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Numerical results from a regularization method for inversion of Fourier series
The author consider the problem of recostructing a periodic function when only an approximation of the sequence of its Fourier coefficients is known. A proposed method of regularization is tested from the qualitative point of view
An energy interpretation of a stationary functional for the variational solution of the nonlinear Poisson equation in semiconductors at thermal equilibrium
A discussion on two-dimensional finite element solutions of the drift-diffusion semiconductor device equations. Theory and numerical examples
A nonconforming exponentially fitted finite element method for two-dimensional drift-diffusion models in semiconductors
The patch test as a validation of a new finite element for the solution of convection-diffusion equations
Statistical check on the smoothing parameter of a method for inversion of Fourier series
A method by the authors allows to approximate a function by using its Fourier polynomials with noisy coefficients. In order to verify wheter this method is of interest in applications, the authors perform some tests with respect to both the pointwise and the uniform approximations. In this paper results of these checks are presented
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