利用交通分配模型协助贝叶斯推断出发地-目的地矩阵

IF 5.8 1区 工程技术 Q1 ECONOMICS Transportation Research Part B-Methodological Pub Date : 2024-07-05 DOI:10.1016/j.trb.2024.103019
Martin L. Hazelton, Lara Najim
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引用次数: 0

摘要

估算每个出发地和目的地之间的交通流量是交通工程的标准做法。通常情况下,可用数据包括网络中不同位置的交通流量统计,以及基于调查的出发地和目的地平均交通流量的先验估计。众所周知,这类网络层析问题的统计推断具有挑战性。此外,在实践中,由于存在大量与路线选择概率相对应的干扰参数,而我们又没有直接的先验信息,因此难度更大。在贝叶斯框架下,我们使用随机用户均衡路线选择模型来确定这些参数。我们开发了一种用于模型拟合的 MCMC 算法。这需要反复计算随机用户均衡流量,因此我们开发了一种计算成本低廉的模拟器。我们以英国莱斯特市的一段公路网为例,对我们的方法进行了数值测试。
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Using traffic assignment models to assist Bayesian inference for origin–destination matrices

Estimation of traffic volumes between each origin and destination of travel is a standard practice in transport engineering. Commonly the available data constitute traffic counts at various locations on the network, supplemented by a survey-based prior estimate of mean origin–destination traffic volumes. Statistical inference in this type of network tomography problem is known to be challenging. Moreover, the difficulties are increased in practice by the presence of a large number of nuisance parameters corresponding to route choice probabilities, for which we have no direct prior information. Working in a Bayesian framework, we determine these parameters using a stochastic user equilibrium route choice model. We develop an MCMC algorithm for model fitting. This requires repeated computation of stochastic user equilibrium flows, and so we develop a computationally cheap emulator. Our methods are tested on numerical examples based on a section of the road network in the English city of Leicester.

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来源期刊
Transportation Research Part B-Methodological
Transportation Research Part B-Methodological 工程技术-工程:土木
CiteScore
12.40
自引率
8.80%
发文量
143
审稿时长
14.1 weeks
期刊介绍: Transportation Research: Part B publishes papers on all methodological aspects of the subject, particularly those that require mathematical analysis. The general theme of the journal is the development and solution of problems that are adequately motivated to deal with important aspects of the design and/or analysis of transportation systems. Areas covered include: traffic flow; design and analysis of transportation networks; control and scheduling; optimization; queuing theory; logistics; supply chains; development and application of statistical, econometric and mathematical models to address transportation problems; cost models; pricing and/or investment; traveler or shipper behavior; cost-benefit methodologies.
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