双足人体自主运动的三维建模与优化控制

Badar Ali, A. Mughal
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引用次数: 0

摘要

具有运动控制的人体自主运动的三维生物力学建模是一个非常重要的领域,它包含了人类的预期行为。人体表现出极其复杂的运动轨迹,具有非常高的机动性和自由度(DOF)。在这项研究中,我们扩展了我们的3D生物力学模型研究,以开发最佳的运动控制,展示人类坐立(STS)运动的生物力学方案。实现了三种建模方案,分析了人体STS运动刚体模型的运动约束。在CAD软件SOLIDWORKS Corp.中开发的模型由一个3D 8节双足动物(2足、2小腿、2大腿、1骨盆和1 HAT节)组成,用于根据所开发的每个关节的参考轨迹生成基于LQR的最优控制。由于该模型具有全秩可控性和可观测性,因此采用一个足部固定和另一个1自由度移动关节的模型进行控制器开发。通过从SOLIDWORKS中导入xml文件,在SIMSCAPE / SIMULINK中对模型进行线性化,然后在MATLAB / SIMULINK中开发最优控制。控制系统利用每个关节的位置和速度反馈,根据所需的参考轨迹为模型生成扭矩输入。所建立的模型是22阶的,结果表明所有的电机关节都遵循参考轨迹。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Modelling and Optimal Control of Human Voluntary Motion in 3D for Bipedal
Biomechanical modelling in three dimensions of human voluntary motion with motor control is an extremely important field that consists of human intended behaviors. The human body demonstrates extremely complicated motion trajectories with a very high level of mobility and degree of freedom (DOF). In this research, we have extended our 3D biomechanical model research to develop the optimal motor controls that exhibit biomechanical schemes for human sit to stand (STS) motion. The developed three modelling schemes are realized to analyze the motion constraints on rigid body model of human STS motion. Model developed in CAD software SOLIDWORKS Corp. comprising of a 3D 8-segment biped having 2 feet, 2 calf, 2 thigh, a pelvic and a HAT segment is utilized to generate the LQR based optimal control on the developed reference trajectories of each joint. Model having one foot fix and other a 1DOF prismatic joint is utilized for controller development due to its full rank controllability and observability. The optimal control is developed in MATLAB / SIMULINK after linearizing the model in SIMSCAPE / SIMULINK by importing the xml files from SOLIDWORKS. Control system utilized the feedback of position and speed of each joint and generates the torque inputs for the model based on the required reference trajectories. The developed model is of 22nd order and the results show that all the motor joints followed the reference trajectories.
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