Berman developed the fourth-order nonlinear differential equation with initial and boundary conditions. This model
is based on two-dimensional, steady, incompressible viscous fluids that flow through the permeable channel with wall
suction/Injection. The solution of this model is semi-analytically computed by optimal Homotopy asymptotic technique
(OHAM). Reynolds number is based on Suction or injection through the wall, so for different values of Reynolds, we
obtained different types of semi-analytic solutions by OHAM.
Articles · Volume 36, Issue 1, 30 July 2020 · Open Access
SOLUTION TO BERMAN’S MODEL OF VISCOUS FLOW IN POROUS CHANNEL BY OPTIMAL HOMOTOPY ASYMPTOTIC METHOD
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Affiliations & Notes ⌄
- 1* Department of Mathematics, Islamia College Peshawar, KPK, Pakistan, 2 Department of Computing and Technology, Abasyn University Peshawar, Peshawar Pakistan, 3 Department of Civil Engineering, Abasyn University Peshawar, Peshawar Pakistan, 4 Department of Mathematics, Abdul Wali Khan University, Mardan, Pakistan
Article Info ⌄
- Journal:
- Journal of Engineering and Applied Sciences
- Published:
- 30 July 2020

Abstract
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