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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 />

on the other wing leading to a net-zero <strong>for</strong>ce in this direction when taking both wings as a system.<br />

We now present the <strong>for</strong>ce’s time history <strong>for</strong> the case with continuous blowing with blowing<br />

velocity of 1 m/s. No noticeable difference was seen in the results, probably due to the fact that<br />

the blowing speed is so low and the blowing angle was not optimized to take advantage of the<br />

Coanda effect.<br />

Figure 3-101: Force (Newtons) Time History <strong>for</strong> Case with Continuous Blowing Velocity<br />

of 1 m/s<br />

Additional cycles of results were obtained <strong>for</strong> this case to confirm periodicity in time.<br />

The wing-flapping motion is of sufficient strength, and the presence of the free stream velocity<br />

(corresponding to <strong>for</strong>ward motion of the wing) carries the wing vortices downstream so that reasonable<br />

periodicity of the motion seems to be achieved essentially from the end of the first<br />

cycle.<br />

3.3.1.7 Conclusions<br />

The results presented in this section represent the first attempts to advance the solution of a very<br />

difficult flapping-wing problem. The plots show that the maximum lift coefficient was around 4<br />

or 5, and with further refinements to blowing techniques, it can be augmented. The present<br />

results reveal several features of low Reynolds aerodynamics that haven't been systematically<br />

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