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Process Stabilization based on LQR Optimal Controller and Pole Placement

机译:基于LQR最优控制器和杆放置的过程稳定

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In recent trend stabilization of the system is a very basic classical control problem in the field of the control system. Moreover, the techniques don't just stabilize the system, but improve the system response is having its significant impact. In this paper, a nonlinear system like an inverted pendulum has been utilized. The dynamics of an inverted pendulum on the cart are analogous to various real word applications like robot arm, missile launching system, balancing systems. The purpose of the control mechanism is to balance the pendulum. It has been done with optimally controlled Linear Quadratic Regulator (LQR). Stability analysis has been done with the classical pole placement method and the result has been compared with Linear Quadratic Regulator.
机译:在最近的趋势稳定中,系统是控制系统领域的基本古典控制问题。 此外,该技术不仅仅稳定了系统,而且改善了系统响应的影响。 在本文中,已经利用了一种非线性系统,如倒置摆。 推车上的倒立摆的动态类似于机器人臂,导弹发射系统,平衡系统等各种实际词应用。 控制机制的目的是平衡摆锤。 它已经采用最佳控制的线性二次调节器(LQR)进行。 稳定性分析已经采用经典杆放置方法进行,结果与线性二次调节器进行了比较。

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