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LESHAN RADIO COMPANY, LTD.
M14–6/6
T J , JUNCTION TEMPERATURE (°C)
Figure 19A.
I CEO
I C , COLLECTOR CURRENT (nA)
104
103
102
101
100
10–1
10–2
–4 –2 0 +20 +40 +60 +80 +100 +120 +140 +160
I
CBO
AND
I
CEX
@ V
BE(off)
= 3.0 Vdc
DESIGN NOTE: USE OF THERMAL RESPONSE DA TA
A train of periodical power pulses can be represented by the
model as shown in Figure 19A. Using the model and the device
thermal response the normalized effective transient thermal re-
sistance of Figure 19 was calculated for various duty cycles.
To find Z θJA(t) , multiply the value obtained from Figure 19 by
the steady state value R θJA .
Example:
The MPS3904 is dissipating 2.0 watts peak under the follow-
ing conditions:
t 1 = 1.0 ms, t 2 = 5.0 ms. (D = 0.2)
Using Figure 19 at a pulse width of 1.0 ms and D = 0.2, the
reading of r(t) is 0.22.
The peak rise in junction temperature is therefore
∆T = r(t) x P (pk) x R θJA = 0.22 x 2.0 x 200 = 88°C.
For more information, see AN–569.
t, TIME (ms)
Figure 19. Thermal Response
r( t) TRANSIENT THERMAL RESISTANCE(NORMALIZED)
D = 0.5
0.02
0.05
0.1
0.2
0.01 SINGLE PULSE
DUTY CYCLE, D = t 1 / t 2
D CURVES APPLY FOR POWER
PULSE TRAIN SHOWN
READ TIME AT t 1 (SEE AN–569)
Z θJA(t) = r(t) • RθJA
T J(pk) – T A = P (pk) Z θJA(t)
FIGURE 19A
P(pk)
t 2
t 1
1.0
0.7
0.5
0.3
0.2
0.1
0.07
0.05
0.03
0.02
0.01
0.01 0.02 0.05 0.1 0.2 0.5 1.0 2.0 5.0 10 20 50 100 200 500 1.0k 2.0k 5.0k 10k 20k 50k 100k
V CE , COLLECTOR–EMITTER VOLTAGE (VOLTS)
Figure 20.
CURRENT LIMIT
THERMAL LIMIT
SECOND BREAKDOWN LIMIT
2.0 4.0 6.0 8.0 10 20 40
The safe operating area curves indicate I C –V CE limits of
the transistor that must be observed for reliable operation.
Collector load lines for specific circuits must fall below the
limits indicated by the applicable curve.
The data of Figure 20 is based upon T J(pk) = 150°C; T C or
T A is variable depending upon conditions. Pulse curves are
valid for duty cycles to 10% provided T J(pk)
<
150°C. T J(pk)
may be calculated from the data in Figure 19. At high case
or ambient temperatures, thermal limitations will reduce the
power that can be handled to values less than the limitations
imposed by second breakdown.
T A = 25°C
T C = 25°C
T J = 150°C
100µs
1.0 ms
1.0 s
10µs
dc
dc
I C , COLLECTOR CURRENT (mA)
400
200
100
60
40
20
10
6.0
4.0
BCW72LT1
V CC = 30 Vdc