Will Fraser
Senior Member
- Joined
- Feb 1, 2014
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- 170
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- Location
- South Africa
For my calculation purposes, I would like to evaluate performance at Rn of 200k-500k.
I realise that at low Rn values there is an increase in minimum section drag and likely a decrease in maximum lift. It is the impact of these on efficiency that I am interested in examining.
In an article "Further computer-analyzed data of the Wageningen B-screw series" by Oosterveld and Van Oossanen, the performance equations are based on a Reynolds number of 2m.
A formula is provided to adjust for scaling up to higher Rn. Examples of the change in performance is given for Rn as high as 2x10^9.
I would like to know what the lowest Rn value is for which the formula still applies.
The article states that the same formula should be used to adjust for changes in blade thickness. The change in thickness is simply expressed as a change in Rn, with thicker blades having a lower equivalent Rn.
The fact that thicker than standard blades are also provided for leads me to believe that there is at least some margin for using Rn values lower than 2m. No maximum limit for thickness is indicated though, so there is no way of telling what the lower limit is for Rn.
Just for reference, the thickness at 75% radius of the standard B-series is a simple function of Ae/A0 (0.3 - 1.05) and number of blades (2 - 7).
The thickest blade section is 11% (Ae/A0 = 0.3, z = 7)
The thinnest blade is 1.5% thick (Ae/A0 = 1.05, z = 2).
I realise that at low Rn values there is an increase in minimum section drag and likely a decrease in maximum lift. It is the impact of these on efficiency that I am interested in examining.
In an article "Further computer-analyzed data of the Wageningen B-screw series" by Oosterveld and Van Oossanen, the performance equations are based on a Reynolds number of 2m.
A formula is provided to adjust for scaling up to higher Rn. Examples of the change in performance is given for Rn as high as 2x10^9.
I would like to know what the lowest Rn value is for which the formula still applies.
The article states that the same formula should be used to adjust for changes in blade thickness. The change in thickness is simply expressed as a change in Rn, with thicker blades having a lower equivalent Rn.
The fact that thicker than standard blades are also provided for leads me to believe that there is at least some margin for using Rn values lower than 2m. No maximum limit for thickness is indicated though, so there is no way of telling what the lower limit is for Rn.
Just for reference, the thickness at 75% radius of the standard B-series is a simple function of Ae/A0 (0.3 - 1.05) and number of blades (2 - 7).
The thickest blade section is 11% (Ae/A0 = 0.3, z = 7)
The thinnest blade is 1.5% thick (Ae/A0 = 1.05, z = 2).