Sentence examples for grid calculation is from inspiring English sources

We see that for fixed N, the sparse grid calculation is approximately two orders or magnitude more accurate than the full grid - implying, in turn, that the way we select the reduced number of neurons we retain to simulate the full system is critical.

Comparisons of the efficiency of this approach to that of uniform grid calculations are presented.

In addition, the memory requirements for the zonal grid calculations are significantly reduced.

GRID calculations are based on the architecture of computer networks of the individual compute nodes.

Lines 2 and 3 describe that the grid cell ID is obtained from object's location using grid index, so the calculation is constant time.

For solutions possessing sharp spatial transitions that move, e.g., travelling wave fronts or emerging boundary and interior layers, a grid held fixed for the entire calculation is computationally inefficient, since for a good solution this grid often must contain a very large number of nodes.

The Fourier analysis and our two test codes confirm that the MC-CMFD method is stable if the optical thickness of the coarse grid (in the low-order CMFD calculation) is sufficiently small.

The calculation is performed using a 1,001 × 1,001 grid, which allows 85 m × 51 m resolution.

The grid size for temperature (T) and flow function used in the calculation is also shown.

However, this would need B times N times the number of λ in the grid calculations, which is computationally not feasible.

The calculation is twofold.