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Euler-Bernoulli beam flatness based control with constraints

机译:具有约束的基于Euler-Bernoulli光束平坦度的控制

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The control of infinite dimensional systems with constraints is a notoriously difficult task. We consider a general class of linear systems governed by partial differential equations with boundary control. This problem is here treated in a quite natural manner through the freeness property, the analogue of differential flatness for linear systems. Any variable is then expressed as infinite order differential operators applied to the basis components, the analogue of the flat output components. The specialisation of the basis components are functions which are both of Gevrey regularity (in order for the infinite order differential operators to be convergent) and pertaining the flexibility of polynomial splines. An illustration is made through an Euler Bernoulli beam example.
机译:具有约束条件的无穷维系统的控制是一项非常困难的任务。我们考虑一类由带有边界控制的偏微分方程控制的线性系统。通过自由性(线性系统的差分平坦度的模拟),可以非常自然地解决此问题。然后,将任何变量表示为应用于基本组件(平面输出组件的模拟)的无穷微分算子。基本分量的特殊化是既具有Gevrey正则性(以便使无穷微分算子收敛)的函数,也涉及多项式样条的灵活性。通过Euler Bernoulli梁示例进行了说明。

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