Sentence examples for embedded interface from inspiring English sources

One of them is developing a three-dimensional finite element with an embedded interface for analyzing the laminated composite structure.

It illustrates the presence of two leaching mechanisms: a fast one from the top coat surface and a slow one from an embedded interface.

Numerical examples, in which the proposed method is used to integrate the weak form of the Navier Stokes equations in an embedded interface method (EIM), are presented.

When the coefficients of an elliptic problem have jumps of several orders of magnitude across an embedded interface, many iterative solvers exhibit deteriorated convergence properties or a loss of efficiency and it is difficult to achieve high solution accuracies in the whole domain.

In this paper we present an asymptotic solution approach for the elliptic problem ∇⋅(β(x)∇u(x))="f(x) on a domain Ω="Ω+∪Ω− with piecewise constant coefficients β+, β− with β+≫β− and prescribed jump conditions at an embedded interface Γ separating the domains Ω+ and Ω−.

This is mainly due to ill-conditioning issues that arise when an embedded interface becomes too close to a node of the embedding mesh, which may lead to spurious oscillations in the computed solution gradients at the wall boundary.

The core of our approach is a sharp-interface finite-difference time-domain (FDTD) wavesolver, with a series of supporting algorithms to handle rapidly deforming and vibrating embedded interfaces arising in physics-based animation sound.

The matrix associated with the discretization is symmetric positive definite and equal to the standard 7-point finite difference Poisson stencil away from embedded interfaces and boundaries.

Following a brief discussion of the mechanisms by which embedded interfaces can enhance the electronic and thermal transport properties, we focus on emerging routes to engineer the nanoscale grain and interfacial structures in bulk thermoelectric materials.

Oevermann, R. Klein, A Cartesian grid finite volume method for elliptic equations with variable coefficients and embedded interfaces, Journal of Computational Physics 219 (2006) 749–769] we use a minimization technique to determine the unknown coefficients of the double trilinear ansatz.

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