WIGNER–POISSON AND NONLOCAL DRIFT-DIFFUSION MODEL EQUATIONS FOR SEMICONDUCTOR SUPERLATTICES
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Publication:5700341
DOI10.1142/S0218202505000728zbMath1135.82035arXivcond-mat/0503109OpenAlexW2125533804MaRDI QIDQ5700341
Ramón Escobedo, Luis L. Bonilla
Publication date: 28 October 2005
Published in: Mathematical Models and Methods in Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/cond-mat/0503109
Related Items (5)
Numerical methods for a quantum drift-diffusion equation in semiconductor physics ⋮ Nonequilibrium free energy, H theorem and self-sustained oscillations for Boltzmann–BGK descriptions of semiconductor superlattices ⋮ Modelling complex systems in applied sciences; methods and tools of the mathematical kinetic theory for active particles ⋮ On local well-posedness of the thin-film equation via the Wasserstein gradient flow ⋮ Diffusive corrections to asymptotics of a strong-field quantum transport equation
Cites Work
- Quantum moment hydrodynamics and the entropy principle
- Semi-classical limit of a Schrödinger equation for a stratified material
- A Drift-Collision Balance for a Boltzmann--Poisson System in Bounded Domains
- Solitary Waves in Semiconductors with Finite Geometry and the Gunn Effect
- The Quantum Hydrodynamic Model for Semiconductor Devices
- Semiclassical limit for the Schrödinger‐Poisson equation in a crystal
- HIGH-FIELD LIMIT OF THE VLASOV–POISSON–FOKKER–PLANCK SYSTEM: A COMPARISON OF DIFFERENT PERTURBATION METHODS
- A Model for Collision Processes in Gases. I. Small Amplitude Processes in Charged and Neutral One-Component Systems
- Semiconductor superlattices: a model system for nonlinear transport
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