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A Baseline Load Estimation Approach for Residential Customer based on Load Pattern Clustering

机译:基于负载模式聚类的住宅客户的基线负荷估计方法

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Demand response (DR) is a key technology enabling reliable and flexible power system operation more economically and environment-friendly than conventional manners from supply side. Customer baseline load (CBL) estimation is an important issue in the implementation of DR programs for assessing the performance of DR programs and designing economic compensation mechanisms. The accurate estimation of CBL is critical to the success of DR programs because it involves the interests of multi-stakeholders including utilities and customers. Motivated by the inaccuracy of existing CBL methods, this paper proposes a residential CBL estimation approach based on load pattern (LP) clustering to improve the accuracy of CBL estimation. First, an adaptive density-based spatial clustering of applications with noise (DBSCAN) algorithm is proposed to extract typical load patterns (TLPs) of each individual customer in order to avoid the adverse effects from aggregating many dissimilar LPs together as the real TLP. Second, K-means clustering is utilized to segment residential customers into several different clusters based on the similarity of LPs. Finally, CBLs for DR participants are estimated based on the actual load of non-participants at the same cluster during DR event periods. The proposed methods are compared with some traditional methods on a smart metering dataset from Ireland. The results show that the proposed methods have a better performance on accuracy than averaging and regression methods.
机译:需求响应(DR)是一种关键技术,可实现可靠且灵活的电力系统操作比来自供应方的传统方式更具经济和环境友好。客户基线负荷(CBL)估计是实施博士计划的重要问题,用于评估博士计划和设计经济补偿机制。 CBL的准确估计对于DR计划的成功至关重要,因为它涉及包括公用企业和客户在内的多利益相关者的利益。通过现有CBL方法的不准确性,本文提出了一种基于负载模式(LP)聚类的住宅CBL估计方法,以提高CBL估计的准确性。首先,提出了一种具有噪声(DBSCAN)算法的应用的自适应密度的空间聚类,以提取每个客户的典型负载模式(TLP),以避免将许多不同LPS聚合为真实的TLP的不利影响。其次,K-means聚类用于将住宅客户分段为基于LPS的相似性的几个不同的集群。最后,根据博士事件期间,基于同一群集的非参与者的实际负荷估计DR参与者的CBL。将所提出的方法与来自爱尔兰的智能计量数据集上的一些传统方法进行比较。结果表明,该方法的精度具有更好的性能,而不是平均和回归方法。

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