Microelectronic Circuits - Fifth Edition Sedra/Smith Copyright 2004 by Oxford University Press, Inc.

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1 Feedback 1

2 Figure 8.1 General structure of the feedback amplifier. This is a signal-flow diagram, and the quantities x represent either voltage or current signals. 2

3 Figure E8.1 3

4 Figure 8.2 Illustrating the application of negative feedback to improve the signal-to-noise ratio in amplifiers. 4

5 Figure 8.3 Illustrating the application of negative feedback to reduce the nonlinear distortion in amplifiers. Curve (a) shows the amplifier transfer characteristic without feedback. Curve (b) shows the characteristic with negative feedback (β = 0.01) applied. 5

6 Figure 8.4 The four basic feedback topologies: (a) voltage-mixing voltage-sampling (series shunt) topology; (b) current-mixing current-sampling (shunt series) topology; (c) voltage-mixing current-sampling (series series) topology; (d) current-mixing voltage-sampling (shunt shunt) topology. 6

7 Figure 8.5 A transistor amplifier with shunt series feedback. (Biasing not shown.) 7

8 Figure 8.6 An example of the series series feedback topology. (Biasing not shown.) 8

9 Figure 8.7 (a) The inverting op-amp configuration redrawn as (b) an example of shunt shunt feedback. 9

10 Figure 8.8 The series shunt feedback amplifier: (a) ideal structure and (b) equivalent circuit. 10

11 Figure 8.9 Measuring the output resistance of the feedback amplifier of Fig. 8.8(a): R of : V t /I. 11

12 Figure 8.10 Derivation of the A circuit and β circuit for the series shunt feedback amplifier. (a) Block diagram of a practical series shunt feedback amplifier. (b) The circuit in (a) with the feedback network represented by its h parameters. 12

13 Figure 8.10 (Continued) (c) The circuit in (b) with h 21 neglected. 13

14 Figure 8.11 Summary of the rules for finding the A circuit and β for the voltage-mixing voltage-sampling case of Fig. 8.10(a). 14

15 Figure 8.12 Circuits for Example

16 Figure 8.12 (Continued) 16

17 Figure E8.5 17

18 Figure 8.13 The series series feedback amplifier: (a) ideal structure and (b) equivalent circuit. 18

19 Figure 8.14 Measuring the output resistance R of of the series series feedback amplifier. 19

20 Figure 8.15 Derivation of the A circuit and the β circuit for series series feedback amplifiers. (a) A series series feedback amplifier. (b) The circuit of (a) with the feedback network represented by its z parameters. 20

21 Figure 8.15 (Continued) (c) A redrawing of the circuit in (b) with z 21 neglected. 21

22 Figure 8.16 Finding the A circuit and β for the voltage-mixing current-sampling (series series) case. 22

23 Figure 8.17 Circuits for Example

24 Figure 8.17 (Continued) 24

25 Figure 8.17 (Continued). 25

26 Figure 8.18 Ideal structure for the shunt shunt feedback amplifier. 26

27 Figure 8.19 Block diagram for a practical shunt shunt feedback amplifier. 27

28 Figure 8.20 Finding the A circuit and β for the current-mixing voltage-sampling (shunt shunt) feedback amplifier in Fig

29 Figure 8.21 Circuits for Example

30 Figure 8.21 (Continued) 30

31 Figure 8.22 Ideal structure for the shunt series feedback amplifier. 31

32 Figure 8.23 Block diagram for a practical shunt series feedback amplifier. 32

33 Figure 8.24 Finding the A circuit and β for the current-mixing current-sampling (shunt series) feedback amplifier of Fig

34 Figure 8.25 Circuits for Example

35 Figure 8.25 (Continued) 35

36 Figure 8.25 (Continued) 36

37 Figure E8.7 37

38 Figure 8.26 A conceptual feedback loop is broken at XX and a test voltage V t is applied. The impedance Z t is equal to that previously seen looking to the left of XX. The loop gain Aβ = V r /V t, where V r is the returned voltage. As an alternative, Aβ can be determined by finding the open-circuit transfer function T oc, as in (c), and the short-circuit transfer function T sc, as in (d), and combining them as indicated. 38

39 Figure 8.27 The loop gain of the feedback loop in (a) is determined in (b) and (c). 39

40 Figure 8.28 The Nyquist plot of an unstable amplifier. 40

41 Figure 8.29 Relationship between pole location and transient response. 41

42 Figure 8.30 Effect of feedback on (a) the pole location and (b) the frequency response of an amplifier having a single-pole open-loop response. 42

43 Figure 8.31 Root-locus diagram for a feedback amplifier whose open-loop transfer function has two real poles. 43

44 Figure 8.32 Definition of ω 0 and Q of a pair of complex-conjugate poles. 44

45 Figure 8.33 Normalized gain of a two-pole feedback amplifier for various values of Q. Note that Q is determined by the loop gain according to Eq. (8.65). 45

46 Figure 8.34 Circuits and plot for Example

47 Figure 8.35 Root-locus diagram for an amplifier with three poles. The arrows indicate the pole movement as A 0 β is increased. 47

48 Figure E

49 Figure 8.36 Bode plot for the loop gain Aβ illustrating the definitions of the gain and phase margins. 49

50 Figure 8.37 Stability analysis using Bode plot of A. 50

51 Figure 8.38 Frequency compensation for β = The response labeled A is obtained by introducing an additional pole at f D. The A response is obtained by moving the original low-frequency pole to f D. 51

52 Figure 8.39 (a) Two cascaded gain stages of a multistage amplifier. (b) Equivalent circuit for the interface between the two stages in (a). (c) Same circuit as in (b) but with a compensating capacitor C C added. Note that the analysis here applies equally well to MOS amplifiers. 52

53 Figure 8.40 (a) A gain stage in a multistage amplifier with a compensating capacitor connected in the feedback path and (b) an equivalent circuit. Note that although a BJT is shown, the analysis applies equally well to the MOSFET case. 53

54 Figure 8.41 Circuit of the shunt series feedback amplifier in Example

55 Figure 8.42 Circuits for simulating (a) the open-circuit voltage transfer function T oc and (b) the short-circuit current transfer function T sc of the feedback amplifier in Fig for the purpose of computing its loop gain. 55

56 Figure 8.43 Circuit for simulating the loop gain of the feedback amplifier circuit in Fig using the replica-circuit method. 56

57 Figure 8.44 (a) Magnitude and (b) phase of the loop gain Aβ of the feedback amplifier circuit in Fig

58 Figure P8.4 58

59 Figure P

60 Figure P

61 Figure P

62 Figure P

63 Figure P

64 Figure P

65 Figure P

66 Figure P

67 Figure P

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69 Figure P

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