Pages that link to "Item:Q3760198"

The following pages link to MULTI‐DIMENSIONAL DISCRETIZATION SCHEME FOR THE HYDRODYNAMIC MODEL OF SEMICONDUCTOR DEVICES (Q3760198):

Displaying 30 items.

• Steady Euler-Poisson systems: a differential/integral equation formulation with general constitutive relations (Q425793) (← links)
• Particle simulations of the semiconductor Boltzmann equation for one- dimensional inhomogeneous structures (Q808211) (← links)
• A finite element formulation for the hydrodynamic semiconductor device equations (Q1309669) (← links)
• Convergence of the Godunov scheme for a simplified one-dimensional hydrodynamic model for semiconductor devices (Q1311687) (← links)
• On the Cauchy problem of some dissipative flows (Q1381598) (← links)
• A nonlinear determination of the distribution function of degenerate gases with an application to semiconductors (Q1600238) (← links)
• A splitting scheme based on the space-time CE/SE method for solving multi-dimensional hydrodynamical models of semiconductor devices (Q1682541) (← links)
• A relaxation scheme for the hydrodynamic equations for semiconductors (Q1861999) (← links)
• Semiconductor device simulation using a viscous hydrodynamic model. (Q1871019) (← links)
• Weak solutions to a hydrodynamic model for semiconductors and relaxation to the drift-diffusion equation (Q1891414) (← links)
• Field equations for charge conducting fluids in electromagnetic fields (Q1904621) (← links)
• Mapped discretization strategies for curvilinear adaptively redistributed grids in semiconductor device modeling (Q1970135) (← links)
• A new approach to numerical simulation of charge transport in double gate-MOSFET (Q2008027) (← links)
• Generalized Scharfetter-Gummel schemes for electro-thermal transport in degenerate semiconductors using the Kelvin formula for the Seebeck coefficient (Q2222822) (← links)
• A quantum energy transport model for semiconductor device simulation (Q2249364) (← links)
• Global solutions to a hydrodynamic model for semiconductors with velocity relaxation (Q2681436) (← links)
• Charge Transport in an Incompressible Fluid: New Devices in Computational Electronics (Q2908824) (← links)
• Thermodynamic derivation of the hydrodynamical model for charge transport in semiconductors (Q3646434) (← links)
• Study of hydrodynamical limits in a multicollision scale Boltzmann equation for semiconductors (Q4260511) (← links)
• COMPARATIVE STUDIES OF HYDRODYNAMIC AND ENERGY TRANSPORT MODELS (Q4313842) (← links)
• Simulation of the hydrodynamic model of semiconductor devices by a finite element method (Q4332191) (← links)
• Simulation of electron states in quantum wires with mixed finite elements (Q4332194) (← links)
• (Q4545921) (← links)
• EXISTENCE OF STATIONARY SOLUTIONS TO AN ENERGY DRIFT-DIFFUSION MODEL FOR SEMICONDUCTOR DEVICES (Q4798888) (← links)
• A NEW FINITE‐ELEMENT DISCRETIZATION TECHNIQUE FOR THE HYDRODYNAMIC FORMULATION OF ENERGY BALANCE EQUATIONS (Q4834589) (← links)
• Linear analysis of the hydrodynamic model (Q4844731) (← links)
• SIMULATION OF n+−n−n+ DEVICES BY A HYDRODYNAMIC MODEL: SUBSONIC AND SUPERSONIC FLOWS (Q4865714) (← links)
• ENERGY‐MOMENTUM TRANSPORT MODEL SUITABLE FOR SMALL GEOMETRY SILICON DEVICE SIMULATION (Q5203628) (← links)
• Weak solutions to a one-dimensional hydrodynamic model of two carrier types for semiconductors (Q5284491) (← links)
• Energy estimates for a one-dimensional hydrodynamic model of semiconductors (Q5961678) (← links)