![]() ![]() ![]() Accuracy and Calibration
|
Parameter |
Calibration under well-controlled laboratory conditions |
Calibration with reduced accuracy requirements (e.g. with portable calibrators) |
Amplitude (0.1 - 1000 m/s²) |
||
accelerometers 0.4 - 1000 Hz |
1 % |
3 % |
accelerometers 1- 2 kHz | 2 % |
5 % |
accelerometers 2 - 10 kHz | 3 % |
10 % |
velocity and displacement sensors (20 - 1000 Hz) |
4 % |
6 % |
Phase shift |
||
at calibration amplitude and frequency of the reference transducer |
1 ° |
3° |
outside reference conditions |
2.5 ° |
5 ° |
Recommended calibration frequencies to ISO 16063-21 are 8, 16, 40, 80
and 160 Hz at amplitudes of 1, 2, 5, 10, 20, 50 and 100 m/s² (RMS).
For the evaluation of measuring results it is very important to assess all measuring errors. The following three groups of errors occur with piezoelectric accelerometers:
-
Sensitivity Errors: Calibration errors, linearity errors, frequency and phase response errors, aging errors, temperature coefficients
-
Coupling Errors: Influence of transducer weight, quality of the coupling surfaces, transverse sensitivity
-
Noise and Environmental Influences: Noise, base strain, magnetic fields, temperature transients, sound pressure, cable motion, electromagnetic interference in cables, triboelectric effect in cables
Systematical errors can be corrected arithmetically if their process of formation is known. The effect of these errors has been diminished and well described by the manufacturer.
Most of the systematical errors can be neglected if the measuring results are compared with another measurement under similar environmental conditions. This is of particular importance for unknown and undescribed systematical errors.
Most errors, however, will occur accidentally in an unpredictable manner. They cannot be compensated by a simple mathematical model since their amount and their process of formation are unknown.
For practical measurements, systematical errors and accidental errors are combined in one quantity called measuring uncertainty.
The following example illustrates the contribution of several error components and their typical amounts:
Accelerometer:
-
Basic error 2 %
-
Frequency error (band limits at 5 % deviation) 5 %
-
Linearity error 2 %
-
External influences 5 %
Instrument with RMS calculation:
-
Basic error 1 %
-
Frequency error (band limits at 5 % deviation) 5 %
-
Linearity error 1 %
-
Waveform error 1 %
An uncertainty better than 10 % can only be reached if all relevant error sources are considered and if the used measuring equipment is of good quality.