skip to main content

The Effect Of Reynolds Number At Fluid Flow In Porous Media

*L. Buchori  -  , Indonesia
M. D. Supardan  -  , Indonesia
Y. Bindar  -  , Indonesia
D. Sasongko  -  , Indonesia
IGBN Makertihartha  -  , Indonesia
Published: 19 Jun 2017.
Open Access Copyright (c) 2017 REAKTOR under http://creativecommons.org/licenses/by-nc/4.0.

Citation Format:
Abstract

In packed bed catalytic reactor, the fluid flow phenomena are very complicated because of the fluid and solid particles interaction to dissipate the energy. The governing equations need to be developed to the forms of specific models. Flows modeling of fluid flow in porous media with thw absence of the convection and viscous terms have been considerably developed such as Darcy, Brinkman, Forchheimer, Ergun, Liu, et.al and Liu and Masliyah models. These equations usually are called shear factor model. Shear factor is determined by the flow regime, porous media characteristics and fluid properties. It is true that these models are limited to condition whether the models can be applied. Analytical solution for the model types above is available only for simple one-dimentionalcases. For two or three-dimentional problem, numerical solution is the only solution. The present work is aimed to developed a two-dimentional numerical modeling flow in porous media by including the convective and viscous term. The momentum lost due  to flow and porous material interaction is modeled using the available Brinkman-Forchheimer and Liu and Masliyah equations. Numerical method to be used is finite volume method. This method is suitable for the characteristic of fluid flow in porous media which is averaged by a volume base. The effect of the solid and fluid interaction  in porous media is the basic principle of the flow model in porous media. The momentum and continuity  equations are solved for two-dimentional cylindrical coordinate. The result were validated with the experimental data . the result show a good agreement in their trend between Brinkman-Forchheimer equqtion with the Stephenson and Stewart (1986) and Liu and Masliyah equation with Kufner and Hoffman (1990) experimental data.

Keywords : finite volume method, porous media, Reynold number, shear factor

Fulltext View|Download
Keywords: finite volume method, porous media, Reynold number, shear factor

Article Metrics:

Last update:

  1. Real-Time Pore-Scale Investigation of the Effects of Uniform, Random, and Heterogenous Porous Structures on Intrinsic Permeability Using Two-Dimensional Microfluidic Chips

    Meriem Boumedjane, Rashid S. Al-Maamari, Arash Rabbani, Mahvash Karimi. Energy & Fuels, 38 (7), 2024. doi: 10.1021/acs.energyfuels.3c04894
  2. Symmetry and asymptotic solutions for a magnetohydrodynamics Darcy–Forchheimer flow with a p-Laplacian operator

    S. Rahman, José Luis Díaz Palencia, Enrique G. Reyes. Physics of Fluids, 36 (1), 2024. doi: 10.1063/5.0180570
  3. Insight into the Eyring–Powell fluid flow model using degenerate operator: geometric perturbation

    Saeed ur Rahman, José Luis Díaz Palencia. Fluid Dynamics Research, 55 (5), 2023. doi: 10.1088/1873-7005/ad025e
  4. Investigation of pore geometry influence on fluid flow in heterogeneous porous media: A pore-scale study

    Ramin Soltanmohammadi, Shohreh Iraji, Tales Rodrigues de Almeida, Mateus Basso, Eddy Ruidiaz Munoz, Alexandre Campane Vidal. Energy Geoscience, 5 (1), 2024. doi: 10.1016/j.engeos.2023.100222
  5. Numerical analysis of temporal effect of ballast shoulder cleaning

    Jung I. Shu, Yi Wang, Yu Qian, Jamil A. Khan, Scott R. Schmidt. Transportation Geotechnics, 28 , 2021. doi: 10.1016/j.trgeo.2021.100532

Last update: 2024-12-26 14:28:37

No citation recorded.