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Recognition of Kinematic Joints of 3D Assembly Models Based on Reciprocal Screw Theory

机译:基于双向螺旋理论的3D装配模型运动学关节识别

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摘要

Reciprocal screw theory is used to recognize the kinematic joints of assemblies restricted by arbitrary combinations of geometry constraints. Kinematic analysis is common for reaching a satisfactory design. If a machine is large and the incidence of redesign frequent is high, then it becomes imperative to have fast analysis-redesign-reanalysis cycles. This work addresses this problem by providing recognition technology for converting a 3D assembly model into a kinematic joint model, which is represented by a graph of parts with kinematic joints among them. The three basic components of the geometric constraints are described in terms of wrench, and it is thus easy to model each common assembly constraint. At the same time, several different types of kinematic joints in practice are presented in terms of twist. For the reciprocal product of a twist and wrench, which is equal to zero, the geometry constraints can be converted into the corresponding kinematic joints as a result. To eliminate completely the redundant components of different geometry constraints that act upon the same part, the specific operation of a matrix space is applied. This ability is useful in supporting the kinematic design of properly constrained assemblies in CAD systems.
机译:双向螺杆理论用于识别受几何约束的任意组合约束的组件的运动学关节。运动学分析对于获得满意的设计很普遍。如果机器很大并且频繁进行重新设计,则必须具有快速的分析-重新设计-重新分析周期。这项工作通过提供将3D装配模型转换为运动关节模型的识别技术来解决此问题,该运动模型由其中具有运动关节的零件图表示。用扳手描述了几何约束的三个基本组成部分,因此很容易为每个常见的装配约束建模。同时,在扭转方面提出了几种不同类型的运动关节。对于扭转扳手的倒数乘积等于零,结果是几何约束可以转换为相应的运动学关节。为了完全消除作用在同一零件上的具有不同几何约束的冗余组件,将应用矩阵空间的特定运算。此功能对于支持CAD系统中适当约束的装配体的运动学设计很有用。

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  • 来源
    《Mathematical Problems in Engineering 》 |2016年第4期| 1761968.1-1761968.13| 共13页
  • 作者单位

    Huazhong Univ Sci & Technol, Sch Mech Sci & Engn, Natl Engn Res Ctr CAD Software Informat Technol, Wuhan 430074, Peoples R China;

    Huazhong Univ Sci & Technol, Sch Mech Sci & Engn, Natl Engn Res Ctr CAD Software Informat Technol, Wuhan 430074, Peoples R China;

    Huazhong Univ Sci & Technol, Sch Mech Sci & Engn, Natl Engn Res Ctr CAD Software Informat Technol, Wuhan 430074, Peoples R China;

    Huazhong Univ Sci & Technol, Sch Mech Sci & Engn, Natl Engn Res Ctr CAD Software Informat Technol, Wuhan 430074, Peoples R China;

    Eaton China Investments Co Ltd, Shanghai 200335, Peoples R China;

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