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Fluid flow problems involve convection, diffusion, and source terms.
My work is about understanding and simulating complicated fluid flow problems.
Multiphase fluid flow problems are of importance in many disciplines including hydrology and petroleum reservoir engineering.
The integrated space-time finite volume method for predicting time-dependent fluid flow problems is developed.
Initial boundary value problems model many phenomena in engineering and science such as, fluid flow problems, wave propagation, fluid-structure interaction, conjugate heat transfer and financial mathematics.
In this paper, a computational method for solving fluid flow problems with moving interfaces is presented.
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Discretizations of two-fluid flow problems in conservative formulation generally exhibit pressure oscillations.
This paper proposes a topology optimization method for thermal-fluid flow problems using the lattice Boltzmann method (LBM).
Our goal is to present a simple interface-capturing approach for barotropic two-fluid flow problems in more than one space dimension.
Although the finite element models at the representative elementary volume scales are used to solve a huge amount of scientific and engineering problems, they are hardly used to efficiently simulate pore-fluid flow problems at the particle scales.
To the best of our knowledge, these are the first simulation results for representative time-dependent three-dimensional two-fluid flow problems using an implicit treatment of the surface tension and a dynamic unstructured anisotropic mesh adaptation.
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