Bayesian Hierarchical Modeling Monthly Crash Counts on Freeway Segments with Temporal Correlation
As the basis of traffic safety management, crash prediction models have long been a prominent focus in the field of freeway safety research. Studies usually take years or seasons as the observed time units, which may result in heterogeneity in crash frequency. To eliminate that heterogeneity, this s...
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Online Access: | http://dx.doi.org/10.1155/2017/5391054 |
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doaj-c8765dc54fa9408fa267d9cdda9947e92020-11-25T02:52:06ZengHindawi-WileyJournal of Advanced Transportation0197-67292042-31952017-01-01201710.1155/2017/53910545391054Bayesian Hierarchical Modeling Monthly Crash Counts on Freeway Segments with Temporal CorrelationQiang Zeng0Jiaren Sun1Huiying Wen2School of Civil Engineering and Transportation, South China University of Technology, Guangzhou, Guangdong 510641, ChinaSchool of Civil Engineering and Transportation, South China University of Technology, Guangzhou, Guangdong 510641, ChinaSchool of Civil Engineering and Transportation, South China University of Technology, Guangzhou, Guangdong 510641, ChinaAs the basis of traffic safety management, crash prediction models have long been a prominent focus in the field of freeway safety research. Studies usually take years or seasons as the observed time units, which may result in heterogeneity in crash frequency. To eliminate that heterogeneity, this study analyzes monthly crash counts and develops Bayesian hierarchical models with random effects, lag-1 autoregression (AR-1), and both (REAR-1) to accommodate the multilevel structure and temporal correlation in crash data. The candidate models are estimated and evaluated in the freeware WinBUGS using a crash dataset obtained from the Kaiyang Freeway in Guangdong Province, China. Significant temporal effects are found in the three models, and Deviance Information Criteria (DIC) results show that taking temporal correlation into account considerably improves the model fit compared with the Poisson model. The hierarchical models also avoid any misidentification of the factors with significant safety effects, because their variances are greater than in the Poisson model. The DIC value of the AR-1 model is substantially lower than that of the random effect model and equivalent to that of the REAR-1 model, which indicates the superiority of the lag-1 autoregressive structure in accounting for the temporal effects in crash frequency.http://dx.doi.org/10.1155/2017/5391054 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Qiang Zeng Jiaren Sun Huiying Wen |
spellingShingle |
Qiang Zeng Jiaren Sun Huiying Wen Bayesian Hierarchical Modeling Monthly Crash Counts on Freeway Segments with Temporal Correlation Journal of Advanced Transportation |
author_facet |
Qiang Zeng Jiaren Sun Huiying Wen |
author_sort |
Qiang Zeng |
title |
Bayesian Hierarchical Modeling Monthly Crash Counts on Freeway Segments with Temporal Correlation |
title_short |
Bayesian Hierarchical Modeling Monthly Crash Counts on Freeway Segments with Temporal Correlation |
title_full |
Bayesian Hierarchical Modeling Monthly Crash Counts on Freeway Segments with Temporal Correlation |
title_fullStr |
Bayesian Hierarchical Modeling Monthly Crash Counts on Freeway Segments with Temporal Correlation |
title_full_unstemmed |
Bayesian Hierarchical Modeling Monthly Crash Counts on Freeway Segments with Temporal Correlation |
title_sort |
bayesian hierarchical modeling monthly crash counts on freeway segments with temporal correlation |
publisher |
Hindawi-Wiley |
series |
Journal of Advanced Transportation |
issn |
0197-6729 2042-3195 |
publishDate |
2017-01-01 |
description |
As the basis of traffic safety management, crash prediction models have long been a prominent focus in the field of freeway safety research. Studies usually take years or seasons as the observed time units, which may result in heterogeneity in crash frequency. To eliminate that heterogeneity, this study analyzes monthly crash counts and develops Bayesian hierarchical models with random effects, lag-1 autoregression (AR-1), and both (REAR-1) to accommodate the multilevel structure and temporal correlation in crash data. The candidate models are estimated and evaluated in the freeware WinBUGS using a crash dataset obtained from the Kaiyang Freeway in Guangdong Province, China. Significant temporal effects are found in the three models, and Deviance Information Criteria (DIC) results show that taking temporal correlation into account considerably improves the model fit compared with the Poisson model. The hierarchical models also avoid any misidentification of the factors with significant safety effects, because their variances are greater than in the Poisson model. The DIC value of the AR-1 model is substantially lower than that of the random effect model and equivalent to that of the REAR-1 model, which indicates the superiority of the lag-1 autoregressive structure in accounting for the temporal effects in crash frequency. |
url |
http://dx.doi.org/10.1155/2017/5391054 |
work_keys_str_mv |
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1724731356758409216 |