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Globally stable fast tracking control of a chain of integrators with input saturation and disturbances: A holistic approach

机译:具有输入饱和和干扰的积分器链的全局稳定快速跟踪控制:一种整体方法

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A new approach to the globally stable tracking control of multiple integrators with input saturation and bounded disturbances is proposed. The controller has a hybrid structure. Specifically, in the inner loop, a nonlinear control law is designed in continuous-time domain to have an arbitrarily good disturbance rejection performance at the steady-state while keeping the tracking errors with respect to on-line replanned trajectory within certain positive invariant set even in the presence of input saturation and bounded disturbances, provided that the replanned trajectory satisfies certain conditions. In the outer loop, a trajectory replanning unit implemented in discrete-time domain is constructed to generate a replanned trajectory satisfying those conditions while minimizing the converging time of the replanned trajectory to the desired target. It is theoretically shown that the resulting closed-loop system is globally stable and can track any feasible desired trajectory with a guaranteed steady-state tracking accuracy. Comparative simulation results have been obtained to verify the superior performance of the proposed controller over various existing ones in terms of the disturbance rejection capability and the overall respond speed of the resulting closed-loop system for a third-order integrator chain.
机译:提出了一种具有输入饱和和有界干扰的多积分器全局稳定跟踪控制的新方法。控制器具有混合结构。具体而言,在内部循环中,在连续时域中设计了一种非线性控制律,以使其在稳态下具有任意良好的干扰抑制性能,同时相对于在线重新规划轨迹的跟踪误差甚至保持在一定的正不变集内。在输入饱和和边界干扰的情况下,前提是重新规划的轨迹满足某些条件。在外循环中,构造了在离散时域中实现的轨迹重新计划单元,以生成满足那些条件的重新计划轨迹,同时最小化重新计划轨迹到期望目标的收敛时间。从理论上讲,所得的闭环系统是全局稳定的,并且可以在保证稳态跟踪精度的情况下跟踪任何可行的期望轨迹。已获得比较仿真结果,以验证所提出的控制器在抗扰能力和所产生的用于三阶积分器链的闭环系统的总体响应速度方面优于各种现有控制器的性能。

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