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Boundary linear-quadratic control for a system of coupled parabolic-hyperbolic PDEs and ODE

机译:抛物线-双曲型PDE和ODE耦合系统的边界线性二次控制

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The paper deals with the design of a boundary optimal controller for a general model of parabolic-hyperbolic PDEs coupled with an ODE. The augmented infinite-dimensional state space representation has been used in order to solve the control problem. It has been shown that the system generates a C0-semigroup by using the perturbation theorem and then the dynamical properties of the system have been studied. Lyapunov equation has been used to show the exponential stabilizability and detectability of the system. The linear-quadratic control problem has been solved and an algorithm has been developed to solve the corresponding operator Riccati equation. Monolithic catalyst reactor model has been used to test the performances of the developed controller through numerical simulations.
机译:本文讨论了抛物线-双曲线PDE结合ODE的一般模型的边界最优控制器的设计。为了解决控制问题,已经使用了增强的无限维状态空间表示。结果表明,该系统利用扰动定理生成一个C 0 -半群,然后研究了该系统的动力学性质。 Lyapunov方程已用于显示系统的指数稳定性和可检测性。解决了线性二次控制问题,并开发了一种算法来求解相应的算子Riccati方程。整体式催化剂反应器模型已用于通过数值模拟测试开发的控制器的性能。

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