Sentence examples for grid approximation from inspiring English sources

This algorithm uses a cylindrical grid approximation technique to give both approximate solution and exact solution.

We develop a coarse grid approximation and coupling using the Generalized Multiscale Finite Element Method (GMsFEM).

This intractability is usually resolved by applying fixed grid approximation, SMC approximation, and PHD approximation [1, 2].

Therefore after solving smaller problems with similar sizes in parallel, a global fine grid approximation with higher accuracy is computed by the splitting extrapolation method.

Note that the routing direction of derived by grid approximation Dijkstra's method (GADM) always points to one of s four adjacent grid points.

Its application to the interpolation problem of the numerical solution obtained by hexagonal grid approximation of Laplace's equation on a rectangular domain is investigated.

This study constructs a packing approach that integrates a grid approximation-based representation, a learning vector quantization neural network, a heuristic placement strategy and an integer representation-based – evolutionary strategy to obtain efficient placement of irregular objects.

We present a new algorithm which combines successive grid approximations for the parameter space with a technique for reducing the size of the search domain of the outer minimization problem drastically already at the first approximation steps.

First of all we introduce a novel technique for the solution of the 3-D radiative transfer equation based on the grid approximations and the straightforward iteration procedure realised on supercomputers with parallel architecture.

For most cubature rules, even in sparse grid approximations, the number of function evaluations is considerably greater than 2 n + 1 and therefore the SCM is computationally more expensive.

We compared the results found using the MultiPop program to those found using a different class of numerical techniques that estimate the time evolution of φ, using grid approximations and a finite-difference method to integrate the PDE.