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Analytical method for the kinetostatic analysis of the second-class RRR ASSUR Group allowing for friction in the kinematic pairs

机译:第二类RRR ASSUR组的运动静力分析的分析方法,允许运动对中的摩擦

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摘要

The calculation of forces in the kinematic pairs of mechanisms by inverse dynamics is usually performed without friction considerations -- In practice, when examination of articulated mechanisms takes into account friction, the solution of the inverse dynamics results in a complex procedure -- If a modular approach for the inverse dynamics is used, then exact solutions are available, but not necessarily are practical -- For example, the analytical solution for a second-class first-type Assur group is a 16th degree equation -- Previous researches proposed an approximated but practical (graphical) method to calculate the forces on the kinematic pairs taking into account the friction forces -- In this article, an analytical interpretation of the Artobolevski approximated method is developed for the second-class Assur group with three rotational pairs -- The final results for the reactions calculated with the implemented method present a good approximation with respect to the graphical solution -- Future work should consider friction forces not only in second-class groups with rotational joints, but also in second-class groups with prismatic joints and high-class Assur groups
机译:通过逆动力学计算运动学机构对中的力通常是在不考虑摩擦的情况下进行的-在实践中,当检查铰接机构时考虑了摩擦时,逆动力学的求解会导致复杂的过程-如果采用模块化使用逆动力学方法,则可以找到精确的解,但不一定是实际的-例如,第二类第一类Assur群的解析解是16度方程-先前的研究提出了一个近似但考虑摩擦力来计算运动副上力的实用(图形)方法-在本文中,对具有三个旋转副的二类Assur组开发了Artobolevski近似方法的分析解释-最后用已实现的方法计算的反应结果相对于图形溶胶具有良好的近似性建议-未来的工作不仅应考虑具有旋转接头的二等组的摩擦力,还应考虑具有棱柱形接头的二等组和高级Assur组的摩擦力

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