AbstractIn this paper, we consider a degenerate time-dependent drift-diffusion model for semiconductors. The electric conductivity in the system is assumed to be temperate-dependent. And the pressure function we use in this paper is φ(s)=sα (α>1). We present existence results for general nonlinear diffusivities for the degenerate Dirichlet–Neumann mixed boundary value problem
This paper deals with the question of blow-up of solutions to nonlocal reaction-diffusion systems un...
AbstractWe prove that the Lipschitz constant of the Lipschitz stability result for the inverse condu...
AbstractIn this paper, we study a free boundary problem for compressible spherically symmetric Navie...
AbstractIn this paper, we study a general multidimensional nonisentropic hydrodynamical model for se...
AbstractThis work deals with non-isentropic hydrodynamic models for semiconductors with short moment...
AbstractWe study the initial time layer problem to the quantum drift-diffusion model. The limit of v...
AbstractIn the present paper the oscillatory properties of the solutions of parabolic equations with...
AbstractWe study the approximation by means of an iterative method towards strong (and more regular)...
AbstractThe 3-D pressure-gradient system arises from the splitting of the three-dimensional compress...
We derive a Crooks-Jarzynski-type identity for computing free energy differences between metastable ...
AbstractThe electro-diffusion model, which arises in electrohydrodynamics, is a coupling between the...
AbstractIn this paper we consider zero-relaxation limits for periodic smooth solutions of Euler–Maxw...
International audienceContinuing past work on the modelling of coax-ial cables, we investigate the q...
We prove that the Lipschitz constant of the Lipschitz stability result for the inverse conductivity ...
We study the Cauchy–Dirichlet problem for the p(x)-Laplacian equation with a regular finite nonlinea...
This paper deals with the question of blow-up of solutions to nonlocal reaction-diffusion systems un...
AbstractWe prove that the Lipschitz constant of the Lipschitz stability result for the inverse condu...
AbstractIn this paper, we study a free boundary problem for compressible spherically symmetric Navie...
AbstractIn this paper, we study a general multidimensional nonisentropic hydrodynamical model for se...
AbstractThis work deals with non-isentropic hydrodynamic models for semiconductors with short moment...
AbstractWe study the initial time layer problem to the quantum drift-diffusion model. The limit of v...
AbstractIn the present paper the oscillatory properties of the solutions of parabolic equations with...
AbstractWe study the approximation by means of an iterative method towards strong (and more regular)...
AbstractThe 3-D pressure-gradient system arises from the splitting of the three-dimensional compress...
We derive a Crooks-Jarzynski-type identity for computing free energy differences between metastable ...
AbstractThe electro-diffusion model, which arises in electrohydrodynamics, is a coupling between the...
AbstractIn this paper we consider zero-relaxation limits for periodic smooth solutions of Euler–Maxw...
International audienceContinuing past work on the modelling of coax-ial cables, we investigate the q...
We prove that the Lipschitz constant of the Lipschitz stability result for the inverse conductivity ...
We study the Cauchy–Dirichlet problem for the p(x)-Laplacian equation with a regular finite nonlinea...
This paper deals with the question of blow-up of solutions to nonlocal reaction-diffusion systems un...
AbstractWe prove that the Lipschitz constant of the Lipschitz stability result for the inverse condu...
AbstractIn this paper, we study a free boundary problem for compressible spherically symmetric Navie...