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Optimal control of a time-varying catalytic fixed bed reactor with catalyst deactivation

机译:具有催化剂失活的时变催化固定床反应器的最优控制

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The paper deals with the linear-quadratic control problem for a time-varying partial differential equation model of a catalytic fixed-bed reactor. The classical Riccati equation approach, for time-varying infinite-dimensional systems, is extended to cover the two-time scale property of the fixed-bed reactor. Dynamical properties of the linearized model are analyzed by using the concept of evolution systems. An optimal LQ-feedback is computed via the solution of a matrix Riccati partial differential equation. Numerical simulations are performed to show the performance of the designed controller on the fixed-bed reactor.
机译:针对催化固定床反应器的时变偏微分方程模型,研究了线性二次控制问题。时变无穷维系统的经典Riccati方程方法已扩展为涵盖固定床反应器的二次尺度特性。通过使用演化系统的概念来分析线性化模型的动力学特性。通过矩阵Riccati偏微分方程的解计算出最佳的LQ反馈。进行数值模拟以显示所设计的控制器在固定床反应器上的性能。

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