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Feedback Linearization for Input-saturation Nonlinear System Based on T-S Fuzzy Model

机译:基于T-S模糊模型的输入饱和非线性系统的反馈线性化

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Considering input saturation problem of nonlinear system, a linearized model of multi-inputs nonlinear system is proposed in this paper. The final linear model has prescribed poles and has the same convergence nearby the designed equilibrium points. After this, the linear control theorem can be applied. During the calculation of linearization, T-S (Takagi Sugeno) fuzzy model and pole placement method were utilized. Pole placement just was applied only once for the final model comparing the traditional case where it was designed for every fuzzy rule. This means fewer LMIs (linear matrix inequality) will be needed and its solution will be guaranteed as much as possible. In this paper, nonlinear system will be transferred to T-S fuzzy model first. Note that the T-S fuzzy model is still nonlinear. Then, by employing a series of transfer matrix, nonlinear T-S fuzzy model will be transferred into a nearly linear form accompanied with only one nonlinear part. Finally, by designing a proper controller, linear pole placement method is used and the designed linearization controller gains can be calculated out with LMIs.
机译:针对非线性系统的输入饱和问题,提出了一种多输入非线性系统的线性化模型。最终的线性模型具有规定的极点,并且在设计的平衡点附近具有相同的收敛性。此后,可以应用线性控制定理。在线性化计算中,使用了T-S(高木Sugeno)模糊模型和极点放置方法。相比于针对每种模糊规则设计的传统情况,极点放置仅在最终模型中应用一次。这意味着将需要更少的LMI(线性矩阵不等式),并且将尽可能保证解决方案。本文首先将非线性系统转换为T-S模糊模型。注意,T-S模糊模型仍然是非线性的。然后,通过采用一系列传递矩阵,将非线性T-S模糊模型转换为仅带有一个非线性部分的近似线性形式。最后,通过设计合适的控制器,可以使用线性极点放置方法,并且可以使用LMI计算出设计的线性化控制器增益。

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