2019
DOI: 10.2514/1.j058371
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Reynolds Number Scaling of the Propulsive Performance of a Pitching Airfoil

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Cited by 47 publications
(75 citation statements)
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“…In relation to the scaling of the average values, it is found that C T = 2St 2 ð Þ ! e a ð Þ for k !1, or large St, in qualitative agreement with the model by Senturk and Smits (2019), based on a previous scaling by Floryan et al (2017) for small St and fixed pitch axis location. It is found that C P 1 À a ð Þsina 0 = 2St 3 ð Þ !…”
Section: Discussionsupporting
confidence: 87%
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“…In relation to the scaling of the average values, it is found that C T = 2St 2 ð Þ ! e a ð Þ for k !1, or large St, in qualitative agreement with the model by Senturk and Smits (2019), based on a previous scaling by Floryan et al (2017) for small St and fixed pitch axis location. It is found that C P 1 À a ð Þsina 0 = 2St 3 ð Þ !…”
Section: Discussionsupporting
confidence: 87%
“…It is interesting to note that the generation of turbulence strongly depends on the Strouhal number St, in spite of the fact that the Reynolds number based on the chord-length and the upstream velocity is the same in all the simulations. For this value Re = 16000 (and even for Re = 32000), Senturk and Smits (2019) claim that the boundary layer remains laminar, but it is clear in Figure 10 In the first case the turbulence intensity is very weak, being only appreciable far downstream in the wake. Consequently, it has no practical effect on the aerodynamic force and moment on the foil because only the vorticity field in, or close to, the boundary layer, together with the vorticity shed at the trailing edge in its close vicinity, affect the forces and moment on a flapping foil (Martín-Alc antara et al , 2015).…”
Section: Scaling Laws and Turbulence Effectsmentioning
confidence: 92%
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“…The chord-wise Reynolds number Re = ρU ∞ C / μ = 5300, where ρ , μ are the fluid density and viscosity, is kept fixed to isolate influence of the geometry and kinematics. This Reynolds number is representative for a wide range of biological and robotic applications as the thrust and power coefficients of flapping foils at the same Strouhal number and similar offset drag are insensitive to the variation of chordwise Reynolds number between Re ≈ 5000 and Re ≈ 500 000 [ 25 , 26 ]. A range of Reynolds numbers Re = 1600 –150 000 is tested for a pitch-heave case (tail-like motion), at , sweep angle 20° and 40° which shows only minor variation in propulsive coefficients of force and power (see electronic supplementary material).…”
Section: Introductionmentioning
confidence: 99%
“…Our scaling relations show a good collapse of the data for a wide range of Reynolds number from Re = 9000 and Re = 13 600 in the experiments, to Re = ∞ in the inviscid simulations. Here, it should be noted that the determined coefficients are different among the experimental and numerical data sets, which highlights that the coefficients likely vary with Re as observed by Senturk & Smits (2019). Although it is clear that the Reynolds number can alter the coefficients, no additional terms need to be introduced to account for data obtained at different Re.…”
Section: Resultsmentioning
confidence: 88%