2022
DOI: 10.1016/j.egyr.2022.05.160
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A comprehensive and critical review of bio-inspired metaheuristic frameworks for extracting parameters of solar cell single and double diode models

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Cited by 18 publications
(12 citation statements)
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“…The Firefly optimization algorithm (FA) introduced by [53,54] is a swarm-intelligence methodology that takes the Firefly position as the candidate solution. The Firefly brightness, the fitness value, is utilized by the algorithm to define the relationship between the fireflies, as the brighter ones are attractive, and the distance between them and the less-glowing fireflies is shortened.…”
Section: Stochastic Methods Firefly Algorithmmentioning
confidence: 99%
“…The Firefly optimization algorithm (FA) introduced by [53,54] is a swarm-intelligence methodology that takes the Firefly position as the candidate solution. The Firefly brightness, the fitness value, is utilized by the algorithm to define the relationship between the fireflies, as the brighter ones are attractive, and the distance between them and the less-glowing fireflies is shortened.…”
Section: Stochastic Methods Firefly Algorithmmentioning
confidence: 99%
“…Solving of problem for DDM means seven parameters to be estimated, namely I ph , I o1 , I o2 , 𝛼 1 , 𝛼 2 , R s , and R sh . [32,48,49]…”
Section: Equivalent Circuit Structure Of Ddmmentioning
confidence: 99%
“…Solving of problem for DDM means seven parameters to be estimated, namely I ph , I o1 , I o2 , α 1 , α 2 , R s , and R sh . [ 32,48,49 ] IDDMCbadbreak=Iphgoodbreak−Inormald1goodbreak−Inormald2goodbreak−Ish$$\begin{equation}{{I}_{{\mathrm{DDM}} - C}} = {{I}_{{\mathrm{ph}}}} - {{I}_{{\mathrm{d}}1}} - {{I}_{{\mathrm{d}}2}} - {{I}_{{\mathrm{sh}}}}\end{equation}$$ Id1badbreak=Io1()eVDDMC+Rs0.33emIDDMCα10.33emVt1$$\begin{equation}{{I}_{d1}} = {{I}_{o1}}\left( {{{e}^{\left( {\frac{{{{V}_{{\mathrm{DDM}} - C}} + {{R}_{\mathrm{s}}}\ {{I}_{{\mathrm{DDM}} - C}}}}{{{{\alpha }_1}\ {{V}_{\mathrm{t}}}}}} \right)}} - 1} \right)\end{equation}$$ Inormald2badbreak=Inormalo2()eVDDMC+Rs0.33emIDDMCα20.33emVt1$$\begin{equation}{{I}_{{\mathrm{d}}2}} = {{I}_{{\mathrm{o}}2}}\left( {{{e}^{\left( {\frac{{{{V}_{{\mathrm{DDM}} - C}} + {{R}_{\mathrm{s}}}\ {{I}_{{\mathrm{DDM}} - C}}}}{{{{\alpha }_2}\ {{V}_{\mathrm{t}}}}}} \right)}} - 1} \right)\end{equation}$$ Ishbadbreak=VDDMC+Rs0.33emIDDMCRsh$$\begin{equation} {{I}_{{\mathrm{sh}}}} = \frac{{{{V}_{{\mathrm{DDM}} - C}} + {{R}_{\mathrm{s}}}\ {{I}_{{\mathrm{DDM}} - C}}}}{{{{R}_{{\mathrm{sh}}}}}} \end{equation}$$…”
Section: Definition Of the Pv Parameter Extraction Problemmentioning
confidence: 99%
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“…In recent years, more and more metaheuristic algorithms have been developed and applied in PV-model parameter estimation due to their advantages, such as ease of use, global optimization ability, strong robustness, etc. [2,3]. Metaheuristic algorithms by their nature mimic phenomena, laws, or mechanisms in nature or human society, and use intelligent iteration methods to conduct parallel, random, and directional exploration to find the optimal solution to the problem.…”
Section: Introductionmentioning
confidence: 99%