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1N4148 / 1N4150 / 1N4448 / 1N914B
Diodes
!
!!
!Electrical characteristic curves (Ta = 25°C)
0 0.2 0.4 0.6 0.8 1.0 1.2 1.4 1.6
0.2
0.5
1
2
5
10
20
50
100
FORWARD CURRENT : I
F
(mA)
FORWARD VOLTAGE : V
F
(V)
Fig. 1 Forward characteristics
Ta=125
°C
Ta=75
°C
Ta=25
°C
Ta=−25
°C
0 20 40 60 80 100 120
3
10
30
100
300
1000
3000
REVERSE VOLTAGE : V
R (
V)
REVERSE CURRENT : I
R (
nA)
Fig. 2 Reverse characteristics
70°C
50°C
100°C
Ta=25°C
0
010 20 30
0.5
1.0
1.5
2.0
2.5
3.0
51525
f=1MHz
REVERSE VOLTAGE : VR (V)
CAPACITANCE BETWEEN TERMINALS : C
T
(
pF)
Fig. 3 Capacitance between
terminals characteristics
Fig. 4 Reverse recovery time
characteristics
0
010 20 30
1
2
3
V
R
=
6V
Irr
=
1/10I
R
REVERSE RECOVERY TIME : trr
(
ns)
FORWARD CURRENT : I
F
(
mA)
0.1 1 10 100 1000 10000
1
2
5
10
20
50
100
PULSE
Single pulse
PULSE WIDTH : Tw (ms)
SURGE CURRENT : Isurge (A)
Fig. 5 Surge current characteristics
PULSE GENERATOR
OUTPUT 50ΩSAMPLING
OSCILLOSCOPE
50Ω
0.01µF
100ns
INPUT
D.U.T.
IR
0.1IR
trr
OUTPUT
0
5Ω
Fig. 6 Reverse recovery time (t
rr
) measurement circuit