2020
DOI: 10.1016/j.ijepes.2020.106197
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Contribution of GCSC to regulate the frequency in multi-area power systems considering time delays: A new control outline based on fractional order controllers

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Cited by 49 publications
(17 citation statements)
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“…where a and t show the operating limits, and α denotes the order of integration. There are manners such as Riemann-Liouville (R-L), Grünwald-Letnikov (G-L), Riesz, and Caputo in the literature to definite the fractional calculus process, of which the R-L definition is more common than the others [27,32,33]. The R-L definition can be found in [27,32,33].…”
Section: Design Of the Fractional-order Cascade Controllermentioning
confidence: 99%
“…where a and t show the operating limits, and α denotes the order of integration. There are manners such as Riemann-Liouville (R-L), Grünwald-Letnikov (G-L), Riesz, and Caputo in the literature to definite the fractional calculus process, of which the R-L definition is more common than the others [27,32,33]. The R-L definition can be found in [27,32,33].…”
Section: Design Of the Fractional-order Cascade Controllermentioning
confidence: 99%
“…However, the primary control loop is not sufficient for controlling and overcoming the power system fluctuations. The second loop is based on the secondary control loop, which contributes mainly in handling frequency variations and the fluctuations in tie-line power among the different system areas [4], [5]. Different energy storage devices (ESDs) can participate in improving power systems performance.…”
Section: Introduction a Generalmentioning
confidence: 99%
“…The presence of extra two tuning parameters, such as the non‐integer power of integrator ( β ) and differentiator ( λ ), makes the fractional‐order based controllers (FOC) flexible and robust 30 . The mastery of FOC in LFC of power systems has been demonstrated over IOC in References 30 and 36–41. A new variant of the PID controller, namely the tilt‐integral derivative (TID) controller, with non‐integer power in proportional gain (),iekps1n()n0, is introduced by Lurie 42 .…”
Section: Introductionmentioning
confidence: 99%