SteS
Newbie
Hello,
I am working on a MDAC for a pipeline ADC.
The attached schematic is an example of a single stage from which I removed the switches of the "DAC" part, so it should just multiply the signal. Let's ignore the offset for now.
In the first phase the switches are in the dashed position and Vin is sampled on C1+C2. The total charge is Q1 = Vin*(C1+C2).
In the second phase the switches are in the solid position: C2 is connected to Vout an C1 is connected to ground. The total charge is now Q2 = Vout*C2.
By equating the charges from phase 1 and phase 2, we get a gain Vo/Vi = (C1+C2)/C2. Is the analysis correct until now?
My question is: what happens when an identical stage is connected to the output with inverted phases (when stage 1 is in phase 2, stage 2 is in phase 1)?
In that specific case, we would have the sampling capacitors C3+C4 of the following stage connected between Vout and the virtual ground. But C2 is also connected between Vout and virtual ground, so they are in parallel.
Will the gain become Vo/Vi = (C1+C2)/(C2+C3+C4)? If not, why does the load not affect the gain?
I got this question because in most papers and books I looked at, no one mentions buffers between stages in pipeline ADCs.
EDIT: I came to the conclusion that in the second phase the charge at the negative input of the amplifier cannot change, and it is that charge that sets the voltage across C2, regardless of what's connected to the output. It is the amplifier that provides enough current to also charge C3+C4. Is this correct?
Thanks in advance.
I am working on a MDAC for a pipeline ADC.
The attached schematic is an example of a single stage from which I removed the switches of the "DAC" part, so it should just multiply the signal. Let's ignore the offset for now.
In the first phase the switches are in the dashed position and Vin is sampled on C1+C2. The total charge is Q1 = Vin*(C1+C2).
In the second phase the switches are in the solid position: C2 is connected to Vout an C1 is connected to ground. The total charge is now Q2 = Vout*C2.
By equating the charges from phase 1 and phase 2, we get a gain Vo/Vi = (C1+C2)/C2. Is the analysis correct until now?
My question is: what happens when an identical stage is connected to the output with inverted phases (when stage 1 is in phase 2, stage 2 is in phase 1)?
In that specific case, we would have the sampling capacitors C3+C4 of the following stage connected between Vout and the virtual ground. But C2 is also connected between Vout and virtual ground, so they are in parallel.
Will the gain become Vo/Vi = (C1+C2)/(C2+C3+C4)? If not, why does the load not affect the gain?
I got this question because in most papers and books I looked at, no one mentions buffers between stages in pipeline ADCs.
EDIT: I came to the conclusion that in the second phase the charge at the negative input of the amplifier cannot change, and it is that charge that sets the voltage across C2, regardless of what's connected to the output. It is the amplifier that provides enough current to also charge C3+C4. Is this correct?
Thanks in advance.
Last edited: