activity
20152022
most citedA Deterministic Model for One-Dimensional Excluded Flow with Local Interactions

9 citations · 22 across the 9 of their papers we have counts for

collaborators

26 papers

math.OC20222 cited

Compound matrices in systems and control theory: a tutorial

Eyal Bar-Shalom, Omri Dalin, Michael Margaliot

The multiplicative and additive compounds of a matrix play an important role in several fields of mathematics including geometry, multi-linear algebra, combinatorics, and the analy…

math.OC2022

Minimum effort decentralized control design for contracting network systems

Ron Ofir, Francesco Bullo, Michael Margaliot

We consider the problem of making a networked system contracting by designing minimal effort local controllers. Our method combines a hierarchical contraction characterization and…

math.OC2021

Compound matrices in systems and control theory

Eyal Bar-Shalom, Michael Margaliot

The multiplicative and additive compounds of a matrix play an important role in several fields of mathematics including geometry, multi-linear algebra, combinatorics, and the analy…

math.DS20214 cited

Diagonal Stability of Discrete-time -Positive linear Systems with Applications to Nonlinear Systems

Chengshuai Wu, Michael Margaliot

A linear dynamical system is called -positive if its dynamics maps the set of vectors with up to sign variations to itself. For , this reduces to the important class…

math.DS2021

Behavior of Totally Positive Differential Systems Near a Periodic Solution

Chengshuai Wu, Lars Gruene, Thomas Kriecherbauer +1

A time-varying nonlinear dynamical system is called a totally positive differential system (TPDS) if its Jacobian admits a special sign pattern: it is tri-diagonal with positive en…

math.DS20206 cited

Generalization of the multiplicative and additive compounds of square matrices and contraction in the Hausdorff dimension

Chengshuai Wu, Raz Pines, Michael Margaliot +1

The multiplicative and additive compounds of a matrix play an important role in geometry, multi-linear algebra, the asymptotic analysis of nonlinear dynamical systems, and…