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LMI Based design approach for the Stabilization and Tracking of a 3-DOF Remote Controlled Helicopter, Modeled in TP form *

机译:基于LMI的用于稳定和跟踪三自由度遥控直升机的设计方法,以TP形式建模*

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The Tensor Product (TP) transformation is a technique for modifying Linear Parameter Varying (LPV) state-space models into parameter varying convex combination of Linear Time Invariant (LTI) systems. The method is computationally fast and Linear Matrix Inequality (LMI) - based control design framework can immediately be applied to the resulting models to give controllers with guaranteed tractable performance. The main focus of this paper is to study the effectiveness of the TP modeling technique i.e. how it can be readily executed without many analytical derivations. The transformation is based on Higher Order Singular Value Decomposition (HOSVD) to transform an N-dimensional polytope to 2-D polytope and to obtain dynamics of the system in terms of weighting functions and then different convexities are incorporated to the TP form to analyze the characteristics of the system. To study the effectiveness of the technique, a benchmark system the Three Degree of Freedom (3DOF) remote controlled (RC) helicopter, is selected and then the analysis is done on this system. The system is transformed to TP form by retaining the dominant singular values and the controller is designed to stabilize the system. Then to validate the control design, simulations results of the resulting closed-loop system is presented. Apart from the stabilization analysis which was already made, an additional tracking analysis is done in this paper.
机译:张量积(TP)变换是一种用于将线性参数变化(LPV)状态空间模型修改为线性时间不变(LTI)系统的参数变化凸组合的技术。该方法计算速度快,并且基于线性矩阵不等式(LMI)的控制设计框架可以立即应用于所得模型,从而为控制器提供可控的性能保证。本文的主要重点是研究TP建模技术的有效性,即如何在不进行许多分析推导的情况下轻松执行该建模技术。该变换基于高阶奇异值分解(HOSVD),将N维多面体转换为2维多面体,并根据加权函数获得系统动力学,然后将不同的凸面合并到TP形式中以分析系统的特征。为了研究该技术的有效性,选择了基准系统三自由度(3DOF)遥控(RC)直升机,然后对该系统进行了分析。通过保留主要的奇异值将系统转换为TP形式,并且将控制器设计为稳定系统。然后,为了验证控制设计,给出了所得闭环系统的仿真结果。除了已经进行的稳定性分析之外,本文还进行了其他跟踪分析。

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