the laminar boundary layer forms on a wedge, we can use Falkner-Skan equation. Note that quation is the generalization of Blasius boundary layer cquation. (Scarch for "Falkner-Skan ) Again, f is a funetion of dimensionless similarity variable n. " + s"+ 8(1-()*) = 0 S(n = 0) = 0 s'n = 0) = 0 S'(nx) = 1 U(m+1) 2m m+1 Draw plots of f. I'and p" versus n when & 1/6. A 1/3.

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Falkner-Skan solution
When the laminar boundary layer forms on a wedge, we can use Falkner-Skan equation. Note that Falkner-
Skan equation is the generalization of Blasius boundary layer equation. (Search for "Falkner-Skan boundary
layer.") Again, f is a function of dimensionless similarity variable 7.
g" + s" + B(1 – (S)) = 0
S(n = 0) = 0
s'(n = 0) = 0
s'(n + 0) = 1
U(m+1)
2m
m+1
• Draw plots of f, ' and f" versus 7 when 3 = 1/6, 8 = 1/3, and 3 = 1/2.
%3D
• Find f(n = 2.1), f'(n 2.1) and f" (n = 2.1) when 3 = 1/6, 3 1/3, and 3 1/2. Discuss how
accurate your solutions are.
%3D
%3D
%3D
Transcribed Image Text:Falkner-Skan solution When the laminar boundary layer forms on a wedge, we can use Falkner-Skan equation. Note that Falkner- Skan equation is the generalization of Blasius boundary layer equation. (Search for "Falkner-Skan boundary layer.") Again, f is a function of dimensionless similarity variable 7. g" + s" + B(1 – (S)) = 0 S(n = 0) = 0 s'(n = 0) = 0 s'(n + 0) = 1 U(m+1) 2m m+1 • Draw plots of f, ' and f" versus 7 when 3 = 1/6, 8 = 1/3, and 3 = 1/2. %3D • Find f(n = 2.1), f'(n 2.1) and f" (n = 2.1) when 3 = 1/6, 3 1/3, and 3 1/2. Discuss how accurate your solutions are. %3D %3D %3D
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