广西电力系统最优化与节能技术重点实验室(广西大学),广西,南宁,530004
纸质出版:2026
移动端阅览
兰飞, 陈振华, 黎静华, 等. 基于改进WAA算法的多机PSS参数优化设计[J]. 电力系统保护与控制, 2026,54(14).
LAN Fei, CHEN Zhenhua, LI Jinghua, et al. Optimal design of multi-machine PSS parameters based on improved weighted average algorithm[J]. Power System Protection and Control, 2026, 54(14).
兰飞, 陈振华, 黎静华, 等. 基于改进WAA算法的多机PSS参数优化设计[J]. 电力系统保护与控制, 2026,54(14). DOI: 10.19783/j.cnki.pspc.251304.
LAN Fei, CHEN Zhenhua, LI Jinghua, et al. Optimal design of multi-machine PSS parameters based on improved weighted average algorithm[J]. Power System Protection and Control, 2026, 54(14). DOI: 10.19783/j.cnki.pspc.251304.
随着新能源高比例接入与电网规模扩张,电力系统低频振荡问题日益复杂。为克服传统电力系统稳定器(power system stabilizers
PSS)参数整定耗时、适应性差,及常规智能算法在高维多机寻优中效率不足的局限,提出一种基于改进加权平均算法(improved weighted average algorithm
IWAA)的PSS参数协调优化策略。该策略以加权平均算法(weighted average algorithm
WAA)在处理非线性约束问题时的优势为基础,针对其搜索策略固化与高维空间收敛慢的局限进行适应性改进。首先,引入二阶导数法(second-derivative method
SDM)-Prony算法辨识关键振荡模态以构建多维目标函数,并设计基于模态辨识的自适应“探索-开发”平衡策略。其次,融合Weibull飞行与准对立学习(quasi-oppositional based learning
QOBL)机制,以增强算法在高维空间中的全局搜索效率与初始种群多样性。IEEE四机两区域系统的仿真对比结果表明,经IWAA整定优化的PSS,能更有效地提升系统在多种运行工况下的阻尼水平与动态稳定性。
With the increasing penetration of renewable energy and the continuous expansion of power grids
low-frequency oscillations in power systems have become increasingly complex. To overcome the limitations of conventional power system stabilizer (PSS) parameter tuning methods
including high computational burden
poor adaptability
and the inadequate optimization efficiency of traditional intelligent algorithms in high-dimensional multi-machine systems
a coordinated PSS parameter optimization strategy based on the improved weighted average algorithm (IWAA) is proposed. Building upon the advantages of the weighted average algorithm (WAA) in handling nonlinear constrained optimization problems
the strategy makes adaptive improvements to address its limitations of rigid search behavior and slow convergence in high-dimensional spaces. First
the second-derivative method (SDM)-Prony algorithm is employed to identify critical oscillation modes and construct a multi-dimensional objective function. An adaptive exploration-exploitation balancing strategy based on modal identification is then developed. Second
Weibull flight and quasi-oppositional based learning (QOBL) are integrated to enhance global search efficiency and the diversity of the initial population in high-dimensional search spaces. Simulation studies conducted on the IEEE four-machine two-area system demonstrate that the PSS parameters optimized by the proposed IWAA can more effectively improve system damping and dynamic stability under various operating conditions.
YANG Z, WANG H, LIAO W, et al. Protection challenges and solutions for AC systems with renewable energy sources: a review[J]. Protection and Control of Modern Power Systems, 2025, 10(1): 18-39.
KUNDUR P. Power system stability and control[M]. New York: McGraw-Hill, 1994.
MA J, WANG H, ZHANG P. Renewed investigation on power system stabilizer design[J]. Science China Technological Sciences, 2011, 54(10): 2687-2693.
LAURIA D, MOTTOLA F, GIANNUZZI G, et al. Power systems stabilizers online tuning based upon parameters dynamic estimation[J]. Sustainable Energy, Grids and Networks, 2024, 39.
BAYOUMI E H E, SOLIMAN H M, EL-SHEIKHI F A. Decentralized robust power system stabilization using ellipsoid-based sliding mode control[J]. Energies, 2024, 17(17): 42-49.
CHITARA D, SINGHAL P K, SURANA S L, et al. Robust multi-machine power system stabilizer design using bio-inspired optimization techniques and their comparison[J]. International Journal of Electrical Power Energy Systems, 2024, 155.
CHENG J, DE WAELE W. Weighted average algorithm: a novel meta-heuristic optimization algorithm based on the weighted average position concept[J]. Knowledge-Based Systems, 2024, 305.
ESPINOZA-AUDELO L F, LEON-CASTRO E, OLAZABAL-LUGO M, et al. Using ordered weighted average for weighted averages inflation[J]. International Journal of Information Technology Decision Making, 2020, 19(2): 601-628.
IEEE. IEEE recommended practice for excitation system models for power system stability studies: IEEE Std 421.5—2016[S]. New York: IEEE, 2016.
NOCON A, PASZEK S. A comprehensive review of power system stabilizers[J]. Energies, 2023, 16(4).
HU S, MENG K, WU Z. A parameter-adaptive method for primary frequency regulation of grid-forming direct-drive wind turbines[J]. Sensors, 2024, 24(20).
IBRAHIM N M A, TALAAT H E A, SHAHEEN A M, et al. Optimization of power system stabilizers using proportional-integral-derivative controller-based antlion algorithm: experimental validation via electronics environment[J]. Sustainability, 2023, 15(11).
LIU F, LIN S, CHEN C, et al. Identification of mode shapes based on ambient signals and the IA-VMD method[J]. Applied Sciences, 2021, 11(2).
LI H, BU S, WEN J, et al. Synthetical modal parameters identification method of damped oscillation signals in power system[J]. Applied Sciences, 2022, 12(9).
ZHANG C, LIU M, ZHONG P, et al. An adaptive balance optimization algorithm and its engineering application[J]. Advanced Engineering Informatics, 2023, 55.
LAYEB A. Differential evolution algorithms with novel mutations, adaptive parameters, and Weibull flight operator[J]. Soft Computing, 2024, 28(11): 7039-7091.
ABDEL-SALAM M, ALZAHRANI A I, ALBLEHAI F, et al. An improved Genghis Khan optimizer based on enhanced solution quality strategy for global optimization and feature selection problems[J]. Knowledge-Based Systems, 2024, 302.
0
浏览量
1
下载量
0
CSCD
关联资源
相关文章
相关作者
相关机构
京公网安备11010802024621