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Quasi-steady theory and point pressures on a cubic building
A quasi-steady method, which uses observed mean pressure coefficients to predict the expected peak positive or negative pressures, is developed. It is shown that in the case of wall pressures this involves calculating the joint probability of instantaneous wind direction and gust dynamic pressure. With roof pressures the situation is more complex since the pressures are also sensitive to elevation angles and so the joint probability also includes this angle. Comparison of these predictions with observed data from the Silsoe 6 m cube show reasonable agreement.
Quasi-steady theory and point pressures on a cubic building
A quasi-steady method, which uses observed mean pressure coefficients to predict the expected peak positive or negative pressures, is developed. It is shown that in the case of wall pressures this involves calculating the joint probability of instantaneous wind direction and gust dynamic pressure. With roof pressures the situation is more complex since the pressures are also sensitive to elevation angles and so the joint probability also includes this angle. Comparison of these predictions with observed data from the Silsoe 6 m cube show reasonable agreement.
Quasi-steady theory and point pressures on a cubic building
Richards, P.J. (author) / Hoxey, R.P. (author)
Journal of Wind Engineering and Industrial Aerodynamics ; 92 ; 1173-1190
2004
18 Seiten, 10 Quellen
Article (Journal)
English
Gebäude , Dach , Steuerdruck , Druckzahl , Windlast , Unterdruck
Quasi-steady theory and point pressures on a cubic building
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