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Volatility spill-overs in commodity spot prices: New empirical results

机译:大宗商品现货价格的波动溢出:新的经验结果

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The classical rational expectations model of commodity markets implies that expected spot price risk is an explanatory variable in spot price regressions; and also that inventory carryover, which is reduced by a larger price variance, creates autoregressive conditional heteroscedastic processes in spot prices. In order to falsify/ verify this theory, it has typically been assumed that the square root of the conditional variance of spot prices, a proxy for spot price risk, enters the conditional mean function of spot prices. Based on this simple representation, a typical but counter intuitive outcome has been that spot price risk has an insignificant impact on spot prices, see, e.g., Beck (Beck, S., 1993. A Rational Expectations Model of Time Varying Risk Premia in Commodities Futures Markets: Theory and Evidence. International Economic Review 34, 149-168, Beck, S., 2001. Autoregressive Conditional Heteroskedasticity in Commodity Spot Prices. Journal of Applied Econometrics 16,115-132). In this paper, we propose an alternative functional relationship (from GARCH(1,1) to CARCH(1,1 )-AR(m)) between spot price risk and spot prices that is fully supported by the classical rational expectations model, and based on this new representation we are able to provide stronger empirical support for Muth's rational expectation theory.
机译:商品市场的经典理性预期模型意味着预期现货价格风险是现货价格回归中的一个解释变量。此外,库存结转(随价格变动幅度的减小而减少)会在现货价格中产生自回归条件的异方差过程。为了证伪/验证这一理论,通常假设现货价格的条件方差的平方根(即现货价格风险的代名词)进入现货价格的条件均值函数。基于这种简单表示,一个典型但与之相反的直观结果是现货价格风险对现货价格的影响微不足道,例如,参见Beck(Beck,S.,1993.商品的时变风险溢价的理性预期模型)。期货市场:理论和证据,《国际经济评论》 34,149-168,Beck,S.,2001年,《商品现货价格中的自回归条件异方差》,《应用计量经济学》,第16,115-132页。在本文中,我们提出了现货价格风险与现货价格之间的另一种函数关系(从GARCH(1,1)到CARCH(1,1)-AR(m)),该关系由经典理性预期模型完全支持,并且基于这种新的表示形式,我们能够为Muth的理性预期理论提供更强有力的经验支持。

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