Friction and wear modeling of rotary disc in spherical pump

活塞(光学) 无量纲量 力矩(物理) 压力角 圆柱 机械 运动学 机制(生物学) 材料科学 工程类 机械工程 物理 经典力学 光学 波前 量子力学
作者
Dong Guan,Jing Li,Junjie Gong,Zhengwei Yang,Hui Shen
出处
期刊:Industrial Lubrication and Tribology [Emerald (MCB UP)]
卷期号:71 (3): 420-425 被引量:12
标识
DOI:10.1108/ilt-12-2017-0369
摘要

Purpose Rotary disc is a key component in the compact spherical pump, connecting shaft and piston, bearing hydraulic force conformally and constituting dynamic working chambers alternatively. Motion of rotary disc comprises two components. One is rotating around its own axis and the other is sliding on a cone surface. Therefore, it is necessary to investigate the friction and wear mechanism between rotary disc and cylinder under a complicated operation condition. Design/methodology/approach Structural properties of rotary disc are analyzed first. Frictional moment of rotary disc is modeled based on its structural characteristics and working mechanism, and the constraints of the structural parameters are considered. Besides, the concept of dimensionless contact area is proposed. Comparison is performed between the proposed concept and the frictional moment to determine an optimized beginning angle for spherical pump with a given displacement. The wear model of rotary disc is also established based on its kinematic property, a velocity coefficient is proposed and its common values are presented. Findings Effects of structural parameters, i.e. beginning angle and ending angle on the frictional moment, are obtained quantitatively. The frictional moment increases with beginning and ending angle with different rates. While the dimensionless contact area decreases with beginning angle. The larger the piston angle, the larger the velocity coefficient will be. The rotary disc wears severely with a larger beginning angle and smaller ending angle, while it has the smallest wear rate under a smaller beginning angle and a larger ending angle. Originality/value The originality lies in modeling the complex contact force of rotary disc based on its specific structure. These conclusions can be used to optimize the structural parameters of rotary disc.
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