Xref: utzoo sci.physics:12464 sci.electronics:11279 Path: utzoo!attcan!uunet!zephyr.ens.tek.com!gvgpsa!gold!grege From: grege@gold.GVG.TEK.COM (Gregory Ebert) Newsgroups: sci.physics,sci.electronics Subject: Re: Homopolar generators/conservation of angular momentum -- how? Message-ID: <911@gold.GVG.TEK.COM> Date: 12 Apr 90 16:58:12 GMT References: <1990Apr12.043832.6000@ns.network.com> Organization: Grass Valley Group, Grass Valley, CA Lines: 28 In article <1990Apr12.043832.6000@ns.network.com> logajan@ns.network.com (John Logajan) writes: >Okay, so a homopolar generator stops in 1/3rd rotation. Where did the >angular momentum go? Surely it didn't exit via the axle. Surely it >didn't exit (mechanically) via the (as I understand it) diametrically >opposing brushes. > >Signed -- confused in Minnesota. > Think of it as a flywheel driving a conventional generator. As electrical energy is consumed (by a projectile ?) the beast coasts to a stop. One point that needs to be clarified is the location of the brushes. One brush is the axle itself, and the other(s) are along the circumference of the drum. The induced voltage is zero across diametrically opposing brushes. The homopolar generator will produce a current through a closed circuit through the axle, outward to the circumference of the drum, and through the brush (and of course through the load). A MAGNETIC FIELD IS REQUIRED. To get mongo currents, you aid the initial magnetic field produced by a permanent magnet, with large coils driven by the generator itself. This is positive feedback at its height of glory! To get the thing to stop in 1/3 revolution (eek!) you need a lot of low inductance coils in parallel. The exact equation describing the time it takes to stop is a second-order differential equation. Perhaps I should work it out and post my findings.