# 电力客户行为分析项目 **Repository Path**: TQLlab/Epower_Customer ## Basic Information - **Project Name**: 电力客户行为分析项目 - **Description**: 随着我国电力体制深入探索与改革,电力市场化进程不断加快,需要迅速提升电网公司在安全生产、电网规划、优质服务等方面的经营管理水平。目前电力公司相关内部数据越来越多,使用电力客户的数据,通过大数据分析手段,及时、准确地掌握客户用电行为特征,有助于对企业的电力营销和调度进行决策支撑,提高政府及工商业等部门的服务水平,提升企业的盈利能力和竞争能力。 - **Primary Language**: Python - **License**: Apache-2.0 - **Default Branch**: master - **Homepage**: None - **GVP Project**: No ## Statistics - **Stars**: 7 - **Forks**: 1 - **Created**: 2023-04-24 - **Last Updated**: 2024-04-13 ## Categories & Tags **Categories**: Uncategorized **Tags**: None ## README # 电力客户行为分析 ## 一. 选题背景与意义 ​ 随着我国电力体制深入探索与改革,电力市场化进程不断加快,需要迅速提升电网公司在安全生产、电网规划、优质服务等方面的经营管理水平。目前电力公司相关内部数据越来越多,使用电力客户的数据,通过大数据分析手段,及时、准确地掌握客户用电行为特征,有助于对企业的电力营销和调度进行决策支撑,提高政府及工商业等部门的服务水平,提升企业的盈利能力和竞争能力。 **此项目基于电力客户数据进行处理,采用大数据分析技术对客户用电行为进行分析。** 在大数据时代,用电局为了更好的服务客户,旨在通过各家庭安装的电表获取各家庭的用电情况, 对不同用户的用电行为进行分析聚类,这有利于: 1. 将**用电行为类似的用户进行聚合**,以便用电公司提供更合理的套餐服务; 2. 根据**不同类型的用户行为**,收取不同的税费; 3. 根据**不同类型的用户行为**,调整电网的输电效率。 ## 二. 系统环境及需求 ​ 本项目分析利用了 windows 10  Anaconda   python  3.9.12 环境,并结合了其中的 jupyter notebook  实现的。需要结合多方 python  库与第三方模块如: * pandas \- 包含了许多的数据处理方法和函数。 * Numpy   - 提供了一个高性能的数组,支持高维数组与矩阵计算。 * Matplotlib - 以各种硬拷贝格式和跨平台的交互式环境生成出版质量级别的图形。 * Scipy - 用于有效计算 Numpy 矩阵,使 Numpy 和Scipy协同工作。 * Seaborn - 基于matplotlib的图形可视化 python 包。它提供了一种高度交互式界面,便于用户能够做出各种有吸引力的统计图表。 * Pylab - 提供了一套和MATLAB类似的绘图API,将众多绘图对象所构成的复杂结构隐藏在这套API内部。 * Os - 提供通用的、基本的操作系统交互功能。 * Sklearn - 进行数据挖掘和分析的便捷高效工具 * Pyecharts - 有着着良好的交互性,精巧的图表设计 * Datetime - 以类的方式提供多种日期和时间表达方式 * Statsmodels - 提供对许多不同统计模型估计的类和函数,并且可以进行统计测试和统计数据的探索。 ​ 本项目所需数据可前往[中国软件杯官网A5-电力客户行为分析](http://www.cnsoftbei.com/plus/view.php?aid=715) 的测试数据或平台模块和[ Pecan Street Energy Database ](http://www.pecanstreet.org/)官方平台的数据进行下载。 本项目需执行的代码均可在 jupyter notebook  中执行。 ## 三. 安装 本次项目安装 python  的第三方模块均可按照如下在 cmd  安装: ```markdown > pip install (你所需要安装的包) ``` 相关编译环境: Anaconda  python  3.9.12环境 可前往[ Anaconda 官网](https://www. Anaconda .com/products/individual#Downloads ) 下载。 相关代码执行环境: jupyter notebook  下载,在 cmd 中执行一下命令: ```markdown > pip install jupyter ``` 下载完成后,可通过在 python 中执行一下命令导入相关需求库: ``` markdown > import (你所需要的库) ``` 同时在 cmd 中可通过以下命令,打开 jupyter notebook ,执行本项目代码: ```markdown > jupyter notebook ``` ## 四. 相关算法及原理 本项目运用到了相关机器学习,数据挖掘,时间序列分析等相关学科的知识。 ### 4.1 时间序列分析 ​ 时间序列分析( Time-Series Analysis )是指将原来的销售分解为四部分来看——趋势、周期、时期和不稳定因素,然后综合这些因素,提出销售预测。强调的是通过对一个区域进行一定时间段内的连续遥感观测,提取图像有关特征,并分析其变化过程与发展规模。当然,首先需要根据检测对象的时相变化特点来确定遥感监测的周期,从而选择合适的遥感数据。 #### 4.1.1 时间序列常用算法 + ARIMA Shapelet 分类(p,d,q)中, AR  是“自回归”, MA 为“滑动平均”;即为差分整合移动平均自回归模型。 三个参数: p 为自回归阶数; d 为使之成为平稳序列所做的差分次数(阶数); q 为滑动平均阶数。 建模方法: 1. 对序列绘图,进行 ADF 检验,观察序列是否平稳;对于非平稳时间序列要先进行 d 阶差分,转化为平稳时间序列; 2. 经过第一步处理,已经得到平稳时间序列。要对平稳时间序列分别求得其自相关系数( ACF )和偏自相关系数( PACF ),通过对自相关图和偏自相关图的分析,得到最佳的阶数 p q ; 3. 由以上得到的 d , q , p ,得到 ARIMA 模型。然后开始对得到的模型进行模型检验。 + Shapelet 分类 ​ 在对时间序列进行特征提取提取时, Shapelet 是种不错的方法。顾名思义: Shape 是形状, -let 表示“小”的后缀, Shapelet 即表示时间序列的“小形状”,即一个子序列,可用于对时间序列的分类等下游任务。 ​ 下图给出了一个 Shapelet 对时间序列的特征进行识别和变换的例子,分为3步:1) 假设我们已经有了两个 Shapelet ,2)在时间序列中定位最接近的曲线段,3)经 Shapelet 转化过的数据很容易进行下游任务。 Shapelet 方法最初由加州大学 Riverside 分校的两位教授 Lexiang Ye Eamonn Keogh 为了解决近邻方法( Nearest Neighbor )的空间复杂度和难解释的问题,在 KDD 2009年提出。 ![img](https://pic3.zhimg.com/80/v2-6fdc74631c3af3367091130945a7fede_720w.jpg) ### 4.2 机器学习 ​ 机器学习是一门多学科交叉专业,涵盖概率论知识,统计学知识,近似理论知识和复杂算法知识,使用计算机作为工具并致力于真实实时的模拟人类学习方式,并将现有内容进行知识结构划分来有效提高学习效率。 机器学习有下面几种定义: (1)机器学习是一门人工智能的科学,该领域的主要研究对象是人工智能,特别是如何在经验学习中改善具体算法的性能。 (2)机器学习是对能通过经验自动改进的计算机算法的研究。 (3)机器学习是用数据或以往的经验,以此优化计算机程序的性能标准 image-20220705113003928 #### 4.2.1机器学习常用分类算法 + KNN ​ 邻近算法,或者说K最近邻( KNN k-NearestNeighbor )分类算法是数据挖掘分类技术中最简单的方法之一。所谓 k 最近邻,就是 k 个最近的邻居的意思,说的是每个样本都可以用它最接近的 k 个邻居来代表。 ​ 上图中,绿色圆要被决定赋予哪个类,是红色三角形还是蓝色四方形?如果 K =3,由于红色三角形所占比例为2/3,绿色圆将被赋予红色三角形那个类,如果 K =5,由于蓝色四方形比例为3/5,因此绿色圆被赋予蓝色四方形类。 KNN 算法不仅可以用于分类,还可以用于回归。通过找出一个样本的 K 个最近邻居,将这些邻居的属性的平均值赋给该样本,就可以得到该样本的属性。更有用的方法是将不同距离的邻居对该样本产生的影响给予不同的权值( weight ),如权值与距离成反比。 KNN 算法的计算流程 1. 计算已知类别数据集中的点与当前点之间的距离; 2. 按照距离递增次序排序; 3. 选取与当前点距离最小的 K 个点; 4. 确定前 K 个点所在类别的出现频率; 5. 返回前 K 个点所出现频率最高的类别作为当前点的预测分类。 + **随机森林** ​ 在机器学习中,随机森林是一个包含多个决策树的分类器, 并且其输出的类别是由个别树输出的类别的众数而定。其实从直观角度来解释,每棵决策树都是一个分类器(假设现在针对的是分类问题),那么对于一个输入样本, N 棵树会有 N 个分类结果。而随机森林集成了所有的分类投票结果,将投票次数最多的类别指定为最终的输出,这就是一种最简单的 Bagging 思想。 ### 4.3 数据挖掘 ​ 数据挖掘是人工智能和数据库领域研究的热点问题,所谓数据挖掘是指从数据库的大量数据中揭示出隐含的、先前未知的并有潜在价值的信息的非平凡过程。数据挖掘是一种决策支持过程,它主要基于人工智能、机器学习、模式识别、统计学、数据库、可视化技术等,高度自动化地分析企业的数据,作出归纳性的推理,从中挖掘出潜在的模式,帮助决策者调整市场策略,减少风险,作出正确的决策。知识发现过程由以下三个阶段组成:①数据准备;②数据挖掘;③结果表达和解释。数据挖掘可以与用户或知识库交互。 img #### 4.3.1 数据挖掘常用算法 + k-means 算法 k-means 算法中的 k 代表类簇个数, means 代表类簇内数据对象的均值(这种均值是一种对类簇中心的描述),因此, k-means 算法又称为k-均值算法。 k-means 算法是一种基于划分的聚类算法,以距离作为数据对象间相似性度量的标准,即数据对象间的距离越小,则它们的相似性越高,则它们越有可能在同一个类簇。数据对象间距离的计算有很多种, k-means 算法通常采用欧氏距离来计算数据对象间的距离。 img ## 五. 基础步骤 ### 5.1 任务一 #### 5.1.1 问题重述 > **用户单位时间行为统计**: > > >根据电力用户一段时间内的缴费记录,计算记录中用户的平均缴费金额和平均缴费次数。 #### 5.1.2 所用数据 ​ 所用数据为数据来源于[中国软件杯官网A5-电力客户行为分析](http://www.cnsoftbei.com/plus/view.php?aid=715)测试数据或平台部分所提供的测试数据: cph.xlsx 。 #### 5.1.3 解决步骤及分析 1. 在 python 中通过执行 pandas 包的 pd.read_csv 命令导入所需数据后处理数据,经统计共有100个用户,对这些用户进行用户编码。 2. 统计相同 ID 的用户在不同时间下的消费次数和消费金额以此求出了每个用户的平均缴费次数与平均缴费金额 3. 将上述每个用户得到结果保存为 ['用户 ID ','平均消费次数','平均消费金额']的形式后通过 pandas 导出为“居民客户的用电缴费习惯分析 1.csv”部分结果如下: | user_id | 平均缴费次数 | 平均缴费金额 | | -------------- | ------------ | ------------ | | **1000000001** | **8** | **123.375** | | **1000000002** | **7** | **70** | | **1000000003** | **7** | **168.571** | | **1000000004** | **8** | **77.625** | 4. 之后分别对数据的各个用户进行了可视化分析,分别用箱线图绘制了用户用户平均缴费次数和用户用户平均缴费金额,用带有正态拟合的直方图绘制了用户用户平均缴费次数和用户用户平均缴费金额,从而看出100个用户的平均缴费次数大体集中在6次和7次,100个用户的平均缴费金额大体分布于70~150的区间上。 ​ 具体任务1代码执行可参考源代码中jupyter文件“电力客户行为分析任务1” ### 5.2 任务二 #### 5.2.1 问题重述 >**用户类型分类** > >>依据电力用户的缴费记录参照问题一的结果,按照四种居民客户类型进行归类。 #### 5.2.2 所用数据 数据来源于电力客户行为分析任务1输出的结果保存的数据'居民客户的用电缴费习惯分析 1.csv' #### 5.2.3 解决步骤及分析 1. 通过 python  jupyter notebook 中通过执行 pandas 包的 pd.read_csv 命令导入所需数据。 2. 确定本任务的具体分类标准,参考了中国软件杯官网所给出的标准,具体如下表所示: | 缴费次数/缴费金额 | 大于平均金额 | 小于平均金额 | | ----------------- | ------------ | ------------ | | **大于平均次数** | 高价值客户 | 大众型客户 | | **小于平均次数** | 潜力型客户 | 低价值型客户 | 3. 计算出此数据的平均缴费次数为7,和平均缴费金额为105.842 4. 通过平均缴费次数和平均缴费金额对每个用户进行分类 5. 统计出每个用户价值类型的个数和占比,方便之后可视化分析,统计表如下表所示: | 用户价值类型 | **用户价值类型** | **不同客户的占比** | | ------------ | ---------------- | ------------------ | | 低价值型客户 | 20 | 0.20 | | 大众型客户 | 41 | 0.41 | | 潜力型客户 | 10 | 0.10 | | 高价值客户 | 29 | 0.29 | 6. 经对上述表进行可视化,绘制了不同类型客户的人数对比的条形图和不同类型客户人数占比图,经分析的到,大众型客户人数最多,占有总数的41% 具体任务2代码执行可参考源代码中 jupyter 文件“电力客户行为分析任务2” ### 5.3 任务三 #### 5.3.1 问题重述 >**基于时域规律的用户类型预测** > >>依据时间序列,预测最有可能成为高价值类型的客户。 #### 5.3.2 所用数据 ​ 同任务1所用为同一数据 #### 5.3.3 解决步骤及分析 1. 基于原数据给的原始时间序列,将其按照1,2,3….12等的时间间隔分为12个种类 2. 预处理:将其每个时间间隔类别下求出用户在各个时间间隔种类下的平均次数和平均金额进行极差标准化, 3. 将标准化的后的均次数和平均金额按1:1的权重求出一个加权映射,设为用户得分后,汇总在一张表中 4. 对单个用户进行处理,对于用户1,首先针对12个时间间隔类别组成的时间序列,运用了**时间序列分析中的** ARIMA 模型,绘制出此用户的时序图后,运用此模型预测 - 首先需要对观测值序列进行平稳性检测,如果不平稳,则对其进行差分运算直到差分后的数据平稳; - 在数据平稳后则对其进行白噪声检验,白噪声是指零均值常方差的随机平稳序列; - 如果是平稳非白噪声序列就计算 ACF (自相关系数)、 PACF (偏自相关系数),进行 ARIMA 等模型识别; - 对已识别好的模型,确定模型参数,最后应用预测并进行误差分析。 5. 对每个用户进行批处理, 所有用户类似用户1进行批处理,预测出每个用户产生出最后三个的时间间隔的三个值 6. 通过对这三个的时间间隔得每个值下进行排序,得到每个的时间间隔下得用户 TOP5 ,最后发现每个的时间间隔下用户 TOP5 相同,如下表 | | T=12 | T=13 | T=14 | | ---- | ---- | ---- | ---- | | Top1 | 5 | 5 | 5 | | Top2 | 36 | 36 | 36 | | Top3 | 3 | 3 | 3 | | Top4 | 94 | 94 | 94 | | Top5 | 90 | 90 | 90 | #### 5.3.4 结论 ​ 最后得到结论:依据时间序列,预测最有可能成为高价值客户的 TOP5 为: Top1 :用户5, Top2 :用户36, Top3 :用户3, Top4 :用户94, Top5 :用户90 具体任务3代码执行可参考源代码中 jupyter 文件“电力客户行为分析任务3” ### 5.4 任务四 #### 5.4.1 问题重述 > **基于用户用电行为分析** > > > 根据电力客户数据编码,建立电力用户用电模型,对企业电力营销和调度进行决策支撑。 #### 5.4.2 所用数据 ​ 数据源自[ Pecan Street Energy Database ](http://www.pecanstreet.org/)的数据。数据包含了216户家庭的646981条用电量数据。 #### 5.4.3 解决步骤及分析 1. 提取原来数据特征 2. 数据分类 - 利用用户数据特征将用户分为10类 3. 定义分类模型 - 利用时间序列模型中得 Shapelet 模型进行数据转化,极限树分类器进行数据分类,最终得到时间序列模型 4. 优化分类模型 - 用过学习曲线法优化模型,通过机器学习中随机森林, KNN , ET 等模型对上述时间序列分类模型进行评估,并对此评估模型进行调参,进行参数优化,后将模型评估结果报存为 clf.pkl 的模型 #### 5.4.4 结论 ​ 对用户时间序列分类分为了10个类,并对模型进行优化,优化目标为: $$ \frac{TP+TN}{P+N} $$ ​ 优化参数为: _estimators, criterion, max_depth, min_samples_split 结果评价如下表所示: | | precision | recall | f1-score | support | | ---------- | --------- | ------ | -------- | ------- | | 1 | 0.75 | 0.64 | 0.69 | 121 | | 2 | 0.82 | 0.78 | 0.80 | 1003 | | 3 | 0.79 | 0.86 | 0.82 | 2858 | | 4 | 0.93 | 0.83 | 0.76 | 1353 | | 5 | 0.00 | 0.60 | 0.73 | 212 | | 6 | 0.00 | 0.00 | 0.00 | 1 | | 7 | 0.00 | 0.00 | 0.00 | 40 | | 8 | 0.00 | 0.00 | 0.00 | 232 | | 9 | 0.00 | 0.00 | 0.00 | 126 | | 10 | 0.11 | 0.38 | 0.17 | 16 | | accuracy | | | 0.77 | 5962 | | macro avg | 0.41 | 0.41 | 0.40 | 5962 | | weight avg | 0.72 | 0.77 | 0.74 | 5962 | 具体任务4代码执行可参考源代码中 jupyter 文件“电力客户行为分析任务4” ### 5.5 任务五 #### 5.5.1 问题重述 > **多标准用户分类问题** > > > 根据不同的标准对用户进行集群划分,基于大数据技术的电力用户行为分析 #### 5.5.2 所用数据 本次分析采用的是 K-means 聚类方法,数据源自[ Pecan Street Energy Database ](http://www.pecanstreet.org/)的数据数据包含了216户家庭的646981条用电量数据。 #### 5.5.3 解决步骤及分析 本次对用户集群数据挖掘分析,采用了两个标准: - 用户的行为特征 - 用户基本属性用电曲线形态 #### 5.5.4 数据挖掘系统设计 ​ 本次分析旨在基于当前的用电量数据,通过聚类的方式将不同用户的用电行为进行划分。 主要的流程如下: 1.导入数据(读取 csv 文件的数据,并观察数据特征) 2.数据清洗(分析数据的完整程度,并进行初步清洗) 3.特征工程(明确需要获得的数据目标,并对当前数据进行处理) 4.聚类分析(对当前数据集进行 K-means 聚类处理,获得聚类结果) 5.结论分析(对获得的结果特征进行分析 将各簇的用户平均用电行为曲线进行类比,可以分为四类用户,每类用户得晚间用电量均大于日间用电量: + cluster1:用电量整体较高,晚间用电远远大于日间用电 + cluster2:用电量整体小于第1类 + cluster3:用电量整体小于第2类,波动较小 + cluster4:用电量整体较小,波动较小 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) 将各簇的用户行为特征进行聚类,如上: 可以分为四类用户: + 用户 A 类:用户日平均用电量均>15千瓦 + 用户 B 类:用户日平均用电量处于10千瓦到15千瓦左右 + 用户 C 类:用户日平均用电量处于5千瓦到10千瓦左右 + 用户 D 类:用户日平均用电量处于处于0到5千瓦左右 ![image-2.png](data:image/png;base64,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) #### 5.5.5 结论 本次分析通过 pandas Numpy 模块,对已经获得的用电量数据进行处理,并进行特征工程将数据处理成满足 K-means 聚类分析的多维数组。 基于 K-means 模块内置的函数构建了一个 EnergyFingerPrints 的类,便于后期可视化用户用电曲线及特征分析。 主要创新点 1. 将时间列拆分成年月日和时刻,筛选出周末数据,并按照同一天不同时段绘制用户用电曲线; 2. 基于 K-means 模块的内置函数构建了一个可视化的类( EnergyFingerPrints ),可以直接对比不同簇数的聚类效果,利于选择合理的聚类簇数n; 3. 后期可以直接导入数据,调用 EnergyFingerPrints 类,即可直观显示各簇的用户 id ,绘制各簇类用户的用电行为曲线。 模型基于用电量梯度,将用户分成了4类: 第一类用户:用电量始终较低,未出现过较大波动; 第三四类用户:用电量特征类似,表现为晚间用电量显著提高; 第二类用户:用电量自早晨5点开始即明显提升,可能是某些产品生产者。 具体任务5代码执行可参考源代码中 jupyter 文件“电力客户行为分析任务5” ## 六. 总结与展望 ​ 本次项目利用了 pandas Numpy  K-means , KNN ,随机森林, Shapelet 模型及可视化模块进行分析。 构建了用户用电行为聚类,分类模型,直观绘制了不同用户用电行为下的各种特征,对用户的行为进行了初步的分析和推断,有利于供电公司更精准的定位用户群体,对于后期用户画像用较大帮助,获得的当前用户行为曲线有利于: 1.将用电行为类似的用户进行聚合,以便用电公司提供更合理的套餐服务; 2.根据不同类型的用户行为,收取不同的税费; 3.根据不同类型的用户行为,调整电网的输电效率。