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forced convection heat transfer from a circular cylinder embedded in ...

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NOMENCLATURE<br />

L<br />

Diameter of the porous<br />

Diameter of the <strong>cyl<strong>in</strong>der</strong> (16 mm)<br />

Darcy Number,<br />

Permeability<br />

Thermal conductivity of Spheres<br />

Thermal conductivity of air<br />

Thermal conductivity,<br />

( )<br />

Length of the bed<br />

Prandtl number<br />

Q Heat flux ( )<br />

Heat flux per unit area ( )<br />

Reynolds number<br />

Inlet temperature<br />

Surface temperature of the <strong>cyl<strong>in</strong>der</strong><br />

Average velocity<br />

Diffusivity<br />

Porosity<br />

Nu Nusselt number (( – ) )<br />

P Pressure<br />

Pe Peclet number,<br />

K<strong>in</strong>ematic viscosity<br />

ρ Density of air<br />

µ Viscosity<br />

3. EXPERIMENTAL METHOD<br />

The experiment <strong>in</strong>cludes a bed of porous<br />

media <strong>in</strong> an <strong>in</strong>sulated duct. Inlet velocity<br />

was measured by hot wire transducer and<br />

pressure drop was measured before and<br />

after the porous bed us<strong>in</strong>g a monometer. A<br />

power supply was connected to a<br />

cyl<strong>in</strong>drical <strong>heat</strong>er <strong>embedded</strong> <strong>in</strong> the porous<br />

media to generate <strong>heat</strong> ( ). T-type<br />

thermocouples were used to measure the<br />

surface temperature of the <strong>cyl<strong>in</strong>der</strong> ( ) as<br />

well as the flow temperature <strong>in</strong> the<br />

downstream, (figures 1 & 2). The porosity<br />

( ) was found to be 0.388. Subsequently,<br />

permeability was obta<strong>in</strong>ed by us<strong>in</strong>g<br />

Kozeny-Carman equation:<br />

( )<br />

where is the diameter of the spheres, (6<br />

mm). Thermal conductivity of the porous<br />

material was taken as 1.3 W/m °C.<br />

Permeability was found to be<br />

and Darcy number was calculated<br />

as .<br />

2

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