Electricity Day-Ahead Market Conditions and Market Price Forecasting: History
Please note this is an old version of this entry, which may differ significantly from the current revision.
Contributor: , , , ,

Participants in deregulated electricity markets face risks from price volatility due to various factors, including fuel prices, renewable energy production, electricity demand, and crises such as COVID-19 and energy-related issues. Price forecasting is used to mitigate risk in markets trading goods which have high price volatility. Forecasting in electricity markets is difficult and challenging as volatility is attributed to many unpredictable factors.

  • energy market
  • market conditions
  • production
  • demand

1. Introduction

Towards the end of the last century, a transformation of the power sector business structure from a single, and often state owned company of generating, transmitting and distributing electricity to a market oriented structure has been initiated. This means that companies compete to sell electricity in response to demand. Moreover, with the advent of the technology of harvesting solar and wind energy from renewable sources and that of controlling demand facilitated the development of new market niches in which new business opportunities appeared. These market niches were evolved to a nexus of electricity markets operating in different time horizons. The overall system of markets in Europe consists of (a) future markets, with time-scale trading of weeks, months and years ahead, (b) the spot markets that include the day-ahead, with trading occurring for each hour of the next day, and intraday markets with continuous trading and (c) the balancing markets with trading occurring in real time. A recent review from the business research perspective can be found in [1].
The production and demand of electricity is greatly affected by weather conditions, implementation of tariff policies, policies to mitigate the effects of climate change and other unforeseeable events, such as pandemics and wars. These factors together with the lack of technology for efficient electricity storage render the electricity price in all the electricity markets volatile and thereby difficult to be forecast. A reliable market price forecasting tool is a valuable instrument that market participants may exploit to deal with market price volatility, as the availability of reliable forecasts enables better strategic planning. The unexpected existence of negative and extremely high prices renders any forecasting endeavour ever more challenging.

2. Electricity Day-Ahead Market Conditions and Their Effect on the Different Supervised Algorithms for Market Price Forecasting

A significant problem related to deregulated energy markets is the prediction of extremely high Market Clearing Prices. In [2], extreme price values are attributed to factors affecting the normal operation of the grid, such as device failures, to the bidding strategies of the market participants and to sudden increase in demand. Consumers can better manage risks associated with peak values if more choices for purchasing electricity are available, for example, from a centralized power pool or through bilateral contracts [3]. Extremely high prices can be stabilized by having elastic demand whereas a decrease in the expected price may be obtained, at the expense of increased volatility, by using renewable energy sources [4][5]. Demand elasticity is achieved by the demand-side management which at the same time has the effect of reducing the market price volatility.
The use of electricity demand management together with historical price data demonstrated that prediction methods must learn the actual relationships between prices and the factors affecting them [6]. To this end, neural networks and extreme learning machines were proposed in [7][8], respectively, to predict marginal prices, with forecasting Mean Absolute Error (MAE) ranging between 0 and 8 ($/MWh). These articles concluded that more detailed data concerning network structure and system operations is required for the development of simulation techniques and analytical approaches to yield lower forecasting errors. The use of predicting methodologies (ANN, ELM) is thus more suitable for cases where sufficient system operational data acquisition is not feasible [2].
Market power is defined as the ability of market actors to manipulate prices to their benefit for specific periods of time [9]. As enormous profits can be achieved by increased market prices [2] generators tend to exercise market power by changing their offer curves. Market power can be exercised through the so called economic withholding or/and physical withholding [10]. Economic withholding occurs when a producer submits an offer curve with relatively high prices compared to its marginal cost [11]. Physical withholding is when generators reduce the offers of their generation capacity in order to render a proportion of the capacity of their power plants unavailable [10]. The market risks can be effectively minimized via the design and utilization of monitoring and control mechanisms. These mechanisms require that the behaviour of market participants is constantly monitored to prevent power abuse. Specifically, the market prices of the supply curves offered by the various generators should always be representative of the reasonable expectation of their short-run marginal costs [12]. The supply market prices deemed unreasonable are replaced by the default market values. Another option for market monitoring and conditions identification is the examination of the generation and demand curves and how they both affect the clearing price. A less complicated and less time consuming method could be based on identifying signals in the demand and supply time series that indicate the possibility of occurrence of extremely high or negative prices.
Local market suppliers attempt to sell their excessive energy at the highest possible price [13]. On the other hand, buyers (consumers) in the same market are cost pruners who seek market price that is lower to the utility rate [14]. On some occasions market actors emphasize on gains obtained from prosumer models/profiles which enable users to maximize their utility via price signaling [15][16]. An ANN oriented approach to estimate the system marginal price (SMP) during weekends and public holidays was proposed in [17]. The conclusion made therein was that lower error values were obtained during Sundays due to the fact that SMP curve was less volatile as compared to that of Saturdays.
Over time, socio-economic factors, along with the global economy, have caused energy markets to undergo substantial transformations. A measure named predictive density which signals the likelihood of upward or downward trends of oil prices is given in [18]. It was also concluded that during periods of extreme volatile economic climates, such variables can be considered for MCP forecasting. In [19] it was demonstrated that forecasting methodologies that take into consideration such measures yield improved forecasts [19]. In order to further improve the forecasting results methodologies that classify the days to days with, normal, excessively high and negative prices have been proposed. These kinds of methodologies attempt to exploit the intrinsic characteristics of prices that appear in these categories. Many authors have used machine learning- and/or statistical-based methodologies to forecast normal and peak price values. To this end, the Extreme Machine Learning (ELM) was deployed to forecast normal and extremely high Day-Ahead MCP values [8][20].
Over the years, a variety of methodologies has been proposed for normal price forecasting. In [21] the asymmetric Takagi-Sugeno-Kang neuro-fuzzy model in combination with the fuzzy c-mean (FCM) data pre-processing method which classifies the patterns that may exist in the data was proposed. A two-stage methodology based on a cascaded neural network (CNN) that relies on a two-stage feature selection has been developed in [22]. In the first stage the modified relief algorithm is used to capture the relevant features, whereas in the second stage, the relevance values of the obtained features are further analysed to find the features to be used to train the network. Other types of neural networks that have been exploited are the recurrent neural networks (RNN) [23] and probabilistic neural networks (PNN) [24]. Deep learning-based algorithms such as the Lasso Estimated Auto-Regressive model and Deep Learning models were proposed in [25]. It was concluded that the Deep Learning model, in overall, could perform better than the LASSO model, but the LASSO model is suitable for short-term forecasts.
In [26] it was argued that using a model incorporating about 400 explanatory variables, a variance stabilizing transformation and a re-calibrated LASSO models gives better forecasts. An improvement of the previously mentioned method was proposed in [27], where it used the Seasonal Component Auto-Regressive (SCAR) model to decompose the electricity market price time series into trend-seasonal and a stochastic parts, and subsequently, model each one separately. It was observed that accuracy improved when the load forecasts were deseasonalized. The model was tested on Global Energy Forecasting Competition 2014 and Nord Pool data demonstrating lower weekly MAE than models proposed in other studies.
A hybrid model for accurate Day-Ahead forecasting was employed in [28]. In this paper the empirical mode decomposition filter and the maximum dependency and minimum redundancy criteria are together applied to construct features. This methodology gave lower average MAPE, as compared to other models, for both 1 h and 24 h ahead forecasting. However, the RMSE of the forecasts of the New South Wales (NSW) market prices was higher than the RMSE given by other methods (average RMSE ($/MWh): NSW market was 28.9628.96 and for PJM market was 7.297.29). Another hybrid model, which consists of a multiple linear regression model, an ARIMA model and Holt-Winters model was proposed in [29].
There are cases in which extremely high or negative prices appear in the electricity markets. The need for accurate forecasts in these cases has lead many researchers to develop models or methodologies for spike forecasting, whereas, there are not reports of similar endeavours in the direction of negative price forecasting. In order to identify extremely high prices a fixed threshold T h r e s h o l d = μ ± 2 σ , where 𝜇 and 𝜎 are the estimated mean and standard deviation of observed prices for a given period) is commonly used in the literature. That is if the price exceeds the threshold it is considered as a extremely high. The techniques that over the years have been proposed are based on: clustering analysis of the market clearing values [30], probabilistic neural networks (PNN) [31] and a combination of Bayesian experts and support vector machines (SVM) [32]. The techniques proposed vary in complexity, however the key point is that the majority of them identify price time series that contain extreme values and treat them in separate clusters from the other ones. Each cluster contains its unique features that are subsequently used to implement forecasting. A different approach was presented in [33] where a two-stage feature selection methodology, based on information theory, for forecasting occurrence and spike price value was proposed. The selected features were subsequently exploited by a methodology based on a combination of PNN with Hybrid Neuro Evolutionary System (HNES) to forecast the price values.
A combination of two ANNs was used in [34] to forecast normal market prices. The first network gives forecasts for the next day and the second gives forecasts for the next week. The forecasting of extremely high prices was performed using the Generalized Pareto Distribution (GPD). The reason they separated the days to days of normal and of exceedingly high market prices was that the networks could not capture the extremely high prices even though the training set that was used was containing data of 16 years. The market price data was for the period 7 December 1998–1 January 2014 and was related to the Australian market zones. An ELM-based market price classification methodology was proposed in [35]. More specifically, the training data was classified based on thresholds, while for testing three-dimensional vectors were used. The methodology was tested on the Ontario and PJM markets and it was found found are that the classification was more accurate for the Ontario market.
A support vector machine-based method of forecasting the occurrence of the extremely high prices was proposed in [36]. Therein the extremely high market prices were defined as those that exceeded the 95th percentile, which was estimated by fitting a Generalized Pareto distribution to the innovations an AR-EGARCH model. The data that was used were the log-transformed market prices, demand and wind production. The selection of the input features was conducted by finding the optimal number of lags of the log market prices. The proposed methodology was compared to NN and XGBoost-based methodologies which were unable to accurately classify extremely high or negative prices. A hybrid methodology for forecasting both the appearance and the actual value of extremely high prices was employed in [37]. The hybrid methodology was based on the wavelet transform and on certain time domain and calendar indicators. In addition, mutual information (MI) was used for the feature selection, whereas the forecasting of the appearance of the extremely high prices was carried out by a Probabilistic Neural Network (PNN). This methodology was on data obtained from the PJM and QLD (Australia) markets. Regarding the PJM market for threshold equal to 150, the extremely high price forecast accuracy was 97.3% with a forecast confidence interval of 87.7%, while for a threshold equal to 200 was 92% and confidence interval of 88.5%. The accuracy of the corresponding measures for the QLD market for the month of June 2004 was lower. Namely, the extremely high price forecast accuracy was 88.23% and the confidence interval was 83.33% and for January 2003 92.10% and 89.74%, respectively.

This entry is adapted from the peer-reviewed paper 10.3390/en16124617

References

  1. Bichler, M.; Buhl, H.U.; Knörr, J.; Maldonado, F.; Schott, P.; Waldherr, S.; Weibelzahl, M. Electricity Markets in a Time of Change: A Call to Arms for Business Research. Schmalenbach J. Bus. Res. 2022, 74, 77–102.
  2. Bao, M.; Ding, Y.; Zhou, X.; Guo, C.; Shao, C. Risk assessment and management of electricity markets: A review with suggestions. CSEE J. Power Energy Syst. 2021, 7, 1322–1333.
  3. Wang, P.; Billinton, R. Reliability assessment of a restructured power system using reliability network equivalent techniques. IET 2003, 150, 555–560.
  4. Zhao, Q.; Wang, P.; Goel, L.; Ding, Y. Impacts of renewable energy penetration on nodal price and nodal reliability in deregulated power system. In Proceedings of the 2011 IEEE Power and Energy Society General Meeting, Detroit, MI, USA, 24–28 July 2011; pp. 1–6.
  5. Wang, Y.; Ding, Y. Nodal price uncertainty analysis considering random failures and elastic demand. In Proceedings of the IEEE PES Power Systems Conference and Exposition, New York, NY, USA, 10–13 October 2004; Volume 1, pp. 174–178.
  6. Feuerriegel, S.; Strüker, J.; Neumann, D. Reducing price uncertainty through demand side management. In Proceedings of the Thirty Third International Conference on Information Systems, Orlando, FL, USA, 16–19 December 2012; pp. 1–20.
  7. Hong, Y.Y.; Hslao, C.Y. Locational marginal price forecasting in deregulated electricity markets using artificial intelligence. IEEE Trans. Power Syst. 2002, 149, 621–626.
  8. Chen, X.; Dong, Z.Y.; Meng, K.; Xu, Y.; Wong, K.P.; Ngan, H.W. Electricity Price Forecasting With Extreme Learning Machine and Bootstrapping. IEEE Trans. Power Syst. 2012, 27, 2055–2062.
  9. Wang, P.; Xiao, Y.; Ding, Y. Nodal market power assessment in electricity markets. IEEE Trans. Power Syst. 2004, 19, 1373–1379.
  10. Lakić, E.; Medved, T.; Zupančič, J.; Gubina, A.F. The review of market power detection tools in organised electricity markets. In Proceedings of the 2017 14th International Conference on the European Energy Market (EEM), Dresden, Germany, 6–9 June 2017; pp. 1–6.
  11. Zhang, F.-Q.; Zhou, H. Research on Economic Withholding in Wholesale Markets Based on Incremental Heat Rate. In Proceedings of the 2005 IEEE/PES Transmission & Distribution Conference & Exposition: Asia and Pacific, Dalian, China, 18 August 2005; pp. 1–7.
  12. Wholesale. Wholesale Electricity Market Rules. 2020. Available online: https://www.erawa.com.au/rule-change-panel/wholesaleelectricity-market-rules (accessed on 30 March 2020).
  13. Yu, Z.; Razzaq, A.; Rehman, A.; Shah, A.; Jameel, K.; Mor, R.S. Disruption in global supply chain and socio-economic shocks: A lesson from COVID-19 for sustainable production and consumption. Oper. Manag. Res. 2022, 15, 233–248.
  14. Cali, U.; Çakir, O. Energy Policy Instruments for Distributed Ledger Technology Empowered Peer-to-Peer Local Energy Markets. IEEE Access 2019, 7, 82888–82900.
  15. Bampoulas, A.; Saffari, M.; Pallonetto, F.; Mangina, E.; Finn, D.P. A fundamental unified framework to quantify and characterise energy flexibility of residential buildings with multiple electrical and thermal energy systems. Appl. Energy 2021, 282, 116096.
  16. Tahersima, F.; Stoustrup, J.; Meybodi, S.A.; Rasmussen, H. Contribution of domestic heating systems to smart grid control. In Proceedings of the 2011 50th IEEE Conference on Decision and Control and European Control Conference, Orlando, FL, USA, 12–15 December 2011; pp. 3677–3681.
  17. Kalfa, V.R.; Arslan, B.; Ertuğrul, İ. Determining the Factors Affecting the Market Clearing Price by Using Multiple Linear Regression Method. Alphanumeric 2021, 9, 35–48.
  18. Baumeister, C.; Korobilis, D.; Lee, T.K. Energy Markets and Global Economic Conditions. Rev. Econ. Stat. 2022, 104, 828–844.
  19. Halkos, G.E.; Tsirivis, A.S. Energy Commodities: A Review of Optimal Hedging Strategies. Energies 2019, 12, 3979.
  20. Huang, G.-B.; Zhu, Q.-Y.; Siew, C.-K. Extreme learning machine: Theory and applications. Neurocomputing 2006, 70, 489–501.
  21. Alshejari, A.; Kodogiannis, V.S. Electricity price forecasting using asymmetric fuzzy neural network systems. In Proceedings of the 2017 IEEE International Conference on Fuzzy Systems (FUZZ-IEEE), Naples, Italy, 9–12 July 2017; pp. 1–6.
  22. Amjady, N.; Daraeepour, A. Design of input vector for day-ahead price forecasting of electricity markets. Expert Syst. Appl. 2009, 36, 12281–12294.
  23. Ghayekhloo, M.; Azimi, R.; Ghofrani, M.; Menhaj, M.; Shekari, E. A combination approach based on a novel data clustering method and Bayesian recurrent neural network for day-ahead price forecasting of electricity markets. Electr. Power Syst. Res. 2019, 168, 184–199.
  24. Lin, W.M.; Gow, H.J.; Tsai, M.T. Electricity price forecasting using Enhanced Probability Neural Network. Energy Convers. Manag. 2010, 51, 2707–2714.
  25. Lago, J.; Marcjasz, G.; De Schutter, B.; Weron, R. Forecasting day-ahead electricity prices: A review of state-of-the-art algorithms, best practices and an open-access benchmark. Appl. Energy 2021, 293, 116983.
  26. Uniejewski, B.; Weron, R. Efficient Forecasting of Electricity Spot Prices with Expert and LASSO Models. Energies 2018, 11, 2039.
  27. Uniejewski, B.; Marcjasz, G.; Weron, R. On the importance of the long-term seasonal component in day-ahead electricity price forecasting: Part II — Probabilistic forecasting. Energy Econ. 2019, 79, 171–182.
  28. Shao, Z.; Zheng, Q.; Liu, C.; Gao, S.; Wang, G.; Chu, Y. A feature extraction- and ranking-based framework for electricity spot price forecasting using a hybrid deep neural network. Electr. Power Syst. Res. 2021, 200, 107453.
  29. Bissing, D.; Klein, M.T.; Chinnathambi, R.A.; Selvaraj, D.F.; Ranganathan, P. A Hybrid Regression Model for Day-Ahead Energy Price Forecasting. IEEE Access 2019, 7, 36833–36842.
  30. He, D.; Chen, W.P. A real-time electricity price forecasting based on the spike clustering analysis. In Proceedings of the 2016 IEEE/PES Transmission and Distribution Conference and Exposition (T&D), Dallas, TX, USA, 3–5 May 2016; pp. 1–5.
  31. Wang, Y.; Li, L.; Ni, J.; Huang, S. Feature selection using tabu search with long-term memories and probabilistic neural networks. Pattern Recognit. Lett. 2009, 30, 661–670.
  32. Wu, W.; Zhou, J.; Mo, L.; Zhu, C. Forecasting electricity market price spikes based on bayesian expert with support vector machines. In Advanced Data Mining and Applications, Proceedings of the International Conference on Advanced Data Mining and Applications, Xi’an, China, 14–16 August 2006; Springer: Berlin/Heidelberg, Germany, 2006; pp. 205–212.
  33. Amjady, N.; Keynia, F. A new prediction strategy for price spike forecasting of day-ahead electricity markets. Appl. Soft Comput. 2011, 11, 4246–4256.
  34. Dev, P.; Martin, M.A. Using neural networks and extreme value distributions to model electricity pool prices: Evidence from the Australian National Electricity Market 1998–2013. Energy Convers. Manag. 2014, 84, 122–132.
  35. Shrivastava, N.A.; Panigraphi, B.K.; Lim, M.H. Electricity price classification using extreme learning machines. Neural Comput. Appl. 2016, 27, 9–18.
  36. Stathakis, E.; Papadimitriou, T.; Gogas, P. Forecasting Price Spikes in Electricity Prices. Rev. Econ. Anal. 2021, 13, 65–87.
  37. Amjady, N.; Keynia, F. Electricity market price spike analysis by a hybrid data model and feature selection technique. Electr. Power Syst. Res. 2010, 80, 318–327.
More
This entry is offline, you can click here to edit this entry!
Video Production Service