A spectral analysis is conducted for the Source Iteration (SI), and Diffusion Synthetic Acceleration (DSA) operators previously formulated for solving the Even-Parity Method (EPM) equations. In order to accommodate material heterogeneity, the analysis is performed for the Periodic Horizontal Interface (PHI) configuration. The dependence of the spectral radius on the optical thickness of the two PHI layers illustrates the deterioration in the rate of convergence with increasing material discontinuity, especially when one of the layers approaches a void. The rate at which this deterioration occurs is determined for a specific material discontinuity in order to demonstrate the conditional robustness of the EPM-DSA iterations. The results of th...
We reported a critical gap length between two silicon substrates at which no epitaxial layer was gro...
International audienceIn order to take into account the effects of interface between matrix and incl...
In this lecture, we will discuss asymptotically consistent discretizations of the Lippmann–Schwinger...
We describe a Fourier analysis of the diffusion-synthetic acceleration (DSA) and transport-synthetic...
We investigate the degradation in performance of diffusion synthetic acceleration (DSA) methods in p...
International audienceThis paper aims at studying the influence of material heterogeneity on the sta...
The basic problem addressed in the project was that of accelerating the iterative convergence of Dis...
International audienceIn the last two decades, FFT-based methods [1] have become a widely used tool ...
peer reviewedThe diffractive zone thicknesses of conventional diffractive optical elements (DOEs) ar...
Numerical simulations of teleseismic wave propagation in a heterogeneous layer over a homogeneous ha...
textWe are concerned with forward wave motion simulations in two-dimensional elastic, heterogeneous,...
International audienceIn the last two decades, FFT-based methods [1] have become a widely used tool ...
We consider numerical solution of elliptic problems with heterogeneous diffusion coefficients contai...
The finite element (FE) method offers an efficient framework to investigate the evolution of phononi...
We present an optimal detrended fluctuation analysis (DFA) and applied it to evaluate the local roug...
We reported a critical gap length between two silicon substrates at which no epitaxial layer was gro...
International audienceIn order to take into account the effects of interface between matrix and incl...
In this lecture, we will discuss asymptotically consistent discretizations of the Lippmann–Schwinger...
We describe a Fourier analysis of the diffusion-synthetic acceleration (DSA) and transport-synthetic...
We investigate the degradation in performance of diffusion synthetic acceleration (DSA) methods in p...
International audienceThis paper aims at studying the influence of material heterogeneity on the sta...
The basic problem addressed in the project was that of accelerating the iterative convergence of Dis...
International audienceIn the last two decades, FFT-based methods [1] have become a widely used tool ...
peer reviewedThe diffractive zone thicknesses of conventional diffractive optical elements (DOEs) ar...
Numerical simulations of teleseismic wave propagation in a heterogeneous layer over a homogeneous ha...
textWe are concerned with forward wave motion simulations in two-dimensional elastic, heterogeneous,...
International audienceIn the last two decades, FFT-based methods [1] have become a widely used tool ...
We consider numerical solution of elliptic problems with heterogeneous diffusion coefficients contai...
The finite element (FE) method offers an efficient framework to investigate the evolution of phononi...
We present an optimal detrended fluctuation analysis (DFA) and applied it to evaluate the local roug...
We reported a critical gap length between two silicon substrates at which no epitaxial layer was gro...
International audienceIn order to take into account the effects of interface between matrix and incl...
In this lecture, we will discuss asymptotically consistent discretizations of the Lippmann–Schwinger...