具有颗粒干扰和芯架的变刚度机构结构优化

E. Song, Yeo-Il Yun, S. Lee, J. Koo
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摘要

由于人与机器人之间的协作变得至关重要,机器人的刚度控制对工作的稳定性和效率至关重要。因此,变刚度机构在服务机器人、软体机器人和外骨骼中得到了积极的研究。变刚度机制的主要类型是干扰效应(颗粒干扰和层干扰)、形状记忆聚合物(SMP)和低熔点合金(LMPA)。在出现卡壳效应的情况下,采用负压气动来改变刚度。因此,可以快速改变刚度,并且易于制造。然而,SMP和LMPA都使用热能来增加材料的刚度。有对人或机器人造成伤害的风险,而且改变刚度需要很长时间。因此,本研究引入了一种粒子干扰与核心框架相结合的变刚度机构。此外,正在进行优化研究,以在工业中使用干扰效应。然而,由于粒子干扰的随机性,现有研究将变刚度机构假设为简支梁或采用hook定律建模,精度较低。因此,在本研究中,对于构成变刚度机构的主要元素颗粒和核心框架,选择了5个设计变量。此外,通过各种有限元模拟对设计变量进行了优化。在此基础上,建立了变刚度结构发生干扰时的理论模型,验证了仿真结果。最后,通过实验验证了五个设计变量的优化。
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Structural optimization of variable stiffness mechanism with particle jamming and core-frame
As a collaboration between humans and robots becomes critical, stiffness control of the robot is essential for stability and efficiency of work. Therefore, research on the variable stiffness mechanism is being actively conducted in service robots, soft robots, and exoskeletons. The main types of variable stiffness mechanisms are jamming effect (particle jamming and layer jamming), shape memory polymer (SMP), and low melting point alloy (LMPA). The case of the jamming effect uses negative pneumatic pressure to change the stiffness. Because of that, it is possible to change the stiffness quickly, and it is easy to manufacture. However, both SMP and LMPA use thermal energy to increase the material’s stiffness. There is a risk of damage to humans or robots, and it takes much time to change the stiffness. Therefore, this study introduces a variable stiffness mechanism that combines particle jamming and core-frame. In addition, optimization studies are being conducted to use the jamming effect in industries. However, due to the randomness of particle jamming, the existing studies assumed that the variable stiffness mechanism was a simple beam or modeled it using hook’s law, so the accuracy was low. Therefore, in this study, five design variables are selected for particle and core-frame, the main elements constituting the variable stiffness mechanism. In addition, design variables are optimized through various FEM simulations. Furthermore, the simulation is proved by establishing a theoretical model for variable stiffness structure when the jamming effect occurs. Finally, the optimization of five design variables is proved through experiments.
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