As we know, Oswald Efficiency ($\epsilon$) is caused by change in downwash over the span of the wing, thus causing a change in effective angle of attack over the wing and therefore induced drag variation across the wing.
Formula: $C_{di}=\frac{C_l^2}{\pi \epsilon R}$
For this reason, old planes and some hobby planes use elliptical wings (best seen by the Spitfire), so that smaller chord wingtips generate the same downwash as high-chords mid-wing -- keeping constant downwash and effective angle of attack throughout the plane.
I'm curious about how varying different factors has an effect on Oswald Efficiency, for example for an RC-Airplane, lets say roughly 1.5m span, 25m/s max velocity.
My intuition:
On one hand, having such little space between the wing tips and fuselage means less distance for vortices formed by downwash at mid-wing to form, which should allow downwash to be somewhat even. Further, the air at the wing tip would also "drag along" air closer in the center, kind of balancing out any differences in downwash and increasing Oswald Efficiency.
On the other hand, the pressure gradient above/below the wing grows by velocity squared, and would be much lower for a 25 m/s plane. I'm not sure the force/pressure difference would be strong enough to induce strong vortices mid wing. Thus, there would only be small vortices at the wingtips, resulting in a very large downwash gradient, thus lower Oswald Efficiency.