Effect of vertically varying permeability on the onset of convection in a porous medium

Considering the vertically varying permeability of a porous medium, we conducted theoretical and numerical analyses on the onset of buoyancy-driven instability in an initially quiescent, fluid-saturated, horizontal porous layer. Darcy’s law was employed to explain the fluid flow through a porous med...

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Published inThe Korean journal of chemical engineering Vol. 35; no. 6; pp. 1247 - 1256
Main Authors Ryoo, Won Sun, Kim, Min Chan
Format Journal Article
LanguageEnglish
Published New York Springer US 01.06.2018
Springer Nature B.V
한국화학공학회
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ISSN0256-1115
1975-7220
DOI10.1007/s11814-018-0045-5

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Abstract Considering the vertically varying permeability of a porous medium, we conducted theoretical and numerical analyses on the onset of buoyancy-driven instability in an initially quiescent, fluid-saturated, horizontal porous layer. Darcy’s law was employed to explain the fluid flow through a porous medium and linear and nonlinear analyses are conducted. In the semi-infinite domain, the growth of disturbance and the onset of convection were analyzed with and without the quasi-steady state approximation. The present analysis of initial growth rate shows that the system is initially unconditionally stable regardless of a vertical heterogeneity parameter. The onset conditions of buoyancy-driven instabilities were investigated as a function of the Darcy-Rayleigh number and the heterogeneity parameter. To find the effect of a vertical heterogeneity on the flow after the onset of convection, nonlinear numerical simulations also were conducted using the result of the linear analysis as a starting point. Nonlinear numerical simulations show that the finger-like instability motion is not readily observable at a critical time and it becomes visible approximately when a mass transfer rate substantially increases.
AbstractList Considering the vertically varying permeability of a porous medium, we conducted theoretical and numerical analyses on the onset of buoyancy-driven instability in an initially quiescent, fluid-saturated, horizontal porous layer. Darcy’s law was employed to explain the fluid flow through a porous medium and linear and nonlinear analyses are conducted. In the semi-infinite domain, the growth of disturbance and the onset of convection were analyzed with and without the quasi-steady state approximation. The present analysis of initial growth rate shows that the system is initially unconditionally stable regardless of a vertical heterogeneity parameter. The onset conditions of buoyancydriven instabilities were investigated as a function of the Darcy-Rayleigh number and the heterogeneity parameter. To find the effect of a vertical heterogeneity on the flow after the onset of convection, nonlinear numerical simulations also were conducted using the result of the linear analysis as a starting point. Nonlinear numerical simulations show that the finger-like instability motion is not readily observable at a critical time and it becomes visible approximately when a mass transfer rate substantially increases. KCI Citation Count: 7
Considering the vertically varying permeability of a porous medium, we conducted theoretical and numerical analyses on the onset of buoyancy-driven instability in an initially quiescent, fluid-saturated, horizontal porous layer. Darcy’s law was employed to explain the fluid flow through a porous medium and linear and nonlinear analyses are conducted. In the semi-infinite domain, the growth of disturbance and the onset of convection were analyzed with and without the quasi-steady state approximation. The present analysis of initial growth rate shows that the system is initially unconditionally stable regardless of a vertical heterogeneity parameter. The onset conditions of buoyancy-driven instabilities were investigated as a function of the Darcy-Rayleigh number and the heterogeneity parameter. To find the effect of a vertical heterogeneity on the flow after the onset of convection, nonlinear numerical simulations also were conducted using the result of the linear analysis as a starting point. Nonlinear numerical simulations show that the finger-like instability motion is not readily observable at a critical time and it becomes visible approximately when a mass transfer rate substantially increases.
Author Ryoo, Won Sun
Kim, Min Chan
Author_xml – sequence: 1
  givenname: Won Sun
  surname: Ryoo
  fullname: Ryoo, Won Sun
  organization: Department of Chemical Engineering, Hongik University
– sequence: 2
  givenname: Min Chan
  surname: Kim
  fullname: Kim, Min Chan
  email: mckim@cheju.ac.kr
  organization: Department of Chemical Engineering, Jeju National University
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Issue 6
Keywords Onset Condition
Buoyancy-driven Convection
Linear Stability Analysis
Vertically Heterogeneous Porous Medium
Direct Numerical Simulation
Language English
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한국화학공학회
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References_xml – reference: TanC.T.HomsyG.M.Phys. Fluids198629354910.1063/1.865832
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– reference: LickW.J. Fluid Mech.19652156510.1017/S0022112065000332
– reference: RapakaS.PawarR. J.StaufferP. H.ZhangD.ChenS.J. Fluid Mech.200964122710.1017/S00221120099914791:CAS:528:DC%2BD1MXhsFGgtbjK
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– reference: Wessel-BergD.SIAM J. Appl. Math.200970121910.1137/0707026551:CAS:528:DC%2BC3cXhtV2qsrnI
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– reference: KimM.C.ChoiC. K.Korean J. Chem. Eng.201532240010.1007/s11814-015-0035-91:CAS:528:DC%2BC2MXhtVGmtrrL
– reference: ZimmermanW.B.HomsyG.M.Phys. Fluids A19924234810.1063/1.8584761:CAS:528:DyaK3sXotlKhsA%3D%3D
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Snippet Considering the vertically varying permeability of a porous medium, we conducted theoretical and numerical analyses on the onset of buoyancy-driven instability...
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SubjectTerms Biotechnology
Buoyancy
Catalysis
Chemistry
Chemistry and Materials Science
Computational fluid dynamics
Computer simulation
Convection
Fluid flow
Heterogeneity
Industrial Chemistry/Chemical Engineering
Linear analysis
Mass transfer
Materials Science
Motion stability
Nonlinear analysis
Parameters
Permeability
Porous media
Simulation
Stability analysis
Transport Phenomena
화학공학
Title Effect of vertically varying permeability on the onset of convection in a porous medium
URI https://link.springer.com/article/10.1007/s11814-018-0045-5
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Volume 35
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