Improved sparrow search algorithm for optimizing wavelet support vector machine for system harmonic impedance estimation
|更新时间:2026-10-15
|
Improved sparrow search algorithm for optimizing wavelet support vector machine for system harmonic impedance estimation
Vol. 63, Issue 10, (2026)
作者机构:
四川大学 电气工程学院,成都,610065
作者简介:
基金信息:
DOI:
CLC:
Published:2026
稿件说明:
移动端阅览
Wu Xu, Zeng Chengbi, Miao Hong, et al. Improved sparrow search algorithm for optimizing wavelet support vector machine for system harmonic impedance estimation[J]. 2026, 63(10).
DOI:
Wu Xu, Zeng Chengbi, Miao Hong, et al. Improved sparrow search algorithm for optimizing wavelet support vector machine for system harmonic impedance estimation[J]. 2026, 63(10).DOI:
Improved sparrow search algorithm for optimizing wavelet support vector machine for system harmonic impedance estimation
针对支持向量机在系统谐波阻抗估计中因参数设置不当导致的估计精度降低问题,文中提出了改进麻雀搜索算法优化小波支持向量机的系统谐波阻抗估计方法。利用小波核函数替代传统高斯核函数,构建具有多尺度特征提取能力的小波支持向量机模型。采用无限折叠迭代混沌映射(iterative chaotic map with infinite collapses,ICMIC)、自适应t分布和反向学习策略改进麻雀搜索算法,通过改进算法对小波支持向量机进行参数寻优,并根据最优参数建立优化模型,提高系统谐波阻抗估计精度。最后,将公共连接点处采集的谐波电压和谐波电流数据代入优化模型,获得系统谐波阻抗估计值。仿真测试和实例分析结果表明,优化模型在背景谐波波动和样本数据存在异常值时具有更高的谐波阻抗估计精度和稳健性。
Abstract
Aiming at the problem of support vector machine in system harmonic impedance estimation due to improper parameter setting which leads to degradation of estimation accuracy
a system harmonic impedance estimation method based on wavelet support vector machine optimized by improved sparrow search algorithm is proposed. A wavelet support vector machine model with multi-scale feature extraction capability is constructed by replacing the traditional Gaussian kernel function with the wavelet kernel function. The sparrow search algorithm is improved by using iterative chaotic map with infinite collapses
adaptive t-distribution and inverse learning strategy. Parameters of wavelet support vector machine are optimized by the improved algorithm and the optimization model is established based on the optimal parameters which improves the accuracy of system harmonic impedance estimation. Finally
substitute the harmonic voltage and harmonic current data collected at the point of common coupling into the optimization model to obtain the system harmonic impedance estimation results. Simulation analysis and field test results show that the optimized model has higher harmonic impedance estimation accuracy and robustness in the presence of background harmonic fluctuations and outliers in the sample data.