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Finite Time Optimal Preactuation for Non-Minimum Phase Systems Considering Control Input and Tracking Error Constraints

机译:考虑控制输入和跟踪误差约束的非最小相位系统的有限时间最佳起作用

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To achieve perfect reference trajectory tracking, a plant with continuous time unstable zeros requires an infinite time preactuation. Albeit, this is practically infeasible, as typical high-precision motion systems target a short time finite preactuation. Truncating the control input to a limited time preactuation leads to undesirable tracking errors. This paper, thus, proposes a finite time preactuation method with an optimized state trajectory considering control input and tracking error constraints. The proposed method generates an optimal state trajectory for a given reference and finite time while explicitly considering the actuator, i.e. peak force, and stroke, i.e. maximum undershoot, limitations of the system. A multirate feedforward scheme is subsequently presented to obtain a discretized control input that perfectly tracks the designed optimal state trajectory. In comparison to conventional finite preactuation methods, the proposed approach reaches an order of magnitude lower tracking error bounds. Additionally, this finite time procedure attains, in contrast to conventional optimization approaches, through a multirate feedforward formulation, perfect tracking during the main motion after preactuation.
机译:为了实现完美的参考轨迹跟踪,具有连续时间不稳定零的植物需要无限的时间刻度。尽管如此,这实际上是不可行的,因为典型的高精度运动系统瞄准短时间有限的刻度。将控制输入截断为有限的时间重复导致不期望的跟踪误差。因此,本文提出了具有考虑控制输入和跟踪误差约束的优化状态轨迹的有限时间轨迹方法。所提出的方法为给定参考和有限时间产生最佳状态轨迹,同时明确地考虑致动器,即峰值力和行程,即系统的最大下冲,限制。随后呈现多速率前馈方案以获得完全跟踪设计的最佳状态轨迹的离散控制输入。与传统的有限预防方法相比,所提出的方法达到了一个幅度下序列的阶数。另外,这种有限时间过程与传统的优化方法相比,通过多速率的前馈制品,在起作用后主要运动期间的完美跟踪。

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