In this paper we investigate a quasineutral type limit for the Navier–Stokes–Poisson system.
We prove that the projection of the approximating velocity fields on the divergence-free …

In this paper we investigate the Cauchy Problem for coupled Navier-Stokes-Poisson
equation. The global existence of weak solutions in Sobolev framework is proved by using …

We consider a general Euler-Korteweg-Poisson system in R 3 , supplemented with the
space periodic boundary conditions, where the quantum hydrodynamics equations and the …

A multidimensional model is introduced for the dynamic combustion of compressible, radiative
and reactive gases. In the macroscopic description adopted here, the radiation is treated …

In this paper we study the Cauchy problem for 1-D Euler–Poisson system, which represents
a physically relevant hydrodynamic model but also a challenging case for a bipolar …

We consider a multidimensional model for the combustion of compressible reacting fluids.
The flow is governed by the Navier–Stokes in Eulerian coordinates and the chemical reaction …

In this paper we investigate the diffusive zero-relaxation limit of the following multi-D semilinear
hyperbolic system in pseudodifferential form:\[W_ {t}(x, t)+\frac {1}{\varepsilon} A (x, D) W (…

In the setting of general initial data and the whole space we perform a rigorous analysis of
the quasi-neutral limit for a hydrodynamical model of a viscous plasma with capillarity tensor …

In this paper, we deal with the low Mach number limit for the system of quantum hydrodynamics,
far from the vortex nucleation regime. More precisely, in the framework of a periodic …

In this paper we deal with diffusive relaxation limits of nonlinear systems of Euler type modeling
chemotactic movement of cells toward Keller--Segel type systems. The approximating …