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Adaptive Feedback Linearization Control Based on Airgap Flux Model for Induction Motors

机译:基于气隙磁通模型的自适应反馈线性化控制

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This paper presents an adaptive feedback linearization control scheme for induction motors with simultaneous variation of rotor and stator resistances. Two typical modeling techniques, rotor flux model and stator flux model, have been developed and successfully applied to the controller design and adaptive observer design, respectively. By using stator fluxes as states, over-parametrization in adaptive control can be prevented and control strategy can be developed without the need of nonlinear transformation. It also decrease the relative degree for the flux modulus by one, thereby, yielding a simple control algorithm. However, when this method is used for flux observer, it cannot guarantee the convergence of flux. Similarly, the rotor flux model may be appropriate for observers, but it is not so for adaptive controllers. In addition, if these two existing methods are merged into overall adaptive control system, it brings about structural complexies. In this paper, we did not use these two medeling methods, and opted for the airgap flux model which takes on only the positive aspects of the existing rotor flux model and stator flux model and prevents structural complexity from occuring. Through theoretical analysis by using Lyapunov's direct method, simulations, and actual experiments, it is shown that stator and rotor resistances converge to their actual values, flux is well estimated, and torque and flux are controlled independently with the measurements of rotor speed, stator currents, and stator voltages. These results were achieved under the persistent excitation condition, which is shown to hold in the simulation.
机译:本文提出了一种感应电动机的自适应反馈线性化控制方案,该方案同时具有转子和定子电阻的变化。已经开发了两种典型的建模技术,转子磁通模型和定子磁通模型,并分别成功地应用于控制器设计和自适应观测器设计。通过使用定子磁通作为状态,可以防止自适应控制中的过参数化,并且可以开发控制策略,而无需进行非线性变换。它还将磁通模量的相对程度降低了一个,从而产生了一种简单的控制算法。但是,将该方法用于通量观测器时,不能保证通量的收敛性。类似地,转子磁通模型可能适合于观察者,但不适用于自适应控制器。另外,如果将这两种现有方法合并到整个自适应控制系统中,则会带来结构上的复杂性。在本文中,我们没有使用这两种测量方法,而是选择了气隙磁通模型,该模型仅吸收了现有转子磁通模型和定子磁通模型的积极方面,并防止了结构复杂性的发生。通过利雅普诺夫直接法的理论分析,仿真和实际实验表明,定子和转子的电阻收敛于其实际值,磁通得到了很好的估计,并且转矩和磁通与转子速度,定子电流的测量值是独立控制的,以及定子电压。这些结果是在持续激励条件下获得的,该条件在模拟中可以保持不变。

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