1998
DOI: 10.1016/s0895-7177(98)00148-4
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Flow and heat transfer in a power-law fluid over a nonisothermal stretching sheet

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Cited by 126 publications
(66 citation statements)
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“…We notice that in the case of linear stretching   1 m  and in the absence of magnetic parameter, Equations (2.11) and (2.12) reduce to those of [18], while in the case of linear stretching   1 m   and in the absence of heat source/sink, Equations (2.11) and (2.12) reduce to those of [19] and in the presence of magnetic field parameter these equations reduce to those of [8] and [10]. Further, for linear stretching…”
Section: Mathematical Formulationmentioning
confidence: 93%
“…We notice that in the case of linear stretching   1 m  and in the absence of magnetic parameter, Equations (2.11) and (2.12) reduce to those of [18], while in the case of linear stretching   1 m   and in the absence of heat source/sink, Equations (2.11) and (2.12) reduce to those of [19] and in the presence of magnetic field parameter these equations reduce to those of [8] and [10]. Further, for linear stretching…”
Section: Mathematical Formulationmentioning
confidence: 93%
“…Motivated by the process of polymer extrusion, in which the extrudate emerges from a narrow slit, Crane [1] examined the Newtonian fluid flow induced by the stretching of an elastic flat sheet. Subsequently, several extensions related to Crane's [1] flow problem were made for different physical situations (see [2][3][4][5][6]). In these studies [1][2][3][4][5][6], the boundary layer equation is considered and the boundary conditions are prescribed at the sheet and on the fluid at infinity.…”
Section: Introductionmentioning
confidence: 99%
“…The solution was calculated numerically using implicit finite difference scheme Kellor-Box method. Heat transfer of fluid flow are also dicussed by Hasnain et al 30 and Andersson. 31 Thermal conductivity is aptitude of any material to conduct heat.…”
Section: Introductionmentioning
confidence: 99%