Sakiadis flow of Maxwell fluid considering magnetic field and convective boundary conditions | Zendy

M. Mustafa | Zendy; Junaid Ahmad Khan | Zendy; Tasawar Hayat | Zendy; A. Alsaedi | Zendy

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Sakiadis flow of Maxwell fluid considering magnetic field and convective boundary conditions

Author(s) -

M. Mustafa,

Junaid Ahmad Khan,

Tasawar Hayat,

A. Alsaedi

Publication year - 2015

Publication title -

aip advances

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.421

H-Index - 58

ISSN - 2158-3226

DOI - 10.1063/1.4907927

Subject(s) - deborah number , prandtl number , biot number , hartmann number , magnetic field , physics , boundary value problem , mechanics , flow (mathematics) , flow velocity , convection , nusselt number , reynolds number , turbulence , quantum mechanics

In this paper we address the flow of Maxwell fluid due to constantly moving flat radiative surface with convective condition. The flow is under the influence of non-uniform transverse magnetic field. The velocity and temperature distributions have been evaluated numerically by shooting approach. The solution depends on various interesting parameters including local Deborah number De, magnetic field parameter M, Prandtl number Pr and Biot number Bi. We found that variation in velocity with an increase in local Deborah number De is non-monotonic. However temperature is a decreasing function of local Deborah number De

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