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Time series forecasting of quarterly railroad grain carloadings

机译:季度铁路谷物装载量的时间序列预测

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The participants in the grain logistics system need forecasts of railroad grain carloads. Although fore- casting studies have been conducted for virtually every mode, no forecasting studies of quarterly railroad grain transportation have been published. The objectives of the paper are (1) specify a US quarterly rail- road grain transportation forecasting model, and (2) empirically estimate the model. The selection of explanatory variables requires that they have a theoretical relationship to railroad grain transportation supply and/or demand, and that the data for the explanatory variables are published in quarterly fre- quency. However, there are relatively few potential explanatory variables that are published quarterly and those that are available appear to have weak correlation with quarterly railroad grain carloadings. The economic process generating quarterly railroad grain carloadings is quite complex and very difficult to model with regression techniques. Given this problem and the focus on short run forecasting, a time series model was employed to forecast quarterly railroad grain carloadings. An AR(4) model was estimated using the Maximum Likelihood estimation procedure for the 1987:4-1997:4 period. The actual railroad grain carloadings for this period were compared to the forecast carloading generated by the time series model For 92 of the 37 quarters the percentage difference between the actual and forecast values was 10 or less. Of the 9 annual observations, the per cent difference between the actual and forecast value was less than 2.6 for 8 of the 9 years.
机译:谷物物流系统的参与者需要对铁路谷物载货量进行预测。尽管实际上对每种模式都进行了预测研究,但尚未发布季度铁路谷物运输的预测研究。本文的目标是(1)指定美国季度铁路谷物运输预测模型,以及(2)凭经验估算该模型。解释变量的选择要求它们与铁路谷物运输的供求关系具有理论关系,并且解释变量的数据以季度频率发布。但是,每季度发布的潜在解释变量相对较少,可用的变量似乎与每季度铁路谷物载货量之间的相关性较弱。产生季度铁路货运量的经济过程非常复杂,并且很难用回归技术进行建模。考虑到这个问题,并且将重点放在短期预测上,采用了时间序列模型来预测季度铁路谷物载货量。使用最大似然估计程序对1987:4-1997:4期间估计了AR(4)模型。将这一时期的实际铁路货运量与时间序列模型生成的预测货运量进行比较。在37个季度中的92个季度中,实际值与预测值之间的百分比差为10或更小。在9年的年度观测中,这9年中有8年的实际值与预测值之间的百分比差异小于2.6。

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