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Minimum Time Bilateral Observer Design for $2imes 2$ Linear Hyperbolic Systems

机译: $ 2 times 2 $ 线性双曲系统的最小时间双向观察器设计

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In this paper we derive a minimum time convergent bilateral observer for a 2×2 system of linear coupled first-order 1-D hyperbolic PDEs. First, a Volterra integral transformation is combined with a Fredholm integral transformation to derive a minimum time collocated observer for a class of 2+2 systems (four coupled PDEs). Then, it is shown that the 2 ×2 system (two coupled PDEs) can be transformed to a 2+2 system via an invertible coordinate transformation. The 2×2 bilateral observer is subsequently obtained from the 2+2 minimum time collocated observer, and it is shown that it has convergence time equal to the theoretical minimum time for bilateral sensing. The performance of the 2×2 bilateral observer is demonstrated in a simulation and compared to a previously derived observer using only unilateral sensing.
机译:在本文中,我们推导了线性耦合一阶一维双曲型PDE的2×2系统的最小时间收敛双边观测器。首先,将Volterra积分变换与Fredholm积分变换相结合,以得出一类2 + 2系统(四个耦合PDE)的最小时间并置观测器。然后,表明可以通过可逆坐标变换将2×2系统(两个耦合的PDE)变换为2 + 2系统。随后从2 + 2最小时间并置观测器获得2×2双边观测器,并且表明它的收敛时间等于双边感应的理论最小时间。在仿真中演示了2×2双边观察者的性能,并与仅使用单边感应的先前派生的观察者进行了比较。

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