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1
Prof. David R. Jackson
Dept. of ECE
Notes 16
ECE 5317-6351
Microwave Engineering
Fall 2011
S-Parameter
Measurements
2
S-Parameter Measurements
S-parameters are typically measured, at microwave frequencies,
with a network analyzer (NA).
These instruments have found wide, almost universal, application
since the mid to late 1970’s.
Vector network analyzer: Magnitudes and phases of the S
parameters are measured.
 Scalar network analyzer: Only the magnitudes of the S-
parameters is measured.
Most NA’s measure 2-port parameters. Some measure 4 and 6 ports.
3
Test cables
Hewlett-Packard 8510
DUT
Port 1 Port 2 1
a
1
b
2
b
2
a
DUT
Vector Network Analyzer (VNA)
4
Network Analysis of VNA Measurement
Vector Network
Analyzer
Device
under
test
(DUT)
Port 1 Port 2
Measurement
plane 1
Measurement
plane 2
1
a
Test cables
1
b 2
a 2
b
5
Error
Box A
Error
Box B
DUT
Port 1 Port 2
Meas. plane 1 Meas. plane 2
Ref. plane Ref. plane
1
m
a 2
m
a
2
m
b
1
m
b
We want to measure
[S] for DUT
S-Parameter Measurements
Error boxes contain effects
of test cables, connectors, couplers,…
6
" " .
A B
S S
   
   
and
We need to calibrate to find
 
A B
S S S
    
   
and
If are known we can extract from measurements.
21 12 21 12
A A B B
S S S S
  
Assume error boxes are reciprocal
and
1
m
a
21
A
S
11
A
S
12
A
S
22
A
S 22
B
S
12
B
S
11
B
S
21
B
S
1
1
11
S
21
S
22
S
12
S
1
1
1
Error Box A Error Box B
DUT
1
m
b 2
m
a
2
m
b
S-Parameter Measurements (cont.)
This is called “de-embedding.”
7
“Short, open, match” calibration procedure
,
A B
 
 
 
2
21
11 11
22
2
21
11 11
22
11 11
1
1
SC
OC
match
m
m
m
S
S S
S
S
S S
S
S S







 

 


 
11 11 11
11 21 22
3
( , , )
3
, ,
SC OC match
m m m
S S S
S S S
  
measurements:
unknowns for each port :
Calibration loads
1
m
a 
1
m
b
1
1
21
S
11
S
12
S
22
S
1
1
Connect
Calibration
SC
-1
OC
+1
Z0
0
short open match
21 12
11
22
1
L
in
L
S S
S
S

  
 
Recall from Notes 15:
8
“ Thru-Reflect-Line (TRL)” calibration procedure
Calibration (cont.)
This is an improved calibration method that involves three types of connections:
1) The “thru” connection, in which port 1 is directly connected to port 2.
2) The “reflect” connection, in which a load with an (ideally) large (but
not necessarily precisely known) reflection coefficient is connected.
3) The “line” connection, in which a length of matched transmission
line (with an unknown length) is connected between ports 1 and 2.
The advantage of the TRL calibration is that is does not requires precise short, open,
and matched loads.
This method is discussed in the Pozar book (pp. 193-196).
9
Z-Parameter Extraction
Assume a reciprocal and symmetrical waveguide or
transmission-line discontinuity.
Examples
Discontinuity model
1
Z
0
Z
0
Z
T T
1
Z
2
Z
g
T
T
Waveguide post Microstrip gap
We want to find Z1
and Z2 to model
the discontinuity.
10
2
Z
1
Z
1
Z
0
Z
0
Z
T T
Plane of
symmetry
(POS)
0
Z
1
Z
2
2Z
1
Z
2
2Z 0
Z
T
T
POS
Z-Parameter Extraction (cont.)
11
Assume that we place a short or an open along the plane of symmetry.
 
1 2
1
2
SC SC OC
L L L
Z Z Z Z Z
  
1 2
2
OC
L
Z Z Z
 
1
SC
L
Z Z

0
Z
1
Z
2
2Z
SC
L
Z
POS T
T
0
Z
1
Z
2
2Z
0
Z
1
Z
2
2Z
OC
L
Z
POS
0
Z
1
Z
2
2Z
Z-Parameter Extraction (cont.)
12
The short or open can be realized by using odd- or even-mode excitation.
Z-Parameter Extraction (cont.)
T
+ -
+ +
Odd mode excitation
Even mode excitation
Incident voltage waves
The even/odd-mode analysis is very useful in analyzing devices (e.g., using HFSS).
13
De-embeding of a Line Length
, 2
11 11
m DUT DUT j L
S S e 


   
11
, 2
11
1
SC
L
m SC j L
Z S
S e 

 
  
with short circuit
Replace DUT

L
Z
L
11
m
S
0
11
0
L
L
L
Z Z
S
Z Z

  

0,
Z 
DUT
Meas. plane Ref. plane
,
11 11 ,
11
1
DUT m DUT
L m SC
S S
S
 

    
 
We wish the know the reflection coefficient of a device under test (DUT), but the DUT is
not assessable directly – it has an extra length of transmission line connected to it.

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Notes 12 - Surface waves.pptx Notes 12 - Surface waves.pptx

  • 1. 1 Prof. David R. Jackson Dept. of ECE Notes 16 ECE 5317-6351 Microwave Engineering Fall 2011 S-Parameter Measurements
  • 2. 2 S-Parameter Measurements S-parameters are typically measured, at microwave frequencies, with a network analyzer (NA). These instruments have found wide, almost universal, application since the mid to late 1970’s. Vector network analyzer: Magnitudes and phases of the S parameters are measured.  Scalar network analyzer: Only the magnitudes of the S- parameters is measured. Most NA’s measure 2-port parameters. Some measure 4 and 6 ports.
  • 3. 3 Test cables Hewlett-Packard 8510 DUT Port 1 Port 2 1 a 1 b 2 b 2 a DUT Vector Network Analyzer (VNA)
  • 4. 4 Network Analysis of VNA Measurement Vector Network Analyzer Device under test (DUT) Port 1 Port 2 Measurement plane 1 Measurement plane 2 1 a Test cables 1 b 2 a 2 b
  • 5. 5 Error Box A Error Box B DUT Port 1 Port 2 Meas. plane 1 Meas. plane 2 Ref. plane Ref. plane 1 m a 2 m a 2 m b 1 m b We want to measure [S] for DUT S-Parameter Measurements Error boxes contain effects of test cables, connectors, couplers,…
  • 6. 6 " " . A B S S         and We need to calibrate to find   A B S S S          and If are known we can extract from measurements. 21 12 21 12 A A B B S S S S    Assume error boxes are reciprocal and 1 m a 21 A S 11 A S 12 A S 22 A S 22 B S 12 B S 11 B S 21 B S 1 1 11 S 21 S 22 S 12 S 1 1 1 Error Box A Error Box B DUT 1 m b 2 m a 2 m b S-Parameter Measurements (cont.) This is called “de-embedding.”
  • 7. 7 “Short, open, match” calibration procedure , A B       2 21 11 11 22 2 21 11 11 22 11 11 1 1 SC OC match m m m S S S S S S S S S S                 11 11 11 11 21 22 3 ( , , ) 3 , , SC OC match m m m S S S S S S    measurements: unknowns for each port : Calibration loads 1 m a  1 m b 1 1 21 S 11 S 12 S 22 S 1 1 Connect Calibration SC -1 OC +1 Z0 0 short open match 21 12 11 22 1 L in L S S S S       Recall from Notes 15:
  • 8. 8 “ Thru-Reflect-Line (TRL)” calibration procedure Calibration (cont.) This is an improved calibration method that involves three types of connections: 1) The “thru” connection, in which port 1 is directly connected to port 2. 2) The “reflect” connection, in which a load with an (ideally) large (but not necessarily precisely known) reflection coefficient is connected. 3) The “line” connection, in which a length of matched transmission line (with an unknown length) is connected between ports 1 and 2. The advantage of the TRL calibration is that is does not requires precise short, open, and matched loads. This method is discussed in the Pozar book (pp. 193-196).
  • 9. 9 Z-Parameter Extraction Assume a reciprocal and symmetrical waveguide or transmission-line discontinuity. Examples Discontinuity model 1 Z 0 Z 0 Z T T 1 Z 2 Z g T T Waveguide post Microstrip gap We want to find Z1 and Z2 to model the discontinuity.
  • 11. 11 Assume that we place a short or an open along the plane of symmetry.   1 2 1 2 SC SC OC L L L Z Z Z Z Z    1 2 2 OC L Z Z Z   1 SC L Z Z  0 Z 1 Z 2 2Z SC L Z POS T T 0 Z 1 Z 2 2Z 0 Z 1 Z 2 2Z OC L Z POS 0 Z 1 Z 2 2Z Z-Parameter Extraction (cont.)
  • 12. 12 The short or open can be realized by using odd- or even-mode excitation. Z-Parameter Extraction (cont.) T + - + + Odd mode excitation Even mode excitation Incident voltage waves The even/odd-mode analysis is very useful in analyzing devices (e.g., using HFSS).
  • 13. 13 De-embeding of a Line Length , 2 11 11 m DUT DUT j L S S e        11 , 2 11 1 SC L m SC j L Z S S e        with short circuit Replace DUT  L Z L 11 m S 0 11 0 L L L Z Z S Z Z      0, Z  DUT Meas. plane Ref. plane , 11 11 , 11 1 DUT m DUT L m SC S S S           We wish the know the reflection coefficient of a device under test (DUT), but the DUT is not assessable directly – it has an extra length of transmission line connected to it.