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RE: [TCML] toroids instead of spheres - why?
Yes Jason, you can do it by having the minor diameter large enough to hold
off breakout until almost full power is applied.
http://www.youtube.com/watch?v=3vKJyAycigQ#t=59 (That is an 8 x 34 inch
diameter)
The coil 'crackles' and buzzes until 80 - 85% + power is dialled in. Any
shortcomings in the coil will be exposed though, as it's under stress until
a streamer appears.
Phil
-----Original Message-----
From: tesla-bounces@xxxxxxxxxx [mailto:tesla-bounces@xxxxxxxxxx] On Behalf
Of Jason
Sent: Thursday, August 22, 2013 1:14 PM
To: Tesla Coil Mailing List
Subject: Re: [TCML] toroids instead of spheres - why?
While we are talking about toroids and spheres,
Whats the best way to work out size? and is there a way to only get the
break out at one point with a traditional spark gap coil? I am using a
break out point but still getting a dozen or so break outs
Cheers
Jason
On 22/08/2013 10:05 PM, Jim Lux wrote:
> On 8/22/13 4:48 AM, Scott Bogard wrote:
>> I'm not sure which document you are referencing, but if I am not
>> mistaken,
>> a toroid typically has a larger capacitance for a given breakdown
>> voltage
>> does it not? IT also has far superior top turns shielding
>> characteristics
>> which is why we use them so much; I believe this has to do with the
>> E-field
>> shape though and not the capacitance.
>>
>
> Yes, toroids will give a more "uniform" field along the secondary. An
> infinite flat plate would be ideal, of course, but a toroid is a nice
> way to get an edge on the flat plate while keeping the field at the
> edge high enough that breakdown doesn't occur too soon, allowing more
> charge to be stored. You could have a Rogowski type profile on the
> bottom of a sort of hemispherical electrode. That's a flat plate that
> has a rolled edge, where the field is greatest in the flat plate part
> and gradually decreases.
>
> http://home.earthlink.net/~jimlux/hv/rogowski.htm
>
>
> However, for a given diameter, a sphere has larger capacitance than a
> toroid.
> C(pF) for sphere is 4*pi*8.85*radius in meters.
> An approximate formula from Bert Pool for a toroid (sorry for the
> change in units to inches) is
> C(pf) = (1 + (.2781 - d2 / d1)) x 2.8 x sqrt ( pi( ( d1 - d2 ) ( d2 /
> 2 )) / 2)
>
> d1 = outside diameter of toroid in inches
> d2 = diameter of cross section (cord) in inches
>
> Some practical numbers.. a 36" diameter sphere has a C of about 50pF,
> a 36" diameter toroid with 18" "tubes" has 35 pF capacitance. With 8"
> tubes (and a 20" disk in the middle) about 39 pF
>
>>
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