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BAV70 / BAW56 / BAV99
Diodes
z
zz
zAbsolute maximum ratings (Ta=25°C)
P / N Type
Peak
reverse
voltage
VRM (V)
DC
reverse
voltage
VR (V)
Peak
forward
current
IFM (mA)
Mean
rectifying
current
IO (mA)
Surge
current
(1µs)
I
surge
(A)
Power
dissipation
(TOTAL)
Pd (mW)
Junction
temperature
Tj (°C)
Storage
temperature
Tstg (°C)
Type
BAV70
BAW56
BAV99
75
85
85
70
70
75
450
450
450
−
−
−
4
4
4
300
225
300
150
150
150
−55~+150
−55~+150
−55~+150
N
P
N
z
zz
zElectrical characteristics (Ta=25°C)
Type
BAV70
BAW56
BAV99
1.25
1.25
1.25
150
150
150
2.5
1.0
1.0
70
75
75
1.5
2.0
1.5
0
0
0
1
1
1
4
4
4
10
10
10
10
10
10
V
F
(V)
Max. Cond.
I
F
(mA) I
R
(µA)
Max. Cond.
V
R
(V) C
T
(pF)
Max. Cond.
V
R
(V) f (MHz) t
rr
(ns)
Max. Cond.
V
R
(V) I
F
(mA)
Forward voltage Reverse current
Capacitance between terminals
Reverse recovery time
z
zz
zElectrical characteristic curves (Ta=25°C)
0
25
50
75
100
125
0 25 50 75 100 125 150
AMBIENT TEMPERATURE : T
a (
°C)
POWER DISSIPATION : Pd / Pd
Max. (%)
Fig.1 Power attenuation curve
0 0.2 0.4 0.6 0.8 1.0 1.2 1.4 1.6
50
20
10
5
2
1
0.5
0.2
0.1
FORWARD CURRENT : I
F
(mA)
FORWARD VOLTAGE : V
F
(V)
Fig.2 Forward characteristics
(P Type)
Ta=85°C
50°C
25°C
0°C
−30°C
REVERSE VOLTAGE : V
R
(V)
REVERSE CURRENT : I
R
(nA)
0.01
100
1000
10
0.1
1
10 20 30 40 50
0
Fig.3 Reverse characteristics
(P Type)
Ta=100°C
75°C
50°C
25°C
0°C
−25°C
0 0.2 0.4 0.6 0.8 1.0 1.2 1.4 1.6
50
20
10
5
2
1
0.5
0.2
0.1
FORWARD CURRENT : I
F
(mA)
FORWARD VOLTAGE : V
F
(V)
Fig.4 Forward characteristics
(N Type)
Ta=85°C
50°C
25°C
0°C
−30°C
REVERSE VOLTAGE : VR (V)
REVERSE CURRENT : IR (nA)
0.01
100
1000
10
0.1
1
10 20 30 40 80706050
0
Fig.5 Reverse characteristics
(N Type)
Ta=100°C
75°C
50°C
25°C
−25°C
0°C
024681012 1614 18 20
4
2
0
REVERSE VOLTAGE : V
R
(V)
CAPACITANCE BETWEEN TERMINALS : C
T
(pF)
f=1MHz
Fig.6 Capacitance between
terminals characteristics
P Type
N Type