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Structural synthesis of LEMs based on planar kinematic chains

机译:基于平面运动链的lems结构合成

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This paper proposed a structural synthesis method of LEMs both with prismatic joint and revolute joint, which can solve the problem of frame and driver link transformation. First, equate the LEMs in the plane with the planar kinematic chains, and then construct the group-based adjacent matrix of the planar kinematic chains, and to solve all possible connection mode of planar mechanism which is given the number of bars and degrees of freedom. According to the number of bars and degree of freedom, analysis all the combination of Assur group, set up the frame of the group-based adjacent matrix, assemble the first stage and later groups to driver link and frame or former groups, and identify the isomorphism in synchronism, get all the connections of planar mechanism with only revolute pair, and then plug the joint types of driver link and all the different types of groups into the above planar mechanism connections, get all the connections with prismatic joint and revolute joint and the transformation of frame and driver link. Finally, restore the obtained planar kinematic chains to LEMs in the planar. Taking eight-bar planar mechanism for example, 102 kinds of different types of structures with revolution joint have been obtained.
机译:本文提出了一种具有棱镜关节和旋转关节的lems的结构合成方法,可以解决框架和驾驶员链路变换的问题。首先,通过平面运动链等于平面中的lems,然后构造平面运动链的基于基团的相邻矩阵,并解决了赋予杆和自由度变量的平面机构的所有可能的连接模式。根据条的数量和自由度,分析所有的Assur组的组合,设置基于组的相邻矩阵的帧,将第一阶段和稍后的组组装到驱动链路和帧或以前的组,并识别同构同构,获得平面机制的所有连接,只用旋转对,然后将联合类型的驱动器链路和所有不同类型的组插入上述平面机构连接,从棱镜接头和旋转关节上获取所有连接框架和驱动程序链路的转换。最后,将获得的平面运动链恢复到平面中的LEM。采用八个条形平面机制,获得了102种不同类型的结构,具有旋转接头。

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