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Technical Briefs

Mixed Convection Three-Dimensional Flow of an Upper-Convected Maxwell Fluid Under Magnetic Field, Thermal-Diffusion, and Diffusion-Thermo Effects

[+] Author and Article Information
T. Hayat1

 Department of Mathematics, Quaid-I-Azam University 45320, Islamabad 44000, Pakistan;  Department of Mathematics, College of Science, King Saud University, P. O. Box 2455, Riyadh 11451, Saudi Arabia e-mail address: pensy_t@yahoo.com Department of Mathematics, Quaid-I-Azam University 45320, Islamabad 44000, Pakistan Department of Mathematics, College of Science, King Saud University, P. O. Box 2455, Riyadh 11451, Saudi Arabia

M. Awais, S. Obaidat

 Department of Mathematics, Quaid-I-Azam University 45320, Islamabad 44000, Pakistan;  Department of Mathematics, College of Science, King Saud University, P. O. Box 2455, Riyadh 11451, Saudi Arabia e-mail address: pensy_t@yahoo.com Department of Mathematics, Quaid-I-Azam University 45320, Islamabad 44000, Pakistan Department of Mathematics, College of Science, King Saud University, P. O. Box 2455, Riyadh 11451, Saudi Arabia

1

Corresponding author.

J. Heat Transfer 134(4), 044503 (Feb 16, 2012) (6 pages) doi:10.1115/1.4005211 History: Received May 12, 2011; Revised September 28, 2011; Published February 16, 2012; Online February 16, 2012

This paper discusses the mixed convection three-dimensional boundary layer flow of upper-convected Maxwell fluid over a stretching surface. Magnetohydrodynamic (MHD) combined with Soret and Dufour effects are also taken into account. The governing problems are first modeled and then solved by a homotopy analysis method (HAM). The variations of several parameters of interest on the velocity, concentration, and temperature fields are analyzed by the presentation of graphs. Several known results have been pointed out as the particular cases of the present analysis.

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Copyright © 2012 by American Society of Mechanical Engineers
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References

Figures

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Figure 1

Maxwell model: Mechanical analog

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Figure 2

Geometry of the present analysis

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Figure 3

h-curves of f and g

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Figure 4

h-curves of θ and φ

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Figure 5

Influence of M on f ′

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Figure 6

Influence of N on f ′

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Figure 7

Influence of (λ>0) on f ′

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Figure 8

Influence of (λ<0) on f ′

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Figure 9

Influence of Sr and Df on φ

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Figure 10

Influence of Sr and Df on θ

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