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HAL855UT-K датащи(PDF) 25 Page - Micronas

номер детали HAL855UT-K
подробное описание детали  Programmable Linear Hall-Effect Sensor with Arbitrary Output Characteristic
PDF  42 Pages
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производитель  MICRONAS [Micronas]
домашняя страница  http://www.micronas.com
Logo MICRONAS - Micronas

HAL855UT-K датащи(HTML) 25 Page - Micronas

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DATA SHEET
HAL855
Micronas
Nov. 26, 2008; DSH000149_003EN
25
3.7. Magnetic Characteristics
at TJ = −40 °C to +170 °C, VDD = 4.5 V to 14 V, after programming and locking of the device,
at Recommended Operation Conditions if not otherwise specified in the column “Conditions”.
Typical Characteristics for TJ = 25 °C and VDD = 5 V.
Definition of Sensitivity Errors over Temperature
A ideal Hall-effect device would not be affected by
temperature. Its temperature compensation would
allow to compensate for a linear temperature coeffi-
cient
α
IDEAL of a permanent magnet.
The temperature dependence of the sensitivity of a
real sensor is not ideally linear. Its linear temperature
coefficient
α is determined by a linear least square fit.
Micronas
specifies
two
sensitivity
errors
over
temperature:
1. the error of the linear temperature coefficient
α:
2. the maximum residual error over temperature
resulting from the least square fit, i.e., the integral
non-linearity of the temperature dependence of sen-
sitivity:
Symbol
Parameter
Pin No.
Min.
Typ.
Max.
Unit
Conditions
BOffset
Magnetic Offset
3
−10
1
mT
B = 0 mT, TJ = 25 °C
ΔB
Offset/ΔT
Magnetic Offset Change
due to TJ
−15
0
15
μT/K
B = 0 mT
Δα
Error of Linear Temperature
Coefficient of Magnetic Sensitivity
−400
0
400
ppm/K
TC and TCSQ suitable for the
application
NLSB(T)
Integral Non-Linearity of
Temperature Dependence of
Sensitivity
1
2
%
%
α < 2000 ppm/K
α >= 2000 ppm/K
TC and TCSQ suitable for the
application
BHysteresis
Magnetic Hysteresis
−20
0
20
μT
Range = 30 mT, Filter = 500 Hz
S0 and α are the fit parameters, res(T) the residual error.
S
IDEA L
1
α
IDEAL
TT
0
()
×
+
=
S
B
S
0
1
α
TT
0
()
×
res T
()
++
()
×
=
Δα
α α
IDEAL
=
NL
SB T
()
max
T res T
()
=



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