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Open Access

Parameter Identification for Static Var Compensator Model Using Sensitivity Analysis and Improved Whale Optimization Algorithm

Qiang GuoLei Gao( )Xiaojie ChuHuadong Sun
China Electric Power Research Institute, Beijing 100192, China
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Abstract

A parameter estimation method based on an improved Whale Optimization Algorithm is proposed in this paper to identify the parameters of a static var compensator (SVC) model. First, a mathematical model of SVC is established. Then, the reverse learning strategy and Levy flight disturbance strategy are introduced to improve the whale optimization algorithm, and the improved whale optimization algorithm is applied to the parameter identification of the static var compensator model. Finally, a stepwise identification method, by analyzing the local sensitivities of parameters, is proposed which solves the problem of low accuracy caused by multi-parameter identification. This method provides a new estimation strategy for accurately identifying the parameters of the static var compensator model. Estimation results show that the parameter estimation method can be an effective tool to solve the problem of parameter identification for the SVC model.

References

[1]
M. Simeon, W. S. Tita, I. A. Adejumobi, and A. Elizabeth, “Minimization of active transmission loss in power systems using static var compensator,” International Journal of Applied Engineering Research, vol. 13, no. 7, pp. 49514959, 2018.
[2]
X. P. Zhang, C. Rehtanz, and B. Pal, Flexible AC Transmission Systems: Modelling and Control, Berlin, Heidelberg: Springer, 2012.
[3]
A. Banga and S. S. Kaushik, “Modeling and simulation of svc controller for enhancement of power system stability,” International Journal of Advances in Engineering & Technology, vol. 1, no. 3, pp. 7984, Jul. 2011.
[4]
CIGRE Working Group 31–01, “Modelling of static shunt var systems (SVS) for system analysis,” Electra, no. 51, 1977.
[5]
IEEE Special Stability Controls Working Group, “Static VAr compensator models for power flow and dynamic performance simulation,” IEEE Transactions on Power Systems, vol. 9, no. 1, pp. 229240, Feb. 1994.
[6]
P. Pourbeik, A. Bostrom, and B. Ray, “Modeling and application studies for a modern static VAr system installation,” IEEE Transactions on Power Delivery, vol. 21, no. 1, pp. 368377, Jan. 2006.
[7]
R. C. Bansal, “Automatic reactive-power control of isolated wind-diesel hybrid power systems,” IEEE Transactions on Industrial Electronics, vol. 53, no. 4, pp. 1116 1126, Jun. 2006.
[8]
Y. Mi, C. Ma, Y. Fu, C. S Wang,, P. Wang, and P. C. Loh, “The SVC additional adaptive voltage controller of isolated wind-diesel power system based on double sliding-mode optimal strategy,” IEEE Transactions on Sustainable Energy, vol. 9, no. 1, pp. 2434, Jan. 2018.
[9]
R. You and M. H. Nehrir, “A systematic approach to controller design for SVC to enhance damping of power system oscillations,” in IEEE PES Power Systems Conference and Exposition, 2004, pp. 11341139.
[10]
K. Rabyi and H. Mahmoudi, “Analysis and impact of D-STATCOM, static var compensator, fuzzy based SVC controller on the stability of a wind farm,” International Journal of Power Electronics and Drive System, vol. 8, no. 2, pp. 935944, Jun. 2017.
[11]
K. Manogna and S. B. Lalitha, “Transient stability improvement in transmission system using SVC with PI-Fuzzy logic hybrid Control,” IOSR Journal of Electrical and Electronics Engineering (IOSR-JEEE), vol. 10, no. 4, pp. 114121, Sep. 2015.
[12]
X. L. Liu, Y. Jin, S. Zeng, X. Chen, Y. Feng, S. Q. Liu, and H. L. Liu, “Online identification of power battery parameters for electric vehicles using a decoupling multiple forgetting factors recursive least squares method,” CSEE Journal of Power and Energy Systems, vol. 6, no. 3, pp. 735742, Sep. 2020.
[13]
F. L. Li and Q. Huan, “On-line parameters identification for excitation system based on small population-based particle swarm optimization,” Applied Mechanics and Materials, vol. 291–294, pp. 21592163, Feb. 2013.
[14]
L. K. Zeng, W. Yao, X. M. Ai, Y. H. Huang, and J. Y. Wen, “Double Q-learning based identification of weak lines in power grid considering transient stability constraints,” Proceedings of the CSEE, vol. 40, no. 8, pp. 24292440, Apr. 2020.
[15]
A. C. Xue, H. Kong, Y. Z. Lao, Q. Xu, Y. H. Lin, L. Wang, F. Y. Xu, S. Leng, Z. Y. Yuan, and G. E. Wei, “A new robust identification method for transmission line parameters based on ADALINE and IGG Method,” IEEE Access, vol. 8, pp. 132960132969, 2020.
[16]
H. Ye and Y. T. Liu. “Model predictive damping control based on on-line recursive closed-loop subspace identification,” Proceedings of the CSEE, vol. 28, no. 29, pp. 5561, Oct. 2009.
[17]
H. M. Hasanien, “Whale optimisation algorithm for automatic generation control of interconnected modern power systems including renewable energy sources,” IET Generation, Transmission and Distribution, vol. 12, no. 3, pp. 607614, Feb. 2018.
[18]
A. Saha and L. C. Saikia, “Utilisation of ultra-capacitor in load frequency control under restructured STPP-thermal power systems using WOA optimised PIDN-FOPD controller,” IET Generation, Transmission & Distribution, vol. 11, no. 13, pp. 33183331, Sep. 2017.
[19]
B. Dasu, M. Sivakumar, and R. Srinivasarao, “Interconnected multi-machine power system stabilizer design using whale optimization algorithm,” Protection and Control of Modern Power Systems, vol. 4, no. 1, pp. 2, Feb. 2019.
[20]
Y. Mousavi, A. Alfi, and I. B. Kucukdemiral, “Enhanced fractional chaotic whale optimization algorithm for parameter identification of isolated wind-diesel power systems,” IEEE Access, vol. 8, pp. 140862140875, 2020.
[21]
S. S. M. Ghoneim, T. A. Farrag, A. A. Rashed, E. S. M. El-Kenawy, and A. Ibrahim, “Adaptive dynamic meta-heuristics for feature selection and classification in diagnostic accuracy of transformer faults,” IEEE Access, vol. 9, pp. 7832478340, 2021.
[22]
S. Mirjalili and A. Lewis, “The whale optimization algorithm,” Advances in Engineering Software, vol. 95, pp. 5167, May 2016.
[23]
X. P. Pan, P. Ju, F. Wu, and Y. Q. Jin, “Parameter estimation of drive system in a fixed-speed wind turbine by utilising turbulence excitations,” IET Generation, Transmission & Distribution, vol. 7, no. 7, pp. 665673, Jul. 2013.
[24]
Y. F. Tang, P. Ju, H. B. He, C. Qin, and F. Wu, “Optimized control of DFIG-based wind generation using sensitivity analysis and particle swarm optimization,” IEEE Transactions on Smart Grid, vol. 4, no. 1, pp. 509520, Mar. 2013.
[25]
H. B. Zhang, R. M. He, and Y. M. Liu, “Analysis on parameter analytic sensitivity of induction motor load model and parameter identification strategy,” Power System Technology, vol. 28, no. 6, pp. 1014, Mar. 2004.
CSEE Journal of Power and Energy Systems
Pages 535-547
Cite this article:
Guo Q, Gao L, Chu X, et al. Parameter Identification for Static Var Compensator Model Using Sensitivity Analysis and Improved Whale Optimization Algorithm. CSEE Journal of Power and Energy Systems, 2022, 8(2): 535-547. https://doi.org/10.17775/CSEEJPES.2021.03540

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Received: 08 May 2021
Revised: 13 September 2021
Accepted: 29 November 2021
Published: 05 January 2022
© 2021 CSEE
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