ROMar 12

GNN-DIP: Neural Corridor Selection for Decomposition-Based Motion Planning

arXiv:2603.123618.3
AI Analysis

This addresses the bottleneck in corridor selection for decomposition-based motion planners, improving efficiency in robotics and autonomous systems, though it is incremental as it builds on existing decomposition methods.

The paper tackles the challenge of motion planning in narrow passages by introducing GNN-DIP, a framework that integrates a Graph Neural Network with a decomposition-based planner to efficiently select corridors, achieving 99-100% success rates and 2-280 times speedup over baselines.

Motion planning through narrow passages remains a core challenge: sampling-based planners rarely place samples inside these narrow but critical regions, and even when samples land inside a passage, the straight-line connections between them run close to obstacle boundaries and are frequently rejected by collision checking. Decomposition-based planners resolve both issues by partitioning free space into convex cells -- every passage is captured exactly as a cell boundary, and any path within a cell is collision-free by construction. However, the number of candidate corridors through the cell graph grows combinatorially with environment complexity, creating a bottleneck in corridor selection. We present GNN-DIP, a framework that addresses this by integrating a Graph Neural Network (GNN) with a two-phase Decomposition-Informed Planner (DIP). The GNN predicts portal scores on the cell adjacency graph to bias corridor search toward near-optimal regions while preserving completeness. In 2D, Constrained Delaunay Triangulation (CDT) with the Funnel algorithm yields exact shortest paths within corridors; in 3D, Slab convex decomposition with portal-face sampling provides near-optimal path evaluation. Benchmarks on 2D narrow-passage scenarios, 3D bottleneck environments with up to 246 obstacles, and dynamic 2D settings show that GNN-DIP achieves 99--100% success rates with 2--280 times speedup over sampling-based baselines.

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