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New improved fractional order integrators using PSO optimisation

机译:使用PSO优化的新型改进的分数阶积分器

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This article investigates the optimal results of new improved fractional order integrators (FOIs) of different orders. Mathematical models of FOIs have been first developed by a single-step procedure of direct linear interpolation of fractional integrators based on Al-Alaoui operator in fractional domain itself, instead of using three steps of the well-known conventional method, namely, digital interpolation, series expansion and truncation. Later, these transfer functions (TFs) are optimised for their coefficient values for finding a minimum error function by particle swarm optimisation (PSO) algorithm. Simulation results of magnitude responses, phase responses and relative magnitude errors (dB) for all the proposed half integrators have validated the effectiveness of this new technique of interpolation of fractional order operators, mixed with PSO algorithm. A parallel comparison has been also drawn between the proposed optimised half integrators and those obtained by discretisation of PSO optimised integer order digital integrators (DIs) to properly support the proposed novel combination of interpolation and PSO, both applied together in fractional domain.
机译:本文研究了不同阶数的新型改进分数阶积分器(FOI)的最佳结果。 FOI的数学模型首先通过单步过程直接进行分数积分,该过程基于分数域本身的Al-Alaoui算子直接对分数积分器进行线性插值,而不是使用众所周知的传统方法的三个步骤,即数字插值,系列扩展和截断。后来,针对这些传递函数(TF)的系数值进行了优化,以通过粒子群优化(PSO)算法找到最小误差函数。所有拟议的半积分器的幅度响应,相位响应和相对幅度误差(dB)的仿真结果已经验证了这种与PSO算法混合的分数阶算子插值新技术的有效性。在建议的优化半积分器与通过PSO优化的整数数字积分器(DI)离散化获得的那些之间也进行了并行比较,以适当地支持拟议的插值和PSO的新颖组合,二者均应用于分数域。

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