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Neighborhood features help detecting non-technical losses in big data sets
Author(s) -
Patrick Glauner,
Jorge Augusto Meira,
Lautaro Dolberg,
Radu State,
Franck Bettinger,
Yves Rangoni
Publication year - 2016
Publication title -
open repository and bibliography (university of luxembourg)
Language(s) - English
Resource type - Conference proceedings
DOI - 10.1145/3006299.3006310
Subject(s) - parallelizable manifold , big data , computer science , electricity , support vector machine , range (aeronautics) , grid , smart meter , random forest , data mining , work (physics) , smart grid , artificial intelligence , engineering , algorithm , mathematics , electrical engineering , geometry , aerospace engineering , mechanical engineering
Electricity theft occurs around the world in both developed and developing countries and may range up to 40% of the total electricity distributed. More generally, electricity theft belongs to non-technical losses (NTL), which occur during the distribution of electricity in power grids. In this paper, we build features from the neighborhood of customers. We first split the area in which the customers are located into grids of different sizes. For each grid cell we then compute the proportion of inspected customers and the proportion of NTL found among the inspected customers. We then analyze the distributions of features generated and show why they are useful to predict NTL. In addition, we compute features from the consumption time series of customers. We also use master data features of customers, such as their customer class and voltage of their connection. We compute these features for a Big Data base of 31M meter readings, 700K customers and 400K inspection results. We then use these features to train four machine learning algorithms that are particularly suitable for Big Data sets because of their parallelizable structure: logistic regression, k-nearest neighbors, linear support vector machine and random forest. Using the neighborhood features instead of only analyzing the time series has resulted in appreciable results for Big Data sets for varying NTL proportions of 1%-90%. This work can therefore be deployed to a wide range of different regions.

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