14.5. Two-Stage Amplifier with Current-Source Biasing

The cascade amplifier that includes all features discussed up to this point is given in Fig. 14.5. Note that the only (internal) resistor is that of the reference-current circuit. Bias currents for this circuit can be set up using gate-width proportions. We note that ID3 ∝ ID5 since M3 and M5 have a common bias voltage, VSG4. Thus

Equation 14.24


Figure 14.5. Two-stage amplifier with current-source biasing. R1 is the only resistor in the internal circuit. RG is externally connected.


Also, M11 and M12 are referred to the same reference voltage such that

Equation 14.25


Using ID3 = ID12 and ID11 = 2ID5, we obtain

Equation 14.26


Combining (14.24) and (14.26) leads to

Equation 14.27


Assume that W11 has been picked to satisfy the design ID11. W12 is then selected to give the design ID12 using ID12/ID10 = W12/W10. W5 is selected on the basis of signal considerations. This leaves the computation of W3 [from (14.27)].

A precision calculation includes the lambda effects and is from

Equation 14.28


The simple form should normally suffice. The dc output voltage VO is very sensitive to some of the parameters and the approximate calculation from (14.27) will not result in VO = 0. However, uncertainties in transistor parameters preclude the justification of using (14.28) in practice.

The overall signal gain is now obtainable using (14.17) for the differential stage and (14.8) for the common-source stage with a current-source load. The result is

Equation 14.29


A useful form for making a quantitative gain assessment is

Equation 14.30


Based on the same parameters as used previously for gain calculations (λn = λp = 1/20 V and Veffn = Veffp = 0.3 V), the gain magnitude is 4440. The value compares with 116 for the all-resistor circuit for Fig. 13.1 and 289 for the circuit of Fig. 14.3. In this special case, both stages contribute the same value.

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