activity
20192022
most citedGlobal well-posedness and convergence to equilibrium for the Abels-Garcke-Grün model with nonlocal free energy

1 citations · 1 across the 3 of their papers we have counts for

collaborators

5 papers

math.AP20221 cited

Global well-posedness and convergence to equilibrium for the Abels-Garcke-Grün model with nonlocal free energy

Ciprian G. Gal, Andrea Giorgini, Maurizio Grasselli +1

We investigate the nonlocal version of the Abels-Garcke-Grün (AGG) system, which describes the motion of a mixture of two viscous incompressible fluids. This consists of the incomp…

math.DS2021

Continuous Data Assimilation For the 3D Ladyzhenskaya Model: Analysis and Computations

Yu Cao, Andrea Giorgini, Michael Jolly +1

We analyze continuous data assimilation by nudging for the 3D Ladyzhenskaya equations. The analysis provides conditions on the spatial resolution of the observed data that guarante…

math.AP2020

On the Existence of Strong Solutions to the Cahn-Hilliard-Darcy system with mass source

Andrea Giorgini, Kei Fong Lam, Elisabetta Rocca +1

We study a diffuse interface model describing the evolution of the flow of a binary fluid in a Hele-Shaw cell. The model consists of a Cahn-Hilliard-Darcy (CHD) type system with tr…

math.AP2020

Well-posedness of the two-dimensional Abels-Garcke-Grün model for two-phase flows with unmatched densities

Andrea Giorgini

We study the Abels-Garcke-Grün (AGG) model for a mixture of two viscous incompressible fluids with different densities. The AGG model consists of a Navier-Stokes-Cahn-Hilliard syst…

math.AP2019

Well-posedness of a diffuse interface model for Hele-Shaw flows

Andrea Giorgini

We study a diffuse interface model describing the motion of two viscous fluids driven by the surface tension in a Hele-Shaw cell. The full system consists of the Cahn-Hilliard equa…