My circuit needs a s-curve type of pot, that is a W pot but i cant find it in a store.
How can i make a W pot Either using a log or a linear pot?
w pot graph
W pot=G pot Does anyone have a G pot graph?
My circuit needs a s-curve type of pot, that is a W pot but i cant find it in a store.
How can i make a W pot Either using a log or a linear pot?
w pot graph
W pot=G pot Does anyone have a G pot graph?
What are you going to do with the result? Things are mostly controlled digitally nowadays, which is why there is little point to non-linear pots anymore. Set up the pot to drive the A/D input of a microcontroller, then perform whatever non-linearities you want on the resulting linear reading.
Even in the unusual case where you really do want a non-linear analog voltage from the user setting, you can still use a cheap micro (under $.50) to read the pot, perform the non-linear function, produce PWM from than, then a R-C filter to make the average voltage level. The linear pot plus micro is often cheaper than the fancy low-volume non-linear pot.
It is possible using negative impedance convertor (http://en.wikipedia.org/wiki/Negative_impedance_converter).
Connect its ground point to midpoint of a pot, and output to a wiper. If Rnic = -Rpot/2, then curve is nearly perfect.
(Rf is -2*Rnic in this schema)
An s-curve pot is not simply achieved by adding resistors unfortunately. An inverse s-curve pot is easy to do. See this article right at the end for an example - it mistakingly calls it an "s-curve" but it means an "inverse-s curve".
Just so you are sure, please check if you need an s-curve or an inverse-s curve
This is the curve you get when you have a 100k pot with fixed resistors (100k and 50k) from both ends meeting at the wiper:
The vertical axis is \$ V_{out} / V_{in} \$ where \$ V_{in} \$ is applied across the pot and \$ V_{out} \$ is wiper to common connection of input
No matter what value of fixed resistors you choose the curve will be inverse S. Using a log pot won't help either - it'll still be an inverse S but biased towards the top of the graph.