Abstract
In this paper, we develop a general framework for the modelling of Australian electricity market risk based on the structural relationships in the market. The model framework is designed to be consistent with temperature and load mean forecasts, market forward price quotes, the dependence of load on temperature, and the dependence of price on load. The primary use of the model is for the accurate evaluation of the market risk of an electricity generation and retail company but it can also be used for the valuation of electricity market derivatives and assets. We demonstrate the application of our framework to the Australian National Electricity Market (NEM).
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Notes
- 1.
In reality the dispatch algorithm co-optimises the dispatch for the energy as well as ancilliary service markets, and across all regions, taking into account interconnector flows and constraints.
- 2.
See Sect. 2.9 in Clewlow and Strickland (1999) for details.
- 3.
We omit 2012 from the price model estimation as carbon pricing was introduced into the market in July 2012.
References
Aïd, R., Campi, L., & Langrene, N. (2012). A structural risk-neutral model for pricing and hedging power derivatives. Mathematical Finance, 13 Published online 13 Feb.
Alaton, P., Djehiche, M., & Stillberger, D. (2002). On modelling and pricing weather derivatives. Applied Mathematical Finance, 9(1), 1–20.
Barlow, M. (2002). A diffusion model for electricity prices. Mathematical Finance, 12(4), 287–298.
Barndorff-Nielsen, O. E., Benth, F. E., & Veraart, A. E. D. (2010). Modelling electricity forward markets by ambit fields, CREATES Research Paper 2010–41, Aarhus University.
Benth, F. E., Benth, J. S., & Koekebakker, S. (2008). Stochastic modeling of electricity and related markets. Singapore: World Scientific.
Benth, F. E., & Saltyte-Benth, J. (2007). The volatility of temperature and pricing of weather derivatives. Quantitative Finance, 7(5), 553–561.
Benth, F. E., Kallsen, J., & Meyer-Brandis, T. (2007). A non-Gaussian Ornstein-Uhlenbeck process for electricity spot price modeling and derivatives pricing. Applied Mathematical Finance, 14, 153–169.
Burger, M., Klar, B., Müller, A., & Schindlmayr, G. (2004). A spot market model for pricing derivatives in electricity markets. Quantitative Finance, 4, 109–122.
Carmona, R., & Coulon, M. (2013). A survey of commodity markets and structural models for electricity prices. In F. E. Benth, V. Kholodnyi & P. Laurence (Eds.), Quantitative energy finance: Modeling, pricing and Hedging in energy and commodity markets. New York: Springer.
Carmona, R., Coulon, M., & Schwarz, D. (2012). Electricity price modeling and asset valuation: a multi-fuel structural approach. Mathematics and Financial Economics, 7(2), 167–202.
Cartea, A., & Figueroa, M. (2005). Pricing in electricity markets: A mean reverting jump diffusion model with seasonality. Applied Mathematical Finance, 12(4), 313–335.
Cartea, A., & Villaplana, P. (2008). Spot price modeling and the valuation of electricity forward contracts: The role of demand and capacity. Journal of Banking and Finance, 32, 2501–2519.
Clewlow, L., & Strickland, C. (1999). Valuing Energy Options in a One Factor Model Fitted to Forward Prices, SSRN paper 160608.
Clewlow, L., & Strickland, C. (2000). Energy derivatives: Pricing and risk management. London: Lacima Publications.
Coulon, M., & Howison, S. (2009). Stochastic behaviour of the electricity bid stack: from fundamental drivers to power prices. Journal of Energy Markets, 2, 29–69.
Geman, H., & Roncoroni, A. (2006). Understanding the fine structure of electricity prices. Journal of Business, 79, 1225–1261.
Kholodnyi, V. A. (2011). Modeling power forward prices for power spot prices with upward and downward spikes in the framework of the non-Markovian approach. Journal of Mathematics in Engineering, Science and Aerospace, 2(2), 105–120.
Klüppelberg, C., Meyer-Brandis, T., & Schmidt, A. (2010). Electricity spot price modelling with a view towards extreme spike risk. Quantitative Finance, 10, 963–974.
Pirrong, C., & Jermakyan, M. (2008). The price of power: The valuation of power and weather derivatives. Journal of Banking and Finance, 32, 2520–2529.
Veraart, A. E. D., & Veraart, L. A. M. (2013). Modelling electricity day-ahead prices by multivariate Lévy semistationary processes. In F. E. Benth, V. Kholodnyi, & P. Laurence (Eds.), Quantitative Energy Finance. Vienna: Springer.
Weron, R., Bierbrauer, M., & Truck, S. (2004). Modeling electricity prices: Jump diffusion and regime switching. Physica A: Statistical Methods and its Applications, 336, 39–48.
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Breslin, J., Clewlow, L., Strickland, C. (2014). A Multi-factor Structural Model for Australian Electricity Market Risk. In: Dieci, R., He, XZ., Hommes, C. (eds) Nonlinear Economic Dynamics and Financial Modelling. Springer, Cham. https://doi.org/10.1007/978-3-319-07470-2_19
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DOI: https://doi.org/10.1007/978-3-319-07470-2_19
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