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Oscillators

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... and resistor, the Schmitt trigger can be turned into a simple oscillator. ... We will concentrate on one example of the latter genre the precision rectifier ... – PowerPoint PPT presentation

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Title: Oscillators


1
Oscillators
  • With the addition of a capacitor and resistor,
    the Schmitt trigger can be turned into a simple
    oscillator.
  • Technically, its known as an astable
    multivibrator.
  • Before looking at the circuit, it is worth
    reviewing the transient response of a first order
    RC network.

2
Transient Response
3
is a separable first order differential equation.
These are the easiest kind to solve!
4
NB. In either case, VC VS as t . VC() is
known as the aiming potential.
5
Oscillator Circuit
  • The op-amp, R1 and R2 form an inverting Schmitt
    trigger
  • As R1 R2, threshold levels are VSAT/2
  • The output is fed-back to the inverting input via
    an RC network
  • The aiming potential of the capacitor voltage
    will be either VSAT or VSAT

6
Waveforms
V
VSAT
0
t
-VSAT
7
Analysis
To calculate the time-period, consider just one
half-cycle of the oscillation.
V
VSAT
0
t
-VSAT
8
Analysis (cont)
Half-cycle ends when VC reaches VSAT/2
V
VSAT
0
t
-VSAT
9
Oscillator Summary
  • Using only a couple of extra components, the
    Schmitt trigger can be converted into a simple
    oscillator
  • R C set the period of oscillation independently
    of VSAT
  • Many square wave oscillators work using the same
    basic principles

10
Active Feedback Components
  • There are two broad categories of non-linear
    op-amp circuits
  • Those that exploit saturation
  • Those that use active components in the feedback
    network
  • We will concentrate on one example of the latter
    genre the precision rectifier

11
Simple Half-Wave Rectifier

V
V

V
V
IN
OUT
Ideal Output
1

1

0.5

0.5



0

0

t

t

-
0.5

-
0.5

-
1

-
1

12
Precision rectifier
  • Note that
  • The current through the diode (and therefore also
    through RL) can only flow in one direction
  • The load voltage, VOUT, cannot, therefore, go
    below 0 V
  • When the diode conducts, VOUT V1 - ½

13
Analysis Negative Input
14
Analysis Positive Input
15
Waveforms

V


V

IN

V

1

V

OUT
0

0

t

t


-
V
SAT
16
Other Non-Linear Applications
  • Circuits that effectively change the saturation
    level(s) of the op-amp.
  • Precision rectifier
  • Limiters
  • Circuits that use the exponential V-I curve of PN
    junctions.
  • Log and antilog amplifiers
  • Multipliers, squarers and dividers

17
Summary
  • Non-Linear applications of op-amps
  • Essentials
  • Comparator
  • Schmitt Trigger
  • Precision Rectifier
  • Additions for interest
  • Limiters
  • Log/antilog amps
  • Multipliers etc.
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