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Vibration control for a rigid-flexible manipulator with full state constraints via Barrier Lyapunov Function

机译:具有全状态约束的刚性机械手的振动控制通过屏障Lyapunov函数

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摘要

Considering full state constraints, this paper designs a boundary controller for a two-link rigid-flexible manipulator via Barrier Lyapunov Function. The dynamic model of the two link rigid-flexible manipulator is described by coupled ordinary differential equations partial differential equations (ODEs-PDEs). Based on the original model without neglecting the high-frequency modes, boundary controller is proposed to regulate the joint positions and eliminate the elastic vibration simultaneously. To ensure that the full state constraints which include position, speed and vibration constraints are not transgressed, a Barrier Lyapunov Function is employed in the proposed controller. The asymptotic stability of the closed-loop system is rigorously proved by the LaSalle's Invariance Principle. Simulations are given to verify the effectiveness of the proposed controller with state constraints. (C) 2017 Elsevier Ltd All rights reserved.
机译:考虑到全州限制,本文通过障碍Lyapunov功能设计了双连杆刚性柔性机械手的边界控制器。 通过耦合的常微分方程部分微分方程(ODES-PDE)描述了两个链路刚性柔性机械手的动态模型。 基于原始模型而不忽略高频模式,建议边界控制器调节接头位置并同时消除弹性振动。 为了确保没有违反包括位置,速度和振动约束的完整状态约束,在所提出的控制器中采用屏障Lyapunov功能。 Lasalle的不变原理严格证明了闭环系统的渐近稳定性。 给出了仿真验证所提出的控制器的有效性,具有状态约束。 (c)2017年Elsevier Ltd保留所有权利。

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