拉扎维《模拟集成电路设计》第二版Ch14课件.ppt
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1、Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.Chapter 14:Nonlinearity and Mismatch14.1 Nonlinearity14.2 Mismatch Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribut
2、ion without the prior written consent of McGraw-Hill Education.2Nonlinearity:General Considerations Nonlinear characteristic deviates from a straight line as the input swing increases E.g.,Common-source stage or differential pair Copyright 2017 McGraw-Hill Education.All rights reserved.No reproducti
3、on or distribution without the prior written consent of McGraw-Hill Education.3Nonlinearity:General Considerations Nonlinear input/output characteristic can be approximated by a polynomial in the range of interest For small x,y(t)1x,indicating that 1 is the small-signal gain in the vicinity of x 0 C
4、opyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.4Nonlinearity:General Considerations Nonlinearity can be quantified by specifying maximum deviation of characteristic from an ideal one For voltage range
5、 of interest 0,Vin,max,pass straight line through end points of actual characteristic and obtain maximum deviation V Normalize to maximum output swing Vout,max 1%nonlinearity for an input range of 1 V means Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution with
6、out the prior written consent of McGraw-Hill Education.5Nonlinearity:General Considerations Nonlinearity can also be characterized by applying a sinusoid at input and measuring harmonic content of output If then Magnitude of nth harmonic grows roughly in proportion to nth power of input amplitude Qu
7、antified by summing the power of all harmonics except fundamental and normalizing to power of fundamental,metric called as“total harmonic distortion”(THD)For a third-order nonlinearity,Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written
8、consent of McGraw-Hill Education.6Nonlinearity of Differential Circuits Differential circuits exhibit“odd-symmetric”characteristic Even-order terms 2j in polynomial must be zero:Differential circuit driven by a differential signal produces no even harmonics Consider two amplifiers providing equal sm
9、all-signal voltage gain of Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.7Nonlinearity of Differential Circuits If an input Vmcost is applied to each circuit,for common-source stage,Amplitude of sec
10、ond harmonic normalized to fundamental is For the differential pair,it can be shown that If ,then Differential pair exhibits much less distortion for same gain and output swing,at the cost of higher power Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution withou
11、t the prior written consent of McGraw-Hill Education.8Effect of Negative Feedback on Nonlinearity Expected that negative feedback would yield higher linearity for a closed-loop system Consider a“mildly nonlinear”system below Assume core amplifier has an input/output characteristic Apply a sinusoidal
12、 input postulating that output contains a fundamental and second harmonic approximated as Through simple analysis,we can get Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.9Effect of Negative Feedbac
13、k on Nonlinearity Small nonlinearity means 2 and b are small quantities,so that and hence b can be found as Normalize amplitude of second harmonic to that of fundamental Without feedback,this ratio would be Negative feedback reduces relative second harmonic by a factor of and gain by Copyright 2017
14、McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.10Effect of Negative Feedback on Nonlinearity Feedforward amplifier in a feedback system suffers from gain error For a feedforward gain A0 and feedback factor,relative
15、 gain error is approximately 1/(A0)Possible to derive a relationship between gain error and maximum nonlinearity of overall feedback circuit In above fig.,nonlinearity is always less than gain error Choose high open-loop amplifier gain so that to guarantee Copyright 2017 McGraw-Hill Education.All ri
16、ghts reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.11Capacitor Nonlinearity For a linear capacitor,while for a voltage-dependent capacitor Total charge on a capacitor sustaining a voltage V1 is Charge depends on“history”of voltage rather than ins
17、tantaneous value Express each capacitor as Consider noninverting amplifier below At the start of amplification mode,C1 has a voltage of Vin0 and C2 a voltage of zero Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-H
18、ill Education.12Capacitor Nonlinearity Assuming where M is the nominal closed-loop gain,charge across C1 is Similarly,if ,charge across it at the end of amplification mode is Equating Q1 and Q2 and solving for Vout,For and for small 1,Second term represents nonlinearity resulting from capacitor volt
19、age-dependence Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.13Nonlinearity in Sampling Circuits On-resistance of MOS switches varies with input and output levels NMOS switch in Fig.(a)exhibits risi
20、ng resistance as Vin and Vout increase Complementary topology of Fig.(b)displays varying equivalent resistance as Vin and Vout go from 0 to VDD Ron reaches a peak here due to dependence of mobility on the vertical field in the channel Copyright 2017 McGraw-Hill Education.All rights reserved.No repro
21、duction or distribution without the prior written consent of McGraw-Hill Education.14Nonlinearity in Sampling Circuits We apply a large sinusoid to the input,where V0=VDD/2 and seek harmonics at the output First assume resistance is linear and write output as In practice,bandwidth must be large enou
22、gh to negligibly attenuate the signal,i.e.,so that Assume this expression holds for the nonlinear circuit if Ron is represented properly Phase shift from input to output varies as Vin and Vout vary,creating distortion Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distri
23、bution without the prior written consent of McGraw-Hill Education.15Nonlinearity in Sampling Circuits For a periodic input,Ron also varies periodically and can be approximated by a Fourier series For a roughly symmetric behavior of Ron,the time-domain behavior below is observed where Ron varies at t
24、wice the input frequency Thus,Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.16Nonlinearity in Sampling Circuits For cosine terms with arguments much less than 1 rad,If only first two harmonics are r
25、etained,then In a differential sampling switch,even-order harmonics are suppressed Copyright 2017 McGraw-Hill Education.All rights reserved.No reproduction or distribution without the prior written consent of McGraw-Hill Education.17Linearization Techniques Principle behind linearization is to reduc
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