13
LTC1968
1968f
Output Connections
The LTC1968 output is differentially, but not symmetri-
cally, generated. That is to say, the RMS value that the
LTC1968 computes will be generated on the output (Pin 5)
relative to the output return (Pin 6), but these two pins are
not interchangeable. For most applications, Pin 6 will be
tied to ground (Pin 1). However, Pin 6 can be tied to any
voltage between 0V and V
+
(Pin 7) less the maximum
output voltage swing desired. This last restriction keeps
V
OUT
itself (Pin 5) within the range of 0V to V
+
. If a
reference level other than ground is used, it should be a
low impedance, both AC and DC, for proper operation of
the LTC1968.
In any configuration, the averaging capacitor should be
connected between Pins 5 and 6. The LTC1968 RMS-DC
output will be a positive voltage created at V
OUT
(Pin 5)
with respect to OUT RTN (Pin 6).
Power Supply Bypassing
The LTC1968 is a switched capacitor device, and large
transient power supply currents will be drawn as the
switching occurs. For reliable operation, standard power
supply bypassing must be included. A 0.01µF capacitor
from V
+
(Pin 7) to GND (Pin 1) located close to the device
will suffice. If there is a good quality ground plane avail-
able, the capacitors can go directly to that instead. Power
supply bypass capacitors can, of course, be inexpensive
ceramic types.
Up and Running!
If you have followed along this far, you should have the
LTC1968 up and running by now! Don’t forget to enable
the device by grounding Pin 8, or driving it with a logic low.
Keep in mind that the LTC1968 output impedance is fairly
high, and that even the standard 10M input impedance
of a digital multimeter (DMM) or a 10× scope probe will load
down the output enough to degrade its typical gain error
of 0.1%. In the end application circuit, either a buffer or
another component with an extremely high input imped-
ance (such as a dual slope integrating ADC) should be used.
APPLICATIO S I FOR ATIO
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For laboratory evaluation, it may suffice to use a bench-top
DMM with the ability to disconnect the 10M shunt.
If you are still having trouble, it may be helpful to skip
ahead a few pages and review the Troubleshooting Guide.
What About Response Time?
With a large value averaging capacitor, the LTC1968 can
easily perform RMS-to-DC conversion on low frequency
signals. It compares quite favorably in this regard to prior-
generation products because nothing about the ∆Σ
circuitry is temperature sensitive. So the RMS result
doesn’t get distorted by signal driven thermal fluctuations
like a log-antilog circuit output does.
However, using large value capacitors results in a slow
response time. Figure 10 shows the rising and falling step
responses with a 10µF averaging capacitor. Although they
both appear at first glance to be standard exponential-
decay type settling, they are not. This is due to the
nonlinear nature of an RMS-to-DC calculation. Also note
the change in the time scale between the two; the rising
edge is more than twice as fast to settle to a given
accuracy. Again this is a necessary consequence of RMS-
to-DC calculation.
3
Although shown with a step change between 0mV and
100mV, the same response shapes will occur with the
LTC1968 for ANY step size. This is in marked contrast to
prior generation log/antilog RMS-to-DC converters, whose
averaging time constants are dependent on the signal
level, resulting in excruciatingly long waits for the output
to go to zero.
The shape of the rising and falling edges will be dependent
on the total percent change in the step, but for less than the
100% changes shown in Figure 10, the responses will be
less distorted and more like a standard exponential decay.
For example, when the input amplitude is changed from
3
To convince oneself of this necessity, consider a pulse train of 50% duty cycle between 0mV and
100mV. At very low frequencies, the LTC1968 will essentially track the input. But as the input
frequency is increased, the average result will converge to the RMS value of the input. If the rise and
fall characteristics were symmetrical, the output would converge to 50mV. In fact though, the RMS
value of a 100mV DC-coupled 50% duty cycle pulse train is 70.71mV, which the asymmetrical rise
and fall characteristics will converge to as the input frequency is increased.
14
LTC1968
1968f
100mV to 110mV (+10%) and back (–10%), the step
responses are essentially the same as a standard expo-
nential rise and decay between those two levels. In such
cases, the time constant of the decay will be in between
that of the rising edge and falling edge cases of Figure 10.
Therefore, the worst case is the falling edge response as
it goes to zero, and it can be used as a design guide.
Figure 11 shows the settling accuracy vs settling time for
a variety of averaging capacitor values. If the capacitor
value previously selected (based on error requirements)
gives an acceptable settling time, your design is done.
But with 220µF, the settling time to even 10% is a full 10
seconds, which is a long time to wait. What can be done
about such a design? If the reason for choosing 220µF is
to keep the DC error with a 200mHz input less than 0.1%,
the answer is: not much. The settling time to 1% of 20
seconds is just 4 cycles of this extremely low frequency.
Averaging very low frequency signals takes a long time.
However, if the reason for choosing 220µF is to keep the
peak error with a 10Hz input less than 0.2%, there is
another way to achieve that result with a much improved
settling time.
APPLICATIO S I FOR ATIO
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TIME (SEC)
0
0
OUTPUT (mV)
20
40
60
80
100
120
0.10 0.20 0.30 0.40
1968 F10a
0.50
C
AVE
= 10µF
Figure 10a. LTC1968 Rising Edge with C
AVE
= 10µF
Figure 10b. LTC1968 Falling Edge with C
AVE
= 10µF
Figure 11. Settling Time vs Cap Value, One Cap Averaging
TIME (SEC)
0
0
OUTPUT (mV)
20
40
60
80
100
120
0.20 0.40 0.60 0.80
1968 F10b
1
C
AVE
= 10µF
SETTLING TIME (SEC)
0.01
0.1
SETTLING ACCURACY (%)
1
10
1100.1 100
1968 F11
C = 0.1µF
C = 0.22µF C = 0.47µF C = 1µF C = 2.2µF C = 4.7µF C = 10µF C = 22µF C = 47µF C = 100µF C = 220µF
15
LTC1968
1968f
Reducing Ripple with a Post Filter
The output ripple is always much larger than the DC error,
so filtering out the ripple can reduce the peak error
substantially, without the large settling time penalty of
simply increasing the averaging capacitor.
Figure 12 shows a basic 2nd order post filter, for a net 3rd
order filtering of the LTC1968 RMS calculation. It uses the
12.5k output impedance of the LTC1968 as the first re-
sistor of a 3rd order Sallen-Key active-RC filter. This topol-
ogy features a buffered output, which can be desirable
depending on the application. However, there are disad-
vantages to this topology, the first of which is that the op
amp input voltage and current errors directly degrade the
effective LTC1968 V
OOS
. The table inset in Figure 12 shows
these errors for four of Linear Technology’s op amps.
A second disadvantage is that the op amp output has to
operate over the same range as the LTC1968 output, includ-
ing ground, which in single supply applications is the nega-
tive supply. Although the LTC1968 output will function fine
just millivolts from the rail, most op amp output stages (and
even some input stages) will not. There are at least two ways
to address this. First of all, the op amp can be operated split
supply if a negative supply is available. Just the op amp
would need to do so; the LTC1968 can remain single sup-
ply. A second way to address this issue is to create a signal
reference voltage a half volt or so above ground. This is most
attractive when the circuitry that follows has a differential
input, so that the tolerance of the signal reference is not a
APPLICATIO S I FOR ATIO
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concern. To do this, tie all three ground symbols shown in
Figure 12 to the signal reference, as well as to the differ-
ential return for the circuitry that follows.
Figure 13 shows an alternative 2nd order post filter, for a
net 3rd order filtering of the LTC1968 RMS calculation. It
also uses the 12.5k output impedance of the LTC1968 as
the first resistor of a 3rd order active-RC filter, but this
topology filters without buffering so that the op amp DC
error characteristics do not affect the output. Although the
output impedance of the LTC1968 is increased from 12.5k
to 41.9k, this is not an issue with an extremely high input
impedance load, such as a dual-slope integrating ADC like
the ICL7106. And it allows a generic op amp to be used,
such as the SOT-23 one shown. Furthermore, it easily
works on a single supply rail by tying the noninverting
input of the op amp to a low noise reference as optionally
shown. This reference will not change the DC voltage at the
circuit output, although it does become the AC ground for
the filter, thus the (relatively) low noise requirement.
Step Responses with a Post Filter
B
oth of the post filters, shown in Figures 12 and 13, are
optimized for additional filtering with clean step re-
sponses. The 12.5k output impedance of the LTC1968
working into a 10µF capacitor forms a 1st order LPF with
a –3dB frequency of ~1.27Hz. The two filters have 10µF
at the LTC1968 output for easy comparison with a
10µF-only case, and both have the same relative Bessel-
like shape. However, because of the topological differ-
ences of pole placements between the various compo-
nents within the two filters, the net effective bandwidth
for Figure 12 is slightly higher (1.2 • 1.27 1.52Hz) than
with 10µF alone, while the bandwidth for Figure 13 is
Figure 13. DC Accurate Post Filter
Figure 12. Buffered Post Filter
LTC1968 C
AVE
10µF
5
6
R1
5.6k
+
R2
24.9k
R
B
C2
1µF
C1
10µF
LT1077
1968 F12
OP AMP
LTC1968 V
OOS
V
IOS
I
B/OS
• R
TOTAL OFFSET
R
B
VALUE
I
SQ
LT1494
±375µV
±11µV
±1.1mV
43k
1µA
LT1880
±150µV
±48µV
±940µV
SHORT
1.2mA
LT1077
±60µV
±48µV
±858µV
43k
48µA
LTC2054
±3µV
±13µV
±766µV
SHORT
150µA
±750µV
LTC1968 C
AVE
10µF
5
6
OTHER
REF VOLTAGE,
SEE TEXT
R1
29.4k
+
R2
100k
C1
2.2µF
C2
2.2µF
LT1782
1068 F13

LTC1968IMS8#TRPBF

Mfr. #:
Manufacturer:
Analog Devices Inc.
Description:
Power Management Specialized - PMIC Prec Wide B&width, RMS-to-DC Conv
Lifecycle:
New from this manufacturer.
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