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Abstract The drift-diffusion formulation, modelling semiconductor materials in terms of carrier densities and electric potential, is considered together with an alternative formulation in terms of dimensionless logarithmic quantities. Stability of both formulations in presence of sharp variations with a Galerkin Finite Element discretisation is assessed in two realistic problems: a p-n junction and an n-MOSFET device. The robustness with respect to the initial guess and the computational efficiency of the Newton-Raphson and Gummel non-linear solvers are also compared.
Classificació AMS::90 Operations research, Convection-diffusion equations, Àrees temàtiques de la UPC::Matemàtiques i estadística, Original Paper, Classificació AMS::90 Operations research, mathematical programming, Gummel solver, semiconductor modelling equations, Numerical oscillations, convection-diffusion equations, gummel solver, 510, numerical oscillations, Semiconductor modelling equations, Mechanics of deformable solids, Finite element (FE) method, finite element (FE) method, mathematical programming
Classificació AMS::90 Operations research, Convection-diffusion equations, Àrees temàtiques de la UPC::Matemàtiques i estadística, Original Paper, Classificació AMS::90 Operations research, mathematical programming, Gummel solver, semiconductor modelling equations, Numerical oscillations, convection-diffusion equations, gummel solver, 510, numerical oscillations, Semiconductor modelling equations, Mechanics of deformable solids, Finite element (FE) method, finite element (FE) method, mathematical programming
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