chapter 14 operational amplifiers notes/chapter 14.pdf · operational amplifiers design of simple...
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ELECTRICAL
ENGINEERINGPrinciples and
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Chapter 14Operational Amplifiers
Chapter 14Operational Amplifiers
1. List the characteristics of ideal op amps.
2. Identify negative feedback in op-amp circuits.
3. Analyze ideal op-amp circuits that have negativefeedback using the summing-point constraint.
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Chapter 14Operational Amplifiers
4. Select op-amp circuit configurations suitable forvarious applications.
5. Design useful circuits using op amps.
6. Identify practical op-amp limitations and recognizepotential inaccuracies in instrumentation applications.
7. Work with instrumentation amplifiers.
8. Apply active filters.
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Chapter 14Operational Amplifiers
IDEAL OPERATIONAL AMPLIFIERS
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Chapter 14Operational Amplifiers
The input signal of a differential amplifier consists of a differential component and a common-mode component.
21 vvvid −=
( )21cm 21 vvvi +=
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Chapter 14Operational Amplifiers
Characteristics of Ideal Op Amps
Infinite gain for the differential input signal
Zero gain for the common-mode input signal
Infinite input impedance
Zero output impedance
Infinite bandwidth
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ELECTRICAL
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
SUMMING-POINT CONSTRAINT
Operational amplifiers are almost always used with negative feedback, in which part of the output signal is returned to the input in opposition to the source signal.
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Chapter 14Operational Amplifiers
In a negative feedback system, the ideal op-ampoutput voltage attains the value needed to forcethe differential input voltage and input current to zero. We call this fact the summing-point constraint.
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Chapter 14Operational Amplifiers
Ideal op-amp circuits are analyzed by the following steps:
1. Verify that negative feedback is present.
2. Assume that the differential input voltage and the input current of the op amp are forced to zero. (This is the summing-point constraint.)
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Chapter 14Operational Amplifiers
3. Apply standard circuit-analysis principles, such as Kirchhoff’s laws and Ohm’s law, to solve for the quantities of interest.
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
INVERTING AMPLIFIERS
1
2
in RR
vvA o
v −==
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Positive Feedback
With positive feedback, theop amp’s input and outputvoltages increase inmagnitude until the outputvoltage reaches one of itsextremes.
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
NONINVERTING AMPLIFIERS
Under the ideal-op-ampassumption, the non-inverting amplifier is an ideal voltage amplifier having infinite inputresistance and zero output resistance.
1
2
in
1RR
vvA o
v +==
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Voltage Follower
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
DESIGN OF SIMPLE AMPLIFIERS
Amplifier design using op amps mainly consists of selecting a suitable circuitconfiguration and values for the feedback resistors.
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Chapter 14Operational Amplifiers
If the resistances are too small, an impractical amount of current and power will be needed to operate the amplifier.
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Very large resistance may be unstable in value and lead to stray coupling of undesired signals.
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
OP-AMP IMPERFECTIONS IN THE LINEAR RANGE
OF OPERATIONReal op amps have several categories of imperfections compared to ideal op amps.
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Real op amps have finite input impedance!10 6 to 10 12 Ohms
Real op Amps have nonzero output impedance!
1 – 100 Ohms
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Chapter 14Operational Amplifiers
Gain and Bandwidth Limitations
( ) ( )OL
OL0OL 1 Bffj
AfA+
=
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Closed-Loop Bandwidth
21
1
RRR+
=β
OL0
OL0CL0 1 A
AAβ+
=
( )OL0OLCL 1 Aff BB β+=
( ) ( )CL
CL0CL 1 Bffj
AfA+
=
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Gain–Bandwidth Product
OLOL0CLCL0 BBt fAfAf ==
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
NONLINEAR LIMITATIONS
The output voltage of a real op amp is limited to the range between certain limits that depend on the internal design of the op amp. When theoutput voltage tries to exceed these limits, clipping occurs.
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
The output current range of a real op amp is limited. If an input signal is sufficiently large that the output current would be driven beyondthese limits, clipping occurs.
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Chapter 14Operational Amplifiers
Slew-Rate Limitation
Another nonlinear limitation of actual op amps is that the magnitude of the rate of change of the output voltage is limited.
SR≤dt
dvo
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Full-Power BandwidthThe full-power bandwidth of an op amp is the range of frequencies for which the op amp can produce an undistorted sinusoidal output with peak amplitude equal to the guaranteed maximum output voltage.
omVf
π2SR
FP =
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
DC IMPERFECTIONS
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Chapter 14Operational Amplifiers
The three dc imperfections (bias current, offset current, and offset voltage) can be modeled by placing dc sources at the input of the op amp as shown in Figure 14.29.
The effect of bias current, offset current, and offset voltage on inverting or noninverting amplifiers is to add a (usually undesirable) dcvoltage to the intended output signal.
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
DIFFERENTIAL AND INSTRUMENTATION
AMPLIFIERS
Differential amplifiers arewidely used in engineeringinstrumentation.
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Instrumentation-Quality Differential Amplifier
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
INTEGRATORS AND DIFFERENTIATORS
Integrators produce output voltages that are proportional to the running time integral of the input voltages. In a running time integral, the upper limit of integration is t .
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Chapter 14Operational Amplifiers
( ) ( )dttvRC
tvt
o in0
1∫−=
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Differentiator Circuit
( )dt
dvRCtvoin−=
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Chapter 14Operational Amplifiers
ACTIVE FILTERS
Filters can be very useful in separating desired signals from noise.
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Chapter 14Operational Amplifiers
Ideally, an active filter circuit should:
1. Contain few components
2. Have a transfer function that is insensitive to component tolerances
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Chapter 14Operational Amplifiers
3. Place modest demands on the op amp’s gain–bandwidth product, output impedance, slew rate, and other specifications
4. Be easily adjusted
5. Require a small spread of component values
6. Allow a wide range of useful transfer functions to be realized
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Butterworth Transfer Function
( )( ) n
Bff
HfH2
0
1 +=
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Sallen–Key Circuits
RCfB π2
1=
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
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Chapter 14Operational Amplifiers
Active lowpass filters such as this are useful as antialias filters in computer-based instrumentation systems as discussed in Section 9.3.
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