design configuration constrains all degrees of freedom of the apparatus mounted onto it, thus allowing its high-precision positioning and repositioning. The analysis of this mechanical assembly comprises force and moment balances, as well as expressions for stress-strain and error motion calculations. For determined loading conditions and the geometry of the mount, the resulting loads across each groove-ball interface imply, however, the necessity to consider the complex nonlinear Hertz theory of point contacts between elastically deforming solids. The available analytical approaches to the calculation of the conditions at the ball- V groove contacts are hence recalled in this work with the aim of establishing the respective limits of applicability. The obtained results are validated experimentally. A structured calculation procedure is then used to assess the stability of a kinematic mount employed to support a large mechanical component at a particle accelerator facility, depending on the value and orientation of the external loads acting on the studied assembly. Stability conditions for different design configurations are consecutively established.
机译:三个V型槽(麦克斯韦(Maxwell)型)运动学安装设计结构限制了安装在其上的设备的所有自由度,从而允许其高精度定位和重新定位。该机械组件的分析包括力和力矩平衡,以及应力应变和误差运动计算的表达式。对于确定的载荷条件和安装座的几何形状,每个凹槽-滚珠界面上产生的载荷意味着需要考虑弹性变形固体之间的点接触的复杂非线性赫兹理论。因此,在这项工作中回顾了用于计算V型球凹槽接触处条件的可用分析方法,目的是确定各自的适用范围。获得的结果通过实验验证。然后,根据作用在所研究组件上的外部载荷的值和方向,使用结构化的计算程序来评估用于在粒子加速器设施上支撑大型机械组件的运动学支架的稳定性。连续建立不同设计配置的稳定性条件。

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