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文章摘要
基于分段迭代的电力谐波神经网络分析方法
Piecewise iterative neural network for the harmonics analysis
Received:October 16, 2013  Revised:October 16, 2013
DOI:
中文关键词: 神经网络  谐波  间谐波  加汉宁窗插值FFT  分段迭代法  幅值最大分量
英文关键词: neural network  harmonics  inter-harmonics  Hanning-windowed interpolation FFT  piecewise
基金项目:重庆市科技攻关项目(CSTC,2011AB3003)和国家“111”计划项目(B08036)资助
Author NameAffiliationE-mail
CAO Wu-bing State Grid Zhejiang Jiande Electric Power Company yhgdjlys@126.com 
ZHANG Chun-mei State Key Laboratory of Power Transmission Equipment System Security and New Technology,College of Electrical Engineering,Chongqing University  
LIU Yong-sheng State Grid Zhejiang Hangzhou Yuhang Electric Power Company  
NIE Zhong-wei* State Grid Zhejiang Hangzhou Yuhang Electric Power Company  
YANG Chao State Key Laboratory of Power Transmission Equipment System Security and New Technology,College of Electrical Engineering,Chongqing University anyufutu@163.com 
FU Zhi-hong State Key Laboratory of Power Transmission Equipment System Security and New Technology,College of Electrical Engineering,Chongqing University  
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中文摘要:
      为了提高谐波和间谐波分析的速度、精度和抗噪性能,将基于分段迭代的增强型Adaline神经网络应用于电力系统谐波和间谐波分析。该网络在加汉宁窗双谱线插值FFT算法的基础上,将采样数据按采样时间分段,依次用各段对应的误差信息来调整增强型Adaline神经网络的参数。该方法结合一点迭代法和全部点迭代法的优点,既将各时段内的误差进行平均,减少噪声对参数调整的影响,又充分保留误差中包含的谐波和间谐波信息,提高网络的精度。另外,本文根据参数估计误差和频率对误差函数一阶偏导之间的关系,提出修正信号幅值最大分量对应的频率调整量的处理方式,提高网络的实时性和精度。仿真结果验证了分析结论的正确性。
英文摘要:
      For improving the speed, accuracy and anti-noise performance of harmonics and inter-harmonics analysis, a piecewise iterative neural network is proposed in this paper. Firstly, the Hanning-windowed interpolation FFT analysis algorithm is used to obtain initial weight and activation function values of ANNs (Artificial Neural Networks). Then, the network takes piecewise iterative algorithm as a training algorithm derived number. Different from one point iteration algorithm and all points iteration algorithm, the algorithm divide sampled data according to the sampling time, and adjust the variable parameters of the network with the error function of each section. The iterative algorithm both the average error within each period, reducing the impact of noise on the network training, and better reflect the local characteristics within each period of the signal, improving the accuracy of the network training. In addition, according to the relationship between the parameter estimation errors and the first partial derivative of error function with respect to its activation functions, special handling the maximum amplitude component is proposed which is effectively improving the network"s training speed and accuracy. Simulation results verify the analysis conclusions.
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