Occupant injury severity in passenger car-truck collisions on interstate 80 in Wyoming: a Hamiltonian Monte Carlo Markov Chain Bayesian inference approach

Author(s):  
Muhammad Tahmidul Haq ◽  
Milan Zlatkovic ◽  
Khaled Ksaibati
Author(s):  
Irfan U. Ahmed ◽  
Sherif M. Gaweesh ◽  
Mohamed M. Ahmed

Crash severity of a hazardous material (HAZMAT) transporting truck increases manyfold compared with normal truck crash because of the possible exposure to dangerous substances. Crashes which involve a HAZMAT truck might result in a catastrophic incident causing horrendous damage to individuals involved in the crash. In-transit HAZMAT crashes in Wyoming caused a total damage of $3.1 million from 2015 to 2018. HAZMAT crashes on interstate roads represented 22% of the total HAZMAT crashes causing a total damage of $2.2 million, representing 71% of the cost of total damage. Previous studies in Wyoming investigated all vehicle crashes, including large truck crashes, but none has analyzed HAZMAT-related crashes or accounted for its type as a contributing factor. This study fills the gap by analyzing crash injury severity of HAZMAT-related crashes on all interstate freeways in Wyoming. Furthermore, the study introduces the No-U-Turn (NUT) Hamiltonian Monte Carlo (HMC) method of hierarchical Bayesian analysis into HAZMAT crash injury severity analysis. In recent developments, NUT HMC has been proven to be the most efficient Markov Chain Monte Carlo (MCMC) sampling method. The results showed that 30% of the unobserved heterogeneity arises from variation in summer and winter crashes which justifies the use of hierarchical model. Among the other covariates investigated, the population-averaged effects showed that number of trucks involved, hit-and-run crashes, animal-vehicle crashes, work-zone-related crashes, collision type, percentage of females involved, drivers’ drug/alcohol use, seat-belt use, crash location, roadway curves, and surface conditions significantly impact HAZMAT crash injury severity.


2014 ◽  
Vol 7 (2) ◽  
Author(s):  
Juan Carlos Salazar U. ◽  
René Iral P. ◽  
Juan Carlos Correa M. ◽  
Adriana Rojas V. ◽  
Juan M. Anaya

<div class="page" title="Page 1"><div class="layoutArea"><div class="column"><p><span>Los modelos de estados múltiples han demostrado ser de utilidad para el análisis de datos longitudinales, particularmente aquellos que involucran información acerca de la progresión de una enfermedad a través del tiempo. Por otra parte, los métodos bayesianos son útiles en situaciones de alta complejidad cuando se usan técnicas como Monte Carlo Markov Chain. En este trabajo se implementa un método bayesiano basado en el muestreador de Gibbs con el fin de obtener las tasas de transición que gobiernan un modelo de tres estados con estructura markoviana de primer orden. Estas tasas de transición se vinculan con las covariables por medio de un modelo del tipo Andersen-Gill. De esta manera, la estimación óptima de los efectos de las covariables permitirá obtener mejores estimaciones de las tasas de transición. Esta técnica bayesiana se compara vía simulación con la técnica de estimación estudiada por Iral &amp; Salazar (2007) y con un método basado en la discretización del soporte de la distribución posterior. Finalmente, estas técnicas de estimación se ilustran usando datos reales sobre pacientes colombianos con artritis reumatoide. </span></p></div></div></div>


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