CN111008584B - Power quality measurement missing repair method for fuzzy self-organizing neural network - Google Patents
Power quality measurement missing repair method for fuzzy self-organizing neural network Download PDFInfo
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Abstract
Description
技术领域Technical field
本发明涉及一种量测数据缺失的修复方法,更进一步涉及电能质量量测缺失数据的修复方法,特别涉及一种模糊自组织神经网络的电能质量量测数据缺失修复方法。The present invention relates to a method for repairing missing measurement data, and further relates to a method for repairing missing data for power quality measurement, and in particular to a method for repairing missing data for power quality measurement using a fuzzy self-organizing neural network.
背景技术Background technique
泛在电力物联网(Ubiquitous Electric Internet of Things,UEIoT)实现对电力系统的全面感知和智能量测,为电网安全、稳定、经济运行提供了坚强的信息支持。UEIoT底层的泛在感知大数据是整个系统态势感知和状态辨识的基础。其中,电网谐波监测数据,是掌握谐波规律、实现谐波治理、提升电能质量的关键。然而,不论是采用经典Nyquist奈奎斯特采样或是压缩感知的采样方式,时常会因为传感器、传输设备、转换设备等故障造成部分采集谐波信号丢失的问题;亦或是在通信通道,如电力线载波,传播过程中由于信道的干扰导致数据丢失的现象。由于电网数据采集的不可重复性,在冗余量不足的情况下,使用缺失谐波数据进行分析,毋庸置疑得出的结论与正确的规律有较大的偏差;而在压缩采样重构信号时,由于每个采样点中都包含大量信息,每个采样值的丢失都会对信号重构造成巨大影响。因此,如何对缺失的数据进行准确有效的修复,恢复采集数据的原貌,是谐波波形数据管理的重点。The Ubiquitous Electric Internet of Things (UEIoT) realizes comprehensive perception and intelligent measurement of the power system, providing strong information support for the safety, stability, and economic operation of the power grid. The ubiquitous sensing big data underlying UEIoT is the basis for situational awareness and status identification of the entire system. Among them, power grid harmonic monitoring data is the key to mastering harmonic laws, achieving harmonic control, and improving power quality. However, whether the classic Nyquist sampling or compressed sensing sampling method is used, there is often a problem of losing part of the collected harmonic signals due to faults in sensors, transmission equipment, conversion equipment, etc.; or in communication channels, such as Power line carrier, the phenomenon of data loss due to channel interference during propagation. Due to the non-repeatability of power grid data collection, when there is insufficient redundancy, the conclusions drawn using missing harmonic data for analysis will undoubtedly deviate greatly from the correct rules; while when compressed sampling is used to reconstruct the signal , Since each sampling point contains a large amount of information, the loss of each sampling value will have a huge impact on signal reconstruction. Therefore, how to accurately and effectively repair missing data and restore the original appearance of the collected data is the focus of harmonic waveform data management.
本发明所提供的修复策略是既根据电网电能质量数据存在的显著量测时序特性,又根据数据自相关性和谐波变化规律性,通过不同数据之间的相似关系来进行缺失数据修复,大大降低了修复误差。The repair strategy provided by the present invention is not only based on the significant measurement timing characteristics of the power grid power quality data, but also based on the data autocorrelation and harmonic change regularity, and through the similar relationship between different data to repair the missing data, which greatly improves the repair strategy. Reduced repair errors.
发明内容Contents of the invention
本发明所要解决的技术问题是,提供一种模糊自组织神经网络的电能质量量测数据缺失修复方法,无论是在随机缺失还是连续缺失情况下,在数据低丢失率和高丢失率下都有更低的修复误差和更高的信噪比。The technical problem to be solved by the present invention is to provide a fuzzy self-organizing neural network power quality measurement data missing repair method, whether in the case of random missing or continuous missing, under low data loss rate and high data loss rate. Lower repair errors and higher signal-to-noise ratio.
本发明所采用的技术方案是:一种适用于电能质量量测数据缺失的修复方法,包括有如下阶段:The technical solution adopted by the present invention is: a repair method suitable for missing power quality measurement data, which includes the following stages:
1)输入含缺失的电能质量一维量测数据集;1) Input the missing one-dimensional power quality measurement data set;
2)将采样得到的一维波形数据按N个电能质量采样周期进行分段截取(通过实验分析N取20较为合适),并通过二维矩阵x的映射规则x(i,j)=x(n)|n=(i-1)nl+j j≤nl,将其映射成二维矩阵x中的行或列,对一维信号进行二维截断重组;2) Intercept the sampled one-dimensional waveform data in segments according to N power quality sampling periods (N is 20 according to experimental analysis), and use the mapping rule of the two-dimensional matrix x x(i,j)=x( n)|n=(i-1)n l +jj≤n l , map it into rows or columns in the two-dimensional matrix x, and perform two-dimensional truncation and reorganization of the one-dimensional signal;
3)计算空间灰度值P(i,j)=[(255-(254*(m-x(i,j)/(m-n))],将矩阵x采用灰度化的方法转化成图像;3) Calculate the spatial gray value P(i,j)=[(255-(254*(m-x(i,j)/(m-n))]], and convert the matrix x into an image using grayscale method;
4)提取二维谐波灰度图的特征值Xj=[X1,j,X2,j,…,Xm+l,j],并作归一化处理;4) Extract the eigenvalues X j =[X 1,j ,X 2,j ,…,X m+l,j ] of the two-dimensional harmonic grayscale image and perform normalization processing;
5)确定电网谐波数据的最佳聚类数,包括:5) Determine the optimal number of clusters for power grid harmonic data, including:
(1)计算聚集程度的系数和表征类与类之间分散程度的系数/> (1)Coefficient for calculating the degree of aggregation and the coefficient that represents the degree of dispersion between classes/>
(2)计算整体聚类效果的指标λ=αmax+(1-βmin);(2) Calculate the index of overall clustering effect λ = α max + (1-β min );
(3)当||λ(k)-λ(k-1)||<ε时,判定收敛之前聚类迭代总的次数即为聚类的最佳分类数k;否则,返回(1);(3) When ||λ(k)-λ(k-1)||<ε, the total number of clustering iterations before convergence is determined to be the optimal number of classifications k for clustering; otherwise, return to (1);
6)以各个样本到所有聚类中心的距离加权平方和为目标构造目标函数:并构建隶属度矩阵U=[uij],以/>为约束条件,训练最优的聚类方式。目标函数内参数更新包括如下步骤:6) Construct an objective function based on the weighted sum of squares of distances from each sample to all cluster centers: And construct the membership matrix U=[u ij ], to/> As constraints, train the optimal clustering method. The parameter update within the objective function includes the following steps:
(1)更新隶属度和模糊指数/> (1) Update membership degree and blur index/>
(2)更新学习效率 (2) Update learning efficiency
(3)更新神经元节点权重 (3) Update neuron node weights
(4)更新权重向量若||Δw||2=||w(t+1)-w(t)||2>ε时,返回(1);否则,则结束循环。(4) Update weight vector If ||Δw|| 2 =||w(t+1)-w(t)|| 2 >ε, return (1); otherwise, end the loop.
7)完成对二维灰度图的修复,包括:7) Complete the repair of the two-dimensional grayscale image, including:
(1)遍历所有数据,搜索并记录每个缺失点的位置序列和分层序列;(1) Traverse all data, search and record the position sequence and hierarchical sequence of each missing point;
(2)对同一个缺失值在所有层中进行搜索,找出与缺失值周围可用信息数目的最大值,提取该缺失点的位置信息和所在层信息;(2) Search for the same missing value in all layers, find the maximum number of available information around the missing value, and extract the location information and layer information of the missing point;
(3)对周围可用信息数目最多的缺失点在该层中首先进行修复;(3) The missing points with the largest amount of available information around them are first repaired in this layer;
(4)删除已修复点的位置信息和所在层信息,若还有缺失数据,则进入第(2)步重新搜索;否则进入8)。(4) Delete the location information and layer information of the repaired point. If there is still missing data, go to step (2) and search again; otherwise, go to 8).
8)将每层修复完的数据进行融合,并将图像信息还原成波形信号。8) Fusion the repaired data of each layer and restore the image information into waveform signals.
有益效果beneficial effects
本发明的一种适用于电能质量量测数据缺失的修复方法,具有如下特点:A method of repairing missing power quality measurement data of the present invention has the following characteristics:
泛在电力物联网承载的电气量测数据在采集、传输、转换等各个环节中受到干扰而导致数据出现缺失,影响状态估计精度和系统稳定运行。针对传统修复策略仅考虑一维量测数据横向分布规律造成数据修复精度较低的不足之处,本发明充分考虑电力系统量测数据缺失点的邻域数据以及量测数据的周期性变化规律,提出一种基于模糊自组织神经网络的电能质量量测数据缺失修复方法。本发明前期先通过将电能质量一维测量数据映射为二维灰度图像,提升数据间的时-空相关性解析。后期采用人工智能FSOM神经网络算法对原始数据进行聚类,析构出数据的多层特征值,进行对聚类后数据的分层修复。通过实验数据分析,无论是在随机缺失还是连续缺失情况下,本发明所提出的FSOM修复算法比现有算法在数据低丢失率和高丢失率下都有更低的修复误差和更高的信噪比。The electrical measurement data carried by the ubiquitous power Internet of Things is disturbed in various aspects such as collection, transmission, and conversion, resulting in missing data, which affects the accuracy of state estimation and the stable operation of the system. In view of the shortcomings of the traditional repair strategy that only considers the horizontal distribution pattern of one-dimensional measurement data, resulting in low data repair accuracy, the present invention fully considers the neighborhood data of the missing points of the power system measurement data and the periodic change pattern of the measurement data. A method for repairing missing power quality measurement data based on fuzzy self-organizing neural network is proposed. In the early stage of this invention, the one-dimensional measurement data of power quality is mapped into a two-dimensional grayscale image to improve the analysis of spatio-temporal correlation between data. Later, the artificial intelligence FSOM neural network algorithm was used to cluster the original data, deconstruct the multi-layer feature values of the data, and perform hierarchical repair of the clustered data. Through experimental data analysis, whether in the case of random deletion or continuous deletion, the FSOM repair algorithm proposed by the present invention has lower repair error and higher confidence than the existing algorithm under low data loss rate and high data loss rate. noise ratio.
附图说明Description of the drawings
此处所说明的附图用来提供对本发明实施例的进一步理解,构成本申请的一部分,并不构成对本发明实施例的限定。在附图中:The drawings described here are used to provide a further understanding of the embodiments of the present invention, constitute a part of this application, and do not constitute a limitation to the embodiments of the present invention. In the attached picture:
图1是一维数据的二维截断重组;Figure 1 is a two-dimensional truncation and reorganization of one-dimensional data;
图2是FSOM神经网络映射;Figure 2 is the FSOM neural network mapping;
图3是算法实现流程;Figure 3 is the algorithm implementation process;
图4是电压暂升、暂降缺失量测修复效果对比;Figure 4 is a comparison of the repair effects of voltage swell and sag missing measurements;
图5是电压谐波缺失量测数据修复效果对比。Figure 5 is a comparison of the repair effects of missing voltage harmonic measurement data.
具体实施方式Detailed ways
下面结合附图和实施例,对本发明的具体实施方式作进一步详细描述。以下实施例用于说明本发明,但不用来限制本发明的范围。Specific implementations of the present invention will be described in further detail below with reference to the accompanying drawings and examples. The following examples are used to illustrate the invention but are not intended to limit the scope of the invention.
本发明的一种适用于电能质量量测数据缺失的修复方法,前期先通过将电能质量一维测量数据映射为二维灰度图像,提升数据间的时-空相关性解析。接着采用人工智能FSOM神经网络算法对原始数据进行聚类,析构出数据的多层特征值,最后对聚类后的数据进行分层修复。The present invention is a repair method suitable for missing power quality measurement data. In the early stage, the one-dimensional power quality measurement data is mapped into a two-dimensional grayscale image to improve the spatio-temporal correlation analysis between data. Then the artificial intelligence FSOM neural network algorithm is used to cluster the original data, deconstruct the multi-layer feature values of the data, and finally perform hierarchical repair on the clustered data.
步骤一:输入含缺失的电能质量一维量测数据集Step 1: Input the missing one-dimensional power quality measurement data set
步骤二:波形数据的二维截断重组Step 2: Two-dimensional truncation and reorganization of waveform data
对监测点的电压或电流波形进行高频采样,得到一维信号。利用如图1所示的截断重组方法,将采样得到的一维波形数据按N个电能质量采样周期进行分段截取(通过实验分析N取20较为合适),并将其映射成二维矩阵中的行或列,实现信号的二维截断重组。映射规则如下:The voltage or current waveform at the monitoring point is sampled at high frequency to obtain a one-dimensional signal. Using the truncation and reorganization method as shown in Figure 1, the sampled one-dimensional waveform data is segmented according to N power quality sampling periods (through experimental analysis, N is 20 is more appropriate), and mapped into a two-dimensional matrix. rows or columns to achieve two-dimensional truncation and recombination of signals. The mapping rules are as follows:
x(i,j)=x(n)|n=(i-1)nl+j j≤nl (1)x(i,j)=x(n)|n=(i-1)n l +jj≤n l (1)
步骤三:二维矩阵空间灰度化Step 3: Grayscale conversion of two-dimensional matrix space
对矩阵采用灰度化的方法转化成图像,将电能质量信号的原始二维矩阵值映射为空间灰度值。映射规则如下:The matrix is converted into an image using the grayscale method, and the original two-dimensional matrix value of the power quality signal is mapped into a spatial grayscale value. The mapping rules are as follows:
步骤四:提取二维谐波灰度图的特征值Step 4: Extract the eigenvalues of the two-dimensional harmonic grayscale image
从各个采样周期中提取出波形的时域特征值,根据统计特征建立特征矩阵。特征值矩阵可表示为:The time domain characteristic values of the waveform are extracted from each sampling period, and a characteristic matrix is established based on the statistical characteristics. The eigenvalue matrix can be expressed as:
选取的时域特征值指标为:The selected time domain eigenvalue indicators are:
表1时域特征值指标Table 1 Time domain eigenvalue indicators
分别在每个谐波信号周期内计算时域特征值T1~T6,并进行归一化。The time domain characteristic values T 1 to T 6 are calculated respectively in each harmonic signal period and normalized.
步骤五:采用FSOM神经网络对波形数据进行聚类,将所有样品聚成了k层,数据集P可表示为:P=P1∪P2∪...∪Pk,i≠j。Step 5: Use FSOM neural network to cluster the waveform data, and cluster all samples into k layers. The data set P can be expressed as: P=P 1 ∪P 2 ∪...∪P k , i≠j.
1)进行谐波缺失数据集聚类参数初始化,包括:输出层节点数,模糊指数dt,初始化迭代次数t=1,最大迭代次数Tmax,初始神经元节点权重vt。1) Initialize the clustering parameters of the harmonic missing data set, including: the number of output layer nodes, the fuzzy index d t , the number of initialization iterations t=1, the maximum number of iterations T max , and the initial neuron node weight v t .
2)进行谐波缺失数据集聚类,以各个样本到所有聚类中心的距离加权平方和为目标构造目标函数: 2) Perform harmonic missing data set clustering, and construct an objective function based on the weighted sum of squares of distances from each sample to all cluster centers as the goal:
3)构建隶属度矩阵U=[uij]来表示每个电能质量周波数据与聚类波形数据的关系,其中隶属度矩阵需满足 3) Construct a membership matrix U = [u ij ] to represent the relationship between each power quality cycle data and clustered waveform data, where the membership matrix needs to satisfy
4)确定电网谐波数据最佳聚类数,包括:4) Determine the optimal number of clusters for power grid harmonic data, including:
(1)计算电网谐波数据集的聚集程度的系数和表征类与类之间分散程度的系数/> (1) Coefficients for calculating the degree of aggregation of power grid harmonic data sets and the coefficient that represents the degree of dispersion between classes/>
(2)计算电网谐波数据集整体聚类效果的指标λ=αmax+(1-βmin)。(2) Calculate the index λ = α max + (1-β min ) for the overall clustering effect of the power grid harmonic data set.
(3)当||λ(k)-λ(k-1)||<ε时,判定收敛之前聚类迭代总的次数即为聚类的最佳分类数k;否则,返回(1)。(3) When ||λ(k)-λ(k-1)||<ε, the total number of clustering iterations before convergence is determined to be the optimal number of clustering k; otherwise, return to (1).
5)采用拉格朗日乘数法优化目标函数,以为约束条件,目标函数内参数更新包括如下步骤:5) Use the Lagrange multiplier method to optimize the objective function to As constraints, the parameter update within the objective function includes the following steps:
(1)更新隶属度矩阵和模糊指数/> (1) Update the membership matrix and blur index/>
(2)更新学习效率 (2) Update learning efficiency
(3)更新神经元节点权重 (3) Update neuron node weights
(4)更新权重向量若||Δw||2=||w(t+1)-w(t)||2>ε时,返回(1);否则,则结束循环。(4) Update weight vector If ||Δw|| 2 =||w(t+1)-w(t)|| 2 >ε, return (1); otherwise, end the loop.
步骤六:完成对二维灰度图的修复,包括:Step 6: Complete the repair of the two-dimensional grayscale image, including:
(1)遍历所有数据,搜索缺失点的位置序列x(i,j)和分层序列qr(r为聚类分层数)。(1) Traverse all data and search for the position sequence x(i,j) of the missing point and the hierarchical sequence q r (r is the number of clustering hierarchies).
(2)对同一个缺失值在所有层中进行搜索,找出与缺失值周围可用信息数目的最大值Smax,提取该缺失点的位置信息x'(i,j)和所在层信息q'r。(2) Search for the same missing value in all layers, find the maximum value S max of the number of available information around the missing value, and extract the position information x'(i,j) of the missing point and the layer information q' r .
(3)对周围可用信息数目最多的缺失点在该层中首先按式(3)进行修复。(3) For the missing point with the largest amount of available information around it, first press formula (3) in this layer Make repairs.
(4)删除已修复点的位置信息x'(i,j)和所在层信息q'r,若还有缺失数据,则进入第(2)步重新搜索;否则进入第(5)步。(4) Delete the position information x'(i,j) and the layer information q' r of the repaired point. If there is still missing data, go to step (2) and search again; otherwise, go to step (5).
(5)重新将每层修复完的数据按式(4)进行融合。(5) Re-press the repaired data of each layer according to formula (4) Perform fusion.
为验证本发明的一种基于模糊自组织神经网络的电能质量量测数据缺失修复方法的有效性,对原始谐波缺失量测数据应用本发明的方法进行数据修复效果分析。In order to verify the effectiveness of the method of repairing missing power quality measurement data based on fuzzy self-organizing neural network of the present invention, the method of the present invention is applied to the original harmonic missing measurement data to analyze the data repair effect.
利用如图2所示的FSOM神经网络映射方法,按照波形的特征值将电网谐波数据集进行聚类。算法流程图如图4所示。The FSOM neural network mapping method shown in Figure 2 is used to cluster the power grid harmonic data set according to the characteristic values of the waveform. The algorithm flow chart is shown in Figure 4.
利用下表2中的电能质量标准信号与扰动信号模型,建立原始数据集。实验一针对包含电压暂升暂降的异常电能质量数据缺失进行修复,混入高斯白噪声后的原始信噪比为17db。实验二数据为谐波电压缺失。最大采样频率为20kHZ,每组实验数据缺失方式分为两种,即连续丢失和随机缺失。Use the power quality standard signal and disturbance signal models in Table 2 below to establish the original data set. Experiment 1 repaired the missing abnormal power quality data including voltage surges and dips. The original signal-to-noise ratio after mixing in Gaussian white noise was 17db. The data in Experiment 2 are missing harmonic voltages. The maximum sampling frequency is 20kHZ. The missing methods of each group of experimental data are divided into two types, namely continuous missing and random missing.
表2电能质量标准信号与扰动信号模型Table 2 Power quality standard signal and disturbance signal model
本发明选定多个评价指标以评估数据修复效果优劣,包括:平均绝对误差(meanabsolute deviation,MAD),该指标能够避免误差相互抵消的问题,更好地反映修复误差的实际情况;信噪比(signal-to-noise ratio,SNR),反映含噪信号波形的修复精度;均方根误差(RMSE),能反映修复结果的离散程度。计算公式:The present invention selects multiple evaluation indicators to evaluate the quality of data repair effects, including: mean absolute deviation (MAD), which can avoid the problem of mutual cancellation of errors and better reflect the actual situation of repair errors; signal noise The signal-to-noise ratio (SNR) reflects the repair accuracy of the noisy signal waveform; the root mean square error (RMSE) reflects the discreteness of the repair results. Calculation formula:
利用本发明的一种基于模糊自组织神经网络的电能质量量测数据缺失修复方法,分别对缺失的量测数据进行修复,电压暂升、暂降缺失量测修复效果对比如图4所示,电压谐波缺失量测数据修复效果对比如图5所示。Using a method of repairing missing power quality measurement data based on fuzzy self-organizing neural network of the present invention, the missing measurement data are repaired respectively. The comparison of the repair effects of voltage swell and sag missing measurement is shown in Figure 4. The comparison of the repair effects of missing voltage harmonic measurement data is shown in Figure 5.
图4和图5中横坐标为数据缺失比例。在连续缺失模式30%数据丢失率的情况下,本发明提出的算法平均绝对误差相比于MARS算法减少60.71%;信噪比提高47.3%;均方根误差减少56.76%。无论是在随机缺失还是连续缺失情况下,本发明所提出FSOM修复算法比时间动态矩阵分解法、多元自适应回归样条方法和KNN修复方法都有更低的修复误差和更高的信噪比。The abscissa in Figures 4 and 5 is the proportion of missing data. In the case of a continuous missing pattern with a data loss rate of 30%, the average absolute error of the algorithm proposed by the present invention is reduced by 60.71% compared to the MARS algorithm; the signal-to-noise ratio is increased by 47.3%; and the root mean square error is reduced by 56.76%. No matter in the case of random missing or continuous missing, the FSOM repair algorithm proposed by the present invention has lower repair error and higher signal-to-noise ratio than the time dynamic matrix decomposition method, the multivariate adaptive regression spline method and the KNN repair method. .
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