Conjecture
If it's the case that
$$ Cg = {Qg \over Vg} $$
It must be the case that
$$ (Ciss + Coss + Crss)Vg = Qgon $$
But it turns out that it is not. I don't understand what I'm missing.
I know it's something to do with the fact that the actual capacitance a driver charges is not going to be including the \$ Crss \$ and maybe even not include the \$ Coss \$, but that just makes me even more wrong in the equation, so...
Reasoning
http://ixdev.ixys.com/DataSheet/99175.pdf
I wanted to calculate the capacitance of the gate with the charge and test voltage so I could check the time it took to turn on and off.
So then I did the following to see if I was doing it right;
- Ciss = 8000pF = 8nF
- Coss = 1300pF = 1.3nF
Crss = 220pF = 0.22nF
Qgon = 185nC
Vg = 10V
$$ (Ciss + Coss + Crss)Vg = Qgon $$
$$ (9.52nF)10V = Qgon $$
$$ 95.2nC \neq Qgon $$
What did I miss exactly?
I mean if you just do it to the 185nC you end up with 18.5nF, obviously, but there's no value on the datasheet that indicates that you'd actually be driving that value besides from the 185nC, which apparently you cannot calculate based off of the other values on the sheet. Shouldn't you be able to determine the capacitance you must be charging by taking a look at the input and output capacitances minus the leakage?
I'm so confused right now.