D38999/20WJ19PC Amphenol, D38999/20WJ19PC Datasheet - Page 285

Circular MIL / Spec Connectors 19P Sz 25 Wall Mount Receptacle OD Cad

D38999/20WJ19PC

Manufacturer Part Number
D38999/20WJ19PC
Description
Circular MIL / Spec Connectors 19P Sz 25 Wall Mount Receptacle OD Cad
Manufacturer
Amphenol
Series
38999 Seriesr
Datasheet

Specifications of D38999/20WJ19PC

Mil Type
MIL-DTL-38999 III
Product Type
Connectors
Contact Style
Pin (Male)
Shell Style
Receptacle
Shell Size
25
Number Of Contacts
19
Insert Arrangement
25-19
Mating Style
Self Locking
Mounting Style
Wall
Termination Style
Crimp
Contact Type
Pin
Shell Plating
Cadmium, Olive Drab
Lead Free Status / Rohs Status
Lead free / RoHS Compliant
Other names
TVP00RW2519PC
284
Contact Amphenol Aerospace for more information at 800-678-0141 • www.amphenol-aerospace.com
The following formula and example are offered in order to
determine the expected filter performance in an impedance
system other than 50 ohms.
With the attenuation expressed in 50 ohms and the transfer
impedance curve shown in Figure 1 below, a designer can relate
the expressed attenuation to the input and output impedance of
his circuit.
Example:
Formula (Taken from Figure 1):
Amphenol
(1)
(2)
(3)
1.4 x 10 ohm = transfer impedance
for 65 dB in a 50 ohm system
140
120
100
80
60
40
20
10
0
Noise is 40dB above specification level at 100 MHz
Input and output impedance are 10 and 100 ohms
respectively
Amphenol
attenuation at 100 MHz and +25°C
-4
Aerospace
®
VHF 7000 pf filter has a 65 dB minimum
10
Attenuation vs Transfer Impedance in 50 Ohm System
-3
Impedance Matching Formula
(Your System to a 50 Ohm System)
Transfer Impedance - Z
10
-2
Figure 1
Atten (dB) = 20 log
Atten = filter performance in a system other than 50 ohms
Atten (dB) = 20 log
Attenuation = 56.3dB
In this case, the 7000 pf VHF filter will give 56.3 dB which is
16.3dB below the desired reduction in noise (40dB) as stated
in the above problem.
Z
Z
Z
S
L
12
= source impedance
= load impedance
10
= transfer impedance
12
-1
Ohms
10
10
1 +
1 +
10
1.4 x 10
Z
-0
12
(Z
Z
S
S
Z
10(100)
+ Z
L
–2
(10 + 100)
L
)
10
1

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