Out-of-Distribution Detection in LiDAR Semantic Segmentation Using Epistemic Uncertainty from Hierarchical GMMs
Hanieh Shojaei Miandashti, Claus Brenner
TL;DR
This paper tackles unsupervised out-of-distribution detection in LiDAR semantic segmentation by isolating epistemic uncertainty. It models per-class feature distributions with Gaussian Mixture Models and places hierarchical Bayesian priors over GMM parameters to quantify uncertainty. Inference samples GMM parameters, uses majority voting for semantic predictions, and flags high epistemic uncertainty pixels as OOD without needing OOD data or retraining. On SemanticKITTI, the approach yields state-of-the-art AUROC and AUPRC and lower FPR95 while preserving segmentation accuracy, demonstrating practical potential for safer autonomous perception.
Abstract
In addition to accurate scene understanding through precise semantic segmentation of LiDAR point clouds, detecting out-of-distribution (OOD) objects, instances not encountered during training, is essential to prevent the incorrect assignment of unknown objects to known classes. While supervised OOD detection methods depend on auxiliary OOD datasets, unsupervised methods avoid this requirement but typically rely on predictive entropy, the entropy of the predictive distribution obtained by averaging over an ensemble or multiple posterior weight samples. However, these methods often conflate epistemic (model) and aleatoric (data) uncertainties, misclassifying ambiguous in distribution regions as OOD. To address this issue, we present an unsupervised OOD detection approach that employs epistemic uncertainty derived from hierarchical Bayesian modeling of Gaussian Mixture Model (GMM) parameters in the feature space of a deep neural network. Without requiring auxiliary data or additional training stages, our approach outperforms existing uncertainty-based methods on the SemanticKITTI dataset, achieving an 18\% improvement in AUROC, 22\% increase in AUPRC, and 36\% reduction in FPR95 (from 76\% to 40\%), compared to the predictive entropy approach used in prior works.
