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Polytopic Decomposition of the Linear Parameter-varying Model of the Parallel-type Double inverted Pendulum

机译:平行型双倒立摆的线性参数变化模型多粒子分解

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Most of the formal controller synthesis approaches require conditions like controllability, observability of the systems, however it is still difficult to verify these properties in general. In case of polytopic models these conditions and the feasibility of the linear matrix inequalities (LMI) based design strongly depends on the weighting of the LTI vertex components of the polytopic model. With tensor product (TP) model transformation it is possible to decompose linear parameter-varying (LPV) models into polytopic forms in various ways and also provides the appropriate weighting functions. The objective of this paper is to use this decomposition on the the parallel-type double inverted pendulum control problem.
机译:大多数正式控制器合成方法都需要类似可控性,系统可观察性的条件,但仍然难以一般验证这些属性。在多粒子模型的情况下,这些条件和基于线性矩阵不等式(LMI)的设计的可行性强烈地取决于多粒子模型的LTI顶点组件的加权。使用张量产品(TP)模型变换,可以以各种方式将线性参数变化(LPV)模型分解为多粒子形式,并且还提供适当的加权函数。本文的目的是在并行型双倒立摆控制问题上使用该分解。

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