A Multi-body Tracking Framework - From Rigid Objects to Kinematic Structures
This work addresses the problem of tracking complex articulated objects like robots for computer vision applications, representing an incremental advancement by extending existing rigid object tracking methods.
The authors tackled the limitation of existing 3D tracking methods that only handle rigid objects by proposing a flexible framework to extend 6DoF algorithms to kinematic structures, achieving exact kinematic solutions that converge in a single iteration and demonstrating excellent performance on a synthetic dataset.
Kinematic structures are very common in the real world. They range from simple articulated objects to complex mechanical systems. However, despite their relevance, most model-based 3D tracking methods only consider rigid objects. To overcome this limitation, we propose a flexible framework that allows the extension of existing 6DoF algorithms to kinematic structures. Our approach focuses on methods that employ Newton-like optimization techniques, which are widely used in object tracking. The framework considers both tree-like and closed kinematic structures and allows a flexible configuration of joints and constraints. To project equations from individual rigid bodies to a multi-body system, Jacobians are used. For closed kinematic chains, a novel formulation that features Lagrange multipliers is developed. In a detailed mathematical proof, we show that our constraint formulation leads to an exact kinematic solution and converges in a single iteration. Based on the proposed framework, we extend ICG, which is a state-of-the-art rigid object tracking algorithm, to multi-body tracking. For the evaluation, we create a highly-realistic synthetic dataset that features a large number of sequences and various robots. Based on this dataset, we conduct a wide variety of experiments that demonstrate the excellent performance of the developed framework and our multi-body tracker.