Sentence examples for microscopic model in from inspiring English sources

We have already stated when introducing the microscopic model in Sect.

Patch dynamics is designed to perform numerical simulations of an unavailable macroscopic equation on macroscopic time and length scales; it uses appropriately initialized simulations of the available microscopic model in a number of small boxes (patches), which cover only a fraction of the space-time domain.

The only object reminiscent of the microscopic models in the continuous approximations is the re-scaling sequence ϵ n.

The equations that govern the propagation of action potentials in the cardiac tissue are similar to those used in the microscopic model presented in Section 2.1: (6) Vol i β C m ∂ V i ∂ t + I ion V i, η i = ∑ j = 1 nn i G i, j ∗ V j − V i + I i stim, ∂ η i ∂ t = f V i, η i, for each node i of the discrete topology, where G i, j is the equivalent conductance between cell i and cell j.

As a result, current sink is larger in the microscopic model than in the discrete model.

The wave initially propagates in the two models following a very similar dynamics; however, later on the simulation, propagation stops in the microscopic model, whereas in the discrete model it persists as a reentry wave.

Note, however, that the equilibrium constants in eq. (15) are computed from a different microscopic model than in [ 27], which in particular also includes internal base pairs within the dimers.

In this work, an equivalent discrete model to the 2D microscopic model presented in Section 2.1 was developed.

The microscopic model used in our simulations reveals rich details of the kinetic pathway of polymer crystallization in very early stages.

Comparing panels (a) and (d) we observe that current spreads out more easily in the microscopic model (panel (d)) than in the discrete model (panel (a)).

The microscopic model is written in terms of the phase formulation, i.e. the liquid saturation phase and the gas pressure phase are primary unknowns.