I've been thinking about your differential input A/D
converter and wondered if you might be able to make use of a
differential amplifier with a differential output as a front
end, something like this:
___ ___
in+ -|___|-+----|___|-+
| |
| |\| |
+----|-\ |
| | >--+ out-
| +-|+/
| | |/|
| |
| |
___ | | ___
in- -|___|----+-|___|-+
| | |
| | |\| |
| +-|-\ |
| | >--+ out+
+----|+/
|/|
This circuit removes the common mode part of the signal to
the extent that the two resistor pairs match in ratio. You
can turn this into a one pole low pass differential filter
by paralleling each of the feedback resistors with
capacitors, or extend the concept into a pair of MFB 2 pole
Bessel filters.
I came up with this variation on the single opamp
subtractor, today, but I don't remember ever seeing it
before. Surely, something so simple and useful has a name.
Does anyone recognize it?
Well, it took me a little pondering to figure out what was wrong with
this circuit. I had stumbled onto it while plinking around with
LTspice, an it seemed to work a miracle. It produced a perfect
conversion from single ended to differential (subtracting the inputs
from each other and producing symmetrical outputs centered on zero
volts) but it had no zero volt reference connection anywhere in it. I
couldn't figure out how it knew where ground was. So I tried to come
up with the simplified equations dscribing it, but there was only
one. Vi1-Vi2=Vo1-V02, with i and o indicating input and output nodes
of the two opamps. This matched the result, but again, offered no
clue how the circuit knwe where zero was, since there are an infinite
number of combinations that this equation satisfies.
So I went back to the simulator and added 3 mV of offset ot one
opamp. the outputs saturatedat the supply rails. Bingo. I had an
indeterminate circuit that only appeared to work, because themodel
used perfect opamps.
I can regain the operation I wanted, by adding a third voltage divider
between the inputs, and tieing the two + inputs to that, to get rid of
the implicit solution of their voltages, but that also adds a third
ratio tolerance to the solution. But that still might be good enough
to use as a speaker driver.
When things are too good to be true, they usually aren't.