A tutorial on positive systems and large scale control

A Rantzer, ME Valcher - 2018 IEEE Conference on Decision …, 2018 - ieeexplore.ieee.org
In this tutorial paper we first present some foundational results regarding the theory of
positive systems. In particular, we present fundamental results regarding stability, positive …

H-infinity optimal control for systems with a bottleneck frequency

C Bergeling, R Pates, A Rantzer - IEEE Transactions on …, 2020 - ieeexplore.ieee.org
We characterize a class of systems for which the H-infinity optimal control problem can be
simplified in a way that enables sparse solutions and efficient computation. For a subclass of …

H-infinity control with nearly symmetric state matrix

E Vladu, A Rantzer - IEEE Control Systems Letters, 2022 - ieeexplore.ieee.org
In this letter, we give an upper bound on the deviation from H-infinity optimality of a class of
controllers as a function of the deviation from symmetry in the state matrix. We further …

H-infinity optimal distributed control in discrete time

C Lidström, R Pates, A Rantzer - 2017 IEEE 56th Annual …, 2017 - ieeexplore.ieee.org
We give closed-form expressions for H-infinity optimal state feedback laws applicable to
linear time-invariant discrete time systems with symmetric and Schur state matrix. This class …

An LMI approach for structured H∞ state feedback control

F Ferrante, C Ravazzi, F Dabbene - IFAC-PapersOnLine, 2020 - Elsevier
In this paper we consider the problem of designing optimal H∞ static state feedback control
in the presence of structural constraints on the feedback gain. This problem arises in many …

Anti-windup scheme for networked proportional-integral control

H Sadeghi, R Pates, A Rantzer - … International Symposium on …, 2018 - portal.research.lu.se
We propose an anti-windup scheme for a class of control problems. This class, includes
networked systems, where each node contains a subsystem and each edge comprise a …

[PDF][PDF] Optimization and Inference for Physical Flows on Networks (17w5165)

M Chertkov, S Misra, M Vuffray, A Zlotnik - birs.ca
Mathematical models that describe the flow of fluids, movement of particles, or transfer of
information over a network of channels appear in a wide range of fields of theoretical and …