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19992026
most citedIncompressible flow around a small obstacle and the vanishing viscosity limit

29 citations · 101 across the 18 of their papers we have counts for

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16 papers · 1 filter

math.AP2026

Asymptotic profiles and large-time behavior for 3D micropolar fluid equations with possibly vanishing spin viscosity

Lorenzo Brandolese, Pablo Braz e Silva, Adriana Valentina Busuioc +2

We consider 3D micropolar flows with possible vanishing spin viscosity and investigate the decay of the energy for large times. We compute first the exact -asymptotic profile,…

math.AP2026

On the Role of the Viscosity Parameters in the Large Time Asymptotics of 2D Micropolar Flows

Lorenzo Brandolese, Adriana Valentina Busuioc, Dragos Iftimie +1

We investigate the role of the four viscosity parameters, in fluids where the particles possess a microstructure (micropolar flows) and are allowed to rotate in a two-dimensional s…

math.AP2024

On the Dynamics of Point Vortices with Positive Intensities collapsing with the boundary

Martin Donati, Ludovic Godard-Cadillac, Dragos Iftimie

In this paper, we study the point-vortex dynamics with positive intensities. We show that in the half-plane and in a disk, collapses of point vortices with the boundary in finite t…

math.AP2022

The incompressible --Euler equations in the exterior of a vanishing disk

Adriana Valentina Busuioc, Dragos Iftimie, Milton Lopes Filho +1

In this article we consider the --Euler equations in the exterior of a small fixed disk of radius . We assume that the initial potential vorticity is compactly supported and…

math.AP2020★ 9 cited

Long time confinement of vorticity around a stable stationary point vortex in a bounded planar domain

Martin Donati, Dragos Iftimie

In this paper we consider the incompressible Euler equation in a simply-connected bounded planar domain. We study the confinement of the vorticity around a stationary point vortex.…

math.AP2018★ 9 cited

On the small rigid body limit in 3D incompressible flows

Jiao He, Dragos Iftimie

We consider the evolution of a small rigid body in an incompressible viscous fluid filling the whole space. The motion of the fluid is modelled by the Navier-Stokes equations, wher…