Feedback Linearization Optimization

Overview

Feedback linearization uses a system's input-output structure to transform nonlinear dynamics into a form that is easier to control or optimize. Methods include Lie-derivative and relative-degree models, augmented-Lagrangian enforcement of hard constraints in physics-informed neural networks, and Lyapunov-based robust redesign; neural residual learning can compensate for uncertain dynamics. Applications range from PDE training to quadrotor flight, robot contact, vehicle tracking, and power-converter control, with evaluations spanning simulations and hardware tests. A central challenge is maintaining stability and accurate tracking when learned models are imperfect or the decoupling transformation becomes singular.

Latest papers

CardsList

8 papers0 papers in the last four weeks, against 1 the four weeks before. 0.0% of all new papers.

  1. Learning Neural Feedback Linearization for Data-driven Systems via Augmented Lagrangian

    Sep 21, 2026Lakshmi Priya P. K., Andreas SchwungData-Driven ControlFeedback Control

  2. Flatness-Preserving Residual Learning for Real-Time Tight Quadrotor Formation Flight

    Jul 14, 2026Pei-An Hsieh, Fengjun Yang, Nikolai Matni +1Multi-Robot Formation ControlResidual Dynamics Learning

  3. Longitudinal-Motion-Aware Lateral Control for Autonomous Vehicles: A Robust Nonlinear Control Framework

    Jul 3, 2026Sixu Li, Nitesh Kumar, Reyshwanth Ganeshan +3Autonomous DrivingRobust Control

  4. Enhancing Robustness in Robot-Environment Interactions through Passive Compliant Degrees of Freedom: A Hybrid Position-Force Control Approach with Feedback Linearization

    Jul 1, 2026Rahman Ardakanian, Iman Kardan, AliAkbar Akbari +1Robotic ControlRobust Control

  5. Machine Learning-based Feedback Linearization Control of Quadrotor Subject to Unmodeled Dynamics

    Jun 30, 2026Amos Alwala, Gabriel da Silva Lima, Wallace Moreira BessaRobot Trajectory TrackingFeedback Control

  6. Safe Local Navigation for Ackermann-Steered Robots in Unmapped Environments

    Jun 18, 2026Christian Schaible, Shahin SirouspourRobot NavigationSafe Robot Navigation

  7. AdamFLIP: Adaptive Momentum Feedback Linearization Optimization for Hard Constrained PINN Training

    May 8, 2026Binghang Lu, Runyu Zhang, Changhong Mou +2Neural PDE SolversConstrained Optimization