activity
20072024
most citedAbout the notion of non--resonance and applications to topological multiplicity results for ODEs on differentiable manifolds

11 citations · 33 across the 17 of their papers we have counts for

collaborators

22 papers

math.AP2024

Vanishing viscosity limit for the compressible Navier-Stokes equations with non-linear density dependent viscosities

Luca Bisconti, Matteo Caggio, Filippo Dell'Oro

In a three-dimensional bounded domain we consider the compressible Navier-Stokes equations for a barotropic fluid with general non-linear density dependent viscosities and no-s…

math.AP2023

Global existence for a 3D Tropical Climate Model with damping and small initial data in

Diego Berti, Luca Bisconti, Davide Catania

We consider a 3D Tropical Climate Model with damping terms in the equation of the barotropic mode and in the equation of the first baroclinic mode of the velocity. The equa…

math.AP2022

Inviscid limit for the compressible Navier-Stokes equations with density dependent viscosity

Luca Bisconti, Matteo Caggio

We consider the compressible Navier-Stokes system describing the motion of a barotropic fluid with density dependent viscosity confined in a three-dimensional bounded domain . W…

math.AP2022

A regularity criterion for a 3D tropical climate model with damping

Diego Berti, Luca Bisconti, Davide Catania

In this paper we deal with the 3D tropical climate model with damping terms in the equation of the barotropic mode and in the equation of the first baroclinic mode of the v…

math.AP2017★ 10 cited

On the existence of an inertial manifold for a deconvolution model of the 2D mean Boussinesq equations

Luca Bisconti, Davide Catania

We show the existence of an inertial manifold (i.e. a globally invariant, exponentially attracting, finite-dimensional manifold) for the approximate deconvolution model of the 2D m…

math.AP2017★ 1 cited

On a nonlinear parabolic problem: Stability properties of Ground States

Luca Bisconti, Matteo Franca

We consider the Cauchy-problem for the following parabolic equation: \begin{equation*} \displaystyle u_t = Δu+ f(u,|x|), \end{equation*} where , , and $f=…