2012
DOI: 10.1016/j.eneco.2011.09.012
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A critical view on temperature modelling for application in weather derivatives markets

Abstract: In this paper we present a stochastic model for daily average temperature. The model contains seasonality, a low-order autoregressive component and a variance describing the heteroskedastic residuals.The model is estimated on daily average temperature records from Stockholm (Sweden). By comparing the porposed model with the popular model of Campbell and Diebold (2005), we point out some important issues to be adressed when modelling the temperature for application in weather derivatives market.

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Cited by 25 publications
(3 citation statements)
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“…Among these variables, s us,t is simulated in the same way as in the light service. s te,t is simulated with trigonometric functions [17] and expressed as:…”
Section: A Simulated Environmentmentioning
confidence: 99%
“…Among these variables, s us,t is simulated in the same way as in the light service. s te,t is simulated with trigonometric functions [17] and expressed as:…”
Section: A Simulated Environmentmentioning
confidence: 99%
“…where k is the number of components, β y k is the magnitude of the component and ϕ y k is the phase difference between the data and the component. According to [37] the set {exp(2πκi)} κ∈Z is an orthonormal basis and any periodic function can be approximated by a sum of trigonometric functions arbitrarily good. Here as the computational part is applied to the Turkish market, hourly price data is used.…”
Section: Electricity Price Modelsmentioning
confidence: 99%
“…The orders of the autoregressive process vary between 3 and 20 for all stations with no distinct geographical pattern. Although Šaltytė-Benth and Benth (2012) mention that choosing large lags is not meaningful from a statistical and a meteorological point of view, we keep using the original lags individually for each station to account for data differences between stations. Figure A2 illustrates the observed temperature at Quzhou and the fitted conditional mean function (Eq.…”
Section: Daily Temperature Modelmentioning
confidence: 99%