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M

M.R. Hashemi

Researcher at Polytechnic University of Catalonia

Publications -  8
Citations -  202

M.R. Hashemi is an academic researcher from Polytechnic University of Catalonia. The author has contributed to research in topics: Reynolds number & Magnetic field. The author has an hindex of 6, co-authored 8 publications receiving 167 citations. Previous affiliations of M.R. Hashemi include Sharif University of Technology.

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A modified SPH method for simulating motion of rigid bodies in Newtonian fluid flows

TL;DR: In this article, a weakly compressible smoothed particle hydrodynamics (WCSPH) method is used along with a new no-slip boundary condition to simulate movement of rigid bodies in incompressible Newtonian fluid flows.
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SPH simulation of interacting solid bodies suspended in a shear flow of an Oldroyd-B fluid

TL;DR: In this article, an explicit weakly compressible SPH method is introduced to study movement of suspended solid bodies in Oldroyd-B fluid flows, which does not need further stabilizing treatments and can be efficiently employed to study particulate flows with Deborah to Reynolds number ratios up to around 10.
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An enriched finite element/level-set method for simulating two-phase incompressible fluid flows with surface tension

TL;DR: In this article, a finite element method is introduced to simulate surface tension dominated flow of two immiscible fluids featuring an enriched space for capturing both strong and weak pressure discontinuities.
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Non-linear stress response of non-gap-spanning magnetic chains suspended in a Newtonian fluid under oscillatory shear test: A direct numerical simulation

TL;DR: In this paper, a direct numerical simulation approach is used to investigate the effective non-linear viscoelastic stress response of non-gap-spanning magnetic chains suspended in a Newtonian fluid.
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Evaluation of a pressure splitting formulation for Weakly Compressible SPH

TL;DR: The improvements in the evaluation of the pressure field, due to the proposed pressure formulation, are shown for both a vanishing Reynolds number and a finite Reynolds number of R e ~ O ( 1 ) .