Sentence examples for discrete interior from inspiring English sources

A semi-discrete entropy estimate for the entire domain is achieved when the new boundary conditions are coupled with an entropy stable discrete interior operator.

In this paper, we develop a fully-discrete interior penalty discontinuous Galerkin method for solving the time-dependent Maxwell's equations in dispersive media.

However the investigated camps preserve a discrete structure with interior living areas (including children's playgrounds), exterior areas with evidence of reindeer carcass processing, woodworking, and other activities, peripheral toss zones, and dispersed activity remains in the surrounding landscape.

Next, we prove that edge residuals dominate the volumetric part of the residual and that the volumetric part of the residual terms dominate the normal component of the jumps of the discrete fluxes across interior edges.

The focus of the paper is on the convective upwind and split pressure (CUSP) scheme, which is designed to support single interior point discrete shock waves.

We give a semi-discrete scheme using the interior penalty method in Section 2.

In this section, we give a new semi-discrete scheme using the interior penalty method.

The boundary conditions are exact in the sense that they supply the same discrete solution on a bounded interior domain as would be obtained by considering the problem on the entire unbounded domain with zero boundary conditions at infinity.

In [7] primal semi-discrete discontinuous Galerkin methods with interior penalty are proposed to solve the coupled system of flow and reactive transport in porous media, which arises from many applications including miscible displacement and acid-stimulated flow.

The inverse heat conduction problem is the estimation of the time and/or space dependence of the surface heat flux or temperature utilizing interior temperature measurements at discrete times and/or locations.

In this paper, we investigate this version as a discrete-time dynamical system in the interior of the first quadrant R + 2 by using the normal form theory of the discrete system (see Section 4 in [25]; see also [26 28]), and we prove that this discrete model possesses the flip bifurcation and the Neimark-Sacker bifurcation.