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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 />

Figure 3-27: CAD Wing Section <strong>for</strong> the Hollow, Tapered Baseline Geometry--Leading<br />

Edge View<br />

3.3 Wing Aerodynamics<br />

3.3.1 Computational Fluid Dynamics<br />

3.3.1.1 Introduction<br />

Low Reynolds number, unsteady aerodynamics of thin cambered wings is of current interest<br />

because of technological applications such as micro air vehicles (MAV). High lift associated<br />

with insect flight, not predicted by conventional quasi-steady aerodynamics, has been a fascinating<br />

subject <strong>for</strong> many researchers. Several mechanisms, such as the “clap-and-fling” (Weis-Fogh<br />

mechanism) and the “delayed-stall-rotational-lift-wake-capture” (Dickinson mechanism), have<br />

been proposed to explain how lift is generated during the cyclic motion of the insect wing. Forward<br />

flight, requiring both lift and thrust, has been more easily analyzed than hovering flight.<br />

Studies on tethered live animals have been conducted to measure <strong>for</strong>ces and visualize flow patterns.<br />

Experimental studies using models with basic wing kinematics, such as heaving, flapping,<br />

and pitching, have also been undertaken [115, 129]. Gaining a thorough understanding of insect<br />

wing aerodynamics and incorporating their desirable features into MAV design have become<br />

one of the critical technologies of MAV development.<br />

In this work, we use computational fluid dynamics (CFD) tools to simulate low Reynolds number,<br />

unsteady aerodynamics that incorporate geometries and kinematics representative of insect<br />

wings. Leading edge vortex (LEV) dynamics, span-wise flow features, and dynamic camber<br />

variation during the wingbeat are of particular interest. CFD is an extremely powerful tool <strong>for</strong><br />

flow field visualization and provides a tremendous amount of data on the flow field (e.g., lift,<br />

drag). It is especially useful <strong>for</strong> simulating environments that are either too dangerous or too<br />

65

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