Re: J-20 The New Generation Fighter Thread IV
Also, you might want to read this paper, by the same person.
Particularly this section on page 9
"In the case of a coplanar wing and tail, the vertical gap is 0 and the σ in
Prandtl’s equation approaches σ = b2/b1, where b1 is the span of the larger surface. This
approach was initially applied to canard configurations as well, often showing large
induced drag penalties since stability and trim considerations produced more than optimal
lift on the smaller span forward surface. Researchers were surprised to find that in
experimental tests canard designs performed much better than predicted (Butler 1982).
This was due to the fact that the actual load distribution on the wing of a canard
configuration was not elliptical, but rather closer to the optimal load distribution in this
case. Modifications to the biplane equation, based on optimal, rather than elliptical loads
provided much better comparison with experiments and yielded the correct result that for
two coplanar surfaces, the minimum total induced drag depends only on the maximum
span and total lift"
The study doesn't detail the placement of the canards. As explored in a previous discussion, non-planar canards don't have the same drag penalties that co-planar canards do.
Also, you might want to read this paper, by the same person.
Particularly this section on page 9
"In the case of a coplanar wing and tail, the vertical gap is 0 and the σ in
Prandtl’s equation approaches σ = b2/b1, where b1 is the span of the larger surface. This
approach was initially applied to canard configurations as well, often showing large
induced drag penalties since stability and trim considerations produced more than optimal
lift on the smaller span forward surface. Researchers were surprised to find that in
experimental tests canard designs performed much better than predicted (Butler 1982).
This was due to the fact that the actual load distribution on the wing of a canard
configuration was not elliptical, but rather closer to the optimal load distribution in this
case. Modifications to the biplane equation, based on optimal, rather than elliptical loads
provided much better comparison with experiments and yielded the correct result that for
two coplanar surfaces, the minimum total induced drag depends only on the maximum
span and total lift"
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