Re: Ignition Condenser
F_R,
Having thought about it, I agree with you.
The points close and the inductor loads up with energy per the relationship: Energy stored = 1/2 L(i squared). (L is inductance of the coil and i is the charging current at any given instant which increases over time.
When it's time to fire a plug, the points open and the inductor attempts to keep the current flowing by generating whatever voltage that is required to do that, theoretically to infinity with no physical limits, nor losses (which there are). Since one side of the coil is at 12v, the other end is what rises in voltage and that happens to be where the opening points are....so you have this arcover till the points get wide enough to exceed the voltage capability of the coil and the current stops.....course you now have a nice pit in your points from the arc.....and that's only one plug fired once.
Along comes the capacitor which is wired across the points, in series with the high voltage transformer's primary coil. It absorbs energy in the form: Energy stored = 1/2 C(V squared) (where C is the capacitance value of the condenser) and it charges to a predetermined voltage resonantly (sine wave), since we now have an LC circuit, as it fills with the energy that was stored in the coil. The capacitor (condenser) limits the rate of rise and height of the voltage across the points, keeping it lower than arc-over potential, so there is little damage to the points....some arcing does occur, but not much relatively speaking.
The resonant voltage across the capacitor also happens to be across the primary of the coil (since the cap bridges the points and as stated, is in series with the primary coil of the high voltage transformer, so by transformer induction, the secondary voltage rises across the plug gap until sufficient voltage exists to bridge the plug's gap and produce the arc.
So, as you said sir, if the resonant voltage swing is too low, the plug voltage will be too low and the plug may not fire at all or fire incorrectly.
Per the equation above, the larger the capacitor, the lower the voltage, so there IS after all, a practical limit to how big it can be.
I respectfully stand corrected on "it can't get too big". Thanks for your help in getting this info correct and I enjoyed dwelling back into things I have been trying to forget. Grin
Mark