Sentence examples for approximate governing from inspiring English sources

By utilizing the modal analysis and Galerkin's method, we can obtain a set of approximate governing equations of motion with time-dependent random coefficients and forcing functions.

In particular, we divide the concentration field into a mean and deviation component and use dominant balance arguments to write approximate governing equations for each, which we then solve analytically.

Using a regular perturbation method, we derive approximate equations governing the behavior of the reactant lump in a plug-flow or batch reactor.

With distances we can model fields that satisfy boundary conditions while approximating the governing differential equations to arbitrary precision.

This method approximates the governing equations based on first-order shear deformation theory using the nodes in the support domain of any data center.

In this study, bio-inspired computing is presented for finding an approximate solution of governing system represents the dynamics of the HeartBeat Model (HBM) using feed-forward Artificial Neural Networks (ANNs), optimized with Genetic Algorithms (GAs) hybridized with Interiort-Point Algorithm (IPA).

The approach considered here uses an embedded geometry representation of the objects and approximate the governing equations with a low numerical dissipation centered finite-difference discretization.

A system of partial differential equations that approximate the governing equations for inviscid free surface flow subject to surface tension is presented.

The Galerkin technique is employed to obtain an approximate solution of the governing differential equations.

We present a hybrid eXtended-Finite-Element/Level-Set Method for obtaining approximate solutions to the governing equations of the model.

The term non-uniqueness is used here in the sense that various homogenisation strategies may lead to distinct governing equations that usually, for a given order of the governing equation, approximate the original problem with the same asymptotic accuracy.