Sentence examples for converging properties from inspiring English sources

It is shown that the present algorithm and modelling possess much higher computational efficiency and faster converging properties.

Whilst single-monolayer studies converge properties by increasingly isolating the layers[11, 14, 16], at closer separations, it is impossible to divorce specific interactions between two layers from those between all of their (infinite) periodic replications.

In any case, we expect that in typical applications of our approach the important issue will be that galaxies in halos above the resolution limit of the original simulation (corresponding to the low mass turnovers in the unaugmented Millennium mass functions) have converged properties - since it is these halos for which spatial information is available.

These slow time scales render difficult the calculation of converged properties for domain motions, because current computer power often limits MD simulations to the submicrosecond time scale.

We show that this approach leads to converged galaxy properties.

When semi-analytic galaxy formation models are applied to cosmological N-body simulation merger trees, it is often the case that those trees have insufficient resolution to give converged galaxy properties.

Specifically, for real trace data set [14], the algorithms could still show relatively good converge property.

Then he considered the possibilities of converging all his properties into one cohesive marketing machine.

CBS cbs is wasting little time converging its media properties to take advantage of the digital age.

In this paper, a method that converge intellectual property (IP) cores with the same destination address or the same source address is proposed to reduce the blocking probability in circuit switched ONoC.

Using that there exists a subsequence f x n k converging to fz, the properties of { x n } and the inequality ∫ 0 H r ( T x n k, T u ) ψ ( t ) d t ≤ α 1 ( d ( f x n k, T x n k ) ) ∫ 0 d r ( f x n k, T x n k ) ψ ( t ) d t + α 2 ( d ( f u, T u ) ) ∫ 0 d r ( f u, T u ) ψ ( t ) d t ⟶ k → + ∞ 0, then, taking the limit when n k → + ∞, we get ∫ 0 d r ( f z, T u ) ψ ( t ) d t ≤ 0 and f z ∈ T u.