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Using discrete fracture networks facilitates the numerical simulation of fluid flow in the reservoir.
Smoothed Particle Hydrodynamics (SPH) has been used in the simulation of fluid flows for several years.
Numerical simulation of fluid flow is useful for evaluating the hydraulic characteristics of these materials.
Numerical simulation of fluid flows requires important computational efforts but it is essential in engineering applications.
Capillary pressure is important in simulation of fluid flow in porous media at different scales.
Simulation of fluid flow over complex-shaped objects currently requires several weeks of computing time on high-performance supercomputers.
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In this paper, a Lagrangian model for the numerical simulation of fluid-structure interaction problems is proposed.
The effectiveness of such implementation is illustrated on two simple examples, taken from our work on the simulation of fluid-fluid multiphase systems.
One was related to the simulation of vortex visualization in the wake for a riser model subject to forced oscillation, and another was related to the simulation of fluid-structure interaction between the pipes of coupled multi-assembled riser system.
In this study we consider a combination of an interpolation technique with the D'Alambert principle that allows the direct numerical simulation of fluid-solid flows on a regular rectangular grid.
A class of upwind-biased finite-difference schemes with a compact stencil is proposed in general form, suitable for the time-accurate direct numerical simulation of fluid-convection problems.
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