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Frequency Response Bound Determination Using a Kharitonov and Algorithmic Framework

机译:使用Kharitonov和算法框架确定频率响应范围

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This paper uses Kharitonov stability theory and the theory of algorithms to efficiently compute frequency response bounds for control system design. We limit the analysis to the simple case of a plant transfer function with denominator uncertainty to gain insight into the determination of tracking, robust stability, and actuator bounds. A coordinate transformation allows us to reduce the computational time for the problem. We divide the compensator plane into separate regions with each region sharing the critical points of a value set needed in the computation of frequency response bounds. Our analysis demonstrates the importance of estimating asymptotic bounds on computational time as is standard in algorithmic analysis. We apply our algorithms to a two-simple examples.
机译:本文使用Kharitonov稳定性理论和算法理论来有效地计算控制系统设计的频率响应范围。我们将分析限于具有分母不确定性的植物传递函数的简单情况,以深入了解跟踪,鲁棒稳定性和执行器界限的确定。坐标变换使我们能够减少问题的计算时间。我们将补偿器平面划分为单独的区域,每个区域共享频率响应范围计算所需的值集的临界点。我们的分析表明,按照算法分析的标准,估计计算时间的渐近边界很重要。我们将算法应用于两个简单的示例。

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