Squeezed flow and heat transfer over a porous surface for viscous fluid

Mahmood, M.; Asghar, S.; Hossain, M. A.

doi:10.1007/s00231-006-0218-3

Cited by 96 publications

(41 citation statements)

References 14 publications

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“…Flow and heat transfer inside thin films in the presence of internal and external pressure pulsations was investigated by Khaled and Vafai [2]. Thin film flow due to stretching phenomena has been discussed by a number of workers such as Wang and Pop [3], Liu and Anderson [4], Mahmood et al [5], Wang [6], Dandapat et al [7] and Anderson et al [8]. The stretching problems for steady and unsteady flows have been studied extensively in various aspects, such as for non-Newtonian fluids, MHD flows, porous plates, porous medium and heat transfer analysis.…”

Section: Introductionmentioning

confidence: 98%

Thin film flow of an unsteady shrinking sheet through porous medium with variable viscosity

Nadeem

Awais

2008

Physics Letters A

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Section: Introductionmentioning

confidence: 98%

Thin film flow of an unsteady shrinking sheet through porous medium with variable viscosity

Nadeem

Awais

2008

Physics Letters A

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“…The LNS method initiated by Sparrow and Yu [19] for the numerical solution to non-similar boundary value problems has been used quite frequently, e.g., Sparrow et al [20] , Mahmood et al [21] , and Mushtaq et al [22] . Following this method, we introduce two new functions as follows:…”

Section: Local Non-similarity Methodsmentioning

confidence: 99%

Flow and heat transfer over hyperbolic stretching sheets

Ahmad

Asghar

2012

Appl. Math. Mech.-Engl. Ed.

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The boundary layer flow and heat transfer analysis of an incompressible viscous fluid for a hyperbolically stretching sheet is presented. The analytical and numerical results are obtained by a series expansion method and a local non-similarity (LNS) method, respectively. The analytical and numerical results for the skin friction and the Nusselt number are calculated and compared with each other. The significant observation is that the momentum and the thermal boundary layer thickness decrease as the distance from the leading edge increases. The well-known solution of linear stretching is found as the leading order solution for the hyperbolic stretching.

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“…Later, the two-dimensional boundary-layer flow over a cooled/heated flat plate is investigated by Denier et al [16]. A cooled plate (with a free-stream flow and wall temperature distribution which admit similarity solutions) is shown to support non-modal disturbances, which grow algebraically with distance downstream from the leading edge of the [17], studied the flow and heat transfer, over a horizontal surface inside a squeezing channel. The effect of buoyancy force was not included in this study.…”

Section: Introductionmentioning

confidence: 98%