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Output feedback control of general linear heterodirectional hyperbolic PDE-ODE systems with spatially-varying coefficients

机译:一般线性异向双曲线的输出反馈控制   具有空间变化系数的pDE-ODE系统

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摘要

This paper presents a backstepping solution for the output feedback controlof general linear heterodirectional hyperbolic PDE-ODE systems withspatially-varying coefficients. Thereby, the coupling in the PDE is in-domainand at the uncontrolled boundary, whereby the ODE is coupled with the latterboundary. For the state feedback design a two-step backstepping approach isdeveloped, that yields the conventional kernel equations and additionaldecoupling equations of simple form. The latter can be traced back to simpleVolterra integral equations of the second kind, which are directly solvablewith a successive approximation. In order to implement the state feedbackcontroller, the design of observers for the ODE-PDE systems in question isconsidered, whereby anticollocated measurements are assumed. Simple conditionsfor the existence of the resulting observer-based compensator are formulated,that can be evaluated in terms of the plant transfer behaviour. The resultingsystematic compensator design is illustrated for a 4x4 heterodirectionalhyperbolic system coupled with a third order ODE modelling a dynamic boundarycondition.
机译:本文提出了具有空间变化系数的一般线性异向双曲PDE-ODE系统的输出反馈控制的反步法。因此,PDE中的耦合是域内的,并且处于不受控制的边界,从而ODE与后边界耦合。对于状态反馈设计,开发了一种两步反推方法,可以得出常规的核方程和简单形式的附加解耦方程。后者可以追溯到第二类简单的Volterra积分方程,可以通过逐次逼近直接求解。为了实现状态反馈控制器,考虑了有关ODE-PDE系统的观察者的设计,从而假定了反共置测量。为存在的基于观察者的补偿器的存在制定了简单的条件,可以根据植物转移行为对其进行评估。给出了针对4x4异向双曲系统与动态边界条件建模的三阶ODE耦合的系统补偿器设计。

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