Using NTC Temperature Sensors Integrated into Power Modules (273.55 kB)

Applica
ation Note APT0406
U
Using
NTC Tempe
erature sensor inttegrated into pow
wer modu
ule
Pierre--Laurent Doumergue
R
R&D Engine
eer
Microsemi Power Mod
dule Produccts
pilleau
26 rue de Camp
20 Bruges, France
33 52
Introduction:
Most po
ower modu
ules include
e a temperrature senssor. Usuallyy it is a Ne
egative Tem
mperature
Coefficie
ent (NTC) th
hermistor w
with resistance that decrreases while temperatu
ure increase
es.
With itss low costt, the NTC
C thermistor is the device of cchoice for module tem
mperature
measure
ements an
nd over-tem
mperature protection, but otherr devices like PTC (Positive
Temperrature Coeffficient) resisstors are pre
eferable for specific tem
mperature co
ontrol appliccations.
Using the informattion from th
he tempera
ature senso
or is easy, but some care must be taken
regardin
ng safety co
onsideration
ns within the
e equipmentt.
1.
ure.
Module interrnal structu
The NT
TC thermisto
or is located close to the power dice, on the same ceramic subsstrate (see
figure 1).
Fig 1
1: NTC therm
mistor locattion on a substrate
Because
e of negligible self-hea
ating, the NT
TC thermisttor remains at almost ssame tempe
erature as
the pow
wer module case. Also, since the case to he
eat-sink therrmal resista
ance RθCS of
o a power
module is in generral very sma
all, the mea
asured temp
perature is a
assumed to
o be close to
o the heat
sink tem
mperature.
An NTC
C thermistorr can never be used to monitor the
e junction te
emperature of the powe
er devices
directly; it would n
need to be integrated in the pow
wer die, which is not tthe case here. The
junction temperature can be e
estimated ba
ased on the
e NTC therm
mistor temp
perature and
d case-toermal resista
ance, as will be shown.
sink the
January 2016
© 2011 Miccrosemi Corpora
ation
1
Using NTC temperature sensor integrated into power module
2.
NTC thermistor features.
The NTC thermistor is useful for protecting a power system from overheating or cooling system
failures because of the following features:
• Low cost
• More sensitive response than thermocouples
• Easy to use
• Immune to noise
• Temperature range is well matched to power module operating temperature range
An NTC thermistor has a time constant in the range of a few seconds, meaning that it takes at
least a few seconds to detect a change in temperature in a module.
Due to its slow response, the NTC thermistor is not suited to detect rapid changes in
temperature and therefore can only be used to protect the system from slow changes in
temperature. The NTC thermistor cannot be used for short circuit or over current protection.
The response of the NTC thermistor is exponential. In spite of its nonlinearity, the NTC
thermistor is useful for module temperature measurements because:
•
•
A simple threshold circuit can be used to indicate an over-temperature condition, which
will be discussed.
The exponential response can be processed by analog circuitry or by software in a
digitally controlled system.
The NTC thermistors used in power modules have the following characteristics.
Symbol
R25
B25/85
Characteristic
Resistance @ 25°C
Curve fit constant
Value
22kΩ ± 5%
3980K
Symbol
R25
B25/85
Characteristic
Resistance @ 25°C
Curve fit constant
Value
50kΩ ± 5%
3952K
The equation for the NTC thermistor response is:
RT =
R 25
⎡
⎛ 1
1 ⎞⎤
− ⎟⎥
exp ⎢ B25/ 85 ⋅ ⎜
⎝ T25 T ⎠ ⎦⎥
⎣⎢
(1)
RT is the thermistor resistance, T is its temperature in Kelvin, and T25 is the Kelvin temperature
at 25°C (298.15K).
2
Using NTC temperature sensor integrated into power module
3.
Circuit Implementation
The NTC thermistor can easily be used for module protection without computing the actual
thermistor temperature. Comparing the voltage across the NTC thermistor to a reference
voltage (see figure 2), and stopping the operation of the module if it becomes too hot reduces
the risk of module failure.
VREF 1
VREF 2
VDD
R1
R3
NULL
POWER
MODULE
1
-IN
2
+IN
3
-Vs
4
8
7
-
+Vs
R4
ISOLATED
OVER TEMP.
PROTECTION
OUT
6
+
C1
NULL
VCC
5
NC
NTC
R2
Fig 2: Example of NTC thermistor comparator circuit
If the NTC thermistor is placed in the bottom leg of a voltage divider as in figure 2, the resulting
voltage at the input of the comparator decreases from almost VREF1 to the voltage trigger level
VREF2 as the NTC thermistor temperature increases.
Assuming the temperature trigger level needs to be set at 100°C and the resulting comparator
voltage trigger level is set at half the voltage reference level (VREF1 / 2), the top resistor R1 has
to be set to the same value as the NTC thermistor resistance at 100°C. The thermistor
resistance at a given temperature can be calculated using equation (1) or looked up in a table
provided in a later section. In the case of this example, RT = R1 = 3.43kΩ at 100°C. If the
thermistor temperature is lower than 100°C, the output state of the comparator is high. If the
thermistor temperature is higher than 100°C, the output state of the comparator is low.
The position of the thermistor and R1 can be swapped. In this case, the resulting voltage at the
input of the comparator increases from almost zero volts to the trigger level voltage VREF2 as
the temperature increases. Whatever the position of R1 and the NTC thermistor time constants
and noise immunity level remain the same.
In practice, a comparator with hysteresis is used, and resistors R1 and R2 must be adjusted to
set the amount of hysteresis. The hysteresis equals the output swing of the comparator
attenuated by the resistive divider of R1//RT and R2. Assuming rail-to-rail output swing of the
comparator in figure 2,
Vhyst =
VDD ⋅ R1 ⋅ R T
R 2 ( R1 + R T ) + R1 ⋅ R T
Solving for R2:
R2 =
R1 ⋅ R T VDD − Vhyst
⋅
R1 + R T
Vhyst
3
Using NTC temperature sensor integrated into power module
To increase the noise immunity of the NTC thermistor, which exhibits a resistance of a few
thousand Ohms at rated temperature, it is recommended to parallel a capacitor. This capacitor
(C1 in figure 2) must be between 10 to 100nF. Even using a 100nF decoupling capacitor, which
guarantees a very high noise immunity level, the time constant at 25°C is only 320
microseconds, e.g., τ = ( R1 // RT ).C1 , more than 1000 times lower than the time constant of the
NTC thermistor itself. In most cases, a 10nF decoupling capacitor is more than enough to
ensure good noise immunity.
The maximum power in the thermistor must not exceed 20mW whatever the temperature to not
affect temperature measurement by self-heating.
4.
Temperature Measurement
Solving equation (1) for temperature (in Kelvin) we get:
T=
B25 / 85 ⋅ T25
⎛R ⎞
B25 / 85 − T25 ⋅ ln ⎜ 25 ⎟
⎝ RT ⎠
(2)
We know the values of B25/85, T25, and R25: for example 3952K, 298.15K, and 50kΩ respectively.
Once we determine the value of RT we can compute the temperature. Referring to figure 2, the
voltage VT across the NTC thermistor is
VT = VREF1 ⋅
RT
R T + R1
(3)
Now we can solve for the thermistor resistance.
RT =
R1 ⋅ VT
VREF1 − VT
(4)
Note that accuracy is improved if R1 has a neutral temperature coefficient.
Finally, equation (4) can be substituted into equation (2) to compute the thermistor temperature
in Kelvin.
T=
B25/85 ⋅ T25
⎛ R ⋅ ( VREF1 − VT ) ⎞
B25/ 85 − T25 ⋅ ln ⎜⎜ 25
⎟⎟
R1 ⋅ VT
⎝
⎠
(5)
The result from equation (5) can be converted from Kelvin to Celsius by subtracting 273.15.
Equation (5) looks fairly complex but can easily be solved by a microprocessor or a DSP in
digitally controlled systems. Alternatively, equation (5) can be used in a spreadsheet program to
create a lookup table stored in a header file, eliminating temperature computation run-time in a
digital controller.
The NTC thermistor remains at almost the same temperature as the power module case, so the
thermistor temperature can simply be used for the power module base plate (case) temperature
TC.
4
Using NTC temperature sensor integrated into power module
Knowing the module case temperature TC, the junction-to-case thermal resistance, and the
power dissipation for each die, the power die junction temperature can be determined with the
formula TJ = (P ⋅ R θJC ) + TC .
T
The heat sink temperature can be calculated as THS = TC − R θCS ⋅ P , where HS is the heat sink
temperature, P is the power dissipation, and RθCS is the case-to-sink thermal resistance.
Since the case-to-heat sink thermal resistance RθCS of a power module is generally very small,
the thermistor temperature can be assumed to be close to the heat sink temperature. If
appropriate, a correction of -5 to -10°C can be subtracted from the temperature measurement to
estimate the heat sink temperature. For example, 10°C corresponds to 100W dissipated in a
module with 0.1°C/W case-to-heat sink thermal resistance.
5.
Safety Issues
Severe damage inside the module can lead to the destruction of the power dice, creating under
extreme conditions the generation of plasma. The propagation of this plasma is unpredictable
and it might be in contact with the NTC thermistor circuit, exposing it to dangerously high
voltages.
Temperature monitoring using a NTC thermistor presents a potential risk of high voltage
exposure of this part of the circuit. It is the responsibility of the system designer to ensure that
appropriate measures are taken to provide reliable insulation.
Following are some examples to achieve good isolation:
• The NTC thermistor is used in a comparator circuit, which is isolated from the control
logic by an opto-coupler (see figure 2). Usually other protections like short-circuit, overcurrent, over-temperature, etc. are also performed at the switch level. The resulting fault
signals can all be summed together and transmitted via the same opto-coupler.
•
The complete equipment is covered with an appropriate isolation material or enclosure.
Each application is unique and the designer must take the most efficient actions to ensure
system operator’s safety.
5
Using NTC temperature sensor integrated into power module
6.
NTC Thermistor resistance table
6.1 50kΩ NTC Thermistor Resistance Table
The following table is data taken from the NTC thermistor manufacturer. Similar results are
obtained by solving equation (1), which is valid for NTC thermistors used in power modules.
Using the table 1 or equation (1), it is very easy to determine the NTC thermistor resistance at a
specific temperature. Note that the data sheet lists R25 = 50 kΩ.
T (°C)
Rt/R25 nominal
Temp coef (%/°C)
B deviation (*)(± %)
-50
61.32
6.91
8.96
-45
43.66
6.68
8.18
-40
31.45
6.46
7.41
-35
22.89
6.25
6.67
-30
16.835
6.05
5.95
-25
12.498
5.87
5.25
-20
9.363
5.69
4.57
-15
7.074
5.52
3.90
-10
5.389
5.37
3.26
-5
4.137
5.21
2.63
0
3.199
5.01
2.02
5
2.5
4.86
1.57
10
1.968
4.71
1.15
15
1.56
4.58
0.75
20
1.245
4.45
0.37
25
1
4.32
0
30
0.808
4.21
0.35
35
0.6567
4.09
0.69
40
0.5367
3.98
1.01
45
0.4409
3.88
1.32
50
0.3641
3.78
1.62
55
0.3022
3.68
1.93
60
0.2520
3.59
2.23
65
0.2111
3.49
2.51
70
0.1777
3.41
2.76
75
0.1502
3.32
3.02
80
0.1274
3.24
3.25
85
0.1086
3.17
3.47
90
0.0928
3.09
3.68
95
0.0797
3.02
3.87
6
Using NTC temperature sensor integrated into power module
T (°C)
Rt/R25 nominal
Temp coef (%/°C)
B deviation (*)(± %)
100
0.0686
2.95
4.05
105
0.0593
2.88
4.15
110
0.0514
2.82
4.25
115
0.04475
2.75
4.34
120
0.03907
2.69
4.44
125
0.03421
2.63
4.54
130
0.03004
2.57
4.64
135
0.02646
2.51
4.74
140
0.02337
2.46
4.84
145
0.02069
2.41
4.94
150
0.01837
2.38
5.05
155
0.01633
2.32
5.15
160
0.01456
2.27
5.25
165
0.01301
2.22
5.36
170
0.01166
2.17
5.47
175
0.01047
2.12
5.57
180
0.00943
2.08
5.68
185
0.00851
2.03
5.78
190
0.00769
1.99
5.89
195
0.00697
1.95
5.99
200
0.00633
1.93
6.11
205
0.00575
1.90
6.21
Table 1: Data from NTC thermistor manufacturer (50kΩ).
(*) The deviation resulting from the tolerance on the material constant Beta. The deviation must
be added to the resistance tolerance of the part as specified at 25°C.
7
Using NTC temperature sensor integrated into power module
•
To calculate Rt/R25 at temperatures other than those listed in the table 1, use the
following equation:
Rt
B C
D⎞
⎛
= exp ⎜ A + + 2 + 3 ⎟
R25
T T
T ⎠
⎝
R25 = 50kΩ
Rt = thermistor resistance
T = temperature in Kelvin
K = °C + 273 .15
Temp range (°C)
-50 to 0
0 to 50
50 to 100
100 to 150
150 to 200
200 to 250
•
A
-1.7718174E+01
-1.6391831E+01
-1.6267345E+01
-1.5586597E+01
-1.4360600E+01
-1.4956600E+01
B
6.9923532E+03
6.3460312E+03
6.3651593E+03
5.8374988E+03
4.5701737E+03
5.1897766E+03
D
3.4307893E+07
3.6804552E+07
4.6929412E+07
4.4005223E+07
1.0155939E+07
3.4668554E+07
To calculate the actual thermistor temperature as a function of the thermistor resistance,
use the following equation:
2
⎛ R ⎞
⎛ R ⎞
⎛ R ⎞
1
= a + b ⎜⎜ ln t ⎟⎟ + c ⎜⎜ ln t ⎟⎟ + d ⎜⎜ ln t ⎟⎟
T
⎝ R25 ⎠
⎝ R25 ⎠
⎝ R25 ⎠
Rt/R25 range
61.32 to 3.199
3.199 to 0.3641
0.3641 to 0.06862
0.06862 to 0.01837
0.01837 to 0.00633
0.006331 to 0.00263
8
C
-6.2682835E+05
-5.5838575E+05
-6.0889839E+05
-4.9895349E+05
-1.0221320E+05
-3.1375858E+05
a
3.3600620E-03
3.3540176E-03
3.3534734E-03
3.3446840E-03
3.3065226E-03
3.3021333E-03
3
b
2.5313332E-04
2.6025088E-04
2.5896369E-04
2.5229699E-04
2.3663693E-04
2.3643631E-04
c
4.9240651E-06
3.3044941E-06
2.5490046E-06
1.2806632E-06
4.3893009E-08
-9.6846436E-08
d
-5.9119386E-08
-8.6084408E-08
-1.0052993E-07
-1.0221063E-07
-2.9026088E-08
-8.2833871E-08
Using NTC temperature sensor integrated into power module
6.2 22kΩ NTC Thermistor Resistance Table
NTC R/T Calculation 5,0
Type
805
R/T characte 8502
R at 25°C
= 22000,0 [Ohm]
T[°C]
R nom[Ohm]
‐55
2115500
‐50
1471600
‐45
1036800
‐40
739330
‐35
533340
‐30
388990
‐25
286710
‐20
213440
‐15
160430
‐10
121690
‐5
93115
0
71846
5
55880
10
43795
15
34575
20
27487
25
22000
30
17721
35
14363
40
11710
45
9601,8
50
7915,9
55
6560,2
60
5464,1
65
4573,2
70
3845,4
75
3247,9
80
2755,1
85
2346,8
90
2007,0
95
1723,0
100
1484,7
105
1284,0
110
1114,2
115
970,15
120
847,43
125
742,54
Ordering code = 'B57421V2223J062'
B(25/100) = 4000,0 [K] ± 3,0%
R nom at 25°C = 22000 [Ohm] ± 5,0%
R min[Ohm]
1696400
1198200
856400
619040
452320
333930
248980
187390
142320
109030
84220
65571
51441
40649
32346
25911
20900
16709
13450
10893
8874,0
7269,7
5987,6
4957,2
4124,6
3448,3
2896,2
2443,3
2070,1
1761,1
1504,2
1289,6
1109,8
958,48
830,62
722,22
629,98
R max[Ohm]
2534500
1745000
1217200
859630
614350
444050
324440
239490
178540
134350
102010
78121
60319
46940
36804
29064
23100
18734
15276
12528
10330
8562,2
7132,9
5971,1
5021,9
4242,6
3599,7
3067,0
2623,6
2252,9
1941,9
1679,8
1458,2
1270,0
1109,7
972,64
855,10
deltaR/R [+‐%] deltaT [+‐°C] alpha [%K]
19,8
2,7
7,4
18,6
2,6
7,1
17,4
2,5
6,9
16,3
2,4
6,6
15,2
2,4
6,4
14,2
2,3
6,2
13,2
2,2
6,0
12,2
2,1
5,8
11,3
2,0
5,6
10,4
1,9
5,4
9,6
1,8
5,3
8,7
1,7
5,1
7,9
1,6
4,9
7,2
1,5
4,8
6,4
1,4
4,7
5,7
1,3
4,5
5,0
1,1
4,4
5,7
1,3
4,3
6,4
1,5
4,1
7,0
1,7
4,0
7,6
1,9
3,9
8,2
2,1
3,8
8,7
2,4
3,7
9,3
2,6
3,6
9,8
2,8
3,5
10,3
3,0
3,4
10,8
3,2
3,3
11,3
3,5
3,2
11,8
3,7
3,2
12,3
4,0
3,1
12,7
4,2
3,0
13,1
4,5
2,9
13,6
4,7
2,9
14,0
5,0
2,8
14,4
5,3
2,7
14,8
5,5
2,7
15,2
5,8
2,6
9
Using NTC temperature sensor integrated into power module
7.
PTC Resistor (Positive Temperature Coefficient)
As opposed to a NTC thermistor, a PTC resistor increases resistance with temperature, and the
variation is linear. The PTC resistance value can easily be determined by the formula below.
R T = R 0 ⋅ (1 + αT )
RT = PTC resistance at temperature T
T = delta of temperature
α = temperature coefficient
R0 = resistance at 0°C
NTC thermistor is the most common device used for temperature protection in power systems. If
fine temperature control is required a PTC device with better accuracy and most of all a linear
variation versus temperature may be preferred.
10
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APT0406/01.16