Learning Smooth State-Dependent Traversability from Dense Point Clouds
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Abstract (arXiv)
A key open challenge in off-road autonomy is that the traversability of terrain often depends on the vehicle's state. In particular, some obstacles are only traversable from some orientations. However, learning this interaction by encoding the angle of approach as a model input demands a large and diverse training dataset and is computationally inefficient during planning due to repeated model inference. To address these challenges, we present SPARTA, a method for estimating approach angle conditioned traversability from point clouds. Specifically, we impose geometric structure into our network by outputting a smooth analytical function over the 1-Sphere that predicts risk distribution for any angle of approach with minimal overhead and can be reused for subsequent queries. The function is composed of Fourier basis functions, which has important advantages for generalization due to their periodic nature and smoothness. We demonstrate SPARTA both in a high-fidelity simulation platform, where our model achieves a 91% success rate crossing a 40m boulder field (compared to 73% for the baseline), and on hardware, illustrating the generalization ability of the model to real-world settings. Our code will be available at https://github.com/neu-autonomy/SPARTA.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 22 of its 30 references that are in the map. First posted on arXiv 4 Jun 2025.
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References · 22
- 2021Emerging Properties in Self-Supervised Vision Transformerscited by 6,968
- 2018PointPillars: Fast Encoders for Object Detection from Point Cloudscited by 1,715
- 2018On the Continuity of Rotation Representations in Neural Networkscited by 1,214
- 2018Reconciling modern machine learning practice and the bias-variance trade-offcited by 927
- 2019Aleatoric and Epistemic Uncertainty in Machine Learning: An Introduction to Concepts and Methodscited by 913
- 2019Efficient and Accurate Estimation of Lipschitz Constants for Deep Neural Networkscited by 293
- 2023NeuRBF: A Neural Fields Representation with Adaptive Radial Basis Functionscited by 65
- 2017How Should a Robot Assess Risk? Towards an Axiomatic Theory of Risk in Roboticscited by 59
- 2023Fast Traversability Estimation for Wild Visual Navigationcited by 44
- 2023TerrainNet: Visual Modeling of Complex Terrain for High-speed, Off-road Navigationcited by 30
- 2022Locomotion Policy Guided Traversability Learning using Volumetric Representations of Complex Environmentscited by 28
- 2021STEP: Stochastic Traversability Evaluation and Planning for Risk-Aware Off-road Navigationcited by 27
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- 2023Some Fundamental Aspects about Lipschitz Continuity of Neural Networkscited by 26
- 2024RoadRunner -- Learning Traversability Estimation for Autonomous Off-road Drivingcited by 26
- 2022Direct LiDAR-Inertial Odometry: Lightweight LIO with Continuous-Time Motion Correctioncited by 23
- 2022ScaTE: A Scalable Framework for Self-Supervised Traversability Estimation in Unstructured Environmentscited by 21
- 2023EVORA: Deep Evidential Traversability Learning for Risk-Aware Off-Road Autonomycited by 21
- 2021TERP: Reliable Planning in Uneven Outdoor Environments using Deep Reinforcement Learningcited by 20
- 2022Risk-Aware Off-Road Navigation via a Learned Speed Distribution Mapcited by 20
- 2024OrbitGrasp: SE(3)-Equivariant Grasp Learningcited by 16
- 2023Learning to Model and Plan for Wheeled Mobility on Vertically Challenging Terraincited by 11
- 2025TRG-planner: Traversal Risk Graph-Based Path Planning in Unstructured Environments for Safe and Efficient Navigationcited by 5
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