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On exponential stabilization of nonholonomic systems with time-varying drift ?

机译:关于具有时变漂移的非完整系统的指数稳定

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A class of nonlinear control-affine systems with bounded time-varying drift is considered. It is assumed that the control vector fields together with their iterated Lie brackets satisfy H?rmander’s condition in a neighborhood of the origin. Then the problem of exponential stabilization is treated by exploiting periodic time-varying feedback controls. An explicit parametrization of such controllers is proposed under a suitable non-resonance assumption. It is shown that these controllers ensure the exponential stability of the closed-loop system provided that the period is small enough. The proposed control design methodology is applied for the stabilization of an underwater vehicle model and a front-wheel drive car.
机译:考虑一类具有时变漂移的非线性控制仿射系统。假定控制向量场及其迭代的李括号在原点附近都满足H?rmander的条件。然后,通过利用周期性的时变反馈控制来处理指数稳定问题。在适当的非谐振假设下,提出了此类控制器的显式参数化。结果表明,只要周期足够小,这些控制器就可以确保闭环系统的指数稳定性。所提出的控制设计方法论被用于水下车辆模型和前轮驱动汽车的稳定化。

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