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Motion Control of Seven-Link Human Bipedal Model

机译:七连续人体双模型的运动控制

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摘要

This paper discusses development of the mathematical model for a planar seven-link bipedal model which is comprised of an upper body and two legs (thigh, shank and feet in every leg). In sagittal plane, the bipedal model possesses seven degrees of freedom (DOF). Procedures of kinematic model and dynamic model constructions are presented in this paper. Kinematic model includes the coordinates of center of mass that used in the mathematical model procedure. The mathematical model for dynamic equations of motion based on the absolute angle is obtained using Lagrange's equations. Then, a dimension transformation of mathematical model into relative angles was performed. New inertia matrix of the transformed equations was verified to be symmetric. To investigate the performance of the seven-link bipedal robot using the obtained mathematical mode, a simulation was conducted. The results from the simulation show that the dynamic equations of motion of the model are successfully achieved tracking the reference trajectories by giving small error value of every joint in the model. As conclusion, this equation is able to be used to investigate the motion control of seven-link human bipedal model.
机译:本文讨论了平面七连杆双面模型的数学模型的发展,该模型包括上身和两条腿(每条腿的大腿,柄和脚)。在矢状平面中,BipeDal模型具有七个自由度(DOF)。本文提出了运动模型和动态模型结构的程序。运动模型包括在数学模型过程中使用的质心坐标。利用拉格朗日等式获得了基于绝对角的动态运动方程的数学模型。然后,执行数学模型将数学模型变为相对角度的维度转换。验证了转换方程的新惯性矩阵是对称的。为了使用所获得的数学模式研究七连杆双模型机器人的性能,进行了模拟。仿真结果表明,通过在模型中每个关节的小错误值,成功地实现了模型的动态运动方程。总之,该等式能够用于研究七连杆人类双模型的运动控制。

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