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Macroscopic Multivariate Crash Modeling for Motor Vehicle, Bicycle and Pedestrian Crashes

机译:机动车,自行车和行人碰撞的宏观多元碰撞建模

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The objective of this study is to develop multivariate models for crashes by transportation modes (i.e.,motor vehicle, bicycle and pedestrian) which accounts for potential correlations and spatial effects at themacroscopic level. A Bayesian multivariate Poisson model accounting for the spatial correlation (MVS)was developed using TAZ based crash data and MVS was compared with the multivariate model withoutspatial error terms (MV), univariate model with spatial terms (UVS) and univariate model without spatialterms (UV).It was found that the MVS performs much better than MV, UVS and UV, in terms of DIC.Moreover, there are significant correlations between zone-mode specific random errors of crashes by eachtransportation mode. The best model (i.e., MVS) showed that significant variables for crashes aredifferent by transportation modes. Admittedly, some variables, which represent traffic volume and thecomplexity of the traffic network, are common and have significant positive coefficient signs for the threetarget crash counts. Other variables are not significant for all, or may have opposite signs for differentcrash types. For instance, the proportion of high-speed roads is significant and positive for motor vehicleand has a negative relationship with pedestrian crashes.It is expected that the findings from this study can contribute to more reliable traffic crashmodeling, especially when focusing on crashes by different transportation modes in the context oftransportation safety planning (TSP). Also, variables that are found significant for each mode can be usedto guide traffic safety policy decision makers to allocate resources more efficiently for the zones withhigher risk of a particular transportation mode.
机译:这项研究的目的是通过交通方式(即, 机动车辆,自行车和行人), 宏观层面。考虑空间相关性(MVS)的贝叶斯多元Poisson模型 是使用基于TAZ的崩溃数据开发的,并将MVS与没有 空间误差项(MV),带有空间项的单变量模型(UVS)和没有空间的单变量模型 术语(UV)。 据发现,就DIC而言,MVS的性能比MV,UVS和UV好得多。 此外,每个碰撞的区域模式特定随机错误之间存在显着相关性 运输方式。最佳模型(即MVS)表明,崩溃的重要变量是 不同的运输方式。诚然,一些变量代表了流量和 交通网络的复杂性很常见,并且对于这三个指标具有显着的正系数符号 目标崩溃计数。其他变量对所有人而言都不重要,或者对于其他变量可能具有相反的符号 崩溃类型。例如,高速道路的比例对于机动车而言是重要的并且是积极的 并且与行人撞车有负面关系。 可以预期,这项研究的结果将有助于更可靠的交通事故 建模,尤其是在关注不同运输方式下的碰撞时 运输安全计划(TSP)。此外,可以使用对每种模式有意义的变量 指导交通安全政策的决策者更有效地为区域分配资源 特定运输方式的较高风险。

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