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Long-Horizon Traffic Forecasting via Incident-Aware Conformal Spatio-Temporal Transformers

Mayur Patil, Qadeer Ahmed, Shawn Midlam-Mohler, Stephanie Marik, Allen Sheldon, Rajeev Chhajer, Nithin Santhanam

Abstract

Reliable multi-horizon traffic forecasting is challenging because network conditions are stochastic, incident disruptions are intermittent, and effective spatial dependencies vary across time-of-day patterns. This study is conducted on the Ohio Department of Transportation (ODOT) traffic count data and corresponding ODOT crash records. This work utilizes a Spatio-Temporal Transformer (STT) model with Adaptive Conformal Prediction (ACP) to produce multi-horizon forecasts with calibrated uncertainty. We propose a piecewise Coefficient of Variation (CV) strategy that models hour-to-hour traveltime variability using a log-normal distribution, enabling the construction of a per-hour dynamic adjacency matrix. We further perturb edge weights using incident-related severity signals derived from the ODOT crash dataset that comprises incident clearance time, weather conditions, speed violations, work zones, and roadway functional class, to capture localized disruptions and peak/off-peak transitions. This dynamic graph construction replaces a fixed-CV assumption and better represents changing traffic conditions within the forecast window. For validation, we generate extended trips via multi-hour loop runs on the Columbus, Ohio, network in SUMO simulations and apply a Monte Carlo simulation to obtain travel-time distributions for a Vehicle Under Test (VUT). Experiments demonstrate improved long-horizon accuracy and well-calibrated prediction intervals compared to other baseline methods.

Long-Horizon Traffic Forecasting via Incident-Aware Conformal Spatio-Temporal Transformers

Abstract

Reliable multi-horizon traffic forecasting is challenging because network conditions are stochastic, incident disruptions are intermittent, and effective spatial dependencies vary across time-of-day patterns. This study is conducted on the Ohio Department of Transportation (ODOT) traffic count data and corresponding ODOT crash records. This work utilizes a Spatio-Temporal Transformer (STT) model with Adaptive Conformal Prediction (ACP) to produce multi-horizon forecasts with calibrated uncertainty. We propose a piecewise Coefficient of Variation (CV) strategy that models hour-to-hour traveltime variability using a log-normal distribution, enabling the construction of a per-hour dynamic adjacency matrix. We further perturb edge weights using incident-related severity signals derived from the ODOT crash dataset that comprises incident clearance time, weather conditions, speed violations, work zones, and roadway functional class, to capture localized disruptions and peak/off-peak transitions. This dynamic graph construction replaces a fixed-CV assumption and better represents changing traffic conditions within the forecast window. For validation, we generate extended trips via multi-hour loop runs on the Columbus, Ohio, network in SUMO simulations and apply a Monte Carlo simulation to obtain travel-time distributions for a Vehicle Under Test (VUT). Experiments demonstrate improved long-horizon accuracy and well-calibrated prediction intervals compared to other baseline methods.
Paper Structure (22 sections, 48 equations, 8 figures, 6 tables)

This paper contains 22 sections, 48 equations, 8 figures, 6 tables.

Figures (8)

  • Figure 1: Static vs. piece-wise graph priors: 1a) one fixed-CV $\hat{c}$ drives a log-normal travel-time prior; the resulting adjacency $A_{ij}$ is reused across hours, 1b) an hourly profile $CV(h)$ yields hour-conditioned priors and distinct adjacencies $A_{ij}(h)$. Edge colors/thicknesses are schematic.
  • Figure 2: Spatio-Temporal Transformer (STT-ED) architecture with hour-conditioned adaptive adjacency and Adaptive Conformal Prediction (ACP) for multi-horizon traffic forecasting
  • Figure 3: Sampled Traffic Route
  • Figure 4: Crash-induced change in adjacency weights across selected hours
  • Figure 5: Traffic Prediction with Uncertainty Bounds (Node 1)
  • ...and 3 more figures