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A Bayesian semi-parametric model to estimate relationships between crash counts and roadway characteristics

机译:一种贝叶斯半参数模型,用于估计事故计数与巷道特征之间的关系

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摘要

This paper uses a semi-parametric Poisson-gamma model to estimate the relationships between crash counts and various roadway characteristics, including curvature, traffic levels, speed limit and surface width. A Bayesian nonparametric estimation procedure is employed for the model's link function, substantially reducing the risk of a mis-specified model. It is shown via simulation that little is lost in terms of estimation quality if the non-parametric estimation procedure is used when standard parametric assumptions (e.g., linear functional forms) are satisfied, but there is significant gain if the parametric assumptions are violated. It is also shown that imposing appropriate monotonicity constraints on the relationships provides better function estimates. Results suggest that key factors for explaining crash rate variability across roadways are the amount and density of traffic, presence and degree of a horizontal curve, and road classification. Issues related to count forecasting on individual roadway segments and out-of-sample validation measures also are discussed.
机译:本文使用半参数Poisson-gamma模型来估计事故计数与各种道路特征(包括曲率,交通水平,限速和表面宽度)之间的关系。该模型的链接函数采用贝叶斯非参数估计程序,从而大大降低了错误指定模型的风险。通过仿真显示,如果在满足标准参数假设(例如,线性函数形式)时使用非参数估计程序,则估计质量几乎没有损失,但是如果违反参数假设,则可以得到很大的收益。还表明,在关系上施加适当的单调性约束可以提供更好的函数估计。结果表明,解释整个道路碰撞率变异性的关键因素是交通量和密度,水平曲线的存在和程度以及道路分类。还讨论了与各个巷道段上的计数预测和样本外验证措施有关的问题。

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