
200% is doubleĪdjust the position of the origin e.g. Thickness adjustment.100% is normal thickness. Radius of camber in millimetres, Zero for no curve Any missing or invalid data will be ignored so check the information was entered correctly. Paste in the dat file data from the University of Illinois database or use the form below to preview and get the files. Large plots can be printed over multiple pages.Ĭhoose from list or select "Enter coordinates" The thickness distribution for a symmetric NACA 4-digit airfoil with maximum thickness-to-chord ratio is dened as follows for unit chord.

The origin can be moved to any position within the airfoil from 0 to 100%.


The Mean Line was cleaned up by running it through a Fit Curve component, to smooth out the bump that inevitably occurs (with Abbot and von Doenhoff’s method) when the equation for the front portion and rear portion of the Mean Line meet.Plot and print the shape of an airfoil (aerofoil) for your specific chord width. I’ve improved on the methods described in the book by using Cosine spacing of the samples along the Thickness Distribution, working from Trailing Edge to Leading Edge so that there are more samples in the critical Leading Edge area, as well as wrapping it around the Mean Line as a single curve from Trailing Edge to Trailing Edge. They are also tolerant of innacuracies in construction, dirt and insect accumulation, and real-world conditions generally. This was done by Eastman Jacobs in the early 1930s to create a family of airfoils known as the NACA Sections. P Position of maximum camber divided by 10. A GH definition embodying the equations and methods set out in Abbot and von Doenhoff’s classic student aerodynamicists’ text, Theory of Wing Sections.Īlthough NACA's 4 Series aerofoils are now rather old (they were developed in the thirties), they are still useful for low-speed applications such as wind turbines or velomobile fairings. One can generate a reasonable airfoil section given these parameters.
