activity
20182021
most citedSmall-gain theorem for stability, cooperative control and distributed observation of infinite networks

5 citations · 5 across the 2 of their papers we have counts for

collaborators

7 papers

math.OC2021

ISS small-gain criteria for infinite networks with linear gain functions

Andrii Mironchenko, Navid Noroozi, Christoph Kawan +1

This paper provides a Lyapunov-based small-gain theorem for input-to-state stability (ISS) of networks composed of infinitely many finite-dimensional systems. We model these networ…

eess.SY2021

Symbolic Models for Infinite Networks of Control Systems: A Compositional Approach

Siyuan Liu, Navid Noroozi, Majid Zamani

This paper presents a compositional framework for the construction of symbolic models for a network composed of a countably infinite number of finite-dimensional discrete-time cont…

math.DS2020

A relaxed small-gain theorem for infinite networks

Navid Noroozi, Andrii Mironchenko, Fabian R. Wirth

Motivated by the scalability problem in large networks, we study stability of a network of infinitely many finite-dimensional subsystems. We develop a so-called relaxed small-gain…

math.DS20205 cited

Small-gain theorem for stability, cooperative control and distributed observation of infinite networks

Navid Noroozi, Andrii Mironchenko, Christoph Kawan +1

Motivated by a paradigm shift towards a hyper-connected world, we develop a computationally tractable small-gain theorem for a network of infinitely many systems, termed as infinit…

math.OC2019

A Lyapunov-based small-gain theorem for infinite networks

Christoph Kawan, Andrii Mironchenko, Abdalla Swikir +2

This paper presents a small-gain theorem for networks composed of a countably infinite number of finite-dimensional subsystems. Assuming that each subsystem is exponentially input-…

math.DS2019

Control of discrete-time nonlinear systems via finite-step control Lyapunov functions

Navid Noroozi, Roman Geiselhart, Lars Grüne +1

In this work, we establish different control design approaches for discrete-time systems, which build upon the notion of finite-step control Lyapunov functions (fs-CLFs). The desig…