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欠驱动双足机器人的指数稳定周期行走 被引量:3

Exponentially stable periodic walking of under-actuated biped robot
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摘要 步行机器人环境适应性强、结构复杂、运动控制难.本文研究了基于控制Lyapunov函数和混杂零动态控制的五关节欠驱动双足机器人RABBIT的指数稳定周期步态的行走方法.根据拉格朗日原理建立了机器人腿的混杂动力学模型,并对系统进行了输入/输出线性化处理.结合零动态的思想,构造了控制Lyapunov函数,设计了使混杂模型实现指数稳定的状态反馈控制器,利用限制Poincare的原理,证明了其周期轨道的指数稳定性.仿真结果验证该方法的有效性. The biped robots have characteristics of strong environmental adaptability,complex structure and difficult motion control.This paper addresses the problem of exponential stable walking of a five-link under-actuated biped robot(RABBIT) through control Lyapunov function and hybrid zero dynamics.The walking system is input-output linearized after the full-order dynamic model is described with Lagrange dynamic equations.Based on hybrid zero dynamics,a state feedback controller is then utilized to realize exponential stability of periodic orbit by designing control Lyapunov function,which is proved to be exponentially stable by restricted Poincare Return Map.The effectiveness of the mentioned method is illustrated by simulations.
作者 王鹤霖 张皓 王祝萍 陈启军 WANG HeLin;ZHANG Hao;WANG ZhuPing;CHEN QiJun(Department of Electronics and Information Engineering, Tongji University, Shanghai 201804, China)
出处 《中国科学:技术科学》 EI CSCD 北大核心 2019年第3期288-300,共13页 Scientia Sinica(Technologica)
基金 国家自然科学基金重点项目(批准号:61733013) 上海市科学技术委员会项目(编号:16JC1401200) 中央高校基本科研业务费专项资金资助
关键词 欠驱动双足机器人 周期轨道指数稳定 控制LYAPUNOV函数 混杂零动态 轨迹跟踪 under-actuated biped robot exponential stability of periodic orbit control Lyapunov function hybrid zero dynamics trajectory tracking
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