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Re: TC Secondary Terminal Design




Have you tested this by changing the voltage, and measuring the change?
Where did you get the equations?

James.


>Original Poster: "John H. Couture" <couturejh-at-worldnet.att-dot-net>
>
>
>  All -
>
>  Finding the proper size secondary terminal has now become easier when
>using a new(?) equation that I have derived from several theoretical
>equations. This is not a precise solution but does get you a ballpark
figure.
>
> The sizing of the secondary terminal capacitance is part of the tuning
>process and must satisfy the  Lp Cp = Ls Cs  equation. However, the size is
>also determined by the input voltage and wattage. When the input voltage or
>wattage is increased the secondary terminal capacitance should be
increased.
>
>  The equation I derived to do this is as follows:
>
>      Cs = 12.34 * cuberoot(KVp^2 * Cp)
>
>     Cs in pf      Cp in uf
>
>  Note that Cs in this equation is based on input voltage and  also on the
>input wattage when
>  Cp = J/Vp^2  and  J = Input watts/ Breaks per second
>
>  The equation is derived assuming the following:
>
>  The secondary terminal is a sphere and
>
>  Cs (pf) = sphere dia * 1.41
>
>  Secondary kilovolts = sphere dia * 32.5
>
>  Sphere breakout is 65 KV per inch radius
>
>  KVs = KVp * sqrt(Cp/Cs)
>
>  When the secondary capacitance is found the approx. sphere dia can be
>found by subtracting the sec coil self cap from the secondary capacitance.
>
>-------------------------------------
>
>  EXAMPLE -
>
>  Given Primary volts 15 KV rms * 1.4 = 21 KV peak
>        Primary wattage 1000
>        Breaks per second 120
>
>  Find  Primary capacitance Cp
>        Secondary capacitance Cs
>
>  Watts per break = 1000/120 = 8.33
>  Cp = 8.33/21^2 = .019 uf
>  Cs = 12.34 * cuberoot(21^2 * .019) = 25 pf
>
>  Sec volts = KVs = 21 * sqrt(.019/25*10^-6) = 579 KV
>  Sphere dia = 579/32.5 = 17.8 inches
>
>  For a check use  Cs = sphere dia * 1.41
>                      = 17.8 * 1.41 = 25 pf as above.
>
>-------------------------------------
>
>  This gives the approx. secondary terminal size when it is a sphere. The
>equations would have to be modified for a toroid. Does anyone want to give
>this a try?
>
>  Note that the Cp/Cs ratio is important because it fixes the Ls/Lp
>inductance ratio. You only have to decide on the secondary inductance or
>the primary inductance. The operating frequency can be found by
>    F = 1/(6.283 * sqrt(L * C))
>
>  Note also that this explains the apparent dilemma in the equation
>  KVs = KVp * sqrt(Cp/Cs)  that indicates the secondary capacitance (Cs)
>should be made very small to obtain a large secondary voltage.
>
>  I would be interested in comments from coilers on this somewhat novel way
>to find the secondary terminal size.
>
>  I am obliged to make the following comment - the above can be more easily
>implemented using the JHCTES computer program. Please forgive.
>
>  John Couture
>
>--------------------------------
>
>