mirror_pole
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Hello guys,
I have a question concerning the use of approximation for calculations of parameters like ac gain. Im sure many of you are familiar with the self gain approximation gm*ro>>1, where gm represents the transconductance and ro the output resistance of a MOS.
My question is how to define "much greater then 1", where is the limit of this approximation concerning the fact that the self gain is scaling down with newer technology generations. For example, using a 40nm technology the self gain of a NMOS is less then 10, so im i still allowed to assume gm*ro>>1 for my calculations?
For example if i have: s*c,1*gm,1*(1/ro,1)+s*c,2*(1/ro,1)*1/ro,2 and i assume c,1>c2, is it possible to neglect the second term using the self gain approximation, even with a 40nm technology?
I have a question concerning the use of approximation for calculations of parameters like ac gain. Im sure many of you are familiar with the self gain approximation gm*ro>>1, where gm represents the transconductance and ro the output resistance of a MOS.
My question is how to define "much greater then 1", where is the limit of this approximation concerning the fact that the self gain is scaling down with newer technology generations. For example, using a 40nm technology the self gain of a NMOS is less then 10, so im i still allowed to assume gm*ro>>1 for my calculations?
For example if i have: s*c,1*gm,1*(1/ro,1)+s*c,2*(1/ro,1)*1/ro,2 and i assume c,1>c2, is it possible to neglect the second term using the self gain approximation, even with a 40nm technology?