2012
DOI: 10.1007/978-3-642-28302-4_19
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Influence of Wave-Like Riblets on Turbulent Friction Drag

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Cited by 13 publications
(16 citation statements)
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“…The simulation results suggest that the blade riblet geometry is more susceptible to yaw than any of the other geometries. This is likely not a low-Reynolds-number effect, as the simulations at Re b = 5750 by Grüneberger et al [36] reproduced well the experimental data (see the figure). Instead, it might be ascribed to the sharper riblet tips (and the associated pressure drag increase) and the broader riblet valleys (and the associated increase of sloshing) [38].…”
Section: Parallel Riblets In Yawsupporting
confidence: 66%
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“…The simulation results suggest that the blade riblet geometry is more susceptible to yaw than any of the other geometries. This is likely not a low-Reynolds-number effect, as the simulations at Re b = 5750 by Grüneberger et al [36] reproduced well the experimental data (see the figure). Instead, it might be ascribed to the sharper riblet tips (and the associated pressure drag increase) and the broader riblet valleys (and the associated increase of sloshing) [38].…”
Section: Parallel Riblets In Yawsupporting
confidence: 66%
“…With a simplified riblet geometry, a maximum DR of almost 10% has been obtained [5]. In the search for even higher values of DR, many variations on the standard riblet geometries have been investigated [19], such as hierarchical or compound riblets [91], riblets on a spanwise traveling surface wave [47], oscillating riblets [88,37,83], riblets in a wave-like pattern (either in phase [36] or out of phase [69]) and riblets combined with drag-reducing polymers [12]. The rationale behind these alternatives is to further reduce drag by somehow incorporating other drag-reducing methods, such as oscillating walls or polymer addition.…”
Section: Introductionmentioning
confidence: 99%
“…The procedure for calculating ∆c f is described here in more detail. The local skin friction was basically calculated based on the turbulent boundary layer theory and the 1/7 power law applied to a flat smooth plate based on the Blasius formula [29] as presented by Equation (14). Note that this equation is equivalent to Equation (7) in case for a flat smooth plate:…”
Section: Evaluation Of Skin Friction Drag Reductionmentioning
confidence: 99%
“…Among those intensive past studies, three-dimensional sinusoidal riblets [9,[14][15][16][17] are found to be more effective compared to conventional straight-shaped riblets. Grüneberger et al [14] investigated the influence of wavelengths and amplitudes of sinusoidal riblets on the effectiveness of drag-reducing performance and concluded that certain combinations of a height/spacing ratio can improve drag reduction. However, the drag-reducing performance by the straight-shaped riblets could become comparable once the geometry of the riblet grooves aligned to the streamwise direction is optimized for the flowfield of interest.…”
Section: Introductionmentioning
confidence: 99%
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