Title of article
Solution of the Jeffery Hamel flow problem by optimal homotopy asymptotic method
Author/Authors
M. Esmaeilpour a، نويسنده , , D.D. Ganji، نويسنده ,
Issue Information
دوهفته نامه با شماره پیاپی سال 2010
Pages
7
From page
3405
To page
3411
Abstract
The present article addresses Jeffery Hamel flow: fluid flow between two rigid plane
walls, where the angle between them is 2 . A new analytical method called the optimal
homotopy asymptotic method (OHAM) is briefly introduced, and then employed to solve
the governing equation. The validity of the homotopy asymptotic method is ascertained
by comparing our results with numerical (Runge Kutta method) results. The effects of the
Reynolds number (Re) and the angle between the two walls (2 ) are highlighted in the
proposed work. The results reveal that the proposed analytical method can achieve good
results in predicting the solutions of such problems.
Keywords
Jeffery–Hamel flows , Optimal homotopy analysis method (OHAM) , Nonlinear ordinary differential equation
Journal title
Computers and Mathematics with Applications
Serial Year
2010
Journal title
Computers and Mathematics with Applications
Record number
921470
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