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APT2x101_100DQ100J
053-4231 Rev A 6-2005
4
3
1
2
5
5
Zero
1
2
3
4
diF/dt - Rate of Diode Current Change Through Zero Crossing.
IF - Forward Conduction Current
IRRM - Maximum Reverse Recovery Current.
trr - Reverse Recovery Time, measured from zero crossing where diode
Qrr - Area Under the Curve Defined by IRRM and trr.
current goes from positive to negative, to the point at which the straight
line through IRRM and 0.25 IRRM passes through zero.
Figure 9. Diode Test Circuit
Figure 10, Diode Reverse Recovery Waveform and Definitions
0.25 IRRM
PEARSON 2878
CURRENT
TRANSFORMER
diF/dt Adjust
30µH
D.U.T.
+18V
0V
trr/Qrr
Waveform
Vr
APT75GP1200
Anode 1
31.5 (1.240)
31.7 (1.248)
Dimensions in Millimeters and (Inches)
7.8 (.307)
8.2 (.322)
30.1 (1.185)
30.3 (1.193)
38.0 (1.496)
38.2 (1.504)
14.9 (.587)
15.1 (.594)
11.8 (.463)
12.2 (.480)
8.9 (.350)
9.6 (.378)
Hex Nut M4 H100
(4 places)
0.75 (.030)
0.85 (.033)
12.6 (.496)
12.8 (.504)
25.2 (0.992)
25.4 (1.000)
1.95 (.077)
2.14 (.084)
Anode 2
Anti-parallel Parallel
Cathode 1
r = 4.0 (.157)
(2 places) 4.0 (.157)
4.2 (.165)
(2 places)
W=4.1 (.161)
W=4.3 (.169)
H=4.8 (.187)
H=4.9 (.193)
(4 places)
3.3 (.129)
3.6 (.143)
Cathode 2
Anode 1
Cathode 2 Anode 2
Cathode 1
APT’s products are covered by one or more of U.S.patents 4,895,810 5,045,903 5,089,434 5,182,234 5,019,522
5,262,336 6,503,786 5,256,583 4,748,103 5,283,202 5,231,474 5,434,095 5,528,058 and foreign patents. US and Foreign patents pending. All Rights Reserved.
ISOTOP® is a Registered Trademark of SGS Thomson.
SOT-227 (ISOTOP®) Package Outline
APT2x100DQ100J APT2x101DQ100J