Sentence examples for most popular numerical from inspiring English sources
The Finite Element Method (FEM) has become the most popular numerical method for solving a wide variety of complex engineering problems.
Dissipative particle dynamics (DPD) and smoothed dissipative particle dynamics (sDPD) have become most popular numerical techniques for simulating mesoscopic flow phenomena in fluid systems.
Presently, BEM and SEA are the most popular numerical analysis methods, and they can theoretically be used for any type of bridge.
Typical numerical methods including collocation, finite differences and elements are among the most popular numerical techniques, and detailed information about most of these techniques can be obtained from, for instance, [9 11] and the aforementioned references.
This scheme solves the elastodynamic equation in the quasi-Cartesian coordinate form similar to the local Cartesian one, instead of the spherical polar coordinate form, with a staggered-grid finite-difference method in time domain (FDTD) that is one of the most popular numerical methods in seismic-motion simulations for local-scale models.
The most popular numerical procedure is Gillespie's Stochastic Simulation Algorithm (SSA) [ 7, 8], a kinetic Monte Carlo algorithm that provides exact stochastic realizations of the underlying system of reactions.
The finite element method, in particular its displacement-based formulation, has been recognized as the most popular method for numerical analysis of composite beams.
The most popular techniques of numerical simulation including finite difference method and finite element method (FEM) related to mechanical and thermal problems arising in machining processes are described.
Best known of these PSEs is MATLAB, a commercial package that is arguably the most popular way to do numerical computing.
The most popular programming language for implementing numerical analysis methods is Fortran, a language developed in the 1950s that continues to be updated to meet changing needs.
For example, the initial value problem of the Burgers' equation is one of the most popular benchmarks in testing various numerical methods.
