Probabilistic Metamodels for an Efficient Characterization of Complex Driving Scenarios
arXiv:2110.02892 · doi:10.1109/TITS.2022.3206882
Abstract
To validate the safety of automated vehicles (AV), scenario-based testing aims to systematically describe driving scenarios an AV might encounter. In this process, continuous inputs such as velocities result in an infinite number of possible variations of a scenario. Thus, metamodels are used to perform analyses or to select specific variations for examination. However, despite the safety criticality of AV testing, metamodels are usually seen as a part of an overall approach, and their predictions are not questioned. This paper analyzes the predictive performance of Gaussian processes (GP), deep Gaussian processes, extra-trees, and Bayesian neural networks (BNN), considering four scenarios with 5 to 20 inputs. Building on this, an iterative approach is introduced and evaluated, which allows to efficiently select test cases for common analysis tasks. The results show that regarding predictive performance, the appropriate selection of test cases is more important than the choice of metamodels. However, the choice of metamodels remains crucial: Their great flexibility allows BNNs to benefit from large amounts of data and to model even the most complex scenarios. In contrast, less flexible models like GPs convince with higher reliability. Hence, relevant test cases are best explored using scalable virtual test setups and flexible models. Subsequently, more realistic test setups and more reliable models can be used for targeted testing and validation.
10 pages, 14 figures, 1 table, associated dataset at https://github.com/wnklmx/DSIOD
References in corpus (4)
- A Review and Comparative Study on Probabilistic Object Detection in Autonomous Driving
- A Survey of Algorithms for Black-Box Safety Validation of Cyber-Physical Systems
- Neural Bridge Sampling for Evaluating Safety-Critical Autonomous Systems
- Transfer Importance Sampling -- How Testing Automated Vehicles in Multiple Test Setups Helps With the Bias-Variance Tradeoff