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110 Wing<br />
( x A , z A )<br />
centerline<br />
mean aero<br />
center<br />
(wing location)<br />
panel p<br />
aero center locus<br />
inboard outboard<br />
edge<br />
edge<br />
ηEp outboard panel edge, η = y/(b/2)<br />
ηIp ηOp wing station<br />
λIp λOp chord ratio, λ = c/cref cIp cOp chord<br />
Λ p sweep (+ aft)<br />
δ p dihedral (+ up)<br />
x Ip aero center offset (inboard, + aft)<br />
z Ip aero center offset (inboard, + up)<br />
b p span (each side)<br />
c p mean chord<br />
S p area = 2b p c p<br />
Figure 13-1. Wing geometry (symmetric, only right half-wing shown).<br />
panel, yp = yp−1 + bp or yp = yp−1 + fbp(b/2); or from the next station and the span of the next panel,<br />
yp = yp+1 − bp+1 or yp = yp+1 − f b(p+1)(b/2). The specification of panel spans and panel edges must<br />
be consistent, and sufficient to determine the wing geometry. Determining the panel edges requires the<br />
following steps.<br />
a) Calculate the panel edges that are either at fixed values (input, or from width, or from hub<br />
position) or at fixed stations; root and tip edges are known.<br />
b) Working from root to tip, calculate the adjusted panel edge yp if panel span bp or ratio fbp<br />
is fixed, and if previous edge yp−1 is known.<br />
c) Working from tip to root, calculate the adjusted panel edge yp (if not yet known) if panel<br />
span bp+1 or ratio f b(p+1) is fixed, and if next edge yp+1 is known.<br />
At the end of this process, all edges must be known and the positions yp must be unique and sequential.<br />
If this geometry is being determined for a known span, then there must not be a fixed panel span or span<br />
ratio that has not been used. Alternatively, if the wing span is being calculated from the specification of<br />
all panel widths, then the process must leave one and only one fixed panel span or span ratio that has not<br />
been used. Since the wing span is to be calculated, each panel edge is known in the form yp = c0 +c1b/2.<br />
Then the unused fixed panel span gives the equation (c0 + c1b/2)O − (c0 + c1b/2)I = bp (subscript O