Sentence examples for corresponding timescale from inspiring English sources

Conventionally, cross-layer designs with same timescale updates can work well; however, there is a difference in layers' timescales and each layer normally operates at its corresponding timescale when implemented in real systems.

For example, for a field strength of E=100 Vmm−1, the corresponding timescale is t~17s, which compares well with the experiments on PE particles, whereas in a field E=200 Vmm−1, the timescale is t~4s (see also Supplementary Fig. S6 and Supplementary Fig. S7).

Therefore, it is better to establish the corresponding timescale theory on some classical problems directly through Δ-calculus theory on time scales.

The four lowest spin-degenerate energy levels are E 1 = 3.938 meV, E 2 = 4.030 meV, E3 = 9.782 meV, E 4 = 11.590 meV counted from the bottom of a single quantum dot with the tunneling splitting ΔE g = E 2 - E 1 = 0.092meV, and the corresponding timescale 2π ħ/ΔE g = 45ps.

In this case, the corresponding timescale is spread across the entire network.

Our theory gives the dependence of the eigenvector width on network parameters and on the corresponding timescale.

We decompose the field and its SV according to the well separated temporal windows already seen in geomagnetic data at inter-decadal (20 30 years), sub-centennial (60 90 years), and inter-centennial (≥ 400 years) timescales, probably caused by core flow evolutions with different intensities and geographical patterns at the corresponding timescales.

All model states, input and output variables, and corresponding timescales are given in Table 1.

The two corresponding timescales in our model are d/ Dlip, for the lateral diffusion motion of lipids, and d/ Dprot, for the diffusion of adsorbing macromolecule, where d is the lattice constant, Dlip is the lipid diffusion coefficient, and Dprot is the diffusion coefficient of the macromolecule on a homogeneous membrane.

where τ′ is the lag-time used for building the TPM, λi is the ith eigenvalue of the transition probability matrix and the resulting τi is the so-called implied timescale corresponding to the ith relaxation mode of the system.

Moreover, the dorsal MPFC also responded on a second, faster timescale corresponding to the signature movements of the musical excerpts through tonal space.