by Vepr157 » Sun Jul 26, 2020 9:42 am
If you want to incorporate some pitch into your propellers, you can use the following formulae:
p = 2?R*tan(?)
? = arctan[p/(2?R)]
where p is the pitch, R is the radial coordinate (0 at the axis of the propeller, and equal to the radius of the propeller at the tips of the blades), and ? is the pitch angle (?=0 is perpendicular to the axis of the propeller, ?=90 is parallel to the axis of the propeller).
Unless you have a good pitch curve (that plots p as a function of R), I would assume that the pitch is constant. Real propellers are typically "relieved" at the tips (the pitch is decreased) to reduce cavitation, but I doubt you'd be able to notice in 1/350 scale. If you don't have any data at all on pitch, I would start by assuming that ?=45 at the hub and calculate the pitch from there.
Also, most modern skewed propellers have a rake of around 5 degrees or so. The older skewed propellers on the Permit, Sturgeon, and 41 For Freedom SSBNs appear to have much less rake.
If you want to incorporate some pitch into your propellers, you can use the following formulae:
p = 2?R*tan(?)
? = arctan[p/(2?R)]
where p is the pitch, R is the radial coordinate (0 at the axis of the propeller, and equal to the radius of the propeller at the tips of the blades), and ? is the pitch angle (?=0 is perpendicular to the axis of the propeller, ?=90 is parallel to the axis of the propeller).
Unless you have a good pitch curve (that plots p as a function of R), I would assume that the pitch is constant. Real propellers are typically "relieved" at the tips (the pitch is decreased) to reduce cavitation, but I doubt you'd be able to notice in 1/350 scale. If you don't have any data at all on pitch, I would start by assuming that ?=45 at the hub and calculate the pitch from there.
Also, most modern skewed propellers have a rake of around 5 degrees or so. The older skewed propellers on the Permit, Sturgeon, and 41 For Freedom SSBNs appear to have much less rake.