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Print ISSN: 1582-7445
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WorldCat: 643243560
doi: 10.4316/AECE


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  3/2019 - 4

 HIGHLY CITED PAPER 

A Novel Power Curve Modeling Framework for Wind Turbines

YESILBUDAK, M. See more information about YESILBUDAK, M. on SCOPUS See more information about YESILBUDAK, M. on IEEExplore See more information about YESILBUDAK, M. on Web of Science
 
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Download PDF pdficon (765 KB) | Citation | Downloads: 1,046 | Views: 2,164

Author keywords
optimization methods, parameter estimation, partitioning algorithms, power engineering computing, wind energy generation

References keywords
wind(22), power(20), energy(17), curve(13), turbine(11), renewable(7), algorithm(6), systems(5), optimization(5), modeling(5)
Blue keywords are present in both the references section and the paper title.

About this article
Date of Publication: 2019-08-31
Volume 19, Issue 3, Year 2019, On page(s): 29 - 40
ISSN: 1582-7445, e-ISSN: 1844-7600
Digital Object Identifier: 10.4316/AECE.2019.03004
Web of Science Accession Number: 000486574100004
SCOPUS ID: 85072171926

Abstract
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This paper presents two main novelties concerning power curve modeling of wind turbines. First novelty lies in the hybridization of 5 widely-used parametric functions and 8 recently-developed metaheuristic optimization algorithms. While constructing new hybrid power curve models, design coefficients of 4-parameter and 5-parameter logistic, 5th-order and 6th-order polynomial and modified hyperbolic tangent functions are fitted with ant lion, grey wolf, moth-flame and multi-verse optimizers and whale optimization, sine cosine, salp swarm and dragonfly algorithms. The best hybrid power curve model is achieved by the grey wolf optimizer-based modified hyperbolic tangent function in terms of the goodness-of-fit indicators. Second novelty lies in the integration of a well-known partitional clustering method to the best hybrid power curve model developed. While building a novel integrative power curve model, design coefficients of grey wolf optimizer-based modified hyperbolic tangent function are solved using only the highly representative data points identified by the Squared Euclidean-based k-means clustering algorithm. The operational characteristics of the wind turbine power curve are reflected with a higher accuracy. As a crucial result, the proposed power curve modeling framework is shown to be superior for wind turbines.


References | Cited By  «-- Click to see who has cited this paper

[1] E. Sainz, A. Llombart, J. J. Guerrero, "Robust Filtering for the Characterization of Wind Turbines: Improving Its Operation and Maintenance", Energy Conversion and Management, vol. 50, no. 9, pp. 2136-2147, 2009.
[CrossRef] [Web of Science Times Cited 44] [SCOPUS Times Cited 68]


[2] M. Lydia, S. S. Kumar, A. I. Selvakumar, G. E. P. Kumar, "Wind Resource Estimation Using Wind Speed and Power Curve Models", Renewable Energy, vol. 83, pp. 425-434, 2015.
[CrossRef] [Web of Science Times Cited 35] [SCOPUS Times Cited 40]


[3] A. Marvuglia, A. Messineo, "Monitoring of Wind Farms’ Power Curves Using Machine Learning Techniques", Applied Energy, vol. 98, pp. 574-583, 2012.
[CrossRef] [Web of Science Times Cited 157] [SCOPUS Times Cited 183]


[4] L. C. Pagnini, M. Burlando, M. P. Repetto, "Experimental Power Curve of Small-Size Wind Turbines in Turbulent Urban Environment", Applied Energy, vol. 154, pp. 112-121, 2015.
[CrossRef] [Web of Science Times Cited 139] [SCOPUS Times Cited 164]


[5] H. Long, L. Wang, Z. Zhang, Z. Song, J. Xu, "Data-Driven Wind Turbine Power Generation Performance Monitoring", IEEE Transactions on Industrial Electronics, vol. 62, no. 10, pp. 6627-6635, 2015.
[CrossRef] [Web of Science Times Cited 62] [SCOPUS Times Cited 72]


[6] T. P. Chang, F. J. Liu, H. H. Ko, S. P. Cheng, S. C. Kuo, "Comparative Analysis on Power Curve Models of Wind Turbine Generator in Estimating Capacity Factor", Energy, vol. 73, pp. 88-95, 2014.
[CrossRef] [Web of Science Times Cited 93] [SCOPUS Times Cited 118]


[7] J. Yan, T. Ouyang, "Advanced Wind Power Prediction Based on Data-Driven Error Correction", Energy Conversion and Management, vol. 180, pp. 302-311, Jan. 2019.
[CrossRef] [Web of Science Times Cited 60] [SCOPUS Times Cited 78]


[8] S. Seo, S. D. Oh, H. Y. Kwak, "Wind Turbine Power Curve Modeling Using Maximum Likelihood Estimation Method", Renewable Energy, vol. 136, pp. 1164-1169, 2019.
[CrossRef] [Web of Science Times Cited 39] [SCOPUS Times Cited 48]


[9] C. Kamalakannan, L. Padma, S. S. S. Dash, B. K. Panigrahi, "Power Electronics and Renewable Energy Systems", pp. 1407-1414, Springer, 2015.

[10] M. Lydia, A. I. Selvakumar, S. S. Kumar, G. E. P. Kumar, "Advanced Algorithms for Wind Turbine Power Curve Modeling", IEEE Transactions on Sustainable Energy, vol. 4, no. 3, pp. 827-835, 2013.
[CrossRef] [Web of Science Times Cited 165] [SCOPUS Times Cited 209]


[11] D. Villanueva, A. Feijoo, "Comparison of Logistic Functions for Modeling Wind Turbine Power Curves", Electric Power Systems Research, vol. 155, pp. 281-288, 2018.
[CrossRef] [Web of Science Times Cited 49] [SCOPUS Times Cited 57]


[12] M. Marciukaitis, I. Zutautaite, L. Martisauskas, B. Joksas, A. Sfetsos, "Non-Linear Regression Model for Wind Turbine Power Curve", Renewable Energy, vol. 113, pp. 732-741, 2017.
[CrossRef] [Web of Science Times Cited 80] [SCOPUS Times Cited 93]


[13] B. K. Saxena, K. V. S. Rao, "Comparison of Weibull Parameters Computation Methods and Analytical Estimation of Wind Turbine Capacity Factor Using Polynomial Power Curve Model: Case Study of a Wind Farm", Renewables: Wind, Water, and Solar, vol. 2, no. 3, pp. 1-11, 2015.
[CrossRef]


[14] E. Taslimi-Renani, M. Modiri-Delshad, M. F. M. Elias, N. A. Rahim, "Development of an Enhanced Parametric Model for Wind Turbine Power Curve", Applied Energy, vol. 177, pp. 544-552, 2016.
[CrossRef] [Web of Science Times Cited 86] [SCOPUS Times Cited 103]


[15] F. Pelletier, C. Masson, A. Tahan, "Wind Turbine Power Curve Modelling Using Artificial Neural Network", Renewable Energy, vol. 89, pp. 207-214, 2016.
[CrossRef] [Web of Science Times Cited 135] [SCOPUS Times Cited 165]


[16] X. Liu, "An Improved Interpolation Method for Wind Power Curves", IEEE Transactions on Sustainable Energy, vol. 3, no. 3, pp. 528-534, 2012.
[CrossRef] [Web of Science Times Cited 16] [SCOPUS Times Cited 23]


[17] A. K. Das, "An Empirical Model of Power Curve of a Wind Turbine", Energy Systems, vol. 5, no. 3, pp. 507-518, 2014.
[CrossRef] [SCOPUS Times Cited 8]


[18] C. Carrillo, A. F. Obando-Montano, J. Cidras, E. Diaz-Dorado, "Review of Power Curve Modelling for Wind Turbines", Renewable and Sustainable Energy Reviews, vol. 21, pp. 572-581, 2013.
[CrossRef] [Web of Science Times Cited 231] [SCOPUS Times Cited 276]


[19] M. Lydia, S. S. Kumar, A. I. Selvakumar, G. E. P. Kumar, "Comprehensive Review on Wind Turbine Power Curve Modeling Techniques", Renewable and Sustainable Energy Reviews, vol. 30, pp. 452-460, 2014.
[CrossRef] [Web of Science Times Cited 323] [SCOPUS Times Cited 401]


[20] S. Mirjalili, "The Ant Lion Optimizer", Advances in Engineering Software, vol. 83, pp. 80-98, 2015.
[CrossRef] [Web of Science Times Cited 2047] [SCOPUS Times Cited 2554]


[21] S. Mirjalili, S. M. Mirjalili, A. Lewis, "Grey Wolf Optimizer", Advances in Engineering Software, vol. 69, pp. 46-61, 2014.
[CrossRef] [Web of Science Times Cited 9509] [SCOPUS Times Cited 12272]


[22] S. Mirjalili, "Moth-Flame Optimization Algorithm: A Novel Nature-Inspired Heuristic Paradigm", Knowledge-Based Systems, vol. 89, pp. 228-249, 2015.
[CrossRef] [Web of Science Times Cited 2716] [SCOPUS Times Cited 3294]


[23] S. Mirjalili, S. M. Mirjalili, A. Hatamlou, "Multi-Verse Optimizer: A Nature-Inspired Algorithm for Global Optimization", Neural Computing and Applications, vol. 27, no. 2, pp. 495-513, Feb. 2016.
[CrossRef] [Web of Science Times Cited 2331] [SCOPUS Times Cited 2000]


[24] S. Mirjalili, A. Lewis, "The Whale Optimization Algorithm", Advances in Engineering Software, vol. 95, pp. 51-67, 2016.
[CrossRef] [Web of Science Times Cited 6805] [SCOPUS Times Cited 8608]


[25] S. Mirjalili, "SCA: A Sine Cosine Algorithm for Solving Optimization Problems", Knowledge-Based Systems, vol. 96, pp. 120-133, 2016.
[CrossRef] [Web of Science Times Cited 2976] [SCOPUS Times Cited 3647]


[26] S. Mirjalili, A. H. Gandomi, S. Z. Mirjalili, S. Saremi, H. Faris, S. M. Mirjalili, "Salp Swarm Algorithm: A Bio-Inspired Optimizer for Engineering Design Problems", Advances in Engineering Software, vol. 114, pp. 163-191, 2017.
[CrossRef] [Web of Science Times Cited 2928] [SCOPUS Times Cited 3559]


[27] S. Mirjalili, "Dragonfly Algorithm: A New Meta-Heuristic Optimization Technique for Solving Single-Objective, Discrete, and Multi-Objective Problems", Neural Computing and Applications, vol. 27, no. 4, pp. 1053-1073, 2016.
[CrossRef] [Web of Science Times Cited 905] [SCOPUS Times Cited 2061]


[28] C. C. Aggarwal, C. K. Reddy, "Data Clustering: Algorithms and Applications", pp. 89-93, CRC Press, 2014.

[29] Open Platform for French Public Data & ENGIE, [Online] Available: Temporary on-line reference link removed - see the PDF document

[30] M. Yesilbudak, "Implementation of Novel Hybrid Approaches for Power Curve Modeling of Wind Turbines", Energy Conversion and Management, vol. 171, pp. 156-169, 2018.
[CrossRef] [Web of Science Times Cited 36] [SCOPUS Times Cited 43]




References Weight

Web of Science® Citations for all references: 31,967 TCR
SCOPUS® Citations for all references: 40,144 TCR

Web of Science® Average Citations per reference: 1,031 ACR
SCOPUS® Average Citations per reference: 1,295 ACR

TCR = Total Citations for References / ACR = Average Citations per Reference

We introduced in 2010 - for the first time in scientific publishing, the term "References Weight", as a quantitative indication of the quality ... Read more

Citations for references updated on 2024-04-19 12:21 in 169 seconds.




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