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首页> 外文期刊>Circuits, Devices & Systems, IET >Optimal design of wideband fractional order digital integrator using symbiotic organisms search algorithm
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Optimal design of wideband fractional order digital integrator using symbiotic organisms search algorithm

机译:基于共生生物搜索算法的宽带分数阶数字积分器的优化设计

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摘要

Optimal design of digital rational approximations withnαn-dependant coefficients to model the fractional order integrator of any arbitrary ordernαn, wherenαnε (0, 1), is presented in this work. The analytical expressions of the coefficients for the proposed fractional order digital integrators (FODIs) are derived by a two-step method: (a) the coefficients of FODIs fornαnvarying from 0.01 to 0.99 in steps of 0.01 are determined by a meta-heuristic optimisation algorithm called symbiotic organisms search (SOS) and (b) curve fitting is applied on the SOS-optimised coefficients to obtain their generalised expressions. Previous works dealing with the design of FODI based on various meta-heuristic optimisers have considered only a few specific fractional orders; hence, the practical usability of such designs is restricted. This gap provides the motivation for conducting this research. Design quality robustness and convergence consistency of SOS are extensively compared with three other well-known meta-heuristic algorithms. The superior modelling accuracy of the proposed designs is justified by comparing with the recent literature. Simulation results validate the effectiveness of the proposed models as a fractional order proportional-integral controller.
机译:n 的数字有理逼近的优化设计依赖于n的系数来建模任意任意阶n的分数阶积分器。n αn,其中n αnε(0,1),在此工作中进行了介绍。拟议的分数阶数字积分器(FODI)的系数的解析表达式是通过两步法得出的:(a)FODI的系数forn α通过称为0.01的元启发式优化算法确定以0.01为步长从0.01变到0.99将共生生物搜索(SOS)和(b)曲线拟合应用于SOS优化的系数,以获得其广义表达。先前基于各种元启发式优化器处理FODI设计的工作仅考虑了几个特定的​​分数阶;因此,这种设计的实际可用性受到限制。这一差距为开展这项研究提供了动力。与其他三个著名的元启发式算法相比,SOS的设计质量鲁棒性和收敛一致性得到了广泛的比较。通过与最新文献进行比较,可以证明所提出的设计具有出色的建模精度。仿真结果验证了所提出模型作为分数阶比例积分控制器的有效性。

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