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The SOS-based extended design of polynomial fuzzy control

机译:基于SOS的多项式模糊控制扩展设计

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In recent years, the polynomial fuzzy control becomes a popular research after the Takagi-Sugeno (T-S) fuzzy control. The polynomial fuzzy model is a more effective representation than the T-S fuzzy model. In addition, the stability conditions of polynomial fuzzy control in terms of sum of square (SOS) are more general than the stability conditions of T-S fuzzy control in terms of linear matrix inequality (LMI). This paper provides two extended control designs of polynomial fuzzy control to deal with the issues about how to make the system response converge quickly and how to restrict the system output. To make the system response converge faster, the authors used the concept of decay rate into the polynomial Lyapunov function, and then the new stability conditions are derived. To restrict the system output, the authors proposed the output constraints in terms of SOS via polynomial Lyapunov function. The control feedback gains of polynomial fuzzy controllers can be obtained by solving the above SOS conditions and constraints via SOSTOOLS.
机译:近年来,多项式模糊控制成为继Takagi-Sugeno(T-S)模糊控制之后的流行研究。多项式模糊模型比T-S模糊模型更有效。此外,就平方和(SOS)而言,多项式模糊控制的稳定性条件比对线性矩阵不等式(LMI)而言,T-S模糊控制的稳定性条件更普遍。本文针对多项式模糊控制提供了两种扩展的控制设计,以解决如何使系统响应快速收敛以及如何限制系统输出的问题。为了使系统响应收敛更快,作者将衰减率的概念引入多项式Lyapunov函数中,然后推导了新的稳定性条件。为了限制系统输出,作者通过多项式Lyapunov函数根据SOS提出了输出约束。可以通过SOSTOOLS解决上述SOS条件和约束条件,从而获得多项式模糊控制器的控制反馈增益。

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