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Dynamics and stabilization of a spherical inverted pendulum on a wheeled cart

机译:轮式推车上球形倒立摆的动力学和稳定性

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摘要

This paper studies a stabilization problem of an inverted spherical pendulum on a wheeled cart assuming that pure rotation of cart cannot move support of pendulum. It is shown that in spite of nonholonomic constraints of wheels and the above geometric condition on pendulum support the pendulum can be locally stabilizable at a certain non-static equilibrium point by applying a standard linearization approach. Furthermore it is shown that equilibrium points can be chosen to make cart move to a given location. Numerical simulations are performed to confirm theoretical findings and illustrate interesting dynamics of closed loop pendulum system.
机译:假设手推车的纯粹旋转不能移动摆锤的支撑,本文研究了带轮手推车上倒立的球形摆的稳定问题。结果表明,尽管车轮具有非完整的约束,并且摆锤支座具有上述几何条件,但仍可以通过应用标准线性化方法使摆锤在某个非静态平衡点处局部稳定。此外,表明可以选择平衡点以使推车移动到给定位置。进行数值模拟以确认理论发现并说明闭环摆系统的有趣动态。

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