Title of article
An Approximate Solution of Instability Phenomenon in Heterogeneous Porous Media with Mean Pressure
Author/Authors
Patel، Kinjal R. نويسنده Department of Applied Mathematics & Humanities,S.V. National Institute of Technology,Surat,India , , Mehta، Manoj N. نويسنده General Mathematics Notes,Department of Applied Mathematics & Humanities,S.V. National Institute of Technology,Surat,India , , Patel، Twinkle R. نويسنده Department of Applied Mathematics & Humanities,S.V. National Institute of Technology,Surat,India ,
Issue Information
ماهنامه با شماره پیاپی سال 2012
Pages
13
From page
9
To page
21
Abstract
In important instability phenomenon arising in secondary oil recovery process, the flow of two immiscible fluids displacement in heterogeneous porous media
with mean pressure effect has been discussed analytically. The phenomenon is
formulated mathematically as a water-oil double phase flow problem. An
approximate solution of non-linear partial differential equation of instability
phenomenon has been obtained in term of ascending power series which
represents saturation of injected water in instability phenomenon. The solution
gives rise phase saturation distribution of injected water by using appropriate
boundary condition and its graphical and numerical presentation given by using
MATLAB.
Keywords
Heterogeneous porous media , Instability phenomenon , Capillary
pressure
Journal title
General Mathematics Notes
Serial Year
2012
Journal title
General Mathematics Notes
Record number
2403905
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