Learning a Shape-Conditioned Agent for Purely Tactile In-Hand Manipulation of Various Objects
Johannes Pitz, Lennart Röstel, Leon Sievers, Darius Burschka, Berthold Bäuml
TL;DR
This work addresses purely tactile in-hand object reorientation across diverse shapes by learning a shape-conditioned policy coupled with a tactile state estimator. It demonstrates that Basis Point Set (BPS) shape encoding, transformed by estimated pose, provides a robust 3D representation that enables learning with tactile feedback alone, avoiding visual sensors. The authors show strong sim2real transfer and generalization to novel objects, achieving high success rates on both seen and unseen shapes, including non-convex geometries. The approach advances autonomous, vision-free manipulation with potential real-world impact in manufacturing and robotic dexterity, and identifies current limits with small-featured objects, motivating future tactile sensing improvements.}
Abstract
Reorienting diverse objects with a multi-fingered hand is a challenging task. Current methods in robotic in-hand manipulation are either object-specific or require permanent supervision of the object state from visual sensors. This is far from human capabilities and from what is needed in real-world applications. In this work, we address this gap by training shape-conditioned agents to reorient diverse objects in hand, relying purely on tactile feedback (via torque and position measurements of the fingers' joints). To achieve this, we propose a learning framework that exploits shape information in a reinforcement learning policy and a learned state estimator. We find that representing 3D shapes by vectors from a fixed set of basis points to the shape's surface, transformed by its predicted 3D pose, is especially helpful for learning dexterous in-hand manipulation. In simulation and real-world experiments, we show the reorientation of many objects with high success rates, on par with state-of-the-art results obtained with specialized single-object agents. Moreover, we show generalization to novel objects, achieving success rates of $\sim$90% even for non-convex shapes.
