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This paper bridges generative modeling techniques like flow matching and denoising diffusions with dynamic control theory, framing state-space constraints as sampling problems. By integrating concepts from optimal control and trajectory planning, it offers a novel approach to steering systems toward specific distributions within reachable sets. The work provides a theoretical foundation for applying advanced AI sampling methods directly to robotics and automated steering applications.
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Notes on Generative Modeling for Feedback Control and Planning

arXiv2 min de cititArticolul și perspectiva sunt în engleză.

arXiv:2609.33164v1 Announce Type: cross Abstract: In these notes, we view control as a dynamically constrained sampling problem on the state-space of a control system. With this viewpoint, we extend methods from generative modeling, such as flow matching, normalizing flows and denoising diffusions to control problems. Concepts such as controllability, optimal control and trajectory planning play an important role in guiding the extension and understanding well-posedeness of the corresponding algorithms, with application to steering systems to target states or distributions and sampling from reachable sets. The notes are intended as an accessible introduction for readers with a background in control theory and robotics.

Abstract:In these notes, we view control as a dynamically constrained sampling problem on the state-space of a control system. With this viewpoint, we extend methods from generative modeling, such as flow matching, normalizing flows and denoising diffusions to control problems. Concepts such as controllability, optimal control and trajectory planning play an important role in guiding the extension and understanding well-posedeness of the corresponding algorithms, with application to steering systems to target states or distributions and sampling from reachable sets. The notes are intended as an accessible introduction for readers with a background in control theory and robotics.

Optimization and Control (math.OC); Machine Learning (cs.LG); Systems and Control (eess.SY)

arXiv:2609.33164 [math.OC]

(or arXiv:2609.33164v1 [math.OC] for this version)

https://doi.org/10.48550/arXiv.2609.33164 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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