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The computation of turbulent natural convection flows - Turbulence ...

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Literature Review 54<br />

and Cheesewright and King[17] carried out experimental investigations on<br />

two-dimensional buoyant cavity <strong>flows</strong>. <strong>The</strong>y studied rectangular cavities to<br />

produce experimental data for validation <strong>of</strong> two-dimensional computer codes.<br />

<strong>The</strong> working fluid was air and the Rayleigh number developed based on cav-<br />

ity height was 10 10 . <strong>The</strong>y produced a large amount <strong>of</strong> measurements <strong>of</strong> mean<br />

and fluctuation values <strong>of</strong> velocity and temperature in the cavity. LDA and<br />

thermocouples were employed to carry out the measurements <strong>of</strong> velocity and<br />

temperature respectively. <strong>The</strong>y observed that the flow on the hot and cold<br />

walls were not symmetric to each other. <strong>The</strong>y also reported re-laminarisation<br />

on the floor wall and then transition to turbulence at 20% <strong>of</strong> the way up the<br />

hot wall. <strong>The</strong> measurements <strong>of</strong> velocity fluctuations showed a reduction at<br />

the bottom <strong>of</strong> the cavity, which reconfirmed the re-laminarisation phenomena<br />

they reported here.<br />

DafaAlla and Betts[18] experimentally studied <strong>turbulent</strong> <strong>natural</strong> convec-<br />

tion in a tall air cavity. <strong>The</strong>y analyzed <strong>turbulent</strong> <strong>natural</strong> <strong>convection</strong> in an air<br />

cavity with an aspect ratio <strong>of</strong> 28.6. <strong>The</strong> experiment resulted in data for veloc-<br />

ities and temperatures at a Rayleigh number based on cavity width <strong>of</strong> 0.83 ×<br />

10 6 . <strong>The</strong> experimental data is useful for validating <strong>computation</strong>al and theo-<br />

retical studies. Velocity measurements were carried out by a Laser Doppler<br />

Anemometer. Fine thermocouples were employed for temperature measure-<br />

ments.<br />

Betts and Bokhari[19] experimentally studied <strong>turbulent</strong> <strong>natural</strong> <strong>convection</strong><br />

in an enclosed tall cavity. <strong>The</strong> <strong>turbulent</strong> <strong>natural</strong> <strong>convection</strong> flow developed in<br />

a tall differentially heated rectangular cavity (2.18 m high by 0.076 m wide by<br />

0.52 m in depth). <strong>The</strong> temperature difference was imposed between the ver-<br />

tical walls which were maintained at isothermal temperatures <strong>of</strong> 19.6 ◦ C and<br />

39.9 ◦ C. This temperature difference resulted in a Rayleigh number <strong>of</strong>1.43×10 6<br />

based on the width <strong>of</strong> the cavity as length scale. In the above mentioned situa-<br />

tion, the flow in the core <strong>of</strong> the cavity was fully <strong>turbulent</strong> and variation <strong>of</strong> fluid<br />

properties with temperature was negligible. <strong>The</strong>y modified the experimental<br />

rig previously used by Dafa ′ Alla and Betts[18] by fitting partially conducting<br />

top and bottom walls and outer guard channels, to provide better adiabatic

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