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Kinematic Analysis of Spatial Mechanical Systems Using a New Systematic Formulation Method for Lower and Higher Kinematic Pairs

机译:使用新的系统表述方法对上下运动对进行空间机械系统的运动学分析

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This paper presents a new systematic formulation method to describe all kinds of lower and higher kinematic pairs and to express the pertaining kinematic relationships. The method can be applied to any mechanical system, which may be a mechanism or a manipulator, but it may especially be convenient for a system with multijoint links and multiaxis joints, such as a parallel manipulator. The method is based on the kinematic elements of the joints. In the first stage of the method, a joint frame is attached to every kinematic element hosted by the links of the system. It is attached in such a way that its relative position with respect to the link frame of the hosting link is described by a minimal number of essential parameters that are necessary and sufficient to represent all the characteristic features of the kinematic element. To systematize the attachment of the joint frames, the kinematic elements are classified into six types according to their geometric complexity. The link frames may also be attached judiciously to further minimize the total number of parameters required by the whole system. In the second stage of the method, the necessary equations are written to express the relative position between the mating kinematic elements of each joint. In the paper, such equations are written for a set of typical lower and higher kinematic pairs including samples ranging from a revolute joint up to a spatial cam joint. The application of the method is demonstrated on two mechanisms. One of them is a two-loop spatial mechanism with five different joints and the other one is a single-loop spatial cam mechanism with ellipsoidal and cylindrical cams. For each mechanism, the loop closure equations are first written and then simplified to prepare for solution to determine the unspecified joint variables. Afterward, the semi-analytical solutions of the loop closure equations are described and discussed.
机译:本文提出了一种新的系统公式化方法来描述各种上下运动对并表达相关的运动关系。该方法可以应用于任何机械系统,可以是机械装置或操纵器,但对于具有多关节连杆和多轴关节的系统(例如并联操纵器)尤其方便。该方法基于关节的运动学元素。在该方法的第一阶段,将关节框架连接到系统链接所承载的每个运动学元素上。它以这样的方式连接,使得其相对于主链接的链接框架的相对位置由最少数量的基本参数来描述,这些基本参数对于表示运动学元素的所有特征都是必需的和充分的。为了系统化关节框架的连接,根据其几何复杂度将运动学元素分为六种类型。还可以明智地附加链接帧,以进一步最小化整个系统所需的参数总数。在该方法的第二阶段,编写必要的方程式来表达每个关节的配合运动学元件之间的相对位置。在本文中,为一组典型的上下运动对编写了这样的方程,其中包括从旋转关节到空间凸轮关节的样本。在两种机制上论证了该方法的应用。其中一个是具有五个不同关节的两回路空间机构,另一个是具有椭圆形和圆柱状凸轮的单回路空间凸轮机构。对于每种机制,首先编写闭环方程,然后简化以准备解决方案以确定未指定的联合变量。然后,描述并讨论了闭环方程的半解析解。

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