Distributionally robust linear quadratic control

B Taskesen, D Iancu, Ç Koçyiğit… - Advances in Neural …, 2024 - proceedings.neurips.cc
Abstract Linear-Quadratic-Gaussian (LQG) control is a fundamental control paradigm that is
studied in various fields such as engineering, computer science, economics, and …

Regret-optimal Cross-layer Co-design in Networked Control Systems–Part I: General Case

MH Mamduhi, D Maity, KH Johansson… - IEEE …, 2023 - ieeexplore.ieee.org
Performance of control systems interacting over a shared communication network is tightly
coupled with how the network provides services and distributes resources. Novel networking …

Robust regret optimal control

J Liu, P Seiler - International Journal of Robust and Nonlinear …, 2024 - Wiley Online Library
This paper presents a synthesis method for robust, regret optimal control. The plant is
modeled in discrete‐time by an uncertain linear time‐invariant (LTI) system. An optimal non …

Optimal competitive-ratio control

O Sabag, S Lale, B Hassibi - arXiv preprint arXiv:2206.01782, 2022 - arxiv.org
Inspired by competitive policy designs approaches in online learning, new control
paradigms such as competitive-ratio and regret-optimal control have been recently …

Implications of regret on stability of linear dynamical systems

A Karapetyan, A Tsiamis, EC Balta, A Iannelli… - IFAC-PapersOnLine, 2023 - Elsevier
The setting of an agent making decisions under uncertainty and under dynamic constraints
is common for the fields of optimal control, reinforcement learning, and recently also for …

On the guarantees of minimizing regret in receding horizon

A Martin, L Furieri, F Dörfler, J Lygeros… - … on Automatic Control, 2024 - ieeexplore.ieee.org
Towards bridging classical optimal control and online learning, regret minimization has
recently been proposed as a control design criterion. This competitive paradigm penalizes …

Regret-optimal control under partial observability

J Hajar, O Sabag, B Hassibi - 2024 American Control …, 2024 - ieeexplore.ieee.org
This paper studies online solutions for regretoptimal control in partially observable systems
over an infinitehorizon. Regret-optimal control aims to minimize the difference in LQR cost …

An online learning analysis of minimax adaptive control

V Renganathan, A Iannelli… - 2023 62nd IEEE …, 2023 - ieeexplore.ieee.org
We present an online learning analysis of minimax adaptive control for the case where the
uncertainty includes a finite set of linear dynamical systems. Precisely, for each system …

Online linear quadratic tracking with regret guarantees

A Karapetyan, D Bolliger, A Tsiamis… - IEEE Control …, 2023 - ieeexplore.ieee.org
Online learning algorithms for dynamical systems provide finite time guarantees for control
in the presence of sequentially revealed cost functions. We pose the classical linear …

Optimistic Online Non-stochastic Control via FTRL

N Mhaisen, G Iosifidis - arXiv preprint arXiv:2404.03309, 2024 - arxiv.org
This paper brings the concept of" optimism" to the new and promising framework of online
Non-stochastic Control (NSC). Namely, we study how can NSC benefit from a prediction …