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Sine cosine algorithm based reduction of higher order continuous systems

机译:基于正弦余弦算法的高阶连续系统约简

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摘要

A novel approximation technique for reduction of higher order continuous systems utilizing sine cosine algorithm (SCA) is proposed. The parameters of reduced-order model (ROM) of the higher order continuous system (HOCS) are obtained by minimizing the normalized errors in between the Markov parameters and time moments of ROM and HOCS. The main advantage of the proposed technique is that it always engenders stable ROM for stable HOCS. The stability of ROM is ascertained utilizing Hurwitz criterion. The SCA is able to explore different regions of search space, evade local optima. This exploits promising regions of a search space during optimization efficaciously. The efficacy of the proposed technique is illustrated with the avail of one test system. A comparative study is additionally accomplished for results obtained utilizing SCA and other optimization techniques. The analysis denotes that SCA outperforms when compared to other algorithms.
机译:提出了一种利用正弦余弦算法(SCA)简化高阶连续系统的近似逼近技术。高阶连续系统(HOCS)的降阶模型(ROM)的参数是通过最小化ROM和HOCS的马尔可夫参数和时刻之间的归一化误差来获得的。所提出的技术的主要优点是,它总是产生稳定的ROM,以实现稳定的HOCS。利用Hurwitz准则确定ROM的稳定性。 SCA能够探索搜索空间的不同区域,从而逃避局部最优。这样可以在优化过程中有效地利用搜索空间的有希望的区域。借助一种测试系统可以说明所提出技术的有效性。对于使用SCA和其他优化技术获得的结果,还另外完成了比较研究。分析表明,与其他算法相比,SCA的性能要好。

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