Antypas, Antonios and Koundouri, Phoebe and Kourogenis, Nikolaos (2013): Hotelling Rules: Oscillatory Versus Quadratic Trends in Natural Resource Prices. Published in:
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Abstract
A model is introduced for the description of natural resources price paths, which, in contrast to the existing literature, captures non-linear trends by means of a simple trigonometric function. This model is then compared by means of a set of model selection criteria with a quadratic trend model and with a more general one that nests both models. All models are estimated on the price series of eleven major natural resources. In most cases, the trigonometric trend model is selected as the one better fitting the data, providing evidence against the long-run increase of the corresponding natural resource real prices, with interesting policy implications.
Item Type: | MPRA Paper |
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Original Title: | Hotelling Rules: Oscillatory Versus Quadratic Trends in Natural Resource Prices |
Language: | English |
Keywords: | Oscillatory trend, quadratic trend, Hotelling rule, natural resource prices, model selection |
Subjects: | O - Economic Development, Innovation, Technological Change, and Growth > O2 - Development Planning and Policy Y - Miscellaneous Categories > Y1 - Data: Tables and Charts |
Item ID: | 122327 |
Depositing User: | Prof. Phoebe Koundouri |
Date Deposited: | 09 Oct 2024 13:34 |
Last Modified: | 09 Oct 2024 13:34 |
References: | [1] W.A. Ahrens, V.R Sharma, Trends in Natural Resource Commodity Prices: Deterministic or Stochastic? Journal of Environmental Economics and Man- agement 33 (1997) 59-74. [2] H. Akaike, Information theory and an extension of the maximum likelihood principle, in Petrov and Cs·ki (Eds.), Second International Symposium on Information Theory. Budapest: AkadÈmiai KiadÛ (1973) 267-281. [3] D.W.K. Andrews, Heteroskedasticity and Autocorrelation Consistent Covariance Matrix Estimation, Econometrica 59 (1991) 817-858. [4] D.W.K. Andrews, C. Monahan, An Improved Heteroskedasticity and Auto- correlation Consistent Covariance Matrix Estimator, Econometrica 60 (1992) 953-966. [5] P. Berck, M. Roberts, Natural Resource Prices: Will They Ever Turn Up? Journal of Environmental Economics and Management 31 (1996) 65-78. [6] E. Canjels, M.W. Watson, Estimating Deterministic Trends in the Presence of Serially Correlated Errors, Review of Economics and Statistics 79 (1997) 184-200. [7] E.J. Hannan, B.G. Quinn, The Determination of the Order of an Autoregression, Journal of the Royal Statistical Society B 41 (1979) 190-195. [8] J. Lee, J.A. List, M.C. Strazicich, Non-renewable resource prices: Deterministic or stochastic trends? Journal of Environmental Economics and Management 51 (2006) 354-370. [9] T.R. Malthus, An essay on the principle of population as it affects the future improvement of society. Ward-Lock, London, 1798. [10] M.J. Mueller, D.R. Gorin, Informative trends in natural resource commodity prices: A comment on Slade, Journal of Environmental Economics and Management 12 (1985) 89-95. [11] W.K. Newey, K.D. West, A Simple, Positive Semi-Defnite, Heteroskedasticity and Autocorrelation Consistent Covariance Matrix, Econometrica 55 (1987) 703-708. [12] W.K. Newey, K.D. West, Automatic Lag Selection in Covariance Matrix Es- timation, Review of Economic Studies 61 (1994) 631-653. [13] D. Ricardo, On the Principles of Political Economy and Taxation. John Murray, London, 1817. [14] R.S. Pindyck, The Optimal Exploration and Production of Nonrenewable Resources, Journal of Political Economy 86 (1978) 841-861. [15] R.S. Pindyck, Uncertainty and Exhaustible Resource Markets, Journal of Political Economy 88 (1980) 1203-1225. [16] G.E. Schwarz, Estimating the dimension of a model, Annals of Statistics 6 (1978) 461-464. [17] R. Shibata, A theoretical view of the use of AIC, in Anderson (Ed.), Time Series Analysis: Theory and Practice. Amsterdam: North-Holland, (1983) 237-244. [18] M.E. Slade, Trends in Natural-Resource Commodity Prices: An Analysis of the Time Domain, Journal of Environmental Economics and Management 9 (1982) 122-137. [19] M.E. Slade, Grade selection under uncertainty: least cost last and other anomalies, Journal of Environmental Economics and Management 15 (1988) 189-205. [20] M.E. Slade, H. Thille, Hotelling Confronts CAPM: A Test of the Theory of Exhaustible Resources, Canadian Journal of Economics 30 (1997) 685ñ708. [21] V.K. Smith, Natural resource scarcity: A statistical analysis, Review of Economics Statistics 61 (1979) 423-427. [22] R.M. Solow, F.Y. Wan, Extraction Costs in the Theory of Exhaustible Re- sources, The Bell Journal of Economics 7 (1976) 359-370. [23] T.J. Vogelsang, Trend Function Hypothesis Testing in the Presence of Serial Correlation, Econometrica 66 (1998) 123-148. |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/122327 |