Charge Transport in Low Dimensional Semiconductor Structures

DOI10.1007/978-3-030-35993-5zbMath1447.82002OpenAlexW3009747015MaRDI QIDQ5216813

Vito Dario Camiola, Vittorio Romano, Giovanni Mascali

Publication date: 20 February 2020

Published in: Mathematics in Industry (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/978-3-030-35993-5

zbMATH Keywords

Boltzmann equationSchrödinger equationsemiconductorcharge transportgrapheneMOSFET

Mathematics Subject Classification ID

Research exposition (monographs, survey articles) pertaining to statistical mechanics (82-02) NLS equations (nonlinear Schrödinger equations) (35Q55) Statistical mechanics of semiconductors (82D37) Boltzmann equations (35Q20) Statistical mechanics of nanostructures and nanoparticles (82D80) PDEs in connection with statistical mechanics (35Q82)

Related Items (13)

A Mathematical Walk into the Paradox of Bloch Oscillations ⋮ Mathematical modelling of charge transport in graphene heterojunctions ⋮ Direct Simulation of Charge Transport in Graphene Nanoribbons ⋮ Some Electric, Thermal, and Thermoelectric Properties of Suspended Monolayer Graphene ⋮ Optimized Hydrodynamical Model for Charge Transport in Graphene ⋮ Wigner equations for phonons transport and quantum heat flux ⋮ Bipolar Hydrodynamical Model for Charge Transport in Graphene Nanoribbons ⋮ Convergence of a Direct Simulation Monte Carlo Method for the Space Inhomogeneous Semiconductor Boltzmann Equations with Multi-valley ⋮ An Optimal Control Problem for the Wigner Equation ⋮ A full coupled drift-diffusion-Poisson simulation of a GFET ⋮ Discontinuous Galerkin approach for the simulation of charge transport in graphene ⋮ Hydrodynamical model for charge transport in graphene nanoribbons. Confinement and edge scattering effects ⋮ Comparing Kinetic and MEP Model of Charge Transport in Graphene

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