Non-Newtonian Power-Law Fluid Flow Past a Shrinking Sheet With Suction

Ishak, Anuar Mohd; Lok, Yian Yian; Pop, Ioan

doi:10.1080/00986445.2011.578696

Cited by 27 publications

(21 citation statements)

References 36 publications

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“…So, to maintain the boundary layer structure of the flow one needs a certain amount of external opposite force at the sheet. Different aspects of the flow due to a shrinking sheet were discussed in the articles (Miklavčič and Wang, 2006;Hayat et al, 2007;Muhaimin et al, 2008;Fand and Zhang, 2009;Wang, 2008;Ishak et al, 2010;Bhattacharyya et al, 2011a;2011b;Rosali et al, 2011;Bhattacharyya, 2011a;2011b;2011c;Yacob et al, 2011;Bhattacharyya and Pop, 2011;Bhattacharyya, 2011d;2011e;Ishak et al, 2012;Bhattacharyya and Vajravelu, 2012;Rosali et al, 2012;. Motivated by the nature of the shrinking flow in the present paper, the axisymmetric boundary layer flow and heat transfer over a permeable shrinking cylinder with mass suction are investigated.…”

Section: Introductionmentioning

confidence: 99%

Boundary layer flow and heat transfer over a permeable shrinking cylinder with surface mass transfer

Bhattacharyya¹,

Gorla²

2013

International Journal of Applied Mechanics and Engineering

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In the present paper, the axisymmetric boundary layer flow and heat transfer past a permeable shrinking cylinder subject to surface mass transfer is studied. The similarity transformations are adopted to convert the governing partial differential equations for the flow and heat transfer into the nonlinear self-similar ordinary differential equations and then solved by a finite difference method using the quasilinearization technique. From the current investigation, it is found that the velocity in the boundary layer region decreases with the curvature parameter and increases with suction mass transfer. Moreover, with the increase of the curvature parameter, the suction parameter and Prandtl number, the heat transfer is enhanced.

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Section: Introductionmentioning

confidence: 99%

Boundary layer flow and heat transfer over a permeable shrinking cylinder with surface mass transfer

Bhattacharyya¹,

Gorla²

2013

International Journal of Applied Mechanics and Engineering

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“…Eqs. (4)-(6) are transformed into ordinary differential equations by using following non-dimensional variables [8,14]:…”

Section: Article In Pressmentioning

confidence: 99%

“…We have compared the results of {− f (0)}with earlier published results by [4] in Table 1, to validate the accuracy of present numerical results. The critical values s c are also compared for some special case with results by [14] in Table 2. The critical values n c are also evaluated for different values of s.…”

Section: Numerical Solution and Validationmentioning

confidence: 99%

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Critical values in slip flow and heat transfer analysis of non-Newtonian nanofluid utilizing heat source/sink and variable magnetic field: Multiple solutions

Dhanai

Rana

Kumar

2016

Journal of the Taiwan Institute of Chemical Engineers

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“…In the study of fluid dynamics and heat transfer, an essential component is the fundamental analysis of the non-Newtonian fluid flow field in a boundary layer adjacent to a stretching sheet or an extended surface [18][19][20]. The flows of various non-Newtonian fluids over stretching or shrinking sheets were analyzed by Liao [21], Hayat et al [22] and Ishak et al [23]. Compared to the viscous fluids, the characteristics of the non-Newtonian fluids are different and the governing equations are also extremely nonlinear and complicated.…”

Section: Introductionmentioning

confidence: 99%

MHD Flow and Heat Transfer of Casson Nanofluid through a Porous Media over a Stretching Sheet

Siddiqui¹,

Shankar²

2020

Nanofluid Flow in Porous Media

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The present chapter aims at investigating the magnetohydrodynamic (MHD) boundary layer flow and heat transfer of a non-Newtonian fluid over a stretching surface through a porous medium. Casson fluid model is utilized to describe the non-Newtonian fluid behavior. Two types of nanofluids, that is, Ag-water and Cuwater, are studied. The governing partial differential equations are transformed into a system of coupled non-linear ordinary differential equations using similarity transformations and then solved numerically using the Keller box method. Numerical results are obtained for the velocity, temperature, skin friction coefficient and Nusselt number. The influence of the various governing parameters viz. Casson parameter, magnetic parameter, porosity parameter and Prandtl number on the flow and heat transfer characteristics of the nanofluids is plotted graphically and discussed in detail. The chapter shows that with an increase in the Casson parameter, the velocity field decreases whereas the temperature profile increases. A decrease in the momentum boundary layer thickness and an increase in the thermal boundary layer thickness are noted with an increase in the magnetic parameter.

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Non-Newtonian Power-Law Fluid Flow Past a Shrinking Sheet With Suction

Cited by 27 publications

References 36 publications

Boundary layer flow and heat transfer over a permeable shrinking cylinder with surface mass transfer

Boundary layer flow and heat transfer over a permeable shrinking cylinder with surface mass transfer

Critical values in slip flow and heat transfer analysis of non-Newtonian nanofluid utilizing heat source/sink and variable magnetic field: Multiple solutions

MHD Flow and Heat Transfer of Casson Nanofluid through a Porous Media over a Stretching Sheet

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