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A nonlinear control method of multi-input multi-output nonlinear non-minimum phase system

机译:多输入多输出非线性非最小相位系统的非线性控制方法

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摘要

State feedback linearization control method for nonlinear systems based on differential geometry method is still an important area of research. In the process of linearizing the nonlinear system by differential homeomorphism transformation, the original nonlinear systems can be divided into two parts: the external dynamics described by linear subsystem and the internal dynamics (namely zero dynamics) described by nonlinear subsystem. For non-minimum phase systems whose zero dynamics are instable, the traditional controller is difficult to guarantee the stability of zero dynamics although it can make the external dynamics meet some performance requirements. Therefore, characters of non-minimum phase make the feedback linearization method based on differential geometry face enormous challenges. For this reason, a nonlinear control method for multi-input multi-output (MIMO) nonlinear non-minimum phase systems is provided in this paper, it can guarantee the stability of the zero dynamics while meeting the performance requirements of external dynamics. Finally, this method is applied to isothermal continuous stirred tank reactor (CSTR) non-minimum phase system, and the simulation results verify the effectiveness of the proposed method.
机译:基于微分几何方法的非线性系统状态反馈线性化控制方法仍然是重要的研究领域。在通过差分同胚变换使非线性系统线性化的过程中,原始非线性系统可分为两部分:线性子系统描述的外部动力学和非线性子系统描述的内部动力学(即零动力学)。对于零动态不稳定的非最小相位系统,传统控制器虽然可以使外部动态满足某些性能要求,但仍难以保证零动态的稳定性。因此,非最小相位的特性使得基于微分几何的反馈线性化方法面临巨大挑战。为此,本文提出了一种用于多输入多输出(MIMO)非线性非最小相位系统的非线性控制方法,该方法可以在满足外部动力学性能要求的同时,保证零动力学的稳定性。最后,将该方法应用于等温连续搅拌釜反应器非最小相系统,仿真结果验证了该方法的有效性。

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