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Topological Representations and Characteristics of Variable Kinematic Joints

机译:可变运动学关节的拓扑表示和特征

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摘要

There exist some mechanisms with variable topologies that have interesting applications, for examples, legged walking machines, mechanical push-button stopper locks, and various toys. A variable kinematic joint is a kinematic joint that is capable of topological variation in a mechanism with variable topology. This work aims at the topological representations and characteristic analysis of variable kinematic joints. During the operation process of a mechanism, the topology states of a variable kinematic joint can be expressed symbolically as the joint sequences, graphically the digraphs, and mathematically the matrices. With the applications of graph theory, it proves that the topological characteristics of variable kinematic joints appeared with the abilities of reversibility, continuity, variability of degrees of freedom, joint homomorphism, contractibility, and expansibility. Two examples are provided for illustrating how the proposed concepts can be used to analyze and synthesize the variable joints. The results of this work provide a logical foundation for the systematic structural synthesis regarding the kinematic joints and mechanisms with variable topologies.
机译:存在一些具有可变拓扑的机制,它们具有有趣的应用,例如,腿式步行机,机械按钮限位锁和各种玩具。可变运动学关节是能够在具有可变拓扑的机构中进行拓扑变化的运动学关节。这项工作的目的是可变运动学关节的拓扑表示和特征分析。在机构的运行过程中,可变运动学关节的拓扑状态可以象征性地表示为关节序列,图形化的有向图以及数学上的矩阵。通过图论的应用,证明了可变运动学关节的拓扑特征具有可逆性,连续性,自由度的可变性,关节同态性,可收缩性和可扩展性。提供了两个示例,用于说明所提出的概念如何用于分析和合成可变关节。这项工作的结果为有关具有可变拓扑的运动学关节和机构的系统结构综合提供了逻辑基础。

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