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Reactance of your tank is sqrt(L1/C1) i.e. about 11 ohms. Peak voltage is V1*sqrt(2) if V1 is given as rms, i.e. about 11kV. 11kV/11ohms gets you 1000A.
Registered Member #4187
Joined: Fri Nov 04 2011, 08:08PM
Location: Spain
Posts: 43
Probably I forgot my circuits lessons, but don´t get really what does it mean the "tank impedance" sqrt(L/C) here, and why it can be used as (Vc / Z) to calculate the Ipeak.
I see that it is the same value than the "characteristic impedance" of a line; is there is any relation?
I googled for LC circuit equations to get some info on the subject, but don´t got any clue about it (just the usual LC formulae about resonances etc.)
Doing a spice sim with primary data as series RLC, R=100m L=7u and C=40n, charged to 12000V i get a current of about 120kA!
this makes also wonder what is the order of the spark-gap resistance, once fired
as you can see, I am quite lost here, please help!
Probably I forgot my circuits lessons, but don´t get really what does it mean the "tank impedance" sqrt(L/C) here, and why it can be used as (Vc / Z) to calculate the Ipeak.
The tank oscillates at its resonant frequency given by f=1/(2*pi*sqrt(L*C)). In a way the capacitor can be seen as an AC voltage source connected to the inductance L. L is much like a resistor for AC, except, that there is a phase shift between the voltage and the current. The AC "resistance" of L is given by 2*pi*f*L and you can apply Ohms law to derive the current from the voltage.
In your simulation you probably looked at a series LCR tank driven by an input voltage. At resonance the L and C "resistances" cancel and your are left with a 100m resistance, which gets you the enormous currents. A SGTC works differently. Here the capacitor is charged up until the gap fires creating the tank. There is no input voltage apart from the initial charge on the cap.
Registered Member #4187
Joined: Fri Nov 04 2011, 08:08PM
Location: Spain
Posts: 43
Thanks for the reply upspring,
In the serial RLC sim I just set the initial condition as Vcap=10kV and then run it. There is no voltage source apart from the charged cap.
Your argument could be ok, but in first post is said that "tank reactance" is sqrt(L/C), and this is the commonly used formulae seen, so I assume that is correct.
Now you just use L reactance for calculate the current?, this has not to be similar to sqrt(L/C) in general case, isn´t it?
Note that the equation for the L reactance 2*pi*f*L also contains the frequency f. If you use the resonant frequency f=1/(2*pi*sqrt(L*C)), you'll get sqrt(L/C).
My response to your simulation was just a wild guess. I have no real idea, what went wrong with it. 120kA don't make any sense to me.
Registered Member #30
Joined: Fri Feb 03 2006, 10:52AM
Location: Glasgow, Scotland
Posts: 6706
In a resonant circuit, energy oscillates between the capacitor and the inductor. If you charge the capacitor to voltage V, one quarter cycle later V is 0 and all the energy is a current I in the inductor.
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