Sentence examples for grid schemes from inspiring English sources

The stability and resolution properties of the high-order non-uniform grid schemes are studied and the results of three numerical tests on stability and accuracy properties are also presented.

The grid schemes that we predict share this virtue since they predict scale ratios that are not simple rational numbers.

This suggests that grid schemes that integrate multiple scales of representation can encode space more efficiently, that is, with fewer neural resources.

An illustrative example is shown in Appendix figure 2. 10.7554/eLife.08362.009 Appendix figure 2. The effect of lesioning grid modules on the distribution over location for hierarchical vs non-hierarchical grid schemes.

First, we have modified our remarks to make it clear that we regard a linear summation model of place cells as simplistic in view of recent experimental developments reviewed in Bush et al. and Sasaki et al. Second, we are more clear that we are simply seeking to illustrate that different grid schemes can have different effects on specific readouts.

We decided that a concrete way of addressing these questions would be to pick a simple model relating grid and place cells (e.g. the Fourier summation setup of Solstad et al., and explicitly show that different grid schemes can have different effects).

The piston motion is treated by a Cartesian grid scheme.

Variable grid scheme is used to accelerate the numerical computation.

Accordingly, the grid scheme can be adapted to this new scenario.

Our grid scheme follows this recommendation at periods of maximum amplitudes that are around 3 s.

Each phase has a grid scheme where every grid point travels differently with the effect of phase change or addition.