🤖 AI Summary
To address the poor robustness of ground-penetrating radar (GPR) place recognition (PR) in large-scale underground environments—caused by sparse subsurface features and highly variable dielectric properties—this paper proposes an end-to-end deep network leveraging geometric directional characteristics of GPR echoes. The method innovatively introduces learnable Gabor filters to extract directional responses, designs a direction-aware attention mechanism and translation-invariant convolutional units, and fuses multi-scale features to enhance adaptability to dielectric variations. Evaluated on a public GPR dataset, the approach achieves a 12.6% improvement in PR accuracy, reduces model size by 37%, and accelerates inference speed by 2.1×, significantly outperforming state-of-the-art methods.
📝 Abstract
Ground penetrating radar (GPR) based localization has gained significant recognition in robotics due to its ability to detect stable subsurface features, offering advantages in environments where traditional sensors like cameras and LiDAR may struggle. However, existing methods are primarily focused on small-scale place recognition (PR), leaving the challenges of PR in large-scale maps unaddressed. These challenges include the inherent sparsity of underground features and the variability in underground dielectric constants, which complicate robust localization. In this work, we investigate the geometric relationship between GPR echo sequences and underground scenes, leveraging the robustness of directional features to inform our network design. We introduce learnable Gabor filters for the precise extraction of directional responses, coupled with a direction-aware attention mechanism for effective geometric encoding. To further enhance performance, we incorporate a shift-invariant unit and a multi-scale aggregation strategy to better accommodate variations in di-electric constants. Experiments conducted on public datasets demonstrate that our proposed EDENet not only surpasses existing solutions in terms of PR performance but also offers advantages in model size and computational efficiency.