#Airfoil generator 5 digit series
Ser = floor( n / 100000) % Number of series (1st digit)Ī = rem( floor( n / 10000), 10)/ 10 % Chordwise position of minimum pressure (2nd digit)Ĭ_li = rem( floor( n / 100), 10)/ 10 % Design lift coefficient (4th digit) %- MEAN CAMBER 6 DIGIT SERIES CALCULATION. Third digit must be either 0 or 1 ') % Error in standard/reflexed camber digit Y_c(i)= k1 * r ^ 3 / 6*( 1 - x( i))+( 1 / 2 - x( i))* sin( alpha) % Mean camber y coordinateĭyc_dx(i)=- k1 * r ^ 3/( 6 * cos( alpha))- tan( alpha) % Mean camber first derivative Rn = rem( floor( n / 100), 10) % Type of camber (3rd digit) P = rem( floor( n / 1000), 10)/ 20 % Location of maximum camber (2nd digit) %- MEAN CAMBER 5 DIGIT SERIES CALCULATION. Y_c(i)= m * x( i)/ p ^ 2*( 2 * p - x( i))+( 1 / 2 - x( i))* sin( alpha) % Mean camber y coordinateĭyc_dx(i)= 2 * m / p ^ 2*( p - x( i))/ cos( alpha)- tan( alpha) % Mean camber first derivative Sym = 2 % Comprovation of symetric airfoil with one 0 Sym = 1 % Comprovation of symetric airfoil with two 0 P = rem( floor( n / 100), 10)/ 10 % Location of maximum camber (2nd digit) M = floor( n / 1000)/ 100 % Maximum camber (1st digit) %- MEAN CAMBER 4 DIGIT SERIES CALCULATION. ^ 4) % Thickness y coordinate with opened trailing edge ^ 4) % Thickness y coordinate with closed trailing edge Y_c = zeros( 1, s) % Mean camber vector prelocationĭyc_dx = zeros( 1, s) % Mean camber fisrt derivative vector prelocation
![airfoil generator 5 digit airfoil generator 5 digit](https://media.springernature.com/lw685/springer-static/image/art%3A10.1007%2Fs12008-020-00655-y/MediaObjects/12008_2020_655_Fig3_HTML.png)
T = rem( n, 100)/ 100 % Maximum thickness as fraction of chord (two last digits)Īlpha = alpha / 180 * pi % Conversion of angle of attack from degrees to radians X =( 1 - cos( beta))/ 2 % X coordinate of airfoil (cosine spacing) X = linspace( 0, 1, s) % X coordinate of airfoil (linear spacing)īeta = linspace( 0, pi, s) % Angle for cosine spacing S = 1000 % Default number of points value % y_i -> Intrados y coordinate of airfoil vector (m)įunction= NACA( n, alpha, c, s, cs, cte) % y_e -> Extrados y coordinate of airfoil vector (m)
![airfoil generator 5 digit airfoil generator 5 digit](https://slideplayer.com/slide/8348184/26/images/32/Airfoil+Generator+at.jpg)
% x_i -> Intrados x coordinate of airfoil vector (m) % x_e -> Extrados x coordinate of airfoil vector (m) % cte -> Opened or closed trailing edge (0 or 1 respectively) (0 default) % cs -> Linear or cosine spacing (0 or 1 respectively) (1 default) % s -> Number of points of airfoil (1000 default) % c -> Chord of airfoil (m) (1 m default) % alpha -> Angle of attack (º) (0º default)
![airfoil generator 5 digit airfoil generator 5 digit](https://www.winfoil.com/Media/Default/screenshotslarge/wingdesign.png)
% It also plots the airfoil for further comprovation if it is the required % opened or closed trailing edge and the angle of attack of the airfoil.
![airfoil generator 5 digit airfoil generator 5 digit](https://www.math-salamanders.com/image-files/addition-math-worksheets-column-addition-big-numbers-2.gif)
% to be calculated, spacing type (between linear and cosine spacing), % its number and, as additional features, the chordt, the number of points % NACA airfoil from the 4 Digit Series, 5 Digit Series and 6 Series given % This function generates a set of points containing the coordinates of a