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Re: Short, Fat Resonators?
Original poster: "by way of Terry Fritz <twftesla-at-qwest-dot-net>" <Mddeming-at-aol-dot-com>
In a message dated 7/30/01 12:49:29 AM Eastern Daylight Time,
tesla-at-pupman-dot-com writes:
>
> Original poster: "Gregory Hunter by way of Terry Fritz <twftesla-at-qwest-dot-net>
> " <ghunter31014-at-yahoo-dot-com>
>
> Has anyone on the list experimented with very low
> aspect ratio (1 to 2 diameters tall) resonators? On
> another thread somebody made some real interesting
> statements about the beneficial properties of wide,
> squat secondaries, and I'm wondering if anyone has any
> hands-on experience to share. I've been eyeballing
> those 5 gal plastic buckets that are so common these
> days. They are made of polyethylene, and "clean"
> buckets with no printing on them are available at
> Wal-Mart & similar stores. I bet one of these would
> make a fine secondary form for a low aspect ratio
> coil. I'm not serious about building anything yet. I'm
> just thinking about it, doodling with designs, etc.
>
> Greg
> http://hot-streamer-dot-com/greg
>
Hi Greg, All,
It can be shown mathematically that the highest inductance for a
given length of wire occurs in a coil when h=0.9r. This also means that the
Q-ratio XL/R is at a maximum, since inductive reactance, XL, is proportional
to L, and resistance, R, is proportional to wire length. The only person I
know of who actually built coils to these proportions was Tesla himself. (40"
diameter coil 18" high). While this might be desirable because Vout ~
sqrt(L2/L1), extremely short coils require much higher insulation since the
voltage drop per inch of coil length dV/dh is extremely high. For example, a
30" high coil at 300KV has a nominal gradient of 10kV/inch or about
250v/turn. Under the same conditions, a 10" high coil has a gradient of
30kV/inch or 750v/turn. Insulation breakdown and arcing are much more likely
under these conditions. Like everything else in a TC, it's a trade-off. The
rule-of-thumb is usually to keep "small" coils to 5:1 ratio h/d or less and
"big" coils to 3:1 or less. The division between "big" and "small" is, of
course, very murky. I can provide the derivation of the opening statement off
list, if requested.
Hope this helps,
Matt D.