Innovative Analytic Methods for Crash Research

Within the leading traffic safety research lab—UCF SST, my collaborators and I develop novel crash analytic methods to address complex heterogeneity and spatiotemporal dependencies in crash frequency and severity modeling. These approaches encompass both advanced statistical methods and spatio-temporal machine learning/deep learning methods.

Statistical Methods

With the postdoctoral researcher Dr. Chenzhu Wang and visiting scholar Dr. Zhe Wang, we developed novel statistical methods for crash frequency and severity analysis:

  • A Grouped Random-Parameters Poisson-Lindley Model with Spatial Effects to analyze intersection crashes with visual environment features and spatiotemporal variations.
  • A Random Parameter Negative Binomial-Lindley Model to study the impacts of visual environment features from Google Street View images on intersection crash frequencies.
  • Partially Temporal Constrained Random Parameters Bivariate Probit Models to examine the association between helmet usage and injury severity in moped-vehicle crashes.
  • Joint Random Parameters Bivariate Probit Models with Temporal Instability to investigate the impact of speed differences on rear-end crash severity and account for temporal instability during COVID-19.
Crash Prediction
Spatial Errors in Grouped Random-Parameters Poisson-Lindley Model

ML & DL approaches

With the visiting scholar Dr. Pengfei Cui and postdoctoral researcher Dr. Chenzhu Wang, we developed novel ML models and DL networks for crash frequency and severity analysis:

  • A Multiscale Geographical Random Forest (MGRF) as new spatial ML framework to capture multiscale spatial heterogeneity and integrate street-view semantic visual features for traffic safety modeling.
  • Using Cross-Stitch Networks on (1) tunnel crash severity and congestion duration joint-modeling, and (2) quantifying the impact of speed differences on injury severities of both vehicles in rear-end crashes.
Crash Prediction
Illustration of Multiscale Geographical Random Forest