International audienceWe give an example of supersonic solutions to a one-dimensional steady state Euler-Poisson system arising in the modeling of plasmas and semiconductors. The existence of the supersonic solutions which correspond to large current density is proved by Schauder's fixed point theorem. We show also the uniqueness of solutions in the supersonic region
AbstractWe prove the global existence of a solution to the Euler-Poisson system, with arbitrarily la...
This thesis is devoted to two different systems of equations used in the mathematical modeling of se...
AbstractA transient quantum hydrodynamic system for charge density, current density and electrostati...
AbstractWe give an example of supersonic solutions to a one-dimensional steady state Euler–Poisson s...
In this paper, we study the well-posedness, ill-posedness and uniqueness of the stationary 3-D radia...
AbstractWe present a hydrodynamic model for semiconductors, where the energy equation is replaced by...
summary:A one-dimensional quantum Euler-Poisson system for semiconductors for the electron density a...
AbstractIn this paper, we study the stationary flow for a one-dimensional isentropic bipolar Euler–P...
The Cauchy problem and the initial-boundary value problem for the Euler-Poisson system have been ext...
In this paper, we prove the existence and stability of subsonic flows for a steady full Euler-Poisso...
AbstractWe study the quasi-neutral limit in one-dimensional steady-state Euler–Poisson equations wit...
International audienceThis work is concerned with a steady state Euler–Poisson system for potential ...
AbstractThe form of steady state solutions to the Vlasov–Poisson–Fokker–Planck system is known from ...
AbstractGlobal existence of a solution to the system of isothermal 1-D Euler equations for electrons...
My work concerns two different systems of equations used in the mathematical modeling of semiconduct...
AbstractWe prove the global existence of a solution to the Euler-Poisson system, with arbitrarily la...
This thesis is devoted to two different systems of equations used in the mathematical modeling of se...
AbstractA transient quantum hydrodynamic system for charge density, current density and electrostati...
AbstractWe give an example of supersonic solutions to a one-dimensional steady state Euler–Poisson s...
In this paper, we study the well-posedness, ill-posedness and uniqueness of the stationary 3-D radia...
AbstractWe present a hydrodynamic model for semiconductors, where the energy equation is replaced by...
summary:A one-dimensional quantum Euler-Poisson system for semiconductors for the electron density a...
AbstractIn this paper, we study the stationary flow for a one-dimensional isentropic bipolar Euler–P...
The Cauchy problem and the initial-boundary value problem for the Euler-Poisson system have been ext...
In this paper, we prove the existence and stability of subsonic flows for a steady full Euler-Poisso...
AbstractWe study the quasi-neutral limit in one-dimensional steady-state Euler–Poisson equations wit...
International audienceThis work is concerned with a steady state Euler–Poisson system for potential ...
AbstractThe form of steady state solutions to the Vlasov–Poisson–Fokker–Planck system is known from ...
AbstractGlobal existence of a solution to the system of isothermal 1-D Euler equations for electrons...
My work concerns two different systems of equations used in the mathematical modeling of semiconduct...
AbstractWe prove the global existence of a solution to the Euler-Poisson system, with arbitrarily la...
This thesis is devoted to two different systems of equations used in the mathematical modeling of se...
AbstractA transient quantum hydrodynamic system for charge density, current density and electrostati...