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 VLSI Design: Amplifier circuit analysis Small signal analysis of Complex amplifier circuits Amplifiers in cascode Configuration and their variations are generally used to overcome Miller Capacitance, improve the small signal gain and output impedance. Increasing number of transistors in cascode stages result in larger small signal gain. However the small signal analysis also gets tedious as the number of transistors in the cascode configuration increase. For example let us consider a circuit as shown below. The Cascode Load stage increase the output impedance. The small signal equivalent circuit for the above configuration is given below: Now how to go ahead with the analysis of this circuit to obtain the Small Signal Gain. Going by traditional ways of applying KVL and KCL to analyze will consume lot of time and also you end up getting some complex solution which is tough to know if the result is correct. But many a time we are not interested in such accurate results the reason being the main aim of circuit analysis is to see how the circuit behaves. Software simulations which are based on complex algorithms will help to get the accurate results. To make my point clear consider simple circuit consisting of two parallel resistors and an input source. When we analyze this circuit we are not including parasitic inductance and capacitance to analyze the problem since we are not interested such a detailed analysis. However when we run the simulation the model file and the simulation algorithm will take care of these issues to get you the best possible results. Keeping this in mind we see that when we analyze this particular amplifier circuit by traditional means we get some complex expression and many terms end up being redundant. So I describe below simple procedure to obtain solution to this particular circuit in hand. If we replace the bottom NMOS with input source by its small signal equivalent we are reduced to following circuit. We note that in small signal analysis the DC bias sources are replaced by short circuit. Now there are two branches where current gmnvin can flow. Some part of the current may through ron and remaining into the source of transistor M2.But what we know from the basic understanding of MOSFET is that the impedance looking into the source of NMOS is 1/gm which is very small. So we can see that almost all gmnvin flows into source of M2. Now to obtain the impedance seen at the drain of M2, looking into the drain of M2 we note that the resistance ron appear as degenerate resistor at the source of M2.Hence the circuits reduces to one shown below. To proceed further with the analysis we note that M3 is a PMOS. Again there are two branches for current to flow. But the impedance looking into drain of M3 is rop which is very small compared to (gmn+gmbn)ron2. Hence we can assume that entire current flows into M3.With these assumptions we are reduced to following circuit. Now looking into the PMOS branch we see that M5is just a resistor in small signal model as shown above. Now M5 appear as degenerate resistor at the source of M5. Hence the overall small signal equivalent circuit reduces to one below Now it is very simple to obtain the gain and is given by the expression below.
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