2021
DOI: 10.1016/j.egyr.2021.01.001
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Evolutionary shuffled frog leaping with memory pool for parameter optimization

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Cited by 37 publications
(10 citation statements)
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“…Few studies employed Lambert W function [87]- [89], NR [61], [90], f-solve [91], Taylor series [92], Levenberg Marquardt [17], Bezier Curve [93], and least square nonlinear curve fitting method (lsqcurvefit function) [94]. On the other hand, the nonlinear and multi-variable PV model equation is generally solved linearly [10], [29], [34], [37], [50], [83], [95], [96], showing a theoretical gap in this field. The downsides of these methods are that some of them need a considerable execution time and cannot properly imitate the experimental current especially when the number of the experimental data contains a large number of data points, hard edges, and noises.…”
Section: Introductionmentioning
confidence: 99%
“…Few studies employed Lambert W function [87]- [89], NR [61], [90], f-solve [91], Taylor series [92], Levenberg Marquardt [17], Bezier Curve [93], and least square nonlinear curve fitting method (lsqcurvefit function) [94]. On the other hand, the nonlinear and multi-variable PV model equation is generally solved linearly [10], [29], [34], [37], [50], [83], [95], [96], showing a theoretical gap in this field. The downsides of these methods are that some of them need a considerable execution time and cannot properly imitate the experimental current especially when the number of the experimental data contains a large number of data points, hard edges, and noises.…”
Section: Introductionmentioning
confidence: 99%
“…In addition to this, the supply demand optimizer (SDO) has been demonstrated in [43] to assess the PV parameters of SDM, DDM and TDM of PV modules and some other modules have been tested by SDO in [44] to extract the PV parameters under real outdoor climatic conditions. Moreover, triple‐phase teaching‐learning‐based optimization [45], coyote optimization algorithm [46], evolutionary shuffled frog leaping [47] have been used to assess the PV parameters of SDM, DDM and TDM of PV modules. In [48], the performance of an off‐grid PV‐micro wind‐battery hybrid system has been experimentally assessed under real outdoor climatic conditions.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, various attempts have been made to improve the parameters of PV models using modified evolutionary algorithms (EAs) and hybrid meta-heuristic approaches. For instance, a chaotic whale optimization algorithm (CWOA) 43 ; a hybrid of firefly and pattern search algorithm 44 ; a logistic chaotic JAYA algorithm (LCJAYA) 7 ; a novel hybrid algorithm, namely, fractional chaotic ensemble particle swarm optimizer (FC-EPSO) 45 ; random reselection particle swarm optimization (PSOCS) 46 ; shuffled frog leading algorithms (SFLA) [47][48][49] ; artificial electric field algorithm (AEF) 50 ; marine predators algorithm (MPA) 51 ; slime mould algorithm (SMA) 52 ; spherical evolution algorithm (SE) 53,54 ; Harris hawks optimization (HHO) 4,[55][56][57] ; coyote optimization algorithm (COA) 58 ; and a novel hybrid biogeography-based optimization (BBO) and cuckoo search (CS) 59 was provided to identify the parameters of PV cells and panels. In recent years, Chen et al 60 proposed a hybridized teaching-learning-based optimization (TLBO) with the artificial bee colony (ABC) for accurately estimating the parameters of different PV systems.…”
Section: Introductionmentioning
confidence: 99%