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#16
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Quote:
__________________ A vessel is nothing but a bunch of opinions and compromises held together by the faith of the builders and engineers that they did it correctly. Therefor the only thing a Naval Architect has to sell is his opinion. |
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#17
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Even though fully turbulent, you should probably adopt a roof-top pressure distribution at your design lift coefficient to minimize the incipient cavitation speed. Use a short rounded transition segment between the rooftop and the pressure recovery regions so that if you were to get laminar flow, it will only cause a short laminar separation bubble. The big tradeoff will be how far you can carry the rootop vs how aggressive you dare to be on the pressure recovery. The longer the rooftop, the farther back the maximum thickness will be and the thicker the section can be for a given cavitation speed (height of the rootop pressure distribution), but the more prone the tail will be to separation. Being a low aspect ratio shape, you can expect spanwise flow over a fair amount of the trailing edge, and this may lead to earlier separation than the 2D results would predict, so you need to build in some margin. The pressure recovery will be steepest at the start, and then flattening out, which means either a straight line or concave contours. A squared off trailing edge will be easier to build and give you a larger thickness ratio. There will be some base drag as a result, but there's a limit to how rapidly you can close the shape down from the maximum thickness and if you try to bring it to a sharp trailing edge it will probably separate much earlier. So you might as well accept that you aren't going to have 100% attached flow and ensure that the flow is attached to the trailing edge. But with a thickness ratio of 25%, you shouldn't need a very thick trailing edge. (Compared to going for a thickness ratio of, say, 40%!) The shape that BMcF posted looks to be the product of this kind of design approach.
__________________ Tom Speer |
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#18
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I would assume with the combination of aspect ratio of no more than 1.0 and "fat section, >25%" the "tip" shape would be as important to the drag as the centerline profile.
__________________ David Cockey |
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#19
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| I agree that the tip shape would be important, as would the amount of lift. At least the 2D shape would be a starting point. Once the initial shape was created, the simplest way to get the 3D effects would be with a panel code like CMARC or VSAERO. The boundary layer characteristics along surface streamlines could then be used to guide modifications of the shape.
__________________ Tom Speer |
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#20
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| Are you guys aware of any reliable experimental data of very low AR wings or lifting bodies, which could be used as a benchmark for the evaluation of panel codes? |
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#21
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| Thanks very much for all this. Much to take in and digest. Is java foil as suitable as xfoil - it seems to have an easier interface? |
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#22
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http://www.boatdesign.net/forums/att...lat_draft1.pdf Low Rn effects are likely to introduce great scatter in experiments of thick lifting surfaces. Looking at the scatter of results for the drag of airfoils, I imagine it will be even greater for low AR thick bodies. Good luck! Leo. |
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#23
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| Thanks Leo, I'll take a deeper look at that paper. From the first glance (and from some of my previous tries) it looks that without a LE suction model, panel codes do not perform well for this kind of geometries. Is that correct? |
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#24
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developed by Bollay or Gersten, but they introduce other difficulties to do with the assumed location of the wake. Adding thickness is not going to make the problem much easier, even if it does get rid of some of the difficulties arising from the sharp edges. I guess it all depends on the range of AoA one is interested in. And, of course, whether the edges are straight or curved. As I have emphasised before, Vortex Lattice Methods do very well for straight leading edges and trailing edges, but they can give complete rubbish for planforms with curved LE and TE. |
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#25
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| No conclusions should be made about the applicability or accuracy of panel codes such as VSAERO and CMARC (which Tom Speer suggested above) based on Leo's paper about the solution of the Lifting Surface Intergral Equation compared to experimental results. VSAERO and CMARC are fundamentally different than the methods discussed by Leo. The mathematical formulation used by VSAERO, CMARC and similar codes has the normal velocity boundary condition applied "exactly" at the actual surface of the airfoil, wing, body, etc. The surface is modeled by a network of panels on the actual surface. In contrast to obtain the Lifting Surface Intergral Equation the normal velocity boundary condition is approximated on the xy plane, not the actual airfoil surface, using a "thin airfoil" assumption. This results in the square root singularity at the leading edge which in turn leads to discussion of "leading edge suction". "Panel codes" used to solve the Lifting Surface Integral Equation approximate the airfoil with a planar distribution of panels which approximate the planview of the airfoil but not the thickness.
__________________ David Cockey |
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#26
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In fact, I don't think of experiments being very reliable until they have been obtained in more than one wind tunnel. But that's just a personal bias. |
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#27
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The section on circular planform wings has some experimental results that Mikko also used for his CFD comparisons. Think of these wings as "coins" (i.e. with squared-off edges) at AoA. They are low AR, are easy to panelise, and a panel method should be able to handle them quite easily. But there are some very difficult issues with flow separation, and how to handle the Kutta condition, if one actually believes in Kutta condition, of course ![]() |
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#28
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#29
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#30
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