A
Adam. S
For an impedance measurement circuit I want to convert a 100kHz (40mA
pk-pk) current into a voltage using the op-amp configuration below. The
catch is that the virtual ground point must have an impedance of only a
few milliohms at 100kHz.
50
,-----/\/\--,
| __ |
Iin >--+-|- \ |
| >-----+----
gnd --|+_/
The above op-amp will require a gain of about 50ohm/0.002ohm= 88dB at
100kHz. Ok, this is pretty high gain-bandwidth demand for an op-amp.
But, Linear Technology Magazine issue Feb, 1994 describes a "super gain
block" using composite op-amps to achieve 180dB gain at 10kHz and is
unity gain stable, equivalent GBW product = 10THz! ( see page 26
http://www.linear.com/pdf/ltm9402.pdf )
How do I go about designing my own composite op-amp for a very high GBW
block ? Reading Dale Eagar's article, he modifies the 2nd stage so it
has close to zero phase shift at same frequency the first stage has
unity gain (5MHz for the LT1007). 100MHz GBW op-amps are dirt cheap
these days, such as LMH6642's. So say I select a LMH6643 for the 1st
stage which has been slowed down to give a GBW of 20MHz, then I design
the feedback of the 2nd stage so it has relatively flat response around
20MHz, then C >= 1/(2pi*f*R) or 4.7pF. Calculating the first stage gain
as 1/(100kHz*2*pi*10pF*470ohm) = 50dB with 6dB/octave slope at
crossover. The second stage gain is 1/(100kHz*2*pi*4.7pF*2k) = 45dB with
only small phase shift at 20MHz because the high LMH6643's 130MHz GBW.
Total gain is 50+45 = 95dB at 100kHz.
Are my assumptions correct ? And will this circuit work ?
.------/\/\------------------.
| 50 |
|(LMH6643) 4.7p 2k |
| __ ,--||--/\/\--+
Iin >----+-|+ \ 2k | __ |
| >-+--/\/\-+--|- \ |
GND-/\/\-+-|-_/ | | >-----+----
470 | | GND ---|+_/
`--||---'
10p (LMH6643)
Adam
pk-pk) current into a voltage using the op-amp configuration below. The
catch is that the virtual ground point must have an impedance of only a
few milliohms at 100kHz.
50
,-----/\/\--,
| __ |
Iin >--+-|- \ |
| >-----+----
gnd --|+_/
The above op-amp will require a gain of about 50ohm/0.002ohm= 88dB at
100kHz. Ok, this is pretty high gain-bandwidth demand for an op-amp.
But, Linear Technology Magazine issue Feb, 1994 describes a "super gain
block" using composite op-amps to achieve 180dB gain at 10kHz and is
unity gain stable, equivalent GBW product = 10THz! ( see page 26
http://www.linear.com/pdf/ltm9402.pdf )
How do I go about designing my own composite op-amp for a very high GBW
block ? Reading Dale Eagar's article, he modifies the 2nd stage so it
has close to zero phase shift at same frequency the first stage has
unity gain (5MHz for the LT1007). 100MHz GBW op-amps are dirt cheap
these days, such as LMH6642's. So say I select a LMH6643 for the 1st
stage which has been slowed down to give a GBW of 20MHz, then I design
the feedback of the 2nd stage so it has relatively flat response around
20MHz, then C >= 1/(2pi*f*R) or 4.7pF. Calculating the first stage gain
as 1/(100kHz*2*pi*10pF*470ohm) = 50dB with 6dB/octave slope at
crossover. The second stage gain is 1/(100kHz*2*pi*4.7pF*2k) = 45dB with
only small phase shift at 20MHz because the high LMH6643's 130MHz GBW.
Total gain is 50+45 = 95dB at 100kHz.
Are my assumptions correct ? And will this circuit work ?
.------/\/\------------------.
| 50 |
|(LMH6643) 4.7p 2k |
| __ ,--||--/\/\--+
Iin >----+-|+ \ 2k | __ |
| >-+--/\/\-+--|- \ |
GND-/\/\-+-|-_/ | | >-----+----
470 | | GND ---|+_/
`--||---'
10p (LMH6643)
Adam