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A moving mesh finite element method is studied for the numerical solution of a phase-field model for brittle fracture.
In this paper, we devise a moving mesh finite element method for the approximate solution of coupled bulk surface reaction diffusion equations on an evolving two dimensional domain.
They also show that the moving mesh finite element method is able to adaptively concentrate the mesh elements around propagating cracks and handle multiple and complex crack systems.
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.
An efficient moving mesh finite difference method is developed for the numerical solution of equilibrium radiation diffusion equations in two dimensions.
A coarse grid is generated by a moving mesh finite difference method that is based on equidistribution, and this grid is used to construct a time-dependent coordinate transformation.
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This paper presents a moving mesh, two-dimensional finite volume method suitable for tracking interfaces across which there is mass transfer.
Within a moving mesh system, a cell-centered finite volume multigrid scheme, and two turbulence models, the Baldwin Lomax model and the Chien's low Reynolds number k ɛ model, are implemented.
A moving mesh algorithm, integrated into a general finite element method, has been developed with regard to the contact between moving loads and cable structures.
The combination of the moving mesh method and a high-resolution finite volume solver for hyperbolic PDEs yields a serious gain in accuracy at relatively no extra costs.
The governing equations are solved using an Element-based Finite Volume Method in a moving mesh.
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