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Stochastic Modeling of Driver Decision at the Onset of a Yellow Indication at Signalized Intersections

机译:信号交叉口黄色指示开始时驾驶员决策的随机建模

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This paper introduces two logistic statistical models for the driver stop-run decision at the onsetof yellow at signalized intersections to capture the stochastic nature of the driver stop-rundecision. One model is a classical frequentist model, while the other uses a Bayesian statisticsapproach. The Bayesian model parameters are calibrated using the Markov Chain Monte Carlo(MCMC) slice procedure implemented within the MATLAB software. Both models aredeveloped using 3,328 stop-run records that were collected in a field experiment on the VirginiaSmart Road. The variables included in the model are driver gender, age, time-to-intersection,yellow time, approaching speed and speed limit. Both models are shown to be consistent. Inaddition, two procedures for the Bayesian model application are illustrated; namely Cascadedregression and Cholesky decomposition. Both procedures are demonstrated to producereplications that are consistent with the Bayesian model realizations, while these procedurescapture the parameter correlations without the need to store the set of parameters realizations.The Bayesian model is found to produce valid and transferable behavior by replicating multipleexperimental results. The proposed Bayesian approach is ideal for modeling multi-agent systemsin which each agent has its own unique set of parameters.
机译:本文介绍了用于驾驶员起步决策的两种逻辑统计模型 信号交叉口显示黄色,以捕获驾驶员停车时的随机性 决定。一种模型是经典的常客模型,另一种模型则使用贝叶斯统计 方法。使用马尔可夫链蒙特卡洛校准贝叶斯模型参数 (MCMC)切片程序在MATLAB软件中实现。两种型号都是 使用在弗吉尼亚州的一次野外实验中收集的3,328次停止运行记录进行开发 智慧之路。该模型中包含的变量包括驾驶员性别,年龄,到路口的时间, 黄色时间,接近速度和速度极限。两种模型都被证明是一致的。在 另外,说明了用于贝叶斯模型应用的两个过程;即级联 回归和Cholesky分解。两种程序都证明可以产生 与贝叶斯模型实现一致的复制,而这些过程 无需存储参数实现集即可捕获参数相关性。 发现贝叶斯模型通过复制多个来产生有效且可转移的行为 实验结果。提出的贝叶斯方法非常适合建模多智能体系统 其中每个代理都有自己独特的参数集。

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