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Simulation error minimization identification based on multi-stage prediction

机译:基于多阶段预测的仿真误差最小化识别

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摘要

Classical prediction error minimization (PEM) methods are widely used for model identification, but they are also known to provide satisfactory results only in specific identification conditions, e.g. disturbance model matching. If these conditions are not met, the obtained model may have quite different dynamical behavior compared with the original system, resulting in poor long range prediction or simulation performance, which is a critical factor for model analysis, simulation, model-based control design. In the mentioned non-ideal conditions a robust and reliable alternative is based on the minimization of the simulation error. Unfortunately, direct optimization of a simulation error minimization (SEM) criterion is an intrinsically complex and computationally intensive task. In this paper a low-complexity approximate SEM approach is discussed, based on the iteration of multi-step PEM methods. The soundness of the proposed approach is demonstrated by showing that, for sufficiently high prediction horizons, the £-steps ahead (single- or multi-step) PEM criteria converge to the SEM one. Identifiability issues and convergence properties of the algorithm are also discussed. Some examples are provided to illustrate the mentioned properties of the algorithm. Copyright © 2010 John Wiley & Sons, Ltd.
机译:经典的预测误差最小化(PEM)方法被广泛用于模型识别,但众所周知,它们仅在特定的识别条件下(例如:干扰模型匹配。如果不满足这些条件,则与原始系统相比,所获得的模型可能具有完全不同的动力学行为,从而导致较差的远程预测或仿真性能,这对于模型分析,仿真和基于模型的控制设计而言是至关重要的因素。在上述非理想条件下,基于最小化仿真误差的一种可靠且可靠的选择。不幸的是,模拟误差最小化(SEM)准则的直接优化是本质上复杂且计算量大的任务。本文在迭代多步PEM方法的基础上,讨论了一种低复杂度的近似SEM方法。通过显示,对于足够高的预测范围,所提出方法的正确性证明了,前进的一步(单步或多步)PEM标准收敛于SEM标准。还讨论了算法的可识别性问题和收敛性。提供了一些示例以说明算法的上述属性。版权所有©2010 John Wiley&Sons,Ltd.

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