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Analytical investigation of the stabilizing function of the musculoskeletal system using Lyapunov stability criteria and its robotic applications

机译:基于Lyapunov稳定性准则的肌肉骨骼系统稳定功能的分析研究及其机器人应用。

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The stabilization of man-made artificial systems has been achieved by sensor based state feedback control with high computational bandwidth and high stiffness structures. In contrast, many biological systems have been achieved similar or superior stable behavior with low speed signal transmission via nervous systems, which is easy to introduce unstable performance from a control engineering perspective. In order to explain this phenomenon, the concept of self-stabilization has recently been proposed and investigated. Self-stabilization is defined as the ability to restore its original state after a disturbance without any feedback control. In this paper, the self-stabilizing function of a musculoskeletal system for arbitrary motion in the vertical plane is analytically investigated using Lyapunov stability theory. Based on this investigation we propose a design method to realize the self-stabilizing function of a musculoskeletal system, and experimentally verify that the self-stabilizing function can be physically realized by the proposed Lyapunov function.
机译:通过具有高计算带宽和高刚度结构的基于传感器的状态反馈控制,已实现了人造人工系统的稳定。相反,已经通过神经系统以低速信号传输实现了许多生物系统的相似或优异的稳定行为,从控制工程的角度来看,这很容易引入不稳定的性能。为了解释这种现象,近来提出并研究了自稳定的概念。自稳定定义为在发生干扰后无需任何反馈控制即可恢复其原始状态的能力。本文利用李雅普诺夫稳定性理论对肌肉骨骼系统在垂直平面内任意运动的自稳定功能进行了分析研究。在此基础上,我们提出了一种实现肌肉骨骼系统自稳定功能的设计方法,并通过实验验证了所提出的Lyapunov函数可以物理实现自稳定功能。

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