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Optimal approximants for MIMO model reduction systems using genetic algorithms

机译:使用遗传算法的MIMO模型简化系统的最佳近似

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摘要

Several analytical models reduction techniques have been proposed in literature to reduce complexity relating to high dimensionality of mathematical models representing physical systems. Genetic algorithm (GA) has proved to be an excellent optimisation tool in the past few years. Throughout this work, we built three different algorithms namely stability equation, Mihailov criterion, and the modified pole clustering techniques, which solve the multivariable model reduction problems and permit to obtain globally optimised nominal models. The aim of this paper is to highlight the efficiency and the performance of these tools over the existing conventional computing techniques.
机译:文献中已经提出了几种分析模型简化技术,以减少与代表物理系统的数学模型的高维相关的复杂性。在过去的几年中,遗传算法(GA)已被证明是一种出色的优化工具。在整个工作中,我们建立了三种不同的算法,即稳定性方程,Mihailov准则和改进的极点聚类技术,这些算法解决了多变量模型的简化问题并允许获得全局优化的名义模型。本文的目的是强调这些工具相对于现有常规计算技术的效率和性能。

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