Op. Amps Applications

advertisement
Op. Amps Applications
The Inverting Configuration
SJTU Zhou Lingling
2
The Noninverting Configuration
SJTU Zhou Lingling
3
The Voltage follower
(a) The unity-gain buffer or follower amplifier.
(b) Its equivalent circuit model.
SJTU Zhou Lingling
4
The Weighted Summer
SJTU Zhou Lingling
5
The Weighted Summer
Ra Rc
Ra Rc
Rc
Rc
vo  v1 ( )( )  v2 ( )( )  v3 ( )  v4 ( )
R1 Rb
R2 Rb
R3
R4
SJTU Zhou Lingling
6
A Single Op-Amp Difference
Amplifier
Application of superposition
Inverting configuration
R2
vo1   vI 1
R1
SJTU Zhou Lingling
7
A Single Op-Amp Difference
Amplifier
Application of superposition.
Noninverting configuration.
R2
R4
vo 2  (1  )(
)vI 2
R1 R4  R3
SJTU Zhou Lingling
8
Integrators
The inverting configuration with general impedances in the feedback and
the feed-in paths.
SJTU Zhou Lingling
9
The Inverting Integrators
The Miller or inverting integrator.
SJTU Zhou Lingling
10
Frequency Response of the
integrator
SJTU Zhou Lingling
11
The op-amp Differentiator
SJTU Zhou Lingling
12
The op-amp Differentiator
Frequency response of a differentiator with a time-constant CR.
SJTU Zhou Lingling
13
Bistable Circuit
•
•
•
The output signal only has two states: positive
saturation(L+) and negative saturation(L-).
The circuit can remain in either state indefinitely
and move to the other state only when
appropriate triggered.
A positive feedback loop capable of bistable
operation.
SJTU Zhou Lingling
14
Bistable Circuit
The bistable circuit (positive
feedback loop)
The negative input terminal of the
op amp connected to an input signal
vI.
R1
v  vo
 vo 
R1  R2
SJTU Zhou Lingling
15
Bistable Circuit
The transfer characteristic of the circuit in
(a) for increasing vI.
Positive saturation L+ and negative
saturation L-
VTH  L 
SJTU Zhou Lingling
16
Bistable Circuit
The transfer characteristic for
decreasing vI.
VTL  L 
SJTU Zhou Lingling
17
Bistable Circuit
The complete transfer characteristics.
SJTU Zhou Lingling
18
A Bistable Circuit with Noninverting
Transfer Characteristics
R2
R1
v  v I
 vo
R1  R2
R1  R2
SJTU Zhou Lingling
19
A Bistable Circuit with Noninverting
Transfer Characteristics
The transfer characteristic is noninverting.
VTH   L(
 R1 R2)
VTL   L(
 R1 R2)
SJTU Zhou Lingling
20
Application of Bistable Circuit as a
Comparator
•
•
•
•
•
Comparator is an analog-circuit building block
used in a variety applications.
To detect the level of an input signal relative to a
preset threshold value.
To design A/D converter.
Include single threshold value and two threshold
values.
Hysteresis comparator can reject the
interference.
SJTU Zhou Lingling
21
Application of Bistable Circuit as a
Comparator
Block diagram representation and transfer characteristic for a comparator having
a reference, or threshold, voltage VR.
Comparator characteristic with hysteresis.
SJTU Zhou Lingling
22
Application of Bistable Circuit as a
Comparator
Illustrating the use of
hysteresis in the
comparator characteristics
as a means of rejecting
interference.
SJTU Zhou Lingling
23
Making the Output Level More
Precise
For this circuit L+ = VZ1 + VD and L– = –(VZ2 + VD), where VD is the forward
diode drop.
SJTU Zhou Lingling
24
Making the Output Level More
Precise
For this circuit L+ = VZ + VD1 + VD2 and L– = –(VZ + VD3 + VD4).
SJTU Zhou Lingling
25
Generation of Square Waveforms
Connecting a bistable multivibrator with inverting transfer characteristics in a
feedback loop with an RC circuit results in a square-wave generator.
SJTU Zhou Lingling
26
Generation of Square Waveforms
The circuit obtained when the bistable multivibrator is implemented with the
positive feedback loop circuit.
SJTU Zhou Lingling
27
Waveforms at various nodes of the
circuit in (b).
This circuit is called an astable
multivibrator.
Time period T = T1+T2
1  ( L L )
T1  RC ln
1 
1  (L L )
T2  RC ln
1 
1 
T  2RC ln
1 
SJTU Zhou Lingling
28
Generation of Triangle Waveforms
SJTU Zhou Lingling
29
Generation of Triangle Waveforms
SJTU Zhou Lingling
30
Download