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P. 2-1
2. Sensor Properties
2.2 Dynamic Properties
2.1 Static Properties
Sensitivity (Empfindlichkeit),
Sensitivity to influence effects (Empfindlichkeit auf
Einflussgrößen),
Resolution (Auflösung),
Reproducibility (Reproduzierbarkeit),
Linearity (Linearität),
Hysteresis (Hysterese),
Drift,
Errors(Ausfall)
2.0 Introduction
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
Dead time (Totzeit)
Slow rate (Anstiegszeit)
Delay Time (Verschiebungszeit)
Settling Time (Einschwingzeit)
P. 2-2
Application Sensor
Which criterions
are important?
Sensor?
Special
Requirements
Principe
Typ
Packaging
….
2.0 Introduction
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-3
Preselection of sensors
Typical
values
Application conditions: Temperature, Polluants, contacting
Efficiency, long time stability, .....
Sensor Schnittstelle
Signalauswertung
T
Geometrical dimensions, integrability
2.0 Introduction
P. 2-4
Resistance Thermometer
P. 2-5
Example of a Data Sheet of a Resistance Thermometer Pt 100
P. 2-6
Beispiel: Datenblatt eines Widerstandsthermometers (Pt100)
P. 2-7
Capacitive fill
level sensor
S. 2-8
Capacitive fill
level sensor
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-9
Resolution
Sensitivity
Precision
Drift
Reproducibility
Sensitivity on influence factors
Hysteresis
Linearity
Failure
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
Messgröße
Sensor
Ausgangs-
signal
empfindlich
Sättigung
P. 2-10
Changes of the signal versus changes of the input
MeasQ
XE a
Sensitivity
A high sensitivity is important!
aX
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
Sensitive
Saturation
Measured
Quantity
Output
Signal
P. 2-11
T in °C
-50 0 50 100 150 200
R in
0
200x103
400x103
600x103
800x103
1x106
T in °C
-50 0 50 100 150 200
dR
/dt in
-60000
-50000
-40000
-30000
-20000
-10000
0
T
b
T
b
TTb
eeReRR 00
0
11
0
b: Material Constant
R0: Resistance at the Temperature T0
RT
b
T
beeR
dT
dRE
T
b
T
b
2200
better sensititvity
Sensitivity: Example NTC-Resistance
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-12
Sensitivity and Accuracy
For a more sensistive sensor an observed change of the sensor signal Dy
corresponds to a smaller change Dx of the measured quantity
Messgröße x
Ausgangssignal y
Dy
Dx1 Dx2
Sensor1
Sensor2
A measurement deviation at the output signal leads to a smaler deviation of the
measurement quantity
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
Output Signal y
Measured Quantity x
P. 2-13
Messgröße
Sensorsignal
T: Einflussgröße
e. g. Influence of temperature on
Sensor signal changes depending
on variable which different to the
measurement quantity
- Changes of material properties
- Changes of activation energies
- Changes of transport mechanisms (Diffusion)
Cross Sensitivity
e. g.: A gas sensor for oxygen shows sensitivity to other gases
Sensitivity on modifying input
Sensitivity to Interfering inputs
Sensitivity to Influence Factors
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
Sensor Signal
Measured Quantity
T: Influence Factor
Sensor reacts on the same way on the measurand and the interfering inputs
P. 2-14
..smallest change of the input signal leading to an
observable change of the output signal
Example: Potentiometer
Sensor signal changes is steps
Typical Description xx Measurand
Example: Resolution of a Person Scales: 100 g
xx % of the upper range value
Resolution
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-15
LSB: Least Significant Bit
11001001
n=8 Bit
nLSB
UUU
2
minmax D
Umin ≡ 00000001
Umax ≡ 11111111
Example:
A/D-converters of 8 Bit resolution
Resolution of Analog/Digital-Converters
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-16
Reproducibility /Repeatability
Possible Causes:
• Thermal Noise
• Material elasticity
• Contamination of Bio and Gas Sensors
Sensor system delivers not the same
value, even if the measurement
conditions remain the same
Typical description:
MBE
ymaxDD
Measurand
MBE: end value of the measurement range
maxyD : Maximal deviation of the output signal
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-17
Linearity
The transfer behaviour of a system is not linear
Cause: measurement principle
typical description:
maxyD
MBE
ymaxDD
Examination by linearization or numerical differenciation
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-18
Example: Linearity Deviation of an NTC-Resistance
T in °C
-50 0 50 100 150 200
R in
-400x103
-200x103
0
200x103
400x103
600x103
800x103
1x106
y= 127811 - 2233 x
T
b
T
b
TTb
eeReRR 00
0
11
0
T in °C
-50 0 50 100 150 200
DR
/Rm
ax in
%
-20
0
20
40
60
80
100
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-19
Hysteresis
Causes
• Hysteresis of Materials like ferromagnetics
• Friction and settlement of multipart (Screwed or clamped)
messurement setups
• Plastic deformation of the assmbly between chip and
packaging
Sensor output signal is dependent on previous values
of the input
typ. Angabe:
MBE
ymaxDD
Sensor signal is dependent of the history
The dependence of the output signal from
input signal is not unique!
2.1 Static Properties
P. 2-20
Aging/Drift
Causes, e. g. :
- of Materials
Properties of the sensor system change with time.
Drift: is a special type of aging describing:
slow changes with time
- Setting of atoms in the cristal grid Time
Ou
tput
Sig
nal
Linear Sensors: Drift of the zero point
Drift of sensitivity
Tolerance Band
calibration!
Ageing is dependent on the application conditions
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
P. 2-21
Failure
MTBF (Mean Time between Failures)
Availability of a sensor system
MTTR (Mean Time to Repair)
[DIN EN/IEC61709]
MTTRMTBF
MTBFV
2.1 Static Properties
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
Impulse
Characterization of dynamic behaviour
x(t)=x0sin(wt) H0(w)
Frequency excitation
Step-Function
j(w)
Amplitude
Phase
y(t)=y0sin(wt+j)
Prof. Dr.-Ing. O. Kanoun
Professur für Mess- und Sensortechnik S. 1-22
Linear
system
Linear
system
Linear
system
2.2 Dynamic Properties
P. 2-23
tL: Dead time (Totzeit)
tA: Slow rate, rise time (Anstiegszeit)
tV: Delay time (Verschiebungszeit)
tE: Settling time (Einschwingzeit)
2.2 Dynamic Properties
Step Response of a Sensor System (general case!)
Prof. Dr.-Ing. O. Kanoun
Chair for Measurement and Sensor Technology
F(P) 1/F(P)xe(t) xa(t) xo(t)= xa(t) * g(t)
sensor Correction of
dynamic
behaviour
)(*)()()(0
tgtxdtxtx a
t
ao
)(/1)( 1 PFLtg
Transferfunktion:
Dynamic Correction of Linear Systems
Prof. Dr.-Ing. O. Kanoun
Professur für Mess- und SensortechnikS. 1-24
see chapter applications of amplification circuits
2.2 Dynamic Properties