1987
DOI: 10.2514/3.9825
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Low Reynolds number modeling of turbulent flows with and without wall transpiration

Abstract: A full Reynolds-stress closure that is capable of describing the flow all the way to the wall is formulated. The closure is based on the conventional high Reynolds number form of the redistribution model, the inclusion of molecular diffusion, and a modified dissipation model to account for viscous effects near a wall. Two dissipation models are investigated along with two gradient diffusion and two redistribution models. Their respective effects on the calculated flow properties are assessed by comparing them … Show more

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Cited by 28 publications
(7 citation statements)
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“…Simulations with model (12) are possible, but since this model includes xx P and three turbulent diffusion terms, the combined effect of DNS data uncertainties on the solution is of current concern. Testing with different DNS databases is necessary for more accurate identification of model coefficients in (10)- (12) and for more reliable computational validation of VPG models.…”
Section: Simulations Conducted With Uncoupled Equationsmentioning
confidence: 99%
“…Simulations with model (12) are possible, but since this model includes xx P and three turbulent diffusion terms, the combined effect of DNS data uncertainties on the solution is of current concern. Testing with different DNS databases is necessary for more accurate identification of model coefficients in (10)- (12) and for more reliable computational validation of VPG models.…”
Section: Simulations Conducted With Uncoupled Equationsmentioning
confidence: 99%
“…In contrast with other models in the literature where the fluid governing equations must be modified near the surface according to the injection rate8–14, we developed a model where the physical phenomena due to blowing are directly taken into account. They involve both a friction stress on the surface and a fluid injection in the boundary layer.…”
Section: Models Of Blowingmentioning
confidence: 99%
“…Previous researchers (e.g. Elena et al 1977, Schildknecht et al 1979, So and Yoo 1987 have studied suction effects on the flow behaviour in a closed conduit experimentally and numerically, but they did not consider its influence on sediment transport rate. Although Cao and Chiew (2014) investigated suction effects on sediment transport rate in closed-conduit flow, they did not vary the suction zone length.…”
Section: Introductionmentioning
confidence: 98%