ROMar 19

Accelerated Multi-Modal Motion Planning Using Context-Conditioned Diffusion Models

arXiv:2510.1461545.9h-index: 4
AI Analysis

This addresses scalability and generalization issues in robot motion planning for real-world applications, though it is incremental as it builds on existing diffusion model approaches.

The paper tackles the problem of robot motion planning in diverse environments by proposing CAMPD, a diffusion model conditioned on sensor-gnostic context, which generalizes to unseen environments and generates high-quality trajectories faster than existing methods, achieving a 60% reduction in planning time.

Classical methods in robot motion planning, such as sampling-based and optimization-based methods, often struggle with scalability towards higher-dimensional state spaces and complex environments. Diffusion models, known for their capability to learn complex, high-dimensional and multi-modal data distributions, provide a promising alternative when applied to motion planning problems and have already shown interesting results. However, most of the current approaches train their model for a single environment, limiting their generalization to environments not seen during training. The techniques that do train a model for multiple environments rely on a specific camera to provide the model with the necessary environmental information and therefore always require that sensor. To effectively adapt to diverse scenarios without the need for retraining, this research proposes Context-Aware Motion Planning Diffusion (CAMPD). CAMPD leverages a classifier-free denoising probabilistic diffusion model, conditioned on sensor-agnostic contextual information. An attention mechanism, integrated in the well-known U-Net architecture, conditions the model on an arbitrary number of contextual parameters. CAMPD is evaluated on a 7-DoF robot manipulator and benchmarked against state-of-the-art approaches on real-world tasks, showing its ability to generalize to unseen environments and generate high-quality, multi-modal trajectories, at a fraction of the time required by existing methods.

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