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Optimal Control Algorithm of Constrained Fuzzy System Integrating Sliding Mode Control and Model Predictive Control

机译:滑模控制与模型预测控制相结合的约束模糊系统最优控制算法

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摘要

The sliding mode control and the model predictive control are connected by the value function of the optimal control problem for constrained fuzzy system. New conditions for the existence and stability of a sliding mode are proposed. Those conditions are more general conditions for the existence and stability of a sliding mode. When it is applied to the controller design, the design procedures are different from other sliding mode control (SMC) methods in that only the decay rate of the sliding mode motion is specified. The obtained controllers are state-feedback model predictive control (MPC) and also SMC. From the viewpoint of SMC, sliding mode surface does not need to be specified previously and the sliding mode reaching conditions are not necessary in the controller design. From the viewpoint of MPC, the finite time horizon is extended to the infinite time horizon. The difference with other MPC schemes is that the dependence on the feasibility of the initial point is canceled and the control schemes can be implemented in real time. Pseudosliding mode model predictive controllers are also provided. Closed loop systems are proven to be asymptotically stable. Simulation examples are provided to demonstrate proposed methods.
机译:约束模糊系统的最优控制问题的值函数将滑模控制和模型预测控制联系起来。提出了滑模存在性和稳定性的新条件。这些条件是滑模的存在和稳定性的更一般的条件。当将其应用于控制器设计时,设计过程与其他滑模控制(SMC)方法不同,因为仅指定了滑模运动的衰减率。获得的控制器是状态反馈模型预测控制(MPC)以及SMC。从SMC的角度来看,不需要预先指定滑模表面,并且在控制器设计中不需要滑模达到条件。从MPC的角度来看,有限时间范围扩展到了无限时间范围。与其他MPC方案的不同之处在于,消除了对初始点可行性的依赖,并且可以实时实施控制方案。还提供了伪滑模模型预测控制器。闭环系统被证明是渐近稳定的。提供了仿真示例来演示所提出的方法。

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