Optimal Control
Optimal control aims to find the best way to manipulate a system's inputs to achieve a desired outcome, often by minimizing a cost function subject to constraints. Current research emphasizes efficient algorithms for solving optimal control problems, particularly for high-dimensional systems, with a focus on methods like model predictive control, reinforcement learning (including deep reinforcement learning and its variants), and deep operator networks. These advancements are driving progress in diverse fields, including robotics (trajectory optimization, safe navigation, and control of complex systems), and process control (e.g., optimizing energy consumption and ensuring safety).
Papers
Optimal Control for Articulated Soft Robots
Saroj Prasad Chhatoi, Michele Pierallini, Franco Angelini, Carlos Mastalli, Manolo Garabini
Optimal Control of Connected Automated Vehicles with Event-Triggered Control Barrier Functions: a Test Bed for Safe Optimal Merging
Ehsan Sabouni, H. M. Sabbir Ahmad, Wei Xiao, Christos G. Cassandras, Wenchao Li
Probabilistic inverse optimal control for non-linear partially observable systems disentangles perceptual uncertainty and behavioral costs
Dominik Straub, Matthias Schultheis, Heinz Koeppl, Constantin A. Rothkopf
Policy Gradient Methods for Discrete Time Linear Quadratic Regulator With Random Parameters
Deyue Li