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Extremum-seeking control for steady-state performance optimization of nonlinear plants with time-varying steady-state outputs

机译:具有时变稳态输出的非线性植物稳态性能优化的稳态性能优化的极值控制

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Extremum-seeking control is a useful tool for the steady-state performance optimization of plants for which the dynamics and disturbance situation can be unknown. The case when steady-state plant outputs are constant received a lot of attention, however, in many applications time-varying outputs characterize plant performance. As a result, no static parameter-to-steady-state performance map can be obtained. In this work, an extremum-seeking control method is proposed that uses a so-called dynamic cost function to cope with these time-varying outputs. We show that, under appropriate conditions, the solutions of the extremum-seeking control scheme are uniformly ultimately bounded in view of bounded and time-varying external disturbances, and the region of convergence towards the optimal tunable plant parameters can be made arbitrarily small. Moreover, its working principle is illustrated by means of the performance optimal tuning of a variable-gain controller for a motion control application.
机译:始终寻求控制是一种有用的工具,用于稳态性能优化的植物,动态和干扰情况可能未知。然而,当稳态工厂输出恒定时,在许多应用中,在许多应用时,时变输出表征了工厂性能。结果,可以获得静态参数到稳态性能图。在这项工作中,提出了一种极端的控制方法,其使用所谓的动态成本函数来应对这些时变输出。我们表明,在适当的条件下,考虑到有界和时变的外部干扰,均匀地界定了初值控制方案的解决方案,并且可以任意小朝向最佳可调植物参数的收敛区域。此外,通过用于运动控制应用的可变增益控制器的性能最佳调谐来说明其工作原理。

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