2014
DOI: 10.1063/1.4896942
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Flow control of a circular cylinder by using an attached flexible filament

Abstract: The flow control of a circular cylinder by using a flexible filament has been numerically investigated in this work. The cylinder is either fixed or elastically mounted, and the filament is attached to the base of the cylinder. Its leading end is fixed and its trailing end is free to flap. To execute the numerical simulation and deal with the fluid-structure interaction (FSI) of the filament as well, an improved immersed boundary-lattice Boltzmann method (IB-LBM) is presented. As compared to the conventional I… Show more

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Cited by 68 publications
(46 citation statements)
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“…Note that these studies considered very low values of structure-fluid density ratio ((0.1)) as well as flexural rigidity ((0.001)-(0.1)), which is two-three orders of magnitude lesser than the values used in the present study. An attached filament on a cylinder also helps in reducing mean drag as well as fluctuations of lift on the cylinder, as reported by Wu et al [22].…”
Section: Studies On Steady/pulsatile Inflow Past Flexible Thin Structmentioning
confidence: 60%
“…Note that these studies considered very low values of structure-fluid density ratio ((0.1)) as well as flexural rigidity ((0.001)-(0.1)), which is two-three orders of magnitude lesser than the values used in the present study. An attached filament on a cylinder also helps in reducing mean drag as well as fluctuations of lift on the cylinder, as reported by Wu et al [22].…”
Section: Studies On Steady/pulsatile Inflow Past Flexible Thin Structmentioning
confidence: 60%
“…To validate the present computational procedure, a preliminary calculation was carried out for Re=150 and an amplitude of the membrane A = 0 m. We note that for this amplitude, the membrane appears to be at rest. The Strouhal number St, the mean drag coefficient ⟨C d ⟩ and the amplitude of the C l oscillation (C lmax ) are compared in Table 1 with those of Golani et al [27], Farhoud et al [28] and, Wu et al [3]. Results obtained with our computational model have a maximum deviation of the order of 3.5%, 6.8% and 4.5% on the Strouhal number, the mean drag coefficient and the amplitude of the C l oscillation respectively.…”
Section: Validation Of the Present Numerical Modelmentioning
confidence: 99%
“…Up to now, many techniques have been studied to control the flow with the aim to suppress the von Karman sheet or to influence the aerodynamic forces. These techniques varied from passive control which affects the surface of the bluff body, such as the addition of splitter plates [1,2], flexible filament [3], or changing its property like adding dimples [4] or grooves [5], to active control using synthetic jets [6][7][8][9], plasma actuators [10][11][12], blowing suction [13,14], flapping foil [15,16], electromagnetic forces [17,18] acoustic actuator [19,20].…”
Section: Introductionmentioning
confidence: 99%
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“…The idea to use passive or active control strategies to improve the performance as well as the efficiency of certain applications is far from new and has been extensively investigated both numerically and experimentally. [1][2][3] Numerical modelling of fluid flows and mathematically rigorous theories for their control 4,5 have been usually first tested and verified in simplified conditions, at low or moderate Reynolds numbers. [6][7][8][9] Within this framework, the concept of structural sensitivity has gained interest with applications to a large variety of globally unstable flows.…”
Section: Introductionmentioning
confidence: 99%