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Phase II Final Report - NASA's Institute for Advanced Concepts

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Chapter 3.0 Vehicle Design<br />

3.3 Wing Aerodynamics<br />

Table 3-6: Lift and Drag Coefficient Values (Continued)<br />

Case Flow Time(s) C L C d<br />

5 1.9 4.27 0.468<br />

Figures 3-67 through 3-71 show pressure contours at 0.03-s intervals <strong>for</strong> α = 45.79 o and Reynolds<br />

number = 5,100. The corresponding C L and c d values are shown in Table 3-6. Several<br />

important features can be observed from these results. At this high angle of attack, the wing generates,<br />

a large amount of lift, indicating that extrapolation of high Reynolds number results<br />

would be erroneous, especially because the catastrophic stall pattern of conventional high Reynolds<br />

number airfoils is not present in these cases. The other feature is the large variation of lift<br />

with time. Table 3-6 shows only part of a complete cycle in which the lift varies as shown in<br />

Figure 3-63, the frequency and amplitude differing due to differences in angle-of-attack and<br />

Reynolds number. Note that these large values of lift coefficient are obtained without any wing<br />

kinematics included. The challenge is to establish the relationship between the flow velocity and<br />

the vortex-shedding frequency so that, by choosing appropriate flapping frequency, the wing<br />

would operate in the high C L mode during the entire beat cycle. A detailed review of literature<br />

indicates that similar cyclical variation of C L has been observed experimentally [272].<br />

Figure 3-63: Lift Coefficient Variation,<br />

α = 8.31 o , Reynolds Number = 9,600<br />

Figure 3-64: Drag Coefficient Variation,<br />

α = 8.31 o , Reynolds Number = 9,600<br />

87

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