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				<title level="a" type="main">About Designing an Intelligent System for Forecasting Electric Power Consumption Based on Artificial Neural Networks *</title>
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							<persName><forename type="first">Yana</forename><surname>Neudakhina</surname></persName>
							<email>yananeu1@gmail.com</email>
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								<orgName type="institution">National University of Science and Technology MISIS</orgName>
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									<addrLine>4, Leninsky Prospekt</addrLine>
									<settlement>Moscow</settlement>
									<country key="RU">Russia</country>
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						<title level="a" type="main">About Designing an Intelligent System for Forecasting Electric Power Consumption Based on Artificial Neural Networks *</title>
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					<term>intelligent control of power systems</term>
					<term>electricity consumption</term>
					<term>neural-network models</term>
					<term>time series forecasting</term>
					<term>artificial neural networks</term>
					<term>machine learning</term>
					<term>automated electricity metering systems</term>
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<div xmlns="http://www.tei-c.org/ns/1.0"><p>This article examines the problem of forecasting electric power consumption of central heating stations based on the data of a Moscow heating supply company. The features of the proposed neural-network forecasting model include historical data of electricity consumption, and average monthly temperature as a meteorological variable. The intelligent system for forecasting total electricity consumption of central heating supply stations proposed in this work is based on the dual forecasting method. The system consists of three predictor units, which allow to produce several complementary projection variants that can be combined, so the most rational of them can be selected.</p></div>
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<div xmlns="http://www.tei-c.org/ns/1.0"><head n="1">Introduction</head><p>Electricity consumption forecasting is critical for the modern energy industry. Energy enterprises in Russia are interested in an adequate evaluation of electricity consumption for their facilities because the reasonableness of settlements with electricity suppliers is dependent on that evaluation. Over the last decade, the digital transformation of the Russian fuel and energy complex has stimulated the domestic industrial enterprises to implement automated commercial electricity metering systems, or Automated System for Commercial Accounting of Power Consumption (ASCAPC) for their facilities. ASCAPC smart energy meters collect time series data of electricity consumption that are used for forecasting electric power consumption of production facilities.</p><p>To achieve a desired level of forecast accuracy, it is proposed to use artificial neural networks for forecasting time series electricity consumption of central heating supply stations.</p></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head n="2">Materials and methods</head></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head>2.1</head><p>Description of the automated electricity metering system</p><p>The ASCAPC is a two-level system with dedicated distributed functions for each of the levels. Figure <ref type="figure" target="#fig_0">1</ref> shows the structure of the ASCAPC of a Moscow heating supply company.</p><p>The data processing complex comprises:</p><p>─ the existing data collection, processing, and storage servers of the existing district heating stations' ASCAPC of the heating supply company branches; ─ a workstation for daily generation of data for dispatching to the System Operator (JSC "SO UPS") and affiliated facilities of the wholesale energy and capacity market (the OREM); ─ the existing common timing system of the above-mentioned ASCAPC.</p><p>The information-measuring complex comprises: ─ multiple-tariff energy meters with load profile storing and event logging functions; ─ current transformers and voltage transformers with the defined accuracy class; ─ channeling equipment (a GSM module). The ASCAPC complies with the technical requirements of the OREM and provides accurate measurements of the amount of consumed electric power and energy.</p></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head>2.2</head></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head>Statistics of electric power consumption of the central heating stations</head><p>Seasonality is present in electric power consumption of central heating supply stations. As can be seen from the graph in Figure <ref type="figure" target="#fig_1">2</ref>, the amount of electric power consumed by heating stations evidently increased in October, with the beginning of the heating season, and decreased in May.</p><p>It is evident that electricity consumption trends are influenced by seasonal fluctuations in meteorological factors <ref type="bibr" target="#b0">[1]</ref>.</p><p>The graph in Figure <ref type="figure" target="#fig_2">3</ref> shows data that are not clearly seasonal yet has similar structure.  In this work, the meteorological factor, which is average monthly temperature in Moscow, is a feature variable in the forecasting model.</p></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head>2.3</head></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head>Forecasting using extrapolation</head><p>Extrapolation method based on exponential smoothing is one of the widely used statistical methods for time series forecasting. The exponential smoothing is implemented through the exponential filter, which weights past observations with exponentially decreasing weights to forecast future values (1).</p><formula xml:id="formula_0">) 1 ( ) ( ( ) 1 ( ) 1 ( ~      i X i X i X X smth M smth smth  ,<label>(1)</label></formula><p>Wherein Xs mth (i-1) is the past value, smoothed by the filter; α is the smoothing parameter; X M is the initial time series value.</p><p>As an example, the time series electricity consumption of CHS No9274 was smoothed by the exponential filter with α set to 0.7. To lower the influence of external disturbances, the three implementations of the exponential filter for the time series from 2016 to 2018 were averaged (Figure <ref type="figure" target="#fig_3">4</ref>). The resulting forecast for CHS No9274 for 2019 is shown in figure <ref type="figure" target="#fig_4">5</ref>. As can be seen from the graph (Figure <ref type="figure" target="#fig_4">5</ref>), the extrapolation method based on exponential smoothing can produce forecast for data that have seasonality <ref type="bibr" target="#b1">[2]</ref>. However, unlike neural network approaches, this statistical method does not consider the influence of the external factors. Moreover, to forecast by extrapolation, the process must be monotone and without sharp short-term jumps.</p></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head n="2.4">Forecasting using artificial neural networks</head><p>Creating the training datasets. For time series with the seasonal component, the training datasets for the "winter" season (October-April) (Figure <ref type="figure" target="#fig_5">6</ref>) and the "summer" season (May-September) were created <ref type="bibr" target="#b2">[3]</ref>. The input feature variables are data of actual electricity consumption (k), historical data of electricity consumption (in the two previous months, k-1 and k-2), and average temperatures of the corresponding months <ref type="bibr" target="#b3">[4]</ref>. Because the forecast is made for the next month, the output variable is the month-ahead electricity consumption (k+1). Training datasets that do not consider the historical data were also created.</p><p>Choosing the artificial neural network architecture. Multilayer perceptron (MLP) is one of the most widely used neural-network models in neural network approaches. MLP consists of artificial neurons located parallelly in one or multiple hidden layers and an output layer. For building our neural-network model (Figure <ref type="figure" target="#fig_6">7</ref>), we used Statistica Neural Networks software. To avoid the saturation behavior, the logistic, or sigmoid, function was chosen as the activation function for the hidden layer in the MLP.</p></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head n="2.5">Multivariant forecasting</head><p>ANNs can function as the tool for multivariant forecasting <ref type="bibr" target="#b4">[5]</ref>. In this work, we develop a multivariant forecast for the estimator, which is the total electricity consumption for several central heating stations.</p><p>Forecasting by the dual forecasting method (Figure <ref type="figure" target="#fig_7">8</ref>) <ref type="bibr" target="#b5">[6]</ref> can be executed using the two methodological "branches", which are: ─ A I -forecasting the behavior of the initial values, calculating the estimate by the forecasted values; ─ A II -calculating the estimator by the actual initial values data, with forecasting the behavior of the estimator. </p></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head n="3">Results</head><p>The structure of the proposed intelligent system for forecasting the total electricity consumption for several central heating stations is shown in Figure <ref type="figure" target="#fig_10">9</ref>.</p><p>The system consists of the three predictor units, each representing the respective forecasting model. This allows to produce several complementary forecast variants that can be combined, so the most rational of them can be selected.</p><p>The first variant of the forecasted estimate I R  is calculated by the formula (2). </p><formula xml:id="formula_1">I CHS CHS CHS CHS CHS CHS R X X X X X X              , (<label>2</label></formula><formula xml:id="formula_2">)</formula><formula xml:id="formula_3">Wherein exp 1 2 3 CHSn smthCHSn ANNnohistoryCHSn ANNhistoryCHSn X X X X          </formula><p>is the forecasted initial value; α 1 +α 2 +α 3 =1.</p><p>The estimates, R, are calculated by the formula (3). </p><formula xml:id="formula_4">CHS CHS CHS CHS CHS CHS R X X X X X X       ,<label>(3)</label></formula><p>Wherein X CHSn is the measured initial values.  </p><formula xml:id="formula_5">II smth ANNnohistory ANNhistory R R R R           , (<label>4</label></formula><formula xml:id="formula_6">)</formula><p>Wherein R  is the forecasted estimate that was predicted by the respective forecasting model; β +β 2 +β 3 =1.</p><p>For ANN-based forecasting model, the MLP was tuned with the data from the training dataset and trained using the backpropagation algorithm. The quality of the resulting neural-network model was evaluated by its scatter diagram (Figure <ref type="figure" target="#fig_12">10</ref>). As can be seen from figure <ref type="figure" target="#fig_12">10</ref>, almost all deviations of the predicted values are inside the confidence interval.</p><p>Forecasted and measured values of electricity consumption are shown in Figure <ref type="figure" target="#fig_13">11</ref>. As indicated in the graph (Figure <ref type="figure" target="#fig_13">11</ref>), the resulting neural-network model has high approximation capabilities. The values of the initial time series have a high correlation with the forecasted time series.</p><p>To study the created forecasting model, the neural network was tuned with the data from training dataset and verified with verification dataset. Both datasets with and without historical data as feature variable were used for the MLP training.</p><p>To produce a multivariate forecast <ref type="bibr" target="#b6">[7]</ref><ref type="bibr" target="#b7">[8]</ref>, three copies of the MLP were made. Each copy was trained with different starting conditions, i.e., the initial weights were generated randomly. Multivariant forecast for central heating station No 9274 for April 2019 is shown in figure <ref type="figure" target="#fig_14">12</ref> (left), and averaged forecast is in figure 12 (right).  To achieve a desired level of forecast accuracy, it is recommended to consider historical data as feature variable. Forecasted estimates for data with seasonality were calculated separately for each of the seasons ("winter" and "summer"). The graphs in Figure <ref type="figure" target="#fig_15">13</ref> and Figure <ref type="figure" target="#fig_16">14</ref> compare the changes in measured values and forecasted total electricity consumption values for "winter" and "summer" season, respectively.</p><p>The graphs (Figures <ref type="figure" target="#fig_16">13 and 14</ref>) indicate that both variants of the forecasted estimate can take the data seasonality into consideration and confirm one another, which allows to develop a more accurate forecast of the estimator, i.e., total electricity consumption.  To achieve a desired level of forecast accuracy, it is recommended to take both variants of the forecasted estimate into consideration.</p></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head n="4">Discussion</head><p>The digitalization rate of the Russian energy sector and the economy in general dictates the requirements for the quality of forecasts. This, in return, causes the transition to modern intelligent technologies in forecasting, and wide implementation of the AI methods in intelligent control systems <ref type="bibr" target="#b8">[9]</ref>, including time-dependent forecasting systems.</p><p>Due to the characteristics of the analyzed electricity consumption time series of central heating stations, it is recommended to combine both statistical and intelligent forecasting methods for developing intelligent systems for forecasting. In the core of such systems are several predictor units that can produce multiple forecast variants.</p><p>In one paper <ref type="bibr" target="#b9">[10]</ref> formulated were the principles and application of predictive analytics methods in intelligent systems. Because one or few dozens of cases is not enough to achieve high forecasting accuracy, for correct application of predictive analytics methods and identification of future trends, it is recommended to create databases and knowledge bases that contain a great number of incidents <ref type="bibr" target="#b10">[11]</ref>.</p></div>
<div xmlns="http://www.tei-c.org/ns/1.0"><head n="5">Conclusion</head><p>The efficiency of the multivariant approach for forecasting is evident; it allows to produce several complementary forecast variants that can be combined, so the most rational of them can be selected. The proposed intelligent system for forecasting electricity consumption of the facilities connected to the ASCAPC can be also applied in forecasting for other industrial facilities as well as for housing and utilities infrastructure objects.</p></div><figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_0"><head>Fig. 1 .</head><label>1</label><figDesc>Fig. 1. Structure of the ASCAPC of a Moscow heating supply company.</figDesc><graphic coords="2,128.64,394.44,338.04,220.32" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_1"><head>Fig. 2 .</head><label>2</label><figDesc>Fig. 2. Data with seasonality.</figDesc><graphic coords="3,144.96,275.40,305.16,142.44" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_2"><head>Fig. 3 .</head><label>3</label><figDesc>Fig. 3. Data with similar structure.</figDesc><graphic coords="3,149.64,455.64,295.80,138.72" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_3"><head>Fig. 4 .</head><label>4</label><figDesc>Fig. 4. Implementation of the exponential filter for three-year electricity consumption data.</figDesc><graphic coords="4,151.56,331.20,291.96,144.84" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_4"><head>Fig. 5 .</head><label>5</label><figDesc>Fig. 5. Electricity consumption forecast for a central heating supply station in 2019.</figDesc><graphic coords="5,151.56,147.36,291.96,145.20" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_5"><head>Fig. 6 .</head><label>6</label><figDesc>Fig. 6. Training dataset for "winter" season (a fragment).</figDesc><graphic coords="5,153.60,494.28,288.00,144.12" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_6"><head>Fig. 7 .</head><label>7</label><figDesc>Fig. 7. MLP structure.</figDesc><graphic coords="6,125.52,231.36,344.04,126.36" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_7"><head>Fig. 8 .</head><label>8</label><figDesc>Fig. 8. Schema of the multivariant multistructural algorithmic block based on the dual forecasting method.</figDesc><graphic coords="7,137.76,147.36,319.68,160.80" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_10"><head>Fig. 9 .</head><label>9</label><figDesc>Fig. 9. Structure of the intelligent system for forecasting total electricity consumption.</figDesc><graphic coords="8,125.64,147.36,344.04,221.40" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_12"><head>Fig. 10 .</head><label>10</label><figDesc>Fig. 10. Scatter plot of the trained ANN.</figDesc><graphic coords="9,198.24,159.36,198.72,185.64" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_13"><head>Fig. 11 .</head><label>11</label><figDesc>Fig. 11. Forecasted and measured values of electricity consumption.</figDesc><graphic coords="9,142.32,382.80,310.56,148.56" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_14"><head>Fig. 12 .</head><label>12</label><figDesc>Fig. 12. Multivariant forecast (left) and averaged forecast (right).</figDesc><graphic coords="10,150.12,147.36,294.84,111.72" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_15"><head>Fig. 13 .</head><label>13</label><figDesc>Fig. 13. Changes in the observed and the variant forecasted values of total electricity consumption ("winter").</figDesc><graphic coords="10,127.80,405.00,339.60,150.48" type="bitmap" /></figure>
<figure xmlns="http://www.tei-c.org/ns/1.0" xml:id="fig_16"><head>Fig. 14 .</head><label>14</label><figDesc>Fig. 14. Changes in the observed and the variant forecasted values of total electricity consumption ("summer").</figDesc><graphic coords="11,126.72,147.36,341.64,149.88" type="bitmap" /></figure>
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