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20172020
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math.AP2020

Existence for a free boundary problem describing a propagating disturbance

Gabriela Marinoschi

We prove the existence of a solution to an 1-D free boundary problem which describes the propagation of disturbances of shock type, modeled by a non standard variational inequality…

math.AP2020

Solvability and sliding mode control for the viscous Cahn-Hilliard system with a possibly singular potential

Pierluigi Colli, Gianni Gilardi, Gabriela Marinoschi

In the present contribution we study a viscous Cahn-Hilliard system where a further leading term in the expression for the chemical potential is present. This term consists of…

math.AP2020

Exact controllability in minimal time of the Navier-Stokes periodic flow in a 2D-channel

Gabriela Marinoschi

This work is concerned with the necessary conditions of optimality for a minimal time control problem for the linearized Navier-Stokes periodic flow in a 2D-channel, subject…

math.AP2019

Mathematical analysis and simulation study of a phase-field model of prostate cancer growth with chemotherapy and antiangiogenic therapy effects

Pierluigi Colli, Hector Gomez, Guillermo Lorenzo +3

Cytotoxic chemotherapy is a common treatment for advanced prostate cancer. These tumors are also known to rely on angiogenesis, i.e., the growth of local microvasculature via chemi…

math.AP2019

Minimal time sliding mode control for evolution equations in Hilbert spaces

Gabriela Marinoschi

This work is concerned with the time optimal control problem for evolution equations in Hilbert spaces. The attention is focused on the maximum principle for the time optimal contr…

math.AP2017

Optimal control for a conserved phase field system with a possibly singular potential

P. Colli, G. Gilardi, G. Marinoschi +1

In this paper we study a distributed control problem for a phase-field system of conserved type with a possibly singular potential. We mainly handle two cases: the case of a viscou…