quote:Originally posted by bbftx
mandrin,
I played golf this morning with a friend in the alternative energy biz. We had a good discussion about wind turbines. I learned a lot, including how gyroscopic behavior and gryoscopic mathematics are used to design multi-blade turbines. Now these aren't "gyroscopes" and they aren't "perfectly symmetric" about the spin axis obviously. Neither are the rotors on a gyrocopter for that matter. Yet, gyroscopic mathematics and behavior can be applied to great use in the design and operation of these devices.
[ In fact, among the wind farms here in Tejas are a type of turbine called teetered-rotor wind turbines. The rotors can be adjusted such that they aren't even perpendicular to the spin axis. They apparently exhibit some interesting "gyroscopically asymmetric" behavior.]
Perhaps, if you're openminded, you could take a look at some of the work in this area and look for similarities in your swing math and how these rotors behave? In particular, you might consider some of the gyroscopic instability and response of the rotor blades that can be observed at start-up on these turbines and how they are controlled. There are apparently similar mathematics at work, even in the first cycle of the rotors, that are analogous to a single-cycle golf swing. Specifically, I think you'll find similar "self-corrective actions" and mathematics between your "centrifugal golf swing engine" and the gyroscopic calcs on these asymmetric rotors. And I'm sure you'll find differences too. But maybe you can find something that will help your own math quest perhaps?
It's interesting to speculate that Kelley, being a technician in the aeronautics biz, might have seen these analogies at work between the golf swing and rotors and gyrocopters, ---- where "gyroscopic behavior" can be useful tools of analysis, even though none of these things are "gyroscopes" in a strict sense.