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20202024
most citedGeneralization of the multiplicative and additive compounds of square matrices and contraction in the Hausdorff dimension

6 citations · 12 across the 6 of their papers we have counts for

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math.DS2022★ 1 cited

On Disturbance Propagation in Vehicular Platoons with Different Communication Ranges

Chengshuai Wu, Meng Zhang, Dimos V. Dimarogonas

In the control of vehicular platoons, the disturbances acting on one vehicle can propagate and affect other vehicles. If the disturbances do not amplify along the vehicular string,…

math.DS2022

From Partial and Horizontal Contraction to -Contraction

Chengshuai Wu, Dimos V. Dimarogonas

A geometric generalization of contraction theory called~-contraction was recently developed using -compound matrices. In this note, we focus on the relations between -cont…

math.DS2021★ 4 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.DS2020★ 6 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…

math.DS2020

On the Diagonal Stability of -Positive Linear Systems

Chengshuai Wu, Michael Margaliot

We consider -positive linear systems, that is, systems that map the set of vectors with up to sign variations to itself. For , this reduces to positive linear systems…