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新论文 · v1arXiv:2611.08372

MOMASPLAT:面向移动操作的动态新视角演示增强

MOMASPLAT: Dynamic Novel-View Demonstration Augmentation for Mobile Manipulation

Sateesh Kumar, Arnav Balaji, Arpit Bahety, Skand Peri, Georgios Pavlakos, Roberto Martín-Martín

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MOMASPLAT 利用 3D Gaussian Splatting、前馈 3D 基础模型与基于运动学的动作重定向,从移动操作数据中重建静态场景与被操作物体,并合成包含动态交互的新视角演示,以提升视觉运动策略对未见基座位姿的鲁棒性。

cs.RO · cs.AI · cs.CV

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Visuomotor policies trained through imitation learning are highly sensitive to changes in camera viewpoint. This is particularly problematic for mobile manipulation (MoMa), where robots rarely execute manipulation from the exact same base pose used during demonstration collection due to navigation uncertainty, localization drift, and environmental constraints. Recent approaches use novel-view synthesis (NVS) to augment demonstrations with unseen viewpoints, but they assume static scenes and therefore fail to re-render the manipulated object during the post-contact interaction phase, leaving the most critical parts of the demonstration unaugmented. We present MOMASPLAT, a novel-view demonstration augmentation framework for mobile manipulation that synthesizes full manipulation trajectories from unseen robot base poses, including dynamic object interactions. Our key insight is that standard MoMa data collection naturally provides the multiview observations needed to reconstruct both the static scene and the manipulated object in 3D. MOMASPLAT combines 3D Gaussian Splatting, feed-forward 3D foundation models, and kinematics-based action retargeting to separately reconstruct the scene and manipulated object, render them from novel viewpoints, and generate geometrically consistent synthetic demonstrations paired with transformed actions. We evaluate MOMASPLAT on five real-world mobile manipulation tasks involving both rigid and articulated objects across three scenes, and validate the fidelity of its synthesized demonstrations against ground truth in simulation. MOMASPLAT substantially improves robustness to unseen base poses, more than doubling the average success rate of the strongest baseline and maintaining non-trivial success at large base displacements where all baselines fail, while reducing the need for largescale real-world data collection.