Optimization of the collocation inversion method for the linear viscoelastic homogenization

Index Terms—Harmonic Maxwell Equations; Electromag- netism; Homogenization; Asymptotic Analysis; Asymptotic Ex- pansion; Two-scale Convergence; Frequencies; Composite Ma- terial..

In recent years, Fourier-based methods, originally introduced by [Moulinec and Suquet, 1994], have become ubiquitous for computing numerically the properties of composite

Combined with the new, mixed boundary conditions recently introduced by the authors ( Brisard et al. , 2013b ), the resulting numerical method is an attractive tool for

Compared to existing approaches, the one elaborated in the present work offers the following advantages: (a) the method operates directly in the time domain and avoids the drawbacks

In the present paper, we pursue the idea of spectral methods, but in the frame of spectral collocation methods, where the distribution function is now discretized on a grid of

windows having aluminum sash and frames were used; one in the bathroom, one in the kitchen, and one in the downstairs bedroomo A second window of aluminum sash and wood frame

« La didactique des mathématiques se place ainsi dans le cadre des sciences cognitives comme la science des conditions spécifiques de la diffusion des

( 1994 ) explored the temporal evolvement of stiffness and force in a crossbridge model connected to a series elasticity and demonstrated that this model could explain (a) the time