Methodology for the Evaluation of Natural Ventilation in ... - Cham
Methodology for the Evaluation of Natural Ventilation in ... - Cham
Methodology for the Evaluation of Natural Ventilation in ... - Cham
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height is used <strong>for</strong> <strong>the</strong> full-scale build<strong>in</strong>g and air model, <strong>the</strong> Grash<strong>of</strong> number is 4.5x10 10 and1.1x10 8 respectively.Larger models may reflect better <strong>the</strong> full-scale prototype build<strong>in</strong>g. However, space limitationslimit <strong>the</strong> use <strong>of</strong> larger scale models. At <strong>the</strong> scales presented, both water and air models are ableto achieve turbulent flow regimes with<strong>in</strong> <strong>the</strong> heated zones, which is critical <strong>for</strong> <strong>the</strong> analysis <strong>of</strong> <strong>the</strong>flow and makes <strong>the</strong> models comparable to <strong>the</strong> full-scale prototype. There are limited sources <strong>in</strong>determ<strong>in</strong><strong>in</strong>g <strong>the</strong> critical values that must be reached <strong>for</strong> natural ventilation. Critical Reynoldsnumbers found <strong>in</strong> <strong>the</strong> literature <strong>of</strong>ten use <strong>the</strong> supply diffuser area, ra<strong>the</strong>r than <strong>the</strong> cross-section <strong>of</strong><strong>the</strong> space <strong>for</strong> <strong>the</strong>ir characteristic length. This is appropriate <strong>for</strong> mechanically ventilated spaces,when <strong>the</strong> supply jets are <strong>of</strong> concern, however with natural ventilation; <strong>the</strong> airflow with<strong>in</strong> <strong>the</strong>occupied space is <strong>of</strong> importance.5.7 SummaryThe govern<strong>in</strong>g equations were identified and made dimensionless to use <strong>the</strong>m <strong>in</strong> compar<strong>in</strong>g <strong>the</strong>full-scale prototype to <strong>the</strong> reduced-scale model through <strong>the</strong> result<strong>in</strong>g dimensionless parameters.The key dimensionless parameters identified <strong>in</strong> <strong>the</strong> non-dimensionalized govern<strong>in</strong>g equationswere <strong>the</strong> Reynolds number, <strong>the</strong> Archimedes number, and <strong>the</strong> Prandtl number. For <strong>the</strong> buoyancydrivencase, <strong>the</strong> Grash<strong>of</strong> number was identified as <strong>the</strong> critical parameter to match between <strong>the</strong>prototype and model cases. There are no guidel<strong>in</strong>es <strong>in</strong> <strong>the</strong> selection <strong>of</strong> <strong>the</strong> characteristic length,but based on <strong>the</strong> goals <strong>for</strong> analysis <strong>of</strong> <strong>the</strong> flow, characteristic lengths were selected <strong>for</strong> def<strong>in</strong><strong>in</strong>g<strong>the</strong> Reynolds and <strong>the</strong> Grash<strong>of</strong> numbers.91