2009 Chinese Control and Decision Conference 2009
DOI: 10.1109/ccdc.2009.5191796
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Design of an optimal fractional-order PID controller using multi-objective GA optimization

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Cited by 44 publications
(28 citation statements)
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“…This paper proposes a multi-objective extremal optimization (MOEO)-based FOPID method called MOEO-FOPID for the fractional order frequency control of an islanded microgrid in order to improve the efficient operation of distributed generations and energy storage devices. Its superiority to other recently reported single-objective evolutionary algorithms-based FOPID [22,25], and NSGA-II-based FOPID/PID controllers [20,38] will be demonstrated by the simulation results for the typical case of an islanded microgrid.…”
Section: Introductionmentioning
confidence: 94%
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“…This paper proposes a multi-objective extremal optimization (MOEO)-based FOPID method called MOEO-FOPID for the fractional order frequency control of an islanded microgrid in order to improve the efficient operation of distributed generations and energy storage devices. Its superiority to other recently reported single-objective evolutionary algorithms-based FOPID [22,25], and NSGA-II-based FOPID/PID controllers [20,38] will be demonstrated by the simulation results for the typical case of an islanded microgrid.…”
Section: Introductionmentioning
confidence: 94%
“…This section presents the simulation results for an islanded microgrid in order to demonstrate the superiority of the proposed MOEO-FOPID method to the NSGA-II-based FOPID/PID [20,38] and the reported single-objective-optimization-algorithms-based FOPID method [22,25,40]. The parameters of the output saturations and rate constraints for the different elements in this microgrid are set as P FESSmax = P BESSmax = 0.11, P FCmax = 0.48, P DEGmax = 0.45, P FESSrmax = P BESSrmax = 0.05, P FCrmax = 1, and P DEGrmax = 0.5.…”
Section: Performance Comparison In Nominal Microgrid Conditionsmentioning
confidence: 99%
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“…En este sentido se ha intentado aplicar diferentes técnicas para la sintonización de controles fraccionales, como el método ZieglerNichols [40][41], series de polinomios [42], algoritmos genéticos [43], enjambres de partículas [44], teoría electromagnética [45], cuantificadores dinámicos [46] y modos deslizantes [47] [48]. Sin embargo, muchas de las técnicas usadas presentan problemas por la cantidad de parámetros que se requiere calcular, lo que se traduce en alta carga computacional y altos tiempos de procesamiento, siendo esta la razón de que muchos trabajos de implementación del control fraccional se hayan hecho sobre variables o procesos de reacción lenta, tales como el control de temperatura.…”
Section: Introductionunclassified