Re: Inductive Kick Effects - was- Re: cap firing voltage sc

> Original Poster: "The Flavored Coffee Guy" <elgersmad-at-email.msn-dot-com> 
> The ramp voltage doesn't indicate a ramp current.  When you supply a voltage
> to and equal amount of voltage there is no current flow.  An inductor can
> only follow it's time constant, and current can only increase at a rate that
> equal to it's time constant.  Alright if you calculated what the inductive
> reactance would be in the first nano second as if it were a frequency, then
> you see the kind of inductive reactance that is limiting current.  Once
> current has been established through the coil, and this must be a greater
> time period than a quick shut off can produce.

A time constant is always associated with more than a single reactive 
component. The rate of current rise in a pure inductance is related 
both to the inductance and the voltage applied across it. Reading 
that another way, the time taken for the current to rise to a 
nominated value depends on the inductance and the voltage applied 
across it. In an LR circuit the time component is dependent on both L 
and R. In an LC circuit, both L and C play a part.

>     A ramp is produced by a capacitor as it charges.  When you move the
> calculation to 2 nano seconds as if it were a frequency the inductive
> reactance drops.  A coil is self inductive, and if you suddenly try to halt
> current flow though it, it will try to compensate.  The higher the frequency
> of cut off, and the higher the voltage of the self inductive pulse, and this
> can be felt through the secondary.  Use a single generator and test that one
> out with a true ramp current.  You will see a difference.  Then maybe use a
> MOSFET to amplify the current in the situation.

A voltage ramp is produced by a capacitor *which has a constant 
current forced through it*. This is a common method of generating 
ramp, triangular and sawtooth waveforms.
     Attempting to interrupting the current flow in an inductor causes 
a voltage rise *which depends on the load applied as well as the 
inductance*. If the load is purely capacitive, the voltage is easily 
defined by assuming the energy stored in the inductor is transferred 
in its entirety to the capacitor. The time taken is a simple function 
of the resonant frequency of inductor/capacitor. If no external 
capacitor is connected, the self-capacitance of the windings dictates 
the magnitude of the voltage hike.