Jaya optimization-based approximation of LTI systems using stability equations

Shekhar Gehlaut, Deepak Kumar, Chhabindra Nath Singh, A. K. Gupta
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Abstract

This article presents a novel hybrid approach by integrating Jaya optimization and stability equations (SEs) benefits for simplifying complex and high-order linear time-invariant (LTI) systems. The proposed method employs SEs to compute the coefficients of the reduced-order denominator polynomial while the numerator polynomial of the reduced model is calculated by Jaya optimization via minimizing the fitness function. Three test systems are examined to assess the performance of the proposed approach over existing approaches. Both continuous and discrete time LTI systems are considered in this work for completeness. Furthermore, a performance indices-based numerical analysis is included to demonstrate the superiority of the proposed method.
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基于Jaya优化的LTI系统稳定性方程逼近
本文通过集成Jaya优化和稳定性方程(SEs)的优点,提出了一种新的混合方法,用于简化复杂和高阶线性时不变(LTI)系统。该方法利用se计算降阶分母多项式的系数,通过最小化适应度函数的Jaya优化计算降阶模型的分子多项式。对三个测试系统进行了检查,以评估所建议的方法优于现有方法的性能。本文考虑了连续和离散时间LTI系统的完备性。此外,基于性能指标的数值分析也证明了该方法的优越性。
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