On the End-Point Deflection of Static Balanced Manipulators With Various Spring Configurations

Chi-Shiun Jhuang, Dar-Zen Chen
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Abstract

This paper presented the accumulation deflection of manipulator with different spring configuration. Spring configurations achieve perfect static balance but they are different in deflection. Assuming the axial deflection is enough smaller than bending deflection and negligible; deflection is small and the link is rigid. Based on gravitational and elastic matrix, for most effective balancing, attachment angles of a spring are determined as four types (90, 0), (270, 90), (0,0) and (180,180). Attachment lengths of a spring are determined by magnitude of gravitational energy. Then, spring force, reaction force and deflection are determined. For illustrated examples, a given manipulator with configuration 4-1 S23 (180,180), S23 (0,0) and 4-2 S34 (180,180), S34 (0,0), the accumulation deflection in global workspace and maximum, minimum and RMS accumulation deflection are presented. In conclusion, the spring configuration 4-1 with S23 (180,180) is the best choice for designers.
不同弹簧构型静平衡机械臂末端挠度的研究
研究了不同弹簧结构下机械手的累积挠度。弹簧配置实现了完美的静平衡,但它们的挠度不同。假设轴向挠度足够小于弯曲挠度,可以忽略不计;挠度小,连杆刚性好。基于重力和弹性矩阵,为了最有效的平衡,弹簧的附着角被确定为(90,0)、(270,90)、(0,0)和(180,180)四种类型。弹簧的附着长度由引力能的大小决定。然后确定弹簧力、反作用力和挠度。举例说明,给定构型为4-1 S23(180180)、S23(0,0)和4-2 S34(180180)、S34(0,0)的机械臂,给出了其在全局工作空间中的累积挠度以及最大、最小和均方根累积挠度。综上所述,S23(180,180)的弹簧配置4-1是设计人员的最佳选择。
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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