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Vintage WORKBENCH
1972
1972 BWD
BWD Model
Model 141
141
Audio
Audio Generator
Generator
By Ian Batty
The BWD 141 is an
Australian-made sine
and square wave
generator, produced
around the early
70s. It has an output
frequency range
of 1Hz to 1MHz,
and is powered by
mains or two 9V
batteries, boasting
a respectable 600
hours of battery life.
BWD, established in 1955 in Hawthorn, Victoria by John Beesley, Peter
Wingate and Bob Dewey produced
well-engineered and affordable test
equipment for several decades. They
eventually became McVan Instruments
and currently work out of Mulgrave as
Observator Instruments.
BWD’s versatile and innovative
216A 0~400V power supply was described in the February 2019 issue
of Silicon Chip (siliconchip.com.au/
Article/11419).
This article describes a simpler
piece of test gear, but one with a much
longer history in electronics.
You may be fortunate enough to
have AWA’s R7077 Beat Frequency
Oscillator in your collection. Released
in 1940, it used two ultrasonic oscillators: one fixed, and the other adjusted
by the frequency control.
The oscillator signals were mixed,
and the frequency difference was delivered as the audio output signal.
This had the great advantage of a single-span dial covering the audio band
from 30Hz to 13kHz. However, the
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need to zero it before use and its lessthan-perfect sinewave output made
it unsuitable for testing high-performance audio equipment.
Modern function generators do offer sinewave output, but they generally are modified square waves of indifferent purity. I recall a TAFE colleague who was teaching audio and
hifi discovering this. With a few choice
words, he returned the class set of
function generators to storage and ferreted out every ‘old-tech’ BWD audio
generator and MiniLab he could find.
Early signal generators
Frederick Emmons Terman is one of
the giants of electronics. He was born
in 1900 and gained his Doctorate of
Science in 1924. His supervisor was
another giant of American science, the
man who would lead the Manhattan
Project: Vannevar Bush.
Working at Stanford University, Terman designed a course of study and
research in electronics, focusing on
vacuum tubes. Terman’s Radio Engineering was first published in 1934,
Australia’s electronics magazine
and would become one of the most
important reference works in the science of electronics. It remains an authority to this day.
The saying goes that “if you were
doing radio or electronics engineering anywhere from the ‘forties to the
‘sixties, and you weren’t reading Terman, you weren’t doing engineering.”
Terman’s Stanford University students included Oswald Garrision Villard Jr. (ionospheric research and overthe-horizon radar), Russell and Sigurd Varian (inventors of the klystron),
William Hewlett, and David Packard.
Those last two would founded one
of the world’s top makers of electronic
instruments, and created the HP Way,
a corporate model that has led innovation within the industry.
From thesis to product
Bill Hewlett’s Master’s thesis described a wide-range, low distortion
audio signal generator. His supervisor was Frederick Terman, of course.
Using the Wien Bridge filter, the HP
200A set aside tuned-circuit and other
May 2021 103
Fig.1: the circuit diagram from
Bill Hewlett's patent for a Variable
Frequency Oscillation Generator.
complex techniques and used a simple resistance-capacitance bridge that
could easily deliver a 10:1 frequency
ratio in each range.
It was named the 200A for marketing reasons. It gave the appearance of
being one-of-a-number of products,
rather than the very first.
The Wien Bridge (invented in 1891
by Max Wien) uses two resistors and
two capacitors (R1, R2 and C1, C2 in
Hewlett’s diagram). For equal-value
resistors and capacitors, there is a frequency (f = 1 ÷ [2π × R × C]), where
the phase shift from input to output is
zero. This is one part of the Barkhausen Criterion for oscillation, the other
part being an overall loop gain of +1.0.
Notice that there are no exponents
in the formula; frequency varies directly as the inverse of resistance or
capacitance, so a 10:1 change in either R or C gives a 1:10 change in frequency. This decade span allows just
three switched ranges to cover the
three-decade audio band of 20Hz to
20kHz. It’s another advantage of the
Wien Bridge principle.
Tuned-circuit oscillators see frequency vary as the square root of L
or C, so a 10:1 change in L or C gives
only a 1:3.16 change in frequency. This
three-to-one ratio is characteristic of
L-C tuned oscillators.
An oscillator circuit can be built by
putting the Wien Bridge filter in the
positive feedback path between the
output and input of an amplifier. The
amplifier only needs moderate gain
to make up for the small losses in the
filter circuit; a gain of about three is
adequate.
The single-sided PCB is mounted on the underside of the chassis. Interestingly
the thermistor (TH1) is mounted in a glass tube with blackened top, and can be
seen around the bottom centre of the PCB.
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Australia’s electronics magazine
In practice, the circuit (shown in
Fig.1) uses two feedback paths: the
positive feedback circuit that contains
the frequency-determining filter, and
an adaptive negative feedback circuit
that regulates the oscillator’s output
and produces a sinewave of low distortion. Hewlett used a low-power
light bulb, R3 in the circuit. More on
this below.
Hewlett opted to vary the capacitances in his filter circuit. This had the
great advantage of reliability, using a
four-gang capacitor. Variable resistors
rely on sliding contacts with their attendant noise and possible interruption due to wear or corrosion. But the
only moving contacts in a variable capacitor are the ball-bearing supports
for the shaft, which ground the shaft on
which the moving plates are mounted.
A variable capacitance system,
though, struggles to exceed a frequency range of six decades, and more commonly offers only four or five. With
the HP 200A’s maximum capacitance
of 1.05nF (1050pF) for each two paralleled sections of a practical four-gang
525pF capacitor, they needed 8.24MW
resistors to get down to 20Hz.
That’s approaching the point where
a valve’s contact potential and other
input phenomena affect circuit operation.
The high-frequency end can use
low-value resistors, but now we find
that the minimum capacitance of the
gang itself, combined with circuit capacitances, conspire to limit the highest practical frequency of operation.
Variable capacitors, however, can
have their plates cut to a non-linear
capacitance-versus-rotation profile,
giving a linear frequency dial. It’s
more difficult to build the non-linear
high-precision variable resistors that
would be needed for a linear scale.
HP’s 200A offered three ranges: 35~350Hz, 350~3500Hz and
3500~35,000Hz. The successor
HP200B shifted the ranges down to
20~200, 200~2000 and 2000~20,000Hz
while output power was 1W into 500W,
with distortion less than 1%.
Using ordinary ‘radio’ components,
and weighing in at just over 8kg (18lb),
it really could be built by two young
men in a garage. Against this, General
Radio’s much more complex beat-frequency oscillator weighed in at over
42kg (93lb). It’s not hard to guess
which instrument the average technician preferred.
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William Hewlett said that “…an
oscillator of this type can be laid out
and constructed on the same basis as
a commercial broadcast receiver, but
with fewer adjustments to make. It
thus combines quality of performance
with cheapness of cost to give an ideal
laboratory oscillator.”
BWD’s design rework
The BWD 141 updates the classic HP
design. It’s all solid-state, and works
economically from two 9V batteries
or a regulated mains supply. It also
changes the variable element, using a
two-gang potentiometer. Reliability is
ensured by using a wirewound type,
much less likely to suffer contact degradation and noise than a carbon pot.
This change gave a six-decade range:
1Hz to 1MHz.
The third change is to replace Hewlett’s low-power incandescent lamp
with a negative temperature coefficient
(NTC) thermistor, the venerable R54.
If you’ve built yourself a Wien Bridge
oscillator, you probably used the R54
(or its R53 cousin) as well.
A square wave output was added.
This was useful for testing the transient response of high-performance
audio circuitry.
BWD 141 outline
The 141’s Wien Bridge circuit comprises three functions: a frequency-determining filter, a positive feedback
amplifier and negative feedback stabilisation. Positive feedback is vital;
without positive feedback, there will
be no oscillation. The filter’s purpose
The large black device at upper right is the rotary adjustment knob used to
adjust frequency (RV1A/B). The knob at upper left is the amplitude range
selector (RV3/6). The big metallic container at the bottom is the AC power pack,
since the BWD 141 could be operated using two 9V batteries (type 216P).
is also clear; it controls the oscillator’s
frequency.
The positive feedback must be sufficient to ensure reliable starting and
operation for all settings of the filter’s
controls (range and frequency), and to
handle reasonable variations in load,
temperature and supply voltage. It
also needs to make up the filter’s loss.
A sufficient amount of positive feedback will ensure fast, reliable starting,
and the 141’s gain is around 70 times.
This ensures startup, but it also drives
the amplifier into clipping, giving
a square wave output. Many tunedcircuit oscillators do just this, relying
on their inductance-capacitance tuned
circuits to reject the square wave’s
harmonics and produce something
approaching a pure sinewave.
If you check out the specs for lowcost RF signal generators, you’ll discover that many of them have a top
range that relies on the second harmonic from the oscillator, which is
evidence that their sinewaves are
not totally pure. It’s the negative
feedback circuit that gives the Wien
A side view gives a better look at the wiring for the front panel controls. You might be able to see that the cables from the
power pack connect to the underside of the single-sided PCB.
siliconchip.com.au
Australia’s electronics magazine
May 2021 105
Fig.2: the BWD 141 circuit shown
here is for the mains-powered
version. The battery-powered
circuit can be found on Kevin
Chant’s website along with
the rest of the service manual:
siliconchip.com.au/link/ab64
Bridge its pure sinewave output.
The BWD 141 significantly betters
the HP200A in terms of distortion too,
delivering less than 0.1% total harmonic distortion (THD) over the audio spectrum.
Circuit description
The BWD 141 circuit is shown in
Fig.2. NPN transistors Q1 and Q2 form
the gain block, with complementary
emitter-followers Q3 (NPN) and Q4
(PNP) forming a buffer to drive the
load and supply the positive feedback path (via R1/RV1A/C3) and the
negative feedback path (via RV3 and
thermistor R54).
DC conditions are set by negative
DC feedback from Q2’s emitter, via
RV2 and RV1B, to the base of Q1. This
feedback sets the output emitters to
about half-supply.
The output stage operates in Class-B,
with biasing set by the forward conduction voltages of series diodes D1/
D2.
On startup, the output from the
emitters of Q3 & Q4 rises rapidly to
half-supply. This rise is conveyed
back, via R5-RV1A and the range capacitor (C1, C3, etc – let’s take C3) to
the base of Q1. C3 (and its companion
C4) will be charging, and its charging
current is what draws Q1’s base positive from its ‘resting’ DC position.
Q1’s base will be more strongly forward-biased by this positive feedback
action, so its collector voltage will
fall, allowing Q2’s collector voltage
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to rise, pushing the emitters of Q3 &
Q4 even higher.
The circuit will eventually saturate
as Q3 turns on fully. At this point,
the voltage at the emitters of Q3 & Q4
can rise no further, and C3/C4 cannot
charge any more. C3’s charging current
into Q1’s base will fall, so Q1’s collector voltage will rise.
Now, Q2’s base current will rise, as
will Q2’s collector current, and Q2’s
collector voltage will drop. This will
bring the emitters of Q3 & Q4 towards
ground, along with the top end of C3,
reducing Q1’s base current.
Once these voltages drop low
enough, Q1’s bias circuit can begin to
charge C3/C4 again, pulling Q1’s base
positive and allowing base current to
flow again. The cycle will continue at
a rate determined mainly by the values
of RV1A/C3 and RV1B/C4. The output
will be pretty much a square wave due
to the high gain of the circuit.
Negative feedback
Now, let’s consider the feedback
path via the thermistor, and let’s just
consider AC conditions. Any signal
passing from the output (emitters of
Q3 & Q4) back to Q1’s emitter will reduce the circuit’s gain.
The thermistor has a negative temperature coefficient, with a ‘cold’ resistance of around 40kW and a ‘hot’
resistance (with only 3mW applied)
as low as 500W. So any applied power will increase the circuit’s negative
feedback and reduce its overall gain.
Australia’s electronics magazine
Since the output signal is applied to
the thermistor, a high output signal
will force its resistance to fall.
And that’s what happens. As soon
as the circuit goes into oscillation, the
output signal will cause the thermistor’s resistance to fall, and negative
feedback will increase. The combination of thermistor characteristics and
the value of Q1’s unbypassed emitter
resistor will cause the oscillator to settle at an output voltage of around 8V
peak-to-peak, ie, 2.5V RMS.
It’s important that the time constant
of the negative feedback path is significantly slower than the rate of oscillation, due to the thermal inertia of the
thermistor. Otherwise, it would modulate the signal and thus introduce
significant distortion.
As the entire circuit operates in the
linear mode, distortion is low; no harmonics (ideally) are generated, and the
output sinewave is of high purity. A
recent advanced laboratory design of
a similar circuit yielded a THD level
of –140 dB (0.00001%)!
Notice that the circuit diagram
shows almost identical voltages indicated at Q1’s emitter and base for a
1kHz signal (marked with asterisks*).
It’s working as a differential amplifier, and the amplifier’s open-loop gain
of 70 times means that, for an output
signal of 2.5V RMS, the difference between the two input signals only needs
to be about 36mV (2.5V ÷ 70).
Such a small difference was not
apparent on the oscilloscope screen,
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How good is it?
hence the two identical voltage readings on the circuit.
The square wave section uses a
schmitt trigger driven by the sinewave,
and this is the preferred method for generating square waves from pretty much
any waveform. Its hysteresis allows the
output square wave to have very rapid rise and fall times, regardless of the
slopes and frequency of the input.
It’s one of those simple circuits with
a complicated description. If you’re interested in exploring it further, see the
“further reading” section at the end of
this article.
Cleaning it up
Upon receiving this BWD 141 signal generator, I found that it had no
output signal. I jiggled a few controls
and got something, but it still didn’t
seem quite right.
Cleaning the output attenuator pot
and the range switches brought it back
to life. I didn’t bother to clean the dual-gang frequency pot, as it worked just
fine. It was a bit off calibration, but a
few minutes with a frequency counter
and a DVM had it back in spec.
A quick clean of the cabinet, and it
was ready for the photo session.
siliconchip.com.au
For a simple, cheap and cheerful
instrument, it does the job. The frequency setting is accurate to the dial,
but the output attenuator’s rudimentary scale could have been made more
precise. Be aware that the thermistor
loop does take a little while to stabilise after switch-on, and after changing frequency or ranges.
THD across the audio band from
20Hz to 20kHz (at 1V RMS output)
was less than 0.1%, agreeing with the
BWD specifications. Square wave rise
time (10% to 90%) was 200ns, fall time
(90% to 10%) was 150ns at 100kHz
and 1MHz.
Frequency drift seemed absent in
my workshop at 20ºC. It started at
19.448kHz cold, and that’s what I got
for the next ten minutes.
So I got out the hot air gun and
cheekily warmed things up to around
35ºC, getting a frequency shift from
19.448kHz to 19.469kHz (about 0.1%).
It’s a bit academic, as this kind of signal generator is not expected to give
extreme frequency stability.
Frequency accuracy is within dial
setting, bettering 1% in each case.
The output voltages varied a little
with range. Selecting full sinewave
output (2.5V/250mV/25mV/2.5mV)
gave 2.4V, 260mV, 26mV and 2.5mV.
The 1.5V, 150mV, 15mV & 1.5mV settings were similar, but the 0.5V, 50mV,
5mV & 0.5mV settings gave only about
half their indicated values.
Any selected output voltage was
constant within specification across
any one band.
It benefits from the mains supply, as
distortion rises rapidly with low voltage. With a 16.5V supply (ie, 8.25V
Australia’s electronics magazine
x 2), distortion increases to around
0.9%, with visible flattening of the negative sinewave peak. If using batteries,
it would be sensible to check them before taking measurements needing a
low-distortion signal.
Would I buy one?
I already have a very nice Kikusui
433 that includes an output voltage
meter. It has served me well for ten
years, so I’ll be returning this fine
Aussie product to its generous owner to enjoy.
The review set was Serial No. 26125,
so I reckon there are still plenty around
if you need a piece of test gear that
combines Australia’s tech history with
decent performance.
Special handling
The power supply is wholly contained in a separate section within the
case, so there are no hazardous voltages in the case when you open it up for
basic maintenance. While the circuit
board is not too cramped, be careful
when using an oscilloscope probe with
a grounding ring behind the tip. A bit
of tape or heatshrink over the ground
ring is good insurance against accidental shorts to ground.
Further reading
• The HP200 (including manual!):
siliconchip.com.au/link/ab3z
• Thermistor data (look for R series):
siliconchip.com.au/link/ab40
• Low distortion (-140dB) Wien
Bridge design by Vojtěch Janásek:
siliconchip.com.au/link/ab41
• Schmitt trigger:
https://w.wiki/3AEH
SC
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