齿轮参数的新型正向性能驱动设计方法

IF 1.8 4区 工程技术 Q3 ENGINEERING, MECHANICAL
Jiayu Zheng, Changzhao Liu, Shuxin Chen, Xianglong Chen, Nanze Wu
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引用次数: 0

摘要

齿轮是传动系统中最关键的部件之一,其性能直接影响到传动系统的效率和可靠性。传统的齿轮参数设计方法涉及多个耗时且复杂的步骤,可能无法保证最佳性能。因此,我们提出了一种新的齿轮参数设计方法,旨在提高效率和精度。首先,根据齿轮成型加工原理,推导出适合对称和非对称齿的正齿轮和斜齿轮渐开线齿面方程。其次,根据精确的齿面建立了齿轮的承载能力、动态性能、效率和功率密度的性能评估模型。采用线性加权法对设计目标进行标准化和综合评估。最后,建立了齿轮参数的正向性能驱动设计方法。将所提出的方法应用于螺旋齿轮副设计案例,结果表明帕累托最优前沿中 90.7% 的个体为非对称齿轮,9.3% 为对称齿轮。这表明,非对称齿轮比对称齿轮有更多机会成为最优齿轮。使用建议方法设计的最高等级齿轮优于使用传统方法设计的齿轮。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A novel forward performance-driven design method for gear parameters
Gear is one of the most crucial components of the transmission system, and the performance of gear directly affects the efficiency and reliability of the transmission system. Conventional methods for designing gear parameters involve several time-consuming and complex steps, which may not guarantee optimal performance. Therefore, we propose a new method for designing gear parameters that aims to improve efficiency and accuracy. First, the tooth surface equations of spur and helical involute gears suitable for symmetric and asymmetric teeth are deduced based on the gear-forming machining principle. Second, the performance evaluation models for load capacity, dynamic performance, efficiency, and power density of the gears are established based on the precise gear surface. The design objectives are standardized and evaluated comprehensively using a linear weighting method. Finally, a forward performance-driven design method of gear parameters is established. The proposed method is applied to a helical gear pair design case, and the results show that 90.7% of the individuals in the Pareto optimal front are asymmetric gears, with 9.3% being symmetric gears. This suggests that asymmetric gears have more opportunities to be optimal than symmetric gears. The highest-ranked gear designed using the proposed method is superior to the gear designed using conventional methods.
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来源期刊
CiteScore
3.80
自引率
10.00%
发文量
625
审稿时长
4.3 months
期刊介绍: The Journal of Mechanical Engineering Science advances the understanding of both the fundamentals of engineering science and its application to the solution of challenges and problems in engineering.
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