an update:
I did some calculations with my (un)trusty AI regarding the power potential based on stopping force, radius of the turbine and radians/s
And it seems to boil down to what the omnicalulator has been predicting all along
211 watts. more on that a bit later
Now I know what you are thinking and I agree. So that is why am now going all in!!
First off. I am going full steel!! No more fighting with OSB to get the wobble out of the PMA. I will buy a plasma cutter if I have to with this circular cutting aid add on one has these days.
But this is all in an effort to keep it DIY but then it dawned on me. This project is already no longer DIY if we are totally honest about it.
You see I have outsourced the welding of the alu plate on top of the alu column of the turbine. I am sure that my amateur welding machine is not up to the task and I am even more sure that I was not so there you go. The project officially failed already
It is no longer DIY
But I say ahh we'll let that slide some outsourcing here and there right?
I think so yes!!
Below you will find how I think I got to that 211 watt. And yes there is again some wild deviation from the pure scientific method in where I made some assumptions based on my gut feeling which in turn is based on the poor measurements I have been doing.
But I do not care all that much about that. It tells me what to expect more or less and that if we want anything better than the omnicalculator predicts the Air Wheels (TM) need to become a reality.
To update the calculations with the new stopping force and the rotation time, follow these steps:
- Convert the stopping force from kilograms to newtons (N):Force in newtons=8 kg×9.81 N/kg=78.48 NForce in newtons=8kg×9.81N/kg=78.48N
- Calculate the torque:Torque=Force×RadiusTorque=Force×RadiusTorque=78.48 N×3 m=235.44 NmTorque=78.48N×3m=235.44Nm
- Calculate the angular velocity:Assuming the turbine makes one full rotation in 7 seconds, the angular velocity (ω) in radians per second is calculated as follows:Angular Velocity=2πRotation TimeAngular Velocity=Rotation Time2πAngular Velocity=2π7≈0.8976 rad/sAngular Velocity=72π≈0.8976rad/s
- Calculate the power:Power=Torque×Angular VelocityPower=Torque×Angular VelocityPower=235.44 Nm×0.8976 rad/s≈211.31 WPower=235.44Nm×0.8976rad/s≈211.31W
So, with a stopping force of 8 kg and a rotation time of 7 seconds, the power available at the center of the turbine is approximately 211.31 watts.