beautypg.com

Campbell Scientific CR9000X Measurement and Control System User Manual

Page 368

background image

Section 9. Program Control Instructions

FIGURE 9-1A. Active gage shunt

FIGURE 9-1B. Resistor shunt

When using Campbell Scientific's Terminal Input Modules (TIM) with shunt
posts (e.g. model # 4WFBS350), the R2 resistor shown in Figure 9-1B:
Resistor Shunt
can simply be shorted across the gold posts located on the top
of the TIM.

Campbell Scientific recommends that the user record the
calibration constants to a data table and upload them to his PC
for a record.

NOTE

When a calibration is complete, the *.CAL file will be updated, and the
NewFieldCal function state will be changed to True. The NewFieldCal
function can be used to trigger a user created Data Table to store the
calibration factors.

The values from the *.CAL file can be loaded back into the calibration
variables using the LoadFieldCal instruction.

Description of the ¼ Bridge calculations performed by the datalogger.
The premise is the same when shunting across either arm. The shunted arm
undergoes a reduction in resistance creating a simulated strain. A precision
resistor should be used for the shunt resistor. The change in resistance of the
shunted arm is given by:

ΔR

R

R

R

R

G

G

G

S

=

+

Variable definitions:

ΔR = Change in arm resistance (ohms)

R

G

= Nominal gauge resistance (ohms)

R

S

= Shunt resistor resistance (ohms)

The standard equation for calculating micro-strain from the change in

resistance of the gauge is:

με

=

Ч

Ч

ΔR
R

G

G

10

6

F

Variable

definitions:

με

=

micro-strain

ΔR = Change in arm resistance (ohms)

R = Nominal gauge resistance (ohms)

G

GF

=

Gauge

factor

9-38