1991
DOI: 10.1016/0376-0421(91)90001-k
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Review of the physics of enhancing vortex lift by unsteady excitation

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Cited by 74 publications
(29 citation statements)
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“…However, the other flow mechanisms are totally distinct. The delta wings are static; the sweepback of the wing is the most significant factor responsible for the flow field behaviors, as it allows the incoming flow to have a velocity component along the leading edge, which transports the leading-edge vorticity outward and thus stabilizes the primary vortex of the LEV system (Wu et al, 1991). Unlike the delta wing, flapping wings are highly dynamic; the revolving nature of the flapping motion creates the linear spanwise distribution of the wing speed, which induces the spanwise pressure gradient, centrifugal acceleration and the Coriolis acceleration (Van Den Berg and Ellington, 1997).…”
Section: The Lev Systems On Flapping Wings and Sweepback Fixed Wingsmentioning
confidence: 99%
“…However, the other flow mechanisms are totally distinct. The delta wings are static; the sweepback of the wing is the most significant factor responsible for the flow field behaviors, as it allows the incoming flow to have a velocity component along the leading edge, which transports the leading-edge vorticity outward and thus stabilizes the primary vortex of the LEV system (Wu et al, 1991). Unlike the delta wing, flapping wings are highly dynamic; the revolving nature of the flapping motion creates the linear spanwise distribution of the wing speed, which induces the spanwise pressure gradient, centrifugal acceleration and the Coriolis acceleration (Van Den Berg and Ellington, 1997).…”
Section: The Lev Systems On Flapping Wings and Sweepback Fixed Wingsmentioning
confidence: 99%
“…Miller and Peskin argue that mean lift, but not drag, produced by a single, isolated wing decreases with decreasing Reynolds number, due to the prolonged attachment of the trailing edge vortex, which they termed 'vortex symmetry'. This effect may be explained by noting that if the leading and trailing edge vortices move together there is no change in the moment of vorticity and thus no lift generated in the direction orthogonal to motion (Wu at al., 1991). This symmetry deteriorates at Reynolds numbers above approximately 32.…”
Section: Vortex Symmetry and Reynolds Number Effectmentioning
confidence: 99%
“…Our scope is restricted to fluid-dynamical and control issues and, for brevity, we must omit many details. Further information is available in several reviews [2][3][4][5][6][7].…”
Section: Introductionmentioning
confidence: 99%