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Setareh, M., Moradi Birgani, A.. (1404). Damping Critical Electromechanical Oscillations via Generators Redispatch Considering ZIP Load Model and Transmission Lines Resistance. فناوری آموزش, 13(2), 365-378. doi: 10.22061/jecei.2025.11106.766
M. Setareh; A. Moradi Birgani. "Damping Critical Electromechanical Oscillations via Generators Redispatch Considering ZIP Load Model and Transmission Lines Resistance". فناوری آموزش, 13, 2, 1404, 365-378. doi: 10.22061/jecei.2025.11106.766
Setareh, M., Moradi Birgani, A.. (1404). 'Damping Critical Electromechanical Oscillations via Generators Redispatch Considering ZIP Load Model and Transmission Lines Resistance', فناوری آموزش, 13(2), pp. 365-378. doi: 10.22061/jecei.2025.11106.766
Setareh, M., Moradi Birgani, A.. Damping Critical Electromechanical Oscillations via Generators Redispatch Considering ZIP Load Model and Transmission Lines Resistance. فناوری آموزش, 1404; 13(2): 365-378. doi: 10.22061/jecei.2025.11106.766

Damping Critical Electromechanical Oscillations via Generators Redispatch Considering ZIP Load Model and Transmission Lines Resistance

Journal of Electrical and Computer Engineering Innovations (JECEI)
مقاله 10، دوره 13، شماره 2، مهر 2025، صفحه 365-378    اصل مقاله (1.02 M)
نوع مقاله: Original Research Paper
شناسه دیجیتال (DOI): 10.22061/jecei.2025.11106.766
نویسندگان
M. Setareh* ؛ A. Moradi Birgani
Faculty of Electrical Engineering, Shahid Beheshti University, Tehran, Iran.
تاریخ دریافت: 03 آبان 1403،  تاریخ بازنگری: 29 دی 1403،  تاریخ پذیرش: 03 بهمن 1403 
چکیده
Background and Objectives: This paper proposes a novel formula to calculate the sensitivities of electromechanical modes with respect to generators active power changes. The generic ZIP load model is considered and the effect of various types of loads on the best paradigm of generators redispatch (GR) is investigated. Furthermore, transmission lines resistance are modeled in the proposed formulae; and the best GR schemes to improve the power system damping with considering and neglecting transmission lines resistance are compared.
Methods: Four energy functions are defined and the quadratic eigenvalue problem is applied to construct the framework of the proposed formula. The dynamic equation of the classical model of synchronous generators along with algebraic equations of power network considering transmission lines resistance and ZIP model of power system loads are written in a systematic manner using the partial differential of the energy functions. Then, set of equations of the power system are linearized and sensitivity factors are calculated using power system model parameters and power flow variables, which can be either obtained via state estimation or measured directly by phasor measurement units.
Results: The 39-bus New England power system is used to calculate sensitivities. The value of Sensitivity factors in conditions of considering transmission lines resistance and neglecting ones are compared and then the best GR plan to improve critical damping is determined. If all the loads are assumed to be in constant power mode, then for two modes with and without considering transmission lines resistance, generators pairs (9,1) and (5,2) are the best redispatch plans to damp oscillations. However, If all the loads are assumed to be in constant current mode, the best generators pair without considering transmission lines resistance mode does not change, although, it changes to generators pair (5,1) for the mode of considering transmission lines resistance.
Conclusion: Using the classical model of synchronous generators does not give information about the damping-ratio of the inter-area mode and only estimates its frequency well. Besides, considering the load model and resistance of transmission lines change the best paradigm of GR to damp oscillations.
کلیدواژه‌ها
Generators Redispatch؛ Oscillatory Modes؛ Sensitivities؛ Transmission Line Resistance؛ ZIP Load Model
مراجع

[1] M. J. Gibbard, P. Pourbeik, D. J. Vowles, Small-signal stability, control and dynamic performance of power systems, University of Adelaide press, 2015.

[2]  N. Hatziargyriou et al., “Definition and classification of power system stability - revisited & extended,” IEEE Trans. Power Syst., 36(4): 3271-3281, 2021.

[3] P. M. Anderson, A. A. Fouad, Power system control and stability, second edition. John Wiley & Sons, 2002.

[4] M. G. Jolfaei, A. M. Sharaf, S. M. Shariatmadar, M. B. Poudeh, “A hybrid PSS-SSSC GA-stabilization scheme for damping power system small signal oscillations,” Int. J. Electr. Power Energy Syst., 75: 337-344, 2016.

[5] D. Wang, N. Ma, M. Wei, Y. Liu, “Parameters tuning of power system stabilizer PSS4B using hybrid particle swarm optimization algorithm,” Int. Trans. Electr. Energy Syst., 28(9): e2598, 2018.

[6] M. Tadj et al., “Improved chaotic Bat algorithm for optimal coordinated tuning of power system stabilizers for multimachine power system,” Sci. Rep., 14(1): 15124, 2024.

[7] A. T. Moghadam, M. Aghahadi, M. Eslami, S. Rashidi, B. Arandian, S. Nikolovski, “Adaptive rat swarm optimization for optimum tuning of svc and pss in a power system,” Int. Trans. Electr. Energy Syst., 2022, 4798029, 2022.

[8] J. Zhou, D. Ke, C. Y. Chung, Y. Sun, “A computationally efficient method to design probabilistically robust wide-area PSSs for damping inter-area oscillations in wind-integrated power systems,” IEEE Trans. Power Syst., 33(5): 5692-5703, 2018.

[9] T. Prakash, V. P. Singh, S. R. Mohanty, “A synchrophasor measurement based wide-area power system stabilizer design for inter-area oscillation damping considering variable time-delays,” Int. J. Electr. Power Energy Syst., 105: 131-141, 2019.

[10] H. Zhao, Z. Lin, Q. Wu, S. Huang, “Model predictive control based coordinated control of multi-terminal HVDC for enhanced frequency oscillation damping,” Int. J. Electr. Power Energy Syst., 123, 106328, 2020.

[11] W. Gao, R. Fan, R. Huang, Q. Huang, W. Gao, L. Du, “Augmented random search based inter-area oscillation damping using high voltage DC transmission,” Electr. Power Syst. Res., 216, 109063, 2023.

[12] R. Huang, W. Gao, R. Fan, Q. Huang, “A guided evolutionary strategy based-static var compensator control approach for interarea oscillation damping,” IEEE Trans. Ind. Informatics, 19(3): 2596-2607, 2023.

[13] W. Peres, N. N. da Costa, “Comparing strategies to damp electromechanical oscillations through STATCOM with multi-band controller,” ISA Trans., 107: 256-269, 2020.

[14] R. Huang, W. Gao, R. Fan, Q. Huang, “Damping inter-area oscillation using reinforcement learning controlled TCSC,” IET Gener. Transm. Distrib., 16(11): 2265-2275, 2022.

[15] N. Nikolaev, K. Dimitrov, Y. Rangelov, “A comprehensive review of small‐signal stability and power oscillation damping through photovoltaic inverters,” Energies, 14(21): 7372, 2021.

[16] J. L. Rodriguez-Amenedo, S. A. Gomez, “Damping low-frequency oscillations in power systems using grid-forming converters,” IEEE Access, 9: 158984–158997, 2021.

[17] W. Li, D. Cai, S. Wu, G. Zhang, F. Zhang, “The impact of supplementary active power control of wind turbine on power system low frequency oscillations,” Electr. Power Syst. Res., 224,  109746, 2023.

[18] C. Yan, W. Yao, J. Wen, J. Fang, X. Ai, J. Wen, “Optimal design of probabilistic robust damping controllers to suppress multiband oscillations of power systems integrated with wind farm,” Renew. Energy, 158: 75-90, 2020.

[19] M. Basu, J. Kim, R. M. Nelms, E. Muljadi, “Coordination of utility-scale PV plant and wind power plant in interarea-oscillation damping,” IEEE Trans. Ind. Appl., 59(4): 4744-4751, 2023.

[20] M. Hojabri, U. Dersch, A. Papaemmanouil, P. Bosshart, “A comprehensive survey on phasor measurement unit applications in distribution systems,” Energies, 12(23): 4552, 2019.

[21] A. D. Femine, D. Gallo, C. Landi, M. Luiso, “A design approach for a low cost phasor measurement unit,” in Proc. 2019 IEEE International Instrumentation and Measurement Technology Conference (I2MTC): 1-6, 2019.

[22] J. Giri, “Proactive management of the future grid,” IEEE Power Energy Technol. Syst. J., 2(2): 243-52, 2015.

[23] J. E. Condren, T. W. Gedra, “Expected-security-cost optimal power flow with small-signal stability constraints,” IEEE Trans. Power Syst., 21(4): 1736-1743, 2006.

[24] T. Weckesser, H. Johannsson, J. Ostergaard, “Real-time remedial action against aperiodic small signal rotor angle instability,” IEEE Trans. Power Syst., 31(1): 387-396, 2016.

[25] R. Zárate-Miñano, F. Milano, A. J. Conejo, “An OPF methodology to ensure small-signal stability,” IEEE Trans. Power Syst., 26(3): 1050-1061, 2011.

[26] L. Yazdani, M. R. Aghamohammadi, “Damping inter-area oscillation by generation rescheduling based on wide-area measurement information,” Int. J. Electr. Power Energy Syst., 67: 138-151, 2015.

[27] S. Mendoza-Armenta, I. Dobson, “Applying a formula for generator redispatch to damp interarea oscillations using synchrophasors,” IEEE Trans. Power Syst., 31(4): 3119-3128, 2016.

[28] T. J. M. A. Parreiras, S. Gomes, G. N. Taranto, K. Uhlen, “Closest security boundary for improving oscillation damping through generation redispatch using eigenvalue sensitivities,” Electr. Power Syst. Res., 160: 119–127, 2018.

[29] H. Golzari-Kolur, S. M.-T. Bathaee, T. Amraee, “A sequential generation redispatch algorithm to ensure power system small signal stability under low-frequency oscillations,” Int. Trans. Electr. Energy Syst., 2023: 1-15, 2023.

[30] M. Khaji, M. R. Aghamohammadi, “Emergency transmission line switching to suppress power system inter-area oscillation,” Int. J. Electr. Power Energy Syst., 87: 52-64, 2017.

[31] M. Setareh, M. Parniani, “Sensitivity-based optimal remedial actions to damp oscillatory modes considering security constraints,” Int. J. Electr. Power Energy Syst., 135, 107580, 2022.

[32] Y. Li, G. Geng, Q. Jiang, W. Li, X. Shi, “A sequential approach for small signal stability enhancement with optimizing generation cost,” IEEE Trans. Power Syst., 34(6): 4828-4836, 2019.

[33] H. Panahi, M. Abedini, M. Sanaye-Pasand, “Enhancing situation awareness by determining critical intra-area and interarea transmission lines,” IEEE Syst. J., 17(4): 6192-6201, 2023.

[34] K. N. Hasan, R. Preece, J. V. Milanovic, “Priority ranking of critical uncertainties affecting small-disturbance stability using sensitivity analysis techniques,” IEEE Trans. Power Syst., 32(4): 2629-2639, 2017.

[35] M. Setareh, M. Parniani, “Sensitivity-based generators redispatch to improve electromechanical mode damping considering transmission lines resistance,” in Proc. 27th Iranian Conference on Electrical Engineering: 491-496, 2019.

[36] P. W. Sauer, M. A. Pai, J. H. Chow, Power System Dynamics and Stability: With Synchrophasor Measurement and Power System Toolbox 2e. Chichester, UK: John Wiley & Sons, Ltd, 2017.

[37] M. Bircan, A. Durusu, B. Kekezoglu, O. Elma, U. S. Selamogullari, “Experimental determination of ZIP coefficients for residential appliances and ZIP model based appliance identification: The case of YTU Smart Home,” Electr. Power Syst. Res., 179, 106070, 2020.

[38] K. Veselić, Damped oscillations of linear systems: A mathematical introduction, in The Model: 1-13, Berlin: Springer Science & Business Media, 2011.

[39] F. Tisseur, K. Meerbergen, “The quadratic eigenvalue problem,” SIAM Rev., 43(2): 235-286, 2001.

[40] I. Hiskens, “39-bus system (New England Reduced Model),” IEEE PES Task Force on Benchmark Systems for Stability Controls, Tech. Rep., PES TR18, 2013.

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