一种具有可学习邻接矩阵的时空图网络用于电器级用电量预测

Dandan Li;Jiaxing Xia;Jiangfeng Li;Changjiang Xiao;Vladimir Stankovic;Lina Stankovic;Qingjiang Shi
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引用次数: 0

摘要

预测单个电器的电力消耗,被称为电器级能源消耗(ALEC)预测,对于有效的能源管理和节约至关重要。尽管它很重要,但这一领域的研究仍然有限,面临着几个挑战:1)在ALEC预测中很少考虑不同器具使用之间的相关性;2)缺乏一种可学习的策略来获取不同器具行为之间的最优相关性;3)难以准确量化不同家电之间的使用关系。为了解决这些问题,我们提出了一个基于图的时空网络,该网络采用可学习的邻接矩阵进行设备级负载预测。该网络包括一个时序图卷积网络(TGCN)和一个可学习的邻接矩阵,使我们能够利用设备之间的相关性并量化它们之间的关系。为了验证我们的方法,我们将我们的模型与其他六个模型进行了比较:一个具有固定邻接矩阵的TGCN模型,其中所有元素都设置为0;具有固定邻接矩阵的TGCN模型,除对角线外,所有元素均设为0.5;TGCN模型,除对角线外随机生成邻接矩阵;Aug-LSTM模型;采用ResNetPlus架构的模型;和一个前馈深度神经网络。使用四个数据集中的五个房屋:AMPDs, REFIT, UK-DALE和SC-EDNRR。本研究使用的指标包括均方根误差、解释方差得分、平均绝对误差、f -范数和决定系数。我们的实验已经验证了我们提出的方法在不同数据集上的准确性和实用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Temporal–Spatial Graph Network With a Learnable Adjacency Matrix for Appliance-Level Electricity Consumption Prediction
Predicting the electricity consumption of individual appliances, known as appliance-level energy consumption (ALEC) prediction, is essential for effective energy management and conservation. Despite its importance, research in this area is limited and faces several challenges: 1) the correlation between the usage of different appliances has rarely been considered for ALEC prediction; 2) a learnable strategy for obtaining the optimal correlation between different appliance behaviors is lacking; and 3) it is difficult to accurately quantify the usage relationship among different appliances. To address these issues, we propose a graph-based temporal–spatial network that employs a learnable adjacency matrix for appliance-level load prediction in this work. The network comprises a temporal graph convolutional network (TGCN) and a learnable adjacency matrix that enables us to utilize correlations between appliances and quantify their relationships. To validate our approach, we compared our model with six others: a TGCN model with a fixed adjacency matrix where all elements are set to 0; a TGCN model with a fixed adjacency matrix where all elements are set to 0.5, except for the diagonal; a TGCN model with a randomly generated adjacency matrix, except for the diagonal; an Aug-LSTM model; a model with ResNetPlus architecture; and a feed-forward deep neural network. Five houses in four datasets: AMPDs, REFIT, UK-DALE, and SC-EDNRR are utilized. The metrics used in this study include root mean square error, explained variance score, mean absolute error, F-norm and coefficient of determination. Our experiments have validated the accuracy and practicality of our proposed approach across different datasets.
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