Sentence examples for grid method has from inspiring English sources

A Cartesian grid method has been developed for simulating two-dimensional unsteady, viscous, incompressible flows with complex immersed boundaries.

In order to treat the geometry of interacting droplets the overset or Chimera grid method has been employed, and this method has accurately and efficiently simulated the droplet arrays.

Herein the proposed nested grid method has been widely tested through effective simulation of four different classes of unsteady incompressible viscous flows, thereby demonstrating its performance in the solution of various complex flow structure interactions.

The local strain measurement method using nanometer-scaled micro grids printed on the surface of a specimen by an electron lithography technique (the micro-grid method) has been established.

A new solution-adaptive gridding method has been developed for the solution of discretized systems of coupled nonlinear elliptic partial differential equations on rectangular domains.

In the context of linear systems of equations, for instance, algebraic multi-grid methods, have been devised to solve linear systems by essentially resorting to divide-and-conquer strategies that utilize the relationship between the mesh and the eigen-functions of the operator.

Recently, the stochastic sparse grid collocation method has emerged as an attractive alternative to SSFEM.

The grid partition method has a critical drawback that all combinations of membership functions for each input make excessive number of rules; therefore, it causes a huge amount of calculation and inferior performance to clustering method in predicting coagulant dosage (Heddam et al. 2012).

In this work, we show that, for the nonlinear shallow water equations on non-uniform grids, the method has potentially 3 main sources of inconsistencies (local truncation errors not converging to zero as the grid is refined): (i) the divergence term of the continuity equation, (ii) the perpendicular velocity and (iii) the kinetic energy terms of the vector invariant form of the momentum equations.

In order to validate CFD results, the grid convergence index (GCI method) has been used to estimate the uncertainties caused by grid-spacing and time-step.

Based on the mass distribution and dispersion rules for ceramic and metal particles impacting on the substrate, a grid method (GM) has been developed.