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From differential equations to PDC controller design via numerical transformation

机译:从微分方程到通过数值转换的PDC控制器设计

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This paper proposes a transformation method capable of transforming analytically given differential equations of dynamic models into Takagi-Sugeno fuzzy inference model (TS fuzzy model), whereupon various parallel distributed compensation (PDC) controller design techniques can readily be executed. Joining the transformation method and the PDC techniques leads to a controller design framework. The transformation method is specialized to minimize the number of fuzzy rules in the resulting TS fuzzy model according to a given acceptable transformation error, the PDC design thus results in a computational complexity minimized controller which is highly desired in many cases of real applications. The paper presents examples to show the effectiveness of the proposed transformation.
机译:本文提出了一种能够将解析的给定动力学模型微分方程转换为Takagi-Sugeno模糊推理模型(TS模糊模型)的转换方法,从而可以轻松地执行各种并行分布式补偿(PDC)控制器设计技术。将转换方法和PDC技术结合起来,就可以构成一个控制器设计框架。转换方法专门用于根据给定的可接受转换误差将生成的TS模糊模型中的模糊规则的数量减至最少,因此PDC设计导致了计算复杂度最小的控制器,这在许多实际应用中都是非常需要的。本文提供了一些实例来说明所提出的转换的有效性。

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