1989
DOI: 10.2514/3.59908
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Calculation of Flow Over Iced Airfoils

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Cited by 31 publications
(11 citation statements)
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“…The airflow computation could be from a Navier-Stokes solver, or a coupled inviscid flow solver with an integral boundary layer correction. Although the inviscid solver could be based on solution to the Euler equations, it is more likely to tackle potential flow using either panel methods ( [30], [31]) or finite-difference methods [32]. The water droplet trajectories and collection efficiency calculations are detailed in [3] while the ice-prediction typically follows from the energy-balance approach of [34], involving kinetic heating, convective cooling, latent heat of freezing and several sensible heat terms.…”
Section: Specific Icing Modelsmentioning
confidence: 99%
“…The airflow computation could be from a Navier-Stokes solver, or a coupled inviscid flow solver with an integral boundary layer correction. Although the inviscid solver could be based on solution to the Euler equations, it is more likely to tackle potential flow using either panel methods ( [30], [31]) or finite-difference methods [32]. The water droplet trajectories and collection efficiency calculations are detailed in [3] while the ice-prediction typically follows from the energy-balance approach of [34], involving kinetic heating, convective cooling, latent heat of freezing and several sensible heat terms.…”
Section: Specific Icing Modelsmentioning
confidence: 99%
“…The thermal wall function used in OF1.6-ext is given by Eqs. (17) and (15) and same momentum wall function of Fig. 1(b).…”
Section: Resultsmentioning
confidence: 94%
“…The present authors coded the Eqs. (15) and 17into the OF source code in order to modify the wall function called alphatRoughWallFunction.…”
Section: Wall Functions Models Descriptionmentioning
confidence: 99%
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“…Para a validação dos resultados, o autor utilizou os dados experimentais de Achenbach (1977), que mediu a transferência de calor ao redor de cilindros com superfícies rugosas e em vários regimes de escoamento. Cebeci (1987Cebeci ( , 1989 aplicou seu próprio código de camada limite por diferenças finitas (CEBECI, 1971) Uma comparação do atrito e da previsão de transferência de calor com vários modelos de rugosidade e com dados experimentais foi apresentado por Havugimana et al (2002), que resolveu o escoamento por diferenças finitas com um modelo de turbulência de comprimento de mistura de Cebeci-Smith modificado. O autor considerou o conceito de rugosidade equivalente do grão de areia e o modelo de rugosidade de elementos discretos.…”
Section: Referências Básicasunclassified