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*From*: brian whatcott <betwys1@sbcglobal.net>*Date*: Fri, 7 Sep 2018 22:20:35 -0500

This appears to be the case of a night - several days really - when the hound did not bark. Not a squeak from the folks who are at least as strong in math as in physical mechanics. Wonder why?

Maybe a conical pendulum is not a pendulum that we know and love: one that exchanges energy between kinetic and potential. Perhaps although it's a mass swinging on a light suspension, it has more of the wheel turning on a vertical axis: it is spun up and losses will spin it down, if it is not regularly, or continuously aided with an increment of angular velocity?

One easily relates string deflection angle, angular velocity and mass. Tan theta = v^2 / r.g r the horizontal radius of rotation, v tangential velocity, angular momentum conserved; the ballerina spins up at some point if her arms are drawn in....

But where does the rate of any of these quantities affect another? Having voiced that puzzlement, it is easy to find papers to explain that matters can get tricky quite fast when examining the conical pendulum. Is there a central turning pivot for a torsionally stiff string? is there an axial oscillation tending to stabilize an inverted conical pendulum? That sort of thing! :-)

Brian W

On 9/6/2018 10:05 AM, Roberto Carabajal via Phys-l wrote:

Hello

have trouble finding the detailed deduction of the differential equations

for the Conical Pendulum with dumping. I would appreciatte any comments it

or where to search.

My best regards,

Roberto

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**References**:**[Phys-L] Conical Pendulum Diff Equations***From:*Roberto Carabajal <rcarabaj@gmail.com>

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