AERODYNAMIC FORCE AND FLOW STRUCTURES OF TWO AIRFOILS IN FLAPPING MOTIONS
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摘要:
Aerodynamic force and flow structures of two airfoils in a tandem configuration in flapping motions are studied,
by solving the Navier-Stokes equations in moving overset grids. Three typical phase differences between the fore- and aftairfoil
flapping cycles are considered. It is shown that: (1) in the case of no interaction (single airfoil), the time average of the vertical
force coefficient over the downstroke is 2.74, which is about 3 times as large as the maximum steady-state lift coefficient of a
dragonfly wing; the time average of the horizontal force coefficient is 1.97, which is also large. The reasons for the large force
coefficients are the acceleration at the beginning of a stroke, the delayed stall and the “pitching-up” motion near the end of
the stroke. (2) In the cases of two-airfoils, the time-variations of the force and moment coefficients on each airfoil are broadly
similar to that of the single airfoil in that the vertical force is mainly produced in downstroke and the horizontal force in
upstroke, but very large differences exist due to the interaction. (3) For in-phase stroking, the major differences caused by the
interaction are that the vertical force on FA in downstroke is increased and the horizontal force on FA in upstroke
decreased.As a result, the magnitude of the resultant force is almost unchanged but it inclines less forward. (4) For counter
stroking, the major differences are that the vertical force on AA in downstroke and the horizontal force on FA in upstroke are
decreased. As a result, the magnitude of the resultant force is decreased by about 20 percent but its direction is almost
unchanged. (5) For 90°-phase-difference stroking, the major differences are that the vertical force on AA in downstroke and
the horizontal force on FA in upstroke are decreased greatly and the horizontal force on AA in upstrokeincreased. As a result,
the magnitude of the resultant force is decreased by about 28% and it inclines more forward. (6) Among the three cases of
phase angles, inphase flapping produces the largest vertical force (also the largest resultant force); the90°-phase-difference
flapping results in the largest horizontal force, but the smallest resultant force.