My passthrough has a battery in it, which kind of defeats the object of using the computers power.
It won't work (apparently) without the battery.
The reason being I think is a USB cannot supply enough current by itself so you are basicaly just charging the battery and using that to give the current.
SO I am thinking could you put a big capacitor there instead of the battery.
The idea being the capacitor stores enough current to operate the atomiser and it recahrges between 'draws'.
I am thinking that, assuming the USB supplies 1/2 an amp and the atty requires 2 amps, then if you take a 5 second draw at 2 amps then a 15 second wait at 1/2 an amp would 'recharge' the amp?
I am not sure how big the capacitor would need to be, I am aware the voltage would drop as you draw, but if the capacitor was big enough the drop would be small?
V= Vo X e^( -t/RC)
is the equation I need to work out the value I think.
So if I am going off the normal voltage of 3.7V then if I accept a drop to
3.6V then
V/Vo = 3.7/3.6 =1.03.
So... e^( -t/RC)=1.03
thus
( I think)?
ln(1.03)= -t/RC
or C = t/R ln(1.03)
Assuming t=5, and R=2
Then asuming (ln(1.03) = 0.03)
C= 5/2X 0.03= 5/0.5 = 8.3 Farad
Thats quite big and expensive, I think we are talking around $100, with a bigger drop I could use a smaller one perhaps.
Also I might have totally screwed up the maths
Just an idea really.
It won't work (apparently) without the battery.
The reason being I think is a USB cannot supply enough current by itself so you are basicaly just charging the battery and using that to give the current.
SO I am thinking could you put a big capacitor there instead of the battery.
The idea being the capacitor stores enough current to operate the atomiser and it recahrges between 'draws'.
I am thinking that, assuming the USB supplies 1/2 an amp and the atty requires 2 amps, then if you take a 5 second draw at 2 amps then a 15 second wait at 1/2 an amp would 'recharge' the amp?
I am not sure how big the capacitor would need to be, I am aware the voltage would drop as you draw, but if the capacitor was big enough the drop would be small?
V= Vo X e^( -t/RC)
is the equation I need to work out the value I think.
So if I am going off the normal voltage of 3.7V then if I accept a drop to
3.6V then
V/Vo = 3.7/3.6 =1.03.
So... e^( -t/RC)=1.03
thus
ln(1.03)= -t/RC
or C = t/R ln(1.03)
Assuming t=5, and R=2
Then asuming (ln(1.03) = 0.03)
C= 5/2X 0.03= 5/0.5 = 8.3 Farad
Thats quite big and expensive, I think we are talking around $100, with a bigger drop I could use a smaller one perhaps.
Also I might have totally screwed up the maths
Just an idea really.