基于工作条件的变中心距非圆形齿轮副节圆曲线的圆整理论和方法

IF 2.1 4区 工程技术 Advances in Mechanical Engineering Pub Date : 2024-04-20 DOI:10.1177/16878132241242203
Botao Li, Jiquan Hu, Dingfang Chen
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引用次数: 0

摘要

基于变中心距非圆齿轮副的工况条件,本研究提供了齿轮副理论节距曲线的舍入理论和方法,包括建立变中心距非圆齿轮副的工况条件模型;对瞬时工况条件和瞬时啮合圆弧进行分组和分类;设计瞬时啮合圆弧组类别 1、2 和 3 的舍入算法;以及提出在每对瞬时啮合圆弧上分配总舍入量的动态分配策略。最后,本研究借助一个变中心距非圆齿轮副实例,成功证明了上述舍入理论和方法的正确性和有效性,实现了变中心距非圆齿轮副理论节圆曲线舍入的目标。
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Rounding theory and method for the pitch curves of the variable center distance non-circular gear pair based on working conditions
Based on the working conditions of the variable center distance non-circular gear pair, this research provides the rounding theories and methods for the theoretical pitch curves of the gear pair, including establish the working conditions model of the variable center distance non-circular gear pair; group and classify the instantaneous working conditions and the instantaneous meshing arcs; design rounding algorithms for instantaneous meshing arc group category 1, 2, and 3; and propose the dynamic allocation strategy for distribute the total rounding amount on each pair of instantaneous meshing arcs. Finally, with the help of a variable center distance non-circular gear pair example, this research successfully proved the correctness and effectiveness of the above rounding theory and method, achieve the goal of rounding the theoretical pitch curves of the variable center distance non-circular gear pair.
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来源期刊
Advances in Mechanical Engineering
Advances in Mechanical Engineering Engineering-Mechanical Engineering
自引率
4.80%
发文量
353
期刊介绍: Advances in Mechanical Engineering (AIME) is a JCR Ranked, peer-reviewed, open access journal which publishes a wide range of original research and review articles. The journal Editorial Board welcomes manuscripts in both fundamental and applied research areas, and encourages submissions which contribute novel and innovative insights to the field of mechanical engineering
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