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A moving mesh finite element method is studied for the numerical solution of a phase-field model for brittle fracture.
An adaptive moving mesh finite element method is studied for the numerical solution of the porous medium equation with and without variable exponents and absorption.
In this paper, a fast linearized conservative finite element method is studied for solving the strongly coupled nonlinear fractional Schrödinger equations.
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The semi-discrete lump finite element method was studied by Jin et al. for a time-fractional model with a nonsmooth right-hand function [25].
The finite element method is utilized for this purpose.
The finite element method is used for the composition.
The finite element method is developed for considered governing equations.
The finite element method is utilized in this study to establish the equations of motion for the bridge subsystem.
The finite element method is the reliable method for modal and harmonic response analysis.
Finite element method is a powerful modelling approach for structural mechanics, and as such it has been proved useful in the study of cochlear mechanics, in both health and disease.
Finite element method is a powerful numerical method for solving very complex differential equations.
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