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用于交通事故分析的基于贝叶斯方法的条件自回归负二项模型(英文)
引用本文:徐建,孙璐.用于交通事故分析的基于贝叶斯方法的条件自回归负二项模型(英文)[J].东南大学学报,2014(1):96-100.
作者姓名:徐建  孙璐
作者单位:[1]东南大学交通学院,南京210096 [2]Center for Transportation Research, University of Texas at Austin, Austin 78712, USA [3]Department of Civil Engineering, Catholic University of America, Washington DC 20064, USA
基金项目:The National Science Foundation by Changjiang Scholarship of Ministry of Education of China (No. BCS-0527508), the Joint Research Fund for Overseas Natural Science of China (No. 51250110075), the Natural Science Foundation of Jiangsu Province (No. SBK200910046), the Postdoctoral Science Foundation of Jiangsu Province ( No. 0901005C).
摘    要:为了改进用于分析大量影响因素的交通事故模型,采用基于马尔可夫链蒙特卡罗法和吉布斯抽样的条件自回归负二项模型来拟合过度散布性(由负二项过程拟合)、未观察异质性和空间相关性(由条件自回归过程拟合).统计检验显示,由于具有更小的预测误差和更强的参数估计,条件自回归负二项模型优于条件自回归泊松模型、负二项模型、零膨胀泊松模型和零膨胀负二项模型.研究结果表明,交通事故率和死亡人数与车道数、曲线长度、车道年平均日交通量和降雨量成正比.最大限速和最近医院距离与交通事故次数成反比,而与死亡事故次数成正比,这可能是由于过高的速度会引发更严重的事故以及救援伤者时丧失较长时间.

关 键 词:交通安全  交通事故数  条件自回归负二项模型  贝叶斯分析  马尔可夫链蒙特卡罗

Conditional autoregressive negative binomial model for analysis of crash count using Bayesian methods
Xu Jian,',Sun Lu.Conditional autoregressive negative binomial model for analysis of crash count using Bayesian methods[J].Journal of Southeast University(English Edition),2014(1):96-100.
Authors:Xu Jian    Sun Lu
Institution:1'3 ( 1 School of Transportation, Southeast University, Nanjing 210096, China) (2Center for Transportation Research, University of Texas at Austin, Austin 78712, USA) (3 Department of Civil Engineering, Catholic University of America, Washington DC 20064, USA)
Abstract:In order to improve crash occurrence models to account for the influence of various contributing factors, a conditional autoregressive negative binomial (CAR-NB) model is employed to allow for overdispersion (tackled by the NB component), unobserved heterogeneity and spatial autocorrelation (captured by the CAR process), using Markov chain Monte Carlo methods and the Gibbs sampler. Statistical tests suggest that the CAR-NB model is preferred over the CAR-Poisson, NB, zero-inflated Poisson, zero-inflated NB models, due to its lower prediction errors and more robust parameter inference. The study results show that crash frequency and fatalities are positively associated with the number of lanes, curve length, annual average daily traffic (AADT) per lane, as well as rainfall. Speed limit and the distances to the nearest hospitals have negative associations with segment-based crash counts but positive associations with fatality counts, presumably as a result of worsened collision impacts at higher speed and time loss during transporting crash victims.
Keywords:traffic safety  crash count  conditionalautoregressive negative binomial model  Bayesian analysis  Markov chain Monte Carlo
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