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Graph-theoretic modelling of epicyclic gear systems

机译:周转齿轮系统的图论建模

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摘要

New graph theoretic models of gears, gear trains and geared systems are developed, which are suitable for computer aided kinematic and dynamic analyses. A lumped parameter model of ideal non-deforming gears is used. Methodologies of modelling of rigid bodies and linkages using graph theory are extended to include gear members. Rigid arms model the contact between the gear pair. Gear pair-carrier assemblies are modelled as multi-terminal subsystems. A hyper-edge in the rotation graph representing the three bodies of the gear pair-carrier trio has the fundamental law of gearing constraint as an associated terminal equation. Gear pair-carrier subassemblies are over constrained kinematically. Assuming that the gear pair and carrier dimensions are designed so that the constraints are satisfied identically, the system can be seen as having excess consistent equations kinematically and dynamically which may be set aside during the analysis of the system. The methodology is applied to planar involute profile spur gear systems but may be extended further. Example models for fixed, epicyclic and planetary gear trains are developed. A detailed model and analysis of a gear slider mechanism is given.
机译:开发了齿轮,齿轮系和齿轮系统的新图形理论模型,适用于计算机辅助的运动学和动力学分析。使用理想非变形齿轮的集总参数模型。使用图论对刚体和连杆机构进行建模的方法已扩展到包括齿轮构件。刚性臂模拟齿轮对之间的接触。齿轮对托架组件被建模为多端子子系统。表示齿轮对-齿轮三重齿轮的三个物体的旋转图中的超边具有齿轮约束的基本定律作为相关联的终端方程。齿轮副支架子组件在运动学上受到过度约束。假设齿轮对和齿轮架的尺寸设计成可以相同地满足约束条件,则该系统可以视为具有运动学和动态上过量的一致性方程,可以在系统分析期间将其保留。该方法适用于平面渐开线轮廓正齿轮系统,但可以进一步扩展。开发了固定,周转和行星齿轮系的示例模型。给出了齿轮滑块机构的详细模型和分析。

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