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AN826 データシートの表示(PDF) - Microchip Technology

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AN826 Datasheet PDF : 14 Pages
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AN826
OSCILLATOR BASICS
Reduced to its simplest components, the oscillator con-
sists of an amplifier and a filter operating in a positive
feedback loop (see Figure 1). The circuit must satisfy
the Barkhausen criteria in order to begin oscillation:
• the loop gain exceeds unity at the resonant fre-
quency, and
• phase shift around the loop is n2π radians (where
n is an integer)
The amplitude of the signal will grow once oscillation
has started. The amplitude of the signal must be limited
at some point and the loop gain equal unity. It is at this
point the oscillator enters steady-state operation.
FIGURE 1: SIMPLIFIED OSCILLATOR
BLOCK DIAGRAM
Looking at Figure 1, intuitively we see that the amplifier
provides the gain for the first criteria. For the second
criteria, phase shift, the amplifier is an inverting ampli-
fier which causes a π radian (180 degree) phase shift.
The filter block provides an additional π radian (180
degree) phase shift for a total of 2π radians (360
degrees) around the entire loop.
By design, the filter block inherently provides the phase
shift in addition to providing a coupling network to and
from the amplifier (see Figure 2). The filter block also
sets the frequency that the oscillator will operate. This
is done using a tuned circuit (inductor and capacitor) or
crystal. The coupling network provides light loading so
as to not overdrive the tuned circuit [2].
FIGURE 2:
SIMPLIFIED OSCILLATOR
BLOCK DIAGRAM WITH
COUPLING NETWORK
Oscillator Operation
Operation of an oscillator is generally broken up into
two phases: start-up and steady-state operation. An
oscillator must start by itself with no external stimulus.
When the power is first applied, voltage changes in the
bias network result in voltage changes in the filter net-
work. These voltage changes excite the natural fre-
quency of the filter network and signal buildup begins.
The signal developed in the filter network is small. Pos-
itive feedback and excess gain in the amplifier continu-
ously increases the signal until the non-linearity of the
amplifier limits the loop gain to unity. At this point the
oscillator enters steady-state operation. The time from
power on to steady-state operation is the oscillator
start-up time.
Steady-state operation of the oscillator is governed by
the amplifier and the tuned circuit of the filter block.
Loop gain steadies at unity due to the non-linearity of
the amplifier. The tuned circuit reactance will adjust
itself to match the Barkhausen phase requirement of 2π
radians. During steady-state operation, we are con-
cerned with the power output and loading of the tuned
circuit.
Amplifier
The amplifier circuit is typically implemented with a
bipolar junction transistor or field effect transistor
(JFET, MOSFET, etc.). Linear characteristics of the
transistor determine the starting conditions of the oscil-
lator. Non-linear characteristics determine an oscillator
operating point.
Tuned Circuits
The filter block sets the frequency that the oscillator will
operate. This is done using an LC tuned circuit (induc-
tor and capacitor) or crystal. Initially, we will look at a
few basic oscillator circuits that use a LC tuned circuit.
Later we will look at crystal basics and how crystal
oscillators operate.
Figure 3 shows a basic LC series resonator using an
inductor and capacitor. This is a simple band-pass filter
that at resonance the capacitive reactance and induc-
tive reactance are equal and cancel each other. There
is a zero phase shift and only the real resistance
remains.
FIGURE 3: BASIC LC SERIES RESONATOR
DS00826A-page 2
Since we are using an inverting amplifier, the filter block
needs to provide a π radian (180 degree) phase shift in
order to satisfy the second Barkhausen criteria. Figure
4 shows a four element shunt-C coupled LC series res-
onator that provides phase shift and a coupling network
[3].
© 2002 Microchip Technology Inc.

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