AI & ML
Gaussian Process-Augmented Model Predictive Contouring Control for 6-DoF Trajectory Tracking with a Holonomic AUV
arXiv cs.RO0 views
arXiv:2611.14373v1 Announce Type: new Abstract: Small, holonomic Autonomous Underwater Vehicles (AUVs) enable close-range inspection of underwater structures from arbitrary viewpoints, requiring accurate position and attitude tracking under state and input constraints. Model Predictive Contouring Control (MPCC) naturally handles these requirements, but relies on an accurate dynamics model, which is difficult to obtain underwater. In this paper, we present a nonlinear MPCC in all six Degrees of Freedom (DoF) for a holonomic AUV and alleviate the inaccuracies in the dynamics by augmenting the nominal model employed with residual dynamics learned via Gaussian Process (GP) regression. The learned residual is embedded in the optimal control problem through a zero-order robust optimization scheme, which keeps the controller real-time capable at 25 Hz. A simulation ablation shows that residual selection is essential when designing the controller, and simulation and in-water experiments with the Multimodality, Observing, Low-cost, Agile (MOLA) AUV validate the resulting controllers against a nominal MPCC and a field proven Proportional-Integral-Derivative (PID) controller.
Source:https://arxiv.org/abs/2611.14373PreviousForeseeDrive: Future-Token Conditioning for Anticipatory Generative DrivingNextSIGMO: Sigmoid Gated Interaction-Aware Motion Planning
Related posts
Singapore Airlines elevates travel & work with OpenAI technology
0OpenAI Blog
How to Plan a Five-Slide Social Carousel with One Consistent Character
0dev.to

Kimi K2.5 to K3.1 Pro: 8 API Models, One Enterprise Task, and What Actually Got Done
0dev.to
Visa tested 22 shopping agents. 43% failed - and half of those bought anyway. Here's what actually stops it.
0dev.to
Building WUUUH: Skills Drift Faster Than Confidence — Keeping a Hand In During a Career Gap, What Worked, What Broke
0dev.to
FDR-Controlled Variable Selection for Generalized Linear Models and Cox Regression with Virtual Dummies
0arXiv eess.SP