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New Bayesian combination method for short-term traffic flow forecasting

机译:短期交通流量预测的新贝叶斯组合方法

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摘要

The Bayesian combination method (BCM) proposed by Petridis et al. (2001) is an integrated method that can effectively improve the predictions of single predictors. However, research has found that it considers redundant prediction errors of component predictors when calculating their credits, which makes it quite impervious to the fluctuated accuracy of the component predictors. To address this problem, a new BCM has been developed here to improve the performance of the traditional BCM. It assumes that at one prediction interval, the traffic flow is correlated with the traffic flows of only a few previous intervals. With this assumption, the credits of the component predictors in the BCM are only accounted for by their prediction performance for a few intervals rather than for all intervals. Therefore, compared with the traditional BCM, the new BCM is more sensitive to the perturbed performance of the component predictors and can adjust their credits more rapidly, and better predictions are generated as a result. To analyze the relevancy between the historical traffic flows and the traffic flow at the current interval, the entropy-based grey relation analysis method is proposed in detail. Three single predictors, namely the autoregressive integrated moving average (ARIMA), Kalman filter (KF) and back propagation neural network (BPNN) are designed and incorporated linearly into the BCM to take advantage of each method. A numerical application demonstrates that the new BCM considerably outperforms the traditional BCM both in terms of accuracy and stability.
机译:Petridis等人提出的贝叶斯组合方法(BCM)。 (2001年)是一种可以有效改善单个预测变量的预测的集成方法。但是,研究发现,在计算成分预测变量的信用时会考虑冗余预测误差,这使得成分预测变量的准确性波动非常不明显。为了解决这个问题,这里已经开发了一种新的BCM,以改善传统BCM的性能。假设在一个预测间隔内,交通流与仅几个先前间隔的交通流相关。在此假设下,BCM中组件预测变量的功劳仅由其预测性能在几个时间间隔内而不是在所有时间间隔内考虑。因此,与传统的BCM相比,新的BCM对组件预测变量的扰动性能更为敏感,并且可以更快地调整其信用度,从而生成更好的预测。为了分析历史交通流与当前区间交通流之间的相关性,提出了一种基于熵的灰色关联分析方法。设计了三个单独的预测变量,即自回归综合移动平均值(ARIMA),卡尔曼滤波(KF)和反向传播神经网络(BPNN),并将其线性地结合到BCM中,以利用每种方法。数值应用表明,新的BCM在准确性和稳定性方面都大大优于传统的BCM。

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