2012
DOI: 10.1016/j.jfluidstructs.2012.06.009
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Theory and experiment for flutter of a rectangular plate with a fixed leading edge in three-dimensional axial flow

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Cited by 53 publications
(14 citation statements)
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“…Equation (3) and the boundary conditions entirely rule the membrane behavior [21,24,26]. Yet, in our case, the additional lateral walls create a confinement, intermittent contacts, electrostatic interactions between the flag and the electrets (which are actually strongly desired to generate power), electrostatic forces and as a consequence other boundary conditions which are extremely difficult to model, even by using numerical software (finite elements).…”
Section: Flow-induced Vibrations and Flutter Ehmentioning
confidence: 89%
See 1 more Smart Citation
“…Equation (3) and the boundary conditions entirely rule the membrane behavior [21,24,26]. Yet, in our case, the additional lateral walls create a confinement, intermittent contacts, electrostatic interactions between the flag and the electrets (which are actually strongly desired to generate power), electrostatic forces and as a consequence other boundary conditions which are extremely difficult to model, even by using numerical software (finite elements).…”
Section: Flow-induced Vibrations and Flutter Ehmentioning
confidence: 89%
“…Assuming that the viscoelastic damping of the material and the tension due to the viscous boundary layers are negligible, the equation ( 1) and the dimensionless equation ( 2) of the motion of the flag are given by the Euler-Bernoulli beam theory [19][20][21][22]: [20][21][22][23][24][25][26][27], (2) can be simplified into (3). By adding H* = H/L the width to length ratio, the motion of the flag is now entirely governed by three dimensionless parameters: U*, M*, and H*.…”
Section: Flow-induced Vibrations and Flutter Ehmentioning
confidence: 99%
“…The present analysis done on a two-dimensional system discounts any three-dimensional effects, which are known to influence the stability of immersed rectangular plates. It has been shown that, in general, a reduction of the span-tolength ratio of plates in inviscid flow stabilises the FSI system [14,17], particularly for low mass ratios. Further, using full three-dimensional FSI simulations based on the immersed boundary method, Huang and Sung [24] have shown that, for a flag with a span-to-length ratio of unity, viscous forces could induce spanwise bending near the free trailing edge.…”
Section: Effect Of Reynolds Numbermentioning
confidence: 99%
“…This arises from a phase difference between fluid pressure and cantilever motion that owes its origin to the finite length of the flexible cantilever [15,22]. More recent analysis and modelling efforts have particularly focused on the wake downstream of the fluttering cantilever [28,34,36] and three-dimensional effects [11,17,24]. However, viscous effects most often remain approximated [27] or implicitly modelled [2].…”
Section: Introductionmentioning
confidence: 99%
“…Zhou et al [ 48 ] proposed a novel Y-shaped bi-stable energy harvester with two curved wings and a tip magnet, which demonstrated that the harvester could execute snap-through and reach coherence resonance in a wide range of airflow velocity. Dowell and his coauthors [ 49 , 50 , 51 ] investigated a flutter and the limit-cycle oscillation of a fixed cantilever beam. An aerodynamic model was developed, and the effects of airflow velocity on aeroelastic vibration and limit-cycle oscillation were obtained.…”
Section: Introductionmentioning
confidence: 99%