DESIGN OF THE OPTIMIZED GEOMETRIC CONFIGURATION OF A DERAILLEUR FOR GEAR SHIFTING THROUGH A CHAIN ON A BICYCLE’S CHAINWHEEL

S. Chiou, Yingku Ma
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Abstract

The chain and derailleur both are important components in a sprocket-driven transmission system. However, some factors such as force applied, force direction, and geometric configuration of a derailleur, which drew scant attention in design of a conventional sprocket. Generally, short yaw of chain link and scarcity of derailleur force induce the chain to straddle on a target sprocket, even make engaged links drop to original one. Thus, gear shifting would be failure. In fact, the proper force applied and direction will contribute to mitigate lateral forces and tensile forces applied on chain links, accelerate the process of chain shifts, extend the service life of chain and sprockets, and reduce vibrations or noises in the process of gear shifting, even improve the efficiency of chain shifts. The purpose of the geometric design for derailleur is to derive an optimal profile that the minimum force applied on. Base on above, all contact points in the optimal trajectory are not linear arrangement between derailleur and chain. In this paper, the optimal geometric configuration of derailleur is formed by employing difference theory of quazi-dynamic equilibrium for transmission chain as the optimal path is derived.
通过自行车链轮上的链条换挡的变速器的优化几何结构设计
链条和变速器都是链轮传动系统的重要组成部分。然而,一些因素,如施加的力,力的方向,和几何配置的变速器,这引起了传统的链轮设计很少注意。一般情况下,由于链环偏航度短,齿轮传动力不足,导致链环跨接在目标链轮上,甚至使啮合链环下降到原来的链轮上。因此,换挡将是失败的。事实上,施加合适的力和方向有助于减轻施加在链条上的侧向力和拉力,加快链条换挡过程,延长链条和链轮的使用寿命,减少换挡过程中的振动或噪音,甚至提高链条换挡效率。对变速器进行几何设计的目的是求出受力最小的最佳廓形。在此基础上,最优轨迹上的所有接触点都不是变速器与链条之间的线性排列。本文利用传动链准动态平衡差分理论,推导出变速器的最优路径,形成变速器的最优几何构型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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