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Bayesian methodology to estimate and update safety performance functions under limited data conditions: A sensitivity analysis

机译:在有限数据条件下评估和更新安全绩效功能的贝叶斯方法:敏感性分析

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摘要

In road safety studies, decision makers must often cope with limited data conditions. In such circumstances, the maximum likelihood estimation (MLE), which relies on asymptotic theory, is unreliable and prone to bias. Moreover, it has been reported in the literature that (a) Bayesian estimates might be significantly biased when using non-informative prior distributions under limited data conditions, and that (b) the calibration of limited data is plausible when existing evidence in the form of proper priors is introduced into analyses. Although the Highway Safety Manual (2010) (HSM) and other research studies provide calibration and updating procedures, the data requirements can be very taxing. This paper presents a practical and sound Bayesian method to estimate and/or update safety performance function (SPF) parameters combining the information available from limited data with the SPF parameters reported in the HSM. The proposed Bayesian updating approach has the advantage of requiring fewer observations to get reliable estimates. This paper documents this procedure. The adopted technique is validated by conducting a sensitivity analysis through an extensive simulation study with 15 different models, which include various prior combinations. This sensitivity analysis contributes to our understanding of the comparative aspects of a large number of prior distributions. Furthermore, the proposed method contributes to unification of the Bayesian updating process for SPFs. The results demonstrate the accuracy of the developed methodology. Therefore, the suggested approach offers considerable promise as a methodological tool to estimate and/or update baseline SPFs and to evaluate the efficacy of road safety countermeasures under limited data conditions.
机译:在道路安全研究中,决策者必须经常应对有限的数据条件。在这种情况下,依赖于渐近理论的最大似然估计(MLE)不可靠且容易产生偏差。此外,据文献报道,(a)在有限的数据条件下使用非信息性先验分布时,贝叶斯估计可能会显着偏差,并且(b)当现有证据以下列形式存在时,对有限数据进行校正是合理的将适当的先验引入分析中。尽管《公路安全手册(2010)(HSM)》和其他研究报告提供了校准和更新程序,但数据要求可能非常繁琐。本文提出了一种实用且合理的贝叶斯方法,用于结合从有限数据中获得的信息与HSM中报告的SPF参数来估计和/或更新安全性能函数(SPF)参数。提出的贝叶斯更新方法的优点是需要较少的观测值才能获得可靠的估计。本文记录了此过程。通过对包括15种不同模型在内的15种不同模型进行的广泛模拟研究进行敏感性分析,从而验证了所采用的技术。这种敏感性分析有助于我们理解大量先前分布的比较方面。此外,提出的方法有助于统一SPF的贝叶斯更新过程。结果证明了所开发方法的准确性。因此,建议的方法作为估计和/或更新基准SPF以及评估在有限数据条件下道路安全对策的有效性的方法学工具具有很大的希望。

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