SHE: Stepwise Heterogeneous Ensemble Method for Citywide Traffic Analysis

Xiliang Liu, Kang Liu, Mingxiao Li, F. Lu, Mengdi Liao, Ren Yang
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引用次数: 1

Abstract

Sensored traffic data in modern cities have been collected and applied for various purposes in the domain of intelligent transportation systems (ITS). However, analyzing these traffic data often lacks in priori knowledge due to the dynamics of transportation systems, making it hard to cope with diverse scenarios with specific models. In view of the limitations of traditional approaches, in this paper, we propose the Stepwise Heterogeneous Ensemble (SHE) for citywide traffic analysis based on stacked generalization. We first prove SHE's effectiveness using error-ambiguity decomposition technique. Secondly we analyze the optimal linear combination of SHE and present the stepwise iterating strategy. We also demonstrate its validity based on Kullback-Leibler divergence analysis. Thirdly we integrate six classical approaches into SHE framework, including linear least squares regression (LLSR), autoregressive moving average (ARMA), historical mean (HM), artificial neural network (ANN), radical basis function neural network (RBFNN), support vector machine (SVM). We further compare SHE's performance with other four linear combination models, namely equal weights method (EW), optimal weights method (OW), minimum error method (ME) and minimum variance method (MV). A series of experiments are conducted with a real city traffic dataset in Beijing city. The results show that the proposed SHE method behaves more robust and precise than other six single methods. Moreover, this method also outperforms other four different combination strategies both in variance and bias. In addition, the SHE method provides an open-ending framework for citywide traffic analysis, which means any new promising models can be easily incorporated into it in the future.
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城市交通分析的逐步异构集成方法
现代城市的感知交通数据已被收集并应用于智能交通系统(ITS)领域的各种目的。然而,由于交通系统的动态性,对这些交通数据的分析往往缺乏先验知识,难以用特定的模型来应对不同的场景。针对传统方法的局限性,提出了基于堆叠泛化的逐级异构集成(SHE)方法。我们首先使用错误歧义分解技术证明了SHE的有效性。其次,分析了SHE的最优线性组合,提出了逐步迭代策略。并基于Kullback-Leibler散度分析验证了其有效性。第三,将线性最小二乘回归(LLSR)、自回归移动平均(ARMA)、历史均值(HM)、人工神经网络(ANN)、径向基函数神经网络(RBFNN)、支持向量机(SVM)等六种经典方法整合到SHE框架中。我们进一步比较了SHE与其他四种线性组合模型的性能,即等权法(EW)、最优权法(OW)、最小误差法(ME)和最小方差法(MV)。利用北京市的真实城市交通数据集进行了一系列的实验。结果表明,该方法比其他6种单一方法具有更高的鲁棒性和精度。此外,该方法在方差和偏差方面也优于其他四种不同的组合策略。此外,SHE方法为全市交通分析提供了一个开放式的框架,这意味着未来任何有前途的新模型都可以很容易地纳入其中。
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