Kinematics behaviour of complex mechanisms with triads as a part of mechatronics system

M. Zlokolica, W. Wisutmethangoon, P. Ngamsritragul, B. Sovilj
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Abstract

Kinematic group of third class can not be described in a standard way. This kinematic group can be brought down to several general cases. Each case is specific. Their application is met in many complex mechanisms as part of mechatronics system. For kinematical analysis several numerical and graphical methods are used. In this paper the method of fixed point for kinematical description of third class type RR-RT-TR will be used. This method differs from all the rest used up to now and can be done numerically by using computer or graphically. The basic idea of this method is decomposing the kinematic group of third class to the kinematic groups of second class. Then the Banach's principle of contraction is used. It belongs to a class of theorems of fixed point. The method is very efficient and gives very quick and accurate solutions concerning the position of complex mechanisms as a part of the mechatronics system, well as the velocities and accelerations too.
作为机电一体化系统一部分的复杂机构的运动行为
第三类运动群不能用标准的方法来描述。这个运动群可以归结为几种一般情况。每种情况都是具体的。作为机电一体化系统的组成部分,它们在许多复杂机构中得到了应用。运动学分析采用了几种数值和图形方法。本文将采用不动点法对第三类RR-RT-TR进行运动学描述。该方法不同于目前使用的其他方法,可以通过计算机或图形进行数值计算。该方法的基本思想是将第三类运动群分解为第二类运动群。然后使用巴拿赫的收缩原理。它属于不动点定理的一类。该方法对于作为机电一体化系统一部分的复杂机构的位置以及速度和加速度的求解非常快速和准确。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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