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CH02016 Datasheet(PDF) 5 Page - Vishay Siliconix

Part # CH02016
Description  High Frequency 50 GHz Thin Film Chip Resistor
PDF  11 Pages
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Manufacturer  VISHAY [Vishay Siliconix]
Direct Link  http://www.vishay.com
Logo VISHAY - Vishay Siliconix

CH02016 Datasheet(HTML) 5 Page - Vishay Siliconix

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CH
www.vishay.com
Vishay Sfernice
Revision: 28-Aug-13
5
Document Number: 53014
For technical questions, contact: sferthinfilm@vishay.com
THIS DOCUMENT IS SUBJECT TO CHANGE WITHOUT NOTICE. THE PRODUCTS DESCRIBED HEREIN AND THIS DOCUMENT
ARE SUBJECT TO SPECIFIC DISCLAIMERS, SET FORTH AT www.vishay.com/doc?91000
The complex impedance of the chip resistor is given by the following equations:
Notes
•
 = 2 x  x f
• f: Frequency
The chip resistor itself is purely resistive when
. The smaller the L x C product the greater the frequency range over
which the resistor looks approximately resistive.
This can be seen on the graphs showing the ratio
versus frequency.
R, L and C are relevant to the chip resistor itself.
Lc and Cg also depends on the way the chip resistor is mounted.
It is important to notice that after assembly the external reactance of Lc and Cg will be combined to internal reactance of L and
C. This combination can upgrade or downgrade the HF behaviour of the component.
This is why we are displaying two sets of data:
•
versus frequency curves which aims to show at a glance the intrinsic HF performance of a given chip resistor
• S-parameters versus frequency curves relevant to chip resistor when assembled on ideal Z0 impedance transmission line
These lines are terminated with adapted source and load impedance respectively Zs and Zl with Z0 = ZL = Zs (for others
configurations please consult us).
Equivalent circuit for S-parameters:
S-parameters are computed taking into account all the resistive, inductive and capacitive elements (Z total) and Z0 = ZL = Zs = R.
Z
R
j
 L
R
2
C
–
L
2
C
2
–

+
1C R
2
C
2L
–

2
L
2
C
4
+

+
--------------------------------------------------------------------------------------
=
Z

R
--------
1
1
C R
2
C
2L
–

2
L
2
C
4
+

+
------------------------------------------------------------------------------------------ x
1
 L
R
2
C
–
L
2
C
2
–

R
------------------------------------------------------------
2
+
=
tan
1
–
 L
R
2
C
–
L
2
C
2
–

R
------------------------------------------------------------
=
R
L
C
----
=
Z

R
--------
Z

R
--------
L
c
C
g
Z
0
C
L
R
Z total
Z
0
L
c
Z
S
G
Z
L
C
g



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