Campbell Scientific CR10 CR10 Measurement and Control - Page 176

kohms

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SECTION 13. CR1O MEASUREMENTS essentially the same as the input source resistance of configuration A. Moving Rl out to the thermistor as shown in Figure 13.3-7C optimizes the signal settling time because it becomes a function of R1 and C* only. Columns 4 andT list the signal voltages as a function of temperature using a 2000 mV excitation for configurations A and C, respectively. Although configuration A has a higher output signal (2500 mV input range), it does not yield any higher resolution than configuration C which uses the t250 mV input range. NOTE: Since ft'attenuates the signal in configuration B and C, one might consider eliminating it altogether. However, its inclusion "flattens" the non-linearity of the thermistor, allowing more accurate curve fitting over a broader temperature range. 3. Where possible, run excitation leads and signal leads in separate shields to minimize transients. Avoid PVC-|nsulated conductors to minimize the effect of dielectric absorption on input settling time. Use the CR10 to measure the input settling error associated with a given configuration. For example, assume long leads are required but the lead capacitance, Cw, is unknown. Configure Rf on a length of cable similar to the measurement. Leave the sensor end open as shown in Figure 13.3-8 and measure the result using the same instruction parameters to be used with the sensor. The measured deviation from 0V the input settling error. 6. Most Campbell Scientific sensors are configured with a small bridge resistor, R1, (typically 1 kohm) to minimize the source resistance. lf the lead length of a Campbell Scientific sensor is extended by connecting to the pigtails directly, the effect of the lead resistance, R;, on the signal must be considered. Figure 13.3-9 shows a Campbell Scientific Model 107 sensor with 500 feet of extension lead connected directly to the pigtails. Normally the signal voltage is proportionalto Ry'(R.+R6+R), but when the pigtails are extended, the signal is proponional to (R1+R1)/(R"+R6+R1+R1). R1 is much smaller than the other terms in the denominator and can be discarded. The effect on the signalcan be analyzed by taking the ratio of the signal with extended leads, V.'to the normal signal, V": VsrNs = (Rt+R)/R1 Plugging in values of Rr=1k and Rt=.012k (500'at 23 ohms/1000', Table 13.3-2) gives an approximale 17" error in the signal with extended leads. Converting the error to oC gives approximately a 0.33=oC error at OoC, 0.53"C error at 20"C, and a 0.66"C error at 40"C. The error can be avoided by maintaining the pigtails on the CR10 end of the extended leads because R1 does not add to the bridge completion resistor, Rr, and its influence on the thermistor resistance is negligible. TABLE 13.3-7. Source Resistances and Signal Levels lor YSI #44032 Thermistor Configurations Shown in Figure 13.3-7 (2V Excitation) TRs 40 -20 0 +25 +40 +60 (kohms) 884.6 271.2 94.98 30.00 16.15 7,60 R--o--A----V"(mV) (kohms) 29.0 27 22.8 15.0 10.5 6.1 66 200 480 1000 1300 1596 -----B..-- """-C---- Ro@P Ro V"(mV) (kohms) (kohms) 30.0 1 2.2 27.8 1 6.6 23.4 1 15.9 15.2 1 32.8 10.6 1 42.4 6.1 1 51.8 13-10

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3.
SECTION
13.
CR1O
MEASUREMENTS
essentially the same as
the
input source
resistance of configuration
A.
Moving
Rl
out
to
the thermistor as shown in Figure 13.3-7C
optimizes the signal settling
time
because
it
becomes
a
function of
R1
and
C*
only.
Columns
4 andT
list
the signal voltages as a
function of
temperature
using
a
2000
mV
excitation for configurations A and
C,
respectively.
Although configuration
A
has
a
higher output signal (2500 mV input range),
it
does
not
yield any higher resolution than
configuration
C
which
uses
the
t250
mV
input range.
NOTE:
Since
ft'attenuates
the signal
in
configuration
B
and C, one might
consider
eliminating
it
altogether.
However,
its
inclusion "flattens" the non-linearity
of
the
thermistor,
allowing
more accurate curve
fitting over
a
broader
temperature
range.
Where
possible,
run
excitation
leads and
signal leads in separate shields
to
minimize
transients.
Avoid
PVC-|nsulated conductors to
minimize
the
effect
of
dielectric absorption
on
input settling time.
Use
the
CR10
to
measure
the
input settling
error associated with a given configuration.
For example,
assume
long leads are
required but
the
lead capacitance, Cw,
is
unknown.
Configure
Rf
on
a length of
cable
similar to
the measurement.
Leave
the
sensor end open as shown
in
Figure 13.3-8
and measure
the
result using
the
same
instruction parameters
to
be used with the
sensor.
The
measured deviation
from
0V
the
input settling error.
6.
Most Campbell Scientific sensors are
configured with
a
small
bridge resistor,
R1,
(typically
1
kohm)
to
minimize
the
source
resistance.
lf
the
lead length of a Campbell
Scientific
sensor
is
extended by connecting
to
the
pigtails directly, the effect
of
the
lead
resistance,
R;,
on
the
signal must be
considered.
Figure 13.3-9 shows a
Campbell Scientific Model 107 sensor with
500
feet
of extension lead connected
directly to
the
pigtails.
Normally the signal
voltage is
proportionalto
Ry'(R.+R6+R), but
when
the
pigtails are extended,
the
signal
is
proponional
to
(R1+R1)/(R"+R6+R1+R1).
R1
is
much smaller than the other
terms
in
the
denominator and
can
be
discarded. The
effect
on
the
signalcan
be analyzed by
taking
the
ratio
of
the
signal with extended
leads,
V.'to
the
normal signal, V":
VsrNs
=
(Rt+R)/R1
Plugging
in
values
of
Rr=1k
and
Rt=.012k
(500'at
23 ohms/1000',
Table
13.3-2) gives
an
approximale
17"
error
in
the signal with
extended
leads.
Converting
the
error
to
oC
gives approximately
a
0.33=oC error at
OoC,
0.53"C
error
at
20"C,
and a
0.66"C
error
at
40"C.
The error
can
be
avoided by
maintaining
the
pigtails
on
the
CR10 end of
the extended leads because
R1
does not
add to
the
bridge completion resistor,
Rr,
and its influence
on
the
thermistor
resistance is negligible.
30.0
27.8
23.4
15.2
10.6
6.1
1
1
1
1
1
1
2.2
6.6
15.9
32.8
42.4
51.8
TABLE 13.3-7. Source Resistances and Signal
Levels
lor
YSI
#44032
Thermistor Configurations
Shown in Figure
13.3-7
(2V
Excitation)
----A----
-----B..--
"""-C----
Ro
V"(mV)
Ro@P
Ro
V"(mV)
(kohms)
(kohms)
(kohms)
TRs
(kohms)
40
884.6
-20
271.2
0
94.98
+25
30.00
+40
16.15
+60
7,60
29.0
27
22.8
15.0
10.5
6.1
66
200
480
1000
1300
1596
13-10