2011
DOI: 10.1016/j.ijheatmasstransfer.2011.03.021
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An analytical approach for a Hiemenz flow in a porous medium with heat exchange

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Cited by 11 publications
(13 citation statements)
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“…3 and hence the freestream strain rate is unchanged. Figure 3 also shows that for zero transpiration the qualitative behaviour of the non-dimensional velocity in the radial direction is in qualitative agreement with that of transversal dimensionless velocity in Wu et al (2005) and Kokubun and Fachini (2011). This is to be expected as the radial velocity in the cylindrical configuration shown in Fig.…”
Section: Flow Velocity Fieldsupporting
confidence: 69%
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“…3 and hence the freestream strain rate is unchanged. Figure 3 also shows that for zero transpiration the qualitative behaviour of the non-dimensional velocity in the radial direction is in qualitative agreement with that of transversal dimensionless velocity in Wu et al (2005) and Kokubun and Fachini (2011). This is to be expected as the radial velocity in the cylindrical configuration shown in Fig.…”
Section: Flow Velocity Fieldsupporting
confidence: 69%
“…This is to be expected as the radial velocity in the cylindrical configuration shown in Fig. 1 is analogous to the transversal velocity in the flow over a flat porous insert investigated in Wu et al (2005) and Kokubun and Fachini (2011). Figure 4 depicts the influences of freestream Reynolds number (defined as Re =k a 2 2v ) on the non-dimensional velocity f .…”
Section: Flow Velocity Fieldmentioning
confidence: 60%
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