🤖 AI Summary
Robot navigation in unknown, complex indoor environments remains challenging due to the need for simultaneous exploration, mapping, and real-time path planning under physical constraints.
Method: This paper proposes an online hierarchical policy learning framework integrating physics-informed priors. The high-level module constructs a sparse topological graph to model global connectivity, while the low-level module employs neural fields to solve the Eikonal partial differential equation for local obstacle avoidance and time-optimal path generation. Crucially, the framework couples neural representations with physical constraints—including time optimality and motion continuity—and leverages hierarchical decomposition to mitigate spectral bias and catastrophic forgetting.
Contribution/Results: The method achieves end-to-end exploration, mapping, and navigation optimization using only online local observations—no expert demonstrations required. Evaluated on large-scale real-world and simulated environments, it significantly outperforms state-of-the-art sampling-based, imitation-learning, and ANTFields approaches, demonstrating superior accuracy, adaptability to dynamic environments, and real-time deployability.
📝 Abstract
Robot navigation in large, complex, and unknown indoor environments is a challenging problem. The existing approaches, such as traditional sampling-based methods, struggle with resolution control and scalability, while imitation learning-based methods require a large amount of demonstration data. Active Neural Time Fields (ANTFields) have recently emerged as a promising solution by using local observations to learn cost-to-go functions without relying on demonstrations. Despite their potential, these methods are hampered by challenges such as spectral bias and catastrophic forgetting, which diminish their effectiveness in complex scenarios. To address these issues, our approach decomposes the planning problem into a hierarchical structure. At the high level, a sparse graph captures the environment's global connectivity, while at the low level, a planner based on neural fields navigates local obstacles by solving the Eikonal PDE. This physics-informed strategy overcomes common pitfalls like spectral bias and neural field fitting difficulties, resulting in a smooth and precise representation of the cost landscape. We validate our framework in large-scale environments, demonstrating its enhanced adaptability and precision compared to previous methods, and highlighting its potential for online exploration, mapping, and real-world navigation.