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ELECTRICAL CHARACTERISTICS at 25°C
MINIMUM MAXIMUM MAXIMUM MAXIMUM MAXIMUM
DEVICE BREAKDOWN CLAMPING CLAMPING REVERSE JUNCTION
PART MARKING STANDOFF VOLTAGE at I T=1.0mA VOLTAGE VOLTAGE LEAKAGE CAPACITANCE
NUMBER CODE VOLTAGE (NOTE 1) at IPP = 1A at IPP = 5A CURRENT at VWM (NOTE 3)
BIDIRECTIONAL VWM V(BR) VC (NOTE 2) VC (NOTE 2) IDCJ
Volts Volts Volts Volts µApF
SMDA05C-4 REB 5.0 *6.0 9.8 11.0 100.0 350
SMDA12C-4 RED 12.0 13.4 19.0 24.0 1.0 150
SMDA15C-4 REF 15.0 16.7 24.0 30.0 1.0 120
SMDA24C-4 REH 24.0 26.7 43.0 55.0 1.0 100
NOTES:
(1) V(BR) measured at pulse width of 300µs sq. wave or equivalent
(2) Surge current waveform per Fig. 3 and derate per Fig. 2
(3) Junction capacitance measured at 1.0 MHZand applied VR=0 volts
*V(BR) test current is (IT) is 10 mA
*Application note: Due to the topology of the SMDA array, the VRWM and V(BR) specifications also
apply to the differential voltage between any two data line pins. Hence the SMDA12C-4 is designed
to “see” a maximum voltage excursion of ± 6 volts between any two data lines.
CIRCUIT DIAGRAM* - top view SOLDER PAD GEOMETRY
RATING AND CHARACTERISTIC CURVES FOR SMDA05C-4 THRU SMDA24C-4
100ns 1
µ
s10
µ
s100
µ
s 1ms 10ms
0.01
0.1
1
10
0 25 50 75 100 125 150 175 200
0
25
50
75
100
0 1020304050607080
0
50
100
150
FIG. 1 - PEAK PULSE POWER RATING CURVE FIG. 2 - PULSE DERATING CURVE
FIG. 3 - PULSE WAVEFORM
t, TIME, µs
TA, AMBIENT TEMPERATURE, °C
td, PULSE DURATION, sec.
PULSE DURATION (td)
IS DEFINED AS THAT
POINT WHERE THE
PEAK CURRENT
DECAYS TO 50% OF IPP
WAVEFORM - SEE FIG.3
NON-REPETITIVE
8/20µs WAVEFORM AS
DEFINED BY
ANSI/EEE C62.35
HALF VALUE - IPP
2
PEAK VALUE IPP
tr=8.0µsec
IPPM, PEAK PULSE CURRENT, %
PEAK PULSE DERATING IN % OF
PEAK POWER OR CURRENT, %
PPPM, PEAK PULSE POWER, kW
Dimensions in inches and (millimeters)
td
*SMDA05C-4 is common anode configuration
0.05 (1.27)
0.04 (1.02)
0.165 (4.19)
0.155 (3.94)
0.050 typ.
(1.27)
0.245 (6.22)
MIN
0.035 (0.889)
0.025 (0.635)