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Algorithms for worst case identification H-infinity in the nu-gap metric

机译:nu-gap度量中最坏情况识别H-infinity的算法

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This paper considers two robustly convergent algorithms for the identification of a linear system from (possibly) noisy frequency response data. Both algorithms are based on the same principle; obtaining a good worst case fit to the data under a smoothness constraint on the obtained model. However they differ in their notions of distance and smoothness. The first algorithm yields an FIR model of a stable system and is optimal, in a certain sense for a finite model order. The second algorithm may be used for modelling unstable plants and yields a real rational approximation in the L-2-gap. Given a model and a controller stabilising the true plant, a procedure for winding number correction is also suggested. (C) 2004 Elsevier Ltd. All rights reserved.
机译:本文考虑了两种从(可能)有噪声的频率响应数据中识别线性​​系统的鲁棒收敛算法。两种算法都基于相同的原理。在获得的模型的平滑度约束下,获得对数据的最佳最坏情况拟合。但是,它们的距离和平滑度概念不同。第一种算法产生了一个稳定系统的FIR模型,并且在某种程度上对于有限的模型阶数是最优的。第二种算法可用于对不稳定植物进行建模,并在L-2-间隙中产生真实的有理逼近。给定用于稳定真实设备的模型和控制器,还建议了绕组数校正程序。 (C)2004 Elsevier Ltd.保留所有权利。

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