activity
20232026
most citedInstability of equilibrium and convergence to periodic orbits in strongly 2-cooperative systems

6 citations · 8 across the 9 of their papers we have counts for

collaborators

9 papers

math.OC2026

On the Asymptotic Switching Density in Time-Optimal Control of Linear Systems

Omri Dalin, Alexander Ovseevich, Michael Margaliot

We study the time-optimal control of a controllable linear system on a time horizon [0,T], focusing on the asymptotic switching density for large T. When the system matrix has only…

math.OC2025

Guardian maps for continuous-time systems: A Lie-algebraic approach

Eyal Bar-Shalom, Alexander Ovseevich, Michael Margaliot

Guardian maps are scalar maps that vanish when a matrix or polynomial is on the verge of stability. Several guardian maps have been proposed in the literature for Hurwitz stability…

math.DS2025★ 6 cited

Instability of equilibrium and convergence to periodic orbits in strongly 2-cooperative systems

Rami Katz, Giulia Giordano, Michael Margaliot

We consider time-invariant nonlinear -dimensional strongly -cooperative systems, that is, systems that map the set of vectors with up to weak sign variation to its interior.…

math.OC2025★ 1 cited

An application of the mean motion problem to time-optimal control

Omri Dalin, Alexander Ovseevich, Michael Margaliot

We consider time-optimal controls of a controllable linear system with a scalar control on a long time interval. It is well-known that if all the eigenvalues of the matrix describi…

eess.SY2024

A networked small-gain theorem based on discrete-time diagonal stability

Ron Ofir, Michael Margaliot

We present a new sufficient condition for finite-gain input-to-output stability of a networked system. The condition requires a matrix, that combines information on the …

eess.SY2024

A sufficient condition for 2-contraction of a feedback interconnection

Ron Ofir, Francesco Bullo, Michael Margaliot

Multistationarity - the existence of multiple equilibrium points - is a common phenomenon in dynamical systems from a variety of fields, including neuroscience, opinion dynamics, s…

math.OC2024

Convergence to periodic orbits in 3-dimensional strongly 2-cooperative systems

Rami Katz, Giulia Giordano, Michael Margaliot

The flow of a -cooperative system maps the set of vectors with up to~ sign variations to itself. Strongly -cooperative systems satisfy a strong \Poincare-Bendixson pro…

eess.SY2024★ 1 cited

Analysis of the Identifying Regulation with Adversarial Surrogates Algorithm

Ron Teichner, Ron Meir, Michael Margaliot

Given a time-series of noisy measured outputs of a dynamical system z[k], k=1...N, the Identifying Regulation with Adversarial Surrogates (IRAS) algorithm aims to find a non-trivia…

math.DS2023

On special quadratic Lyapunov functions for linear dynamical systems with an invariant cone

Omri Dalin, Alexander Ovseevich, Michael Margaliot

We consider a continuous-time linear time-invariant dynamical system that admits an invariant cone. For the case of a self-dual and homogeneous cone we show that if the system is a…