于红军, 孙毅, 陈立群. 基于“金属丝+小环”案例的点的合成运动分析方法. 力学与实践, 2023, 45(5): 1150-1153. doi: 10.6052/1000-0879-22-425
引用本文: 于红军, 孙毅, 陈立群. 基于“金属丝+小环”案例的点的合成运动分析方法. 力学与实践, 2023, 45(5): 1150-1153. doi: 10.6052/1000-0879-22-425
Yu Hongjun, Sun Yi, Chen Liqun. Analytical method of the motion composition for a moving point via the case of “wire + small ring”. Mechanics in Engineering, 2023, 45(5): 1150-1153. doi: 10.6052/1000-0879-22-425
Citation: Yu Hongjun, Sun Yi, Chen Liqun. Analytical method of the motion composition for a moving point via the case of “wire + small ring”. Mechanics in Engineering, 2023, 45(5): 1150-1153. doi: 10.6052/1000-0879-22-425

基于“金属丝+小环”案例的点的合成运动分析方法

ANALYTICAL METHOD OF THE MOTION COMPOSITION FOR A MOVING POINT VIA THE CASE OF “WIRE + SMALL RING”

  • 摘要: 本文基于“金属丝+小环”案例对点的合成运动分析方法进行了研讨。采用弧坐标描述相对运动,严格推导了点的速度合成定理和加速度合成定理。这一分析方法突出了定理的直观性与合成运动的物理概念,能帮助读者对牵连点有更深入的理解,也实践了通过辅助几何模型来求解合成运动的分析方法。

     

    Abstract: The analytical method of the motion composition for a moving point is discussed via the case of “wire + small ring”. The relative motion is described by an arc coordinate, and then the theorems of composition of velocities and accelerations are rigorously derived for a moving point. This analytical method highlights the intuitiveness of the theorems and the physical concept of the motion composition, which helps readers to have a deeper understanding of the transport points. The analytical method of solving motion composition by auxiliary geometric model is also practiced.

     

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