Effect of nonlinear drag on the onset and the growth of the miscible viscous fingering in a porous medium
The onset and growth of miscible viscous fingering in a porous medium was analyzed analytically. Taking the nonlinear drag into account, new stability equations were derived based on Forchheimer’s extension and solved with the quasi-steady state approximation in a similar domain (QSSA ξ ). Also, the...
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Published in | The Korean journal of chemical engineering Vol. 39; no. 3; pp. 548 - 561 |
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Main Author | |
Format | Journal Article |
Language | English |
Published |
New York
Springer US
01.03.2022
Springer Nature B.V 한국화학공학회 |
Subjects | |
Online Access | Get full text |
ISSN | 0256-1115 1975-7220 |
DOI | 10.1007/s11814-021-0954-6 |
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Abstract | The onset and growth of miscible viscous fingering in a porous medium was analyzed analytically. Taking the nonlinear drag into account, new stability equations were derived based on Forchheimer’s extension and solved with the quasi-steady state approximation in a similar domain (QSSA
ξ
). Also, the validity of QSSA
ξ
was tested by the numerical initial value calculation (IVC) study. Through the initial growth rate analysis without the steady state approximation, we showed that initially the system is unconditionally stable even in unfavorable viscosity distribution and there exists an initial condition with the largest growth rate. The present initial growth rate analysis without the QSSA is quite different from the previous analyses based on quasi-steady state approximation in the global domain (QSSAx), where the system is assumed to be unstable if the less viscosity fluid displaces the higher one. Employing the linear stability results as an initial condition, fully non-linear numerical simulations were conducted using the Fourier spectral method. The present linear and non-linear analyses predicted that the non-linear drag makes the system stable, i.e., it delays the onset of instability and suppresses the evolution of fingering motions. |
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AbstractList | The onset and growth of miscible viscous fingering in a porous medium was analyzed analytically. Taking the nonlinear drag into account, new stability equations were derived based on Forchheimer’s extension and solved with the quasi-steady state approximation in a similar domain (QSSAξ). Also, the validity of QSSAξ was tested by the numerical initial value calculation (IVC) study. Through the initial growth rate analysis without the steady state approximation, we showed that initially the system is unconditionally stable even in unfavorable viscosity distribution and there exists an initial condition with the largest growth rate. The present initial growth rate analysis without the QSSA is quite different from the previous analyses based on quasi-steady state approximation in the global domain (QSSAx), where the system is assumed to be unstable if the less viscosity fluid displaces the higher one. Employing the linear stability results as an initial condition, fully non-linear numerical simulations were conducted using the Fourier spectral method. The present linear and non-linear analyses predicted that the non-linear drag makes the system stable, i.e., it delays the onset of instability and suppresses the evolution of fingering motions. The onset and growth of miscible viscous fingering in a porous medium was analyzed analytically. Taking the nonlinear drag into account, new stability equations were derived based on Forchheimer’s extension and solved with the quasi-steady state approximation in a similar domain (QSSA ξ ). Also, the validity of QSSA ξ was tested by the numerical initial value calculation (IVC) study. Through the initial growth rate analysis without the steady state approximation, we showed that initially the system is unconditionally stable even in unfavorable viscosity distribution and there exists an initial condition with the largest growth rate. The present initial growth rate analysis without the QSSA is quite different from the previous analyses based on quasi-steady state approximation in the global domain (QSSAx), where the system is assumed to be unstable if the less viscosity fluid displaces the higher one. Employing the linear stability results as an initial condition, fully non-linear numerical simulations were conducted using the Fourier spectral method. The present linear and non-linear analyses predicted that the non-linear drag makes the system stable, i.e., it delays the onset of instability and suppresses the evolution of fingering motions. The onset and growth of miscible viscous fingering in a porous medium was analyzed analytically. Taking the nonlinear drag into account, new stability equations were derived based on Forchheimer’s extension and solved with the quasi-steady state approximation in a similar domain (QSSA). Also, the validity of QSSA was tested by the numerical initial value calculation (IVC) study. Through the initial growth rate analysis without the steady state approximation, we showed that initially the system is unconditionally stable even in unfavorable viscosity distribution and there exists an initial condition with the largest growth rate. The present initial growth rate analysis without the QSSA is quite different from the previous analyses based on quasi-steady state approximation in the global domain (QSSAx), where the system is assumed to be unstable if the less viscosity fluid displaces the higher one. Employing the linear stability results as an initial condition, fully non-linear numerical simulations were conducted using the Fourier spectral method. The present linear and non-linear analyses predicted that the non-linea KCI Citation Count: 2 |
Author | Kim, Min Chan |
Author_xml | – sequence: 1 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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Keywords | Non-linear Numerical Simulation Non-linear Drag Forchheimer’s Extension Linear Stability Analysis Viscous Fingering |
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Snippet | The onset and growth of miscible viscous fingering in a porous medium was analyzed analytically. Taking the nonlinear drag into account, new stability... |
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SubjectTerms | Approximation Biotechnology Catalysis Chemistry Chemistry and Materials Science Domains Drag Industrial Chemistry/Chemical Engineering Materials Science Mathematical analysis Miscibility Motion stability Porous media Quasi-steady states Spectral methods Stability analysis Transport Phenomena Viscosity 화학공학 |
Title | Effect of nonlinear drag on the onset and the growth of the miscible viscous fingering in a porous medium |
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