most citedCharacterization and computation of control invariant sets within target regions for linear impulsive control systems

1 citations · 1 across the 2 of their papers we have counts for

collaborators

5 papers

math.OC20211 cited

Characterization and computation of control invariant sets within target regions for linear impulsive control systems

Ignacio Sanchez, Christophe Louembet, Marcelo Actis +1

Linear impulsively controlled systems are suitable to describe a venue of real-life problems, going from disease treatment to aerospace guidance. The main characteristic of such sy…

math.DS2020

Dynamical Characterization of Antiviral Effects in COVID-19

Pablo Abuin, Alejandro Anderson, Antonio Ferramosca +2

Mathematical models describing SARS-CoV-2 dynamics and the corresponding immune responses in patients with COVID-19 can be critical to evaluate possible clinical outcomes of antivi…

math.OC2020

On stability of nonzero set-point for non linear impulsive control systems

A. D'Jorge, A. L. Anderson, A. Ferramosca +2

The interest in non-linear impulsive systems (NIS) has been growing due to its impact in application problems such as disease treatments (diabetes, HIV, influenza, among many other…

math.OC2020

Discrete-time MPC for switched systems with applications to biomedical problems

Alejandro Anderson, Alejandro Hernan Gonzalez, Antonio Ferramosca +1

Switched systems in which the manipulated control action is the time-depending switching signal describe many engineering problems, mainly related to biomedical applications. In su…

math.DS2020

Characterization of SARS-CoV-2 Dynamics in the Host

Pablo Abuin, Alejandro Anderson, Antonio Ferramosca +2

While many epidemiological models have being proposed to understand and handle COVID-19, too little has been invested to understand how the virus replicates in the human body and p…