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The method consists of a discretization of the initial data into an approximate representation by discrete, discontinuous waves.
Mesoscopic discrete models of dry fabric have been developed based on a discretization of the yarn geometry, accounting for the yarn yarn interactions at the yarns crossing points.
We present a discretization of holomorphic quadratic differentials that preserves such a rich theory.
For large instances, an enumerative algorithm based on a discretization of the problem is proposed.
The approximation is made stable by a discretization of a skew-symmetric formulation of the problem.
The parameters of the model are obtained directly by a discretization of the uniaxial stress strain behavior.
This preconditioner represents a discretization of a heavily damped wave equation and can be efficiently inverted by a multigrid iteration.
We derive a discretization of the two-dimensional diffusion equation for use with unstructured meshes of polygons.
We search for an optimal distribution in a design space which is a discretization of a continuous space.
A discretization of the CGPEs leads to a nonlinear algebraic eigenvalue problem (NAEP).
A discretization of the system and a successful iterative strategy are described.
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