ISO/TS 17242:2014/Amd 1:2017

TECHNICAL ISO/TS
SPECIFICATION 17242
First edition
2014-05-01
AMENDMENT 1
2017-04
Quasi-static calibration procedure for
belt force transducers
AMENDMENT 1
Procédure d’étalonnage quasi-statique pour capteurs d’efforts pour
ceintures
AMENDEMENT 1
Reference number
ISO/TS 17242:2014/Amd.1:2017(E)
©
ISO 2017

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ISO/TS 17242:2014/Amd.1:2017(E)

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ISO/TS 17242:2014/Amd.1:2017(E)

Foreword
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electrotechnical standardization.
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URL: w w w . i s o .org/ iso/ foreword .html.
Amendment 1 to ISO/TS 17242:2014 was prepared by Technical Committee ISO/TC 22, Road vehicles,
Subcommittee SC 36, Safety and impact tests.
© ISO 2017 – All rights reserved iii

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ISO/TS 17242:2014/Amd.1:2017(E)
Quasi-static calibration procedure for belt force
transducers
AMENDMENT 1
5.2
Replace the first sentence with the following:
The sensor offset should be measured under no load condition. A new belt strap shall be inserted and
8)
mounted in the fixture .

5.3
Replace the third sentence with the following:
Only one loading sequence with one belt strap per test transducer up to a force level at least at 100 % of
the transducer’s calibration range shall be performed within the given velocity range.

5.6
Replace the last item of the list with the following:
— non-linearity as a percentage in % of the transducer’s calibration range (for linear regression only).

Annex B
Replace the entire Annex B with the following:
Annex B
(normative)
Evaluation method
B.1 Linear regression
For the software linearization a least-squares fit method applied through the point of origin is used:
The starting point of the linearized line is identical with the starting point of the measurement. This
point is set to zero (point of origin). This measurement is independent of the defined evaluation interval
(see 4.7). The resulting linear equation is
Fb=−()SS +D (B.1)
ii 0
where
S = 0;
0
D = 0.
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ISO/TS 17242:2014/Amd.1:2017(E)

For the linearization, the square sum of the difference between measured value and linearized value
must be minimal:
2
n
 
σ =−Fb SS− + D (B.2)
() )
∑ (
ii 0
i=1 
 
where S , F = measured.
i i
The differentiation is equa
...