• DocumentCode
    1800572
  • Title

    ARMAX-GARCHSK-EVT model based risk measure of electricity market

  • Author

    Wang Ruiqing ; Wang Fuxiong ; Xu Miaocun

  • Author_Institution
    Dept. of Software Eng., Hainan Coll. of Software Technol., Qionghai, China
  • fYear
    2013
  • fDate
    26-28 July 2013
  • Firstpage
    8284
  • Lastpage
    8288
  • Abstract
    How to effectively evaluate price of volatility risk is the basis of risk management in electricity market. With analysis of the basic features of electricity prices, a two-stage model for estimating value-at-risk (VaR) based on ARMAX-GARCHSK and extreme value theory (EVT) is proposed. Firstly, in order to capture the dependencies, skewnesses, seasonalities, heteroscedasticities and volatility-clustering, an ARMAX-GARCHSK model with a Gram-Charlier series expansion of the normal density function over the error terms is used to filter electricity price series. In this way, an approximately independently and identically distributed normalized residual series with better statistical properties is acquired. Then EVT is adopted to explicitly model the tails of the normalized residuals of ARMAX-GARCHSK model, and accurate estimates of electricity market VaR can be produced. The empirical analysis based on the historical data of the PJM electricity market shows that the ARMAX-GARCHSK-EVT model can be rapidly reflect the most recent and relevant changes of electricity prices and can produce accurate forecasts of VaR at all confidence levels, showing better dynamic characteristics. These results present several potential implications for electricity markets risk quantifications and hedging strategies.
  • Keywords
    autoregressive moving average processes; power markets; power system economics; pricing; risk management; ARMAX-GARCHSK-EVT model; Gram-Charlier series expansion; VaR; autoregressive moving average process with exogenous input; electricity markets risk quantifications; electricity price series filtering; empirical analysis; error terms; extreme value theory; hedging strategies; normal density function; risk measure; statistical properties; value-at-risk estimation; volatility risk price evaluation; Analytical models; Computational modeling; Electric variables measurement; Electricity; Electricity supply industry; Electronic mail; Reactive power; ARMAX-GARCHSK Model; Extreme Value Theory; Gram-Charlier Expansion; Value-at-risk;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Control Conference (CCC), 2013 32nd Chinese
  • Conference_Location
    Xi´an
  • Type

    conf

  • Filename
    6640903