This paper concerns with a compact network model combined with distributed models for semiconductor devices. For linear RLC networks containing distributed semiconductor devices, we construct a mathematical model that joins the differential-algebraic initial value problem for the electric circuit with multi-dimensional parabolic-elliptic boundary value problems for the devices. We prove an existence and uniqueness result, and the asymptotic behavior of this mixed initial boundary value problem of partial differential-algebraic equations
We prove a uniqueness result for the drift-diffusion-model of semiconductor devices under weak regul...
We discuss a stationary energy model from semiconductor modelling. We accept the more realistic ass...
textabstractA drift-diffusion model for semiconductors with nonlinear diffusion is considered. The m...
This paper concerns with a compact network model combined with distributed models for semiconductor ...
summary:A system of one-dimensional linear parabolic equations coupled by boundary conditions which ...
For a refined network analysis, we are interested in circuit simulation including distributed models...
A model for a linear electric circuit containing semiconductors is presented. The modified nodal ana...
We study initial-- boundary value problems for elliptic--parabolic systems of nonlinear partial dif...
Jury : Catherine Bolley, François Jauberteau, Peter Markowich (Rapporteur), Americo Marrocco (Rappor...
AbstractWe discuss strong solutions of a nonlinear parabolic system that arise from the simulation f...
We prove existence, boundedness and uniqueness of solutions to Cauchy-Dirichlet problems for ellipti...
In this work we are interested in the numerical solution of a coupled model of differential algebrai...
AbstractWe study a mixed type problem for the Poisson equation arising in the modeling of charge tra...
Abstract. A drift-diffusion model for semiconductors with nonlinear diffusion is considered. The mod...
The fundamental transient semiconductor device equations are scaled appropriately such that a singul...
We prove a uniqueness result for the drift-diffusion-model of semiconductor devices under weak regul...
We discuss a stationary energy model from semiconductor modelling. We accept the more realistic ass...
textabstractA drift-diffusion model for semiconductors with nonlinear diffusion is considered. The m...
This paper concerns with a compact network model combined with distributed models for semiconductor ...
summary:A system of one-dimensional linear parabolic equations coupled by boundary conditions which ...
For a refined network analysis, we are interested in circuit simulation including distributed models...
A model for a linear electric circuit containing semiconductors is presented. The modified nodal ana...
We study initial-- boundary value problems for elliptic--parabolic systems of nonlinear partial dif...
Jury : Catherine Bolley, François Jauberteau, Peter Markowich (Rapporteur), Americo Marrocco (Rappor...
AbstractWe discuss strong solutions of a nonlinear parabolic system that arise from the simulation f...
We prove existence, boundedness and uniqueness of solutions to Cauchy-Dirichlet problems for ellipti...
In this work we are interested in the numerical solution of a coupled model of differential algebrai...
AbstractWe study a mixed type problem for the Poisson equation arising in the modeling of charge tra...
Abstract. A drift-diffusion model for semiconductors with nonlinear diffusion is considered. The mod...
The fundamental transient semiconductor device equations are scaled appropriately such that a singul...
We prove a uniqueness result for the drift-diffusion-model of semiconductor devices under weak regul...
We discuss a stationary energy model from semiconductor modelling. We accept the more realistic ass...
textabstractA drift-diffusion model for semiconductors with nonlinear diffusion is considered. The m...