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Department of EECS University of California, Berkeley
EECS 105 Fall 2003, Lecture 17
Lecture 17:
Common Source/Gate/Drain
Amplifiers
Prof. Niknejad
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Lecture Outline
 MOS Common Source Amp
 Current Source Active Load
 Common Gate Amp
 Common Drain Amp
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Common-Source Amplifier
Isolate DC level
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Load-Line Analysis to find Q
Q
D
DD out
R
D
V V
I
R


1
10k
slope 
0V
10k
D
I 
5V
10k
D
I 
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Small-Signal Analysis
in
R  
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
s
v
s
R
in
R
out
R L
R
m in
G v
in
v


Two-Port Parameters:
Find Rin, Rout, Gm
in
R  
m m
G g
 ||
out o D
R r R

Generic Transconductance Amp
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Two-Port CS Model
Reattach source and load one-ports:
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Maximize Gain of CS Amp
 Increase the gm (more current)
 Increase RD (free? Don’t need to dissipate extra
power)
 Limit: Must keep the device in saturation
 For a fixed current, the load resistor can only be
chosen so large
 To have good swing we’d also like to avoid getting
to close to saturation
||
v m D o
A g R r
 
,
DS DD D D DS sat
V V I R V
  
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Current Source Supply
 Solution: Use a
current source!
 Current independent
of voltage for ideal
source
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CS Amp with Current Source Supply
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Load Line for DC Biasing
Both the I-source and the transistor are idealized for DC bias
analysis
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Two-Port Parameters
From current
source supply
in
R  
||
out o oc
R r r

m m
G g

EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
P-Channel CS Amplifier
DC bias: VSG = VDD – VBIAS sets drain current –IDp = ISUP
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Two-Port Model Parameters
Small-signal model for PMOS and for rest of circuit
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Common Gate Amplifier
DC bias:
SUP BIAS DS
I I I
 
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CG as a Current Amplifier: Find Ai
out d t
i i i
  
1
i
A  
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CG Input Resistance
At input:
Output voltage:
t out
t m gs mb t
o
v v
i g v g v
r
 

    
 
( || ) ( || )
out d oc L t oc L
v i r R i r R
  
gs t
v v
 
 
||
t oc L t
t m t mb t
o
v r R i
i g v g v
r
 

   
 
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Approximations…
 We have this messy result
 But we don’t need that much precision. Let’s start
approximating:
1
1
||
1
m mb
t o
oc L
in t
o
g g
i r
r R
R v
r
 
 

1
m mb
o
g g
r
  ||
oc L L
r R R
 0
L
o
R
r

1
in
m mb
R
g g


EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CG Output Resistance
( ) 0
s s t
m gs mb s
S o
v v v
g v g v
R r

    
1 1 t
s m mb
S o o
v
v g g
R r r
 
   
 
 
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CG Output Resistance
Substituting vs = itRS
1 1 t
t S m mb
S o o
v
i R g g
R r r
 
   
 
 
The output resistance is (vt / it)|| roc
|| 1
o
out oc S m o mb o
S
r
R r R g r g r
R
 
 
   
 
 
 
 
 
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Approximating the CG Rout
The exact result is complicated, so let’s try to
make it simpler:
S
gm 
500
 S
gmb 
50
 
 k
ro 200
]
[
|| S
S
o
mb
S
o
m
o
oc
out R
R
r
g
R
r
g
r
r
R 



]
[
|| S
S
o
m
o
oc
out R
R
r
g
r
r
R 


Assuming the source resistance is less than ro,
)]
1
(
[
||
]
[
|| S
m
o
oc
S
o
m
o
oc
out R
g
r
r
R
r
g
r
r
R 



EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CG Two-Port Model
Function: a current buffer
• Low Input Impedance
• High Output Impedance
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
Common-Drain Amplifier
2
1
( )
2
DS ox GS T
W
I C V V
L

 
2 DS
GS T
ox
I
V V
W
C
L

 
Weak IDS dependence
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CD Voltage Gain
Note vgs = vt – vout
||
out
m gs mb out
oc o
v
g v g v
r r
 
 
||
out
m t out mb out
oc o
v
g v v g v
r r
  
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CD Voltage Gain (Cont.)
KCL at source node:
Voltage gain (for vSB not zero):
 
||
out
m t out mb out
oc o
v
g v v g v
r r
  
1
||
mb m out m t
oc o
g g v g v
r r
 
  
 
 
1
||
out m
in
mb m
oc o
v g
v g g
r r

 
1
out m
in mb m
v g
v g g
 

EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CD Output Resistance
Sum currents at output (source) node:
|| || t
out o oc
t
v
R r r
i
 t m t mb t
i g v g v
 
1
out
m mb
R
g g


EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley
CD Output Resistance (Cont.)
ro || roc is much larger than the inverses of the
transconductances  ignore
1
out
m mb
R
g g


Function: a voltage buffer
• High Input Impedance
• Low Output Impedance
EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad
Department of EECS University of California, Berkeley

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Lecture17.ppt

  • 1. Department of EECS University of California, Berkeley EECS 105 Fall 2003, Lecture 17 Lecture 17: Common Source/Gate/Drain Amplifiers Prof. Niknejad
  • 2. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Lecture Outline  MOS Common Source Amp  Current Source Active Load  Common Gate Amp  Common Drain Amp
  • 3. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Common-Source Amplifier Isolate DC level
  • 4. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Load-Line Analysis to find Q Q D DD out R D V V I R   1 10k slope  0V 10k D I  5V 10k D I 
  • 5. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Small-Signal Analysis in R  
  • 6. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley s v s R in R out R L R m in G v in v   Two-Port Parameters: Find Rin, Rout, Gm in R   m m G g  || out o D R r R  Generic Transconductance Amp
  • 7. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Two-Port CS Model Reattach source and load one-ports:
  • 8. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Maximize Gain of CS Amp  Increase the gm (more current)  Increase RD (free? Don’t need to dissipate extra power)  Limit: Must keep the device in saturation  For a fixed current, the load resistor can only be chosen so large  To have good swing we’d also like to avoid getting to close to saturation || v m D o A g R r   , DS DD D D DS sat V V I R V   
  • 9. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Current Source Supply  Solution: Use a current source!  Current independent of voltage for ideal source
  • 10. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CS Amp with Current Source Supply
  • 11. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Load Line for DC Biasing Both the I-source and the transistor are idealized for DC bias analysis
  • 12. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Two-Port Parameters From current source supply in R   || out o oc R r r  m m G g 
  • 13. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley P-Channel CS Amplifier DC bias: VSG = VDD – VBIAS sets drain current –IDp = ISUP
  • 14. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Two-Port Model Parameters Small-signal model for PMOS and for rest of circuit
  • 15. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Common Gate Amplifier DC bias: SUP BIAS DS I I I  
  • 16. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CG as a Current Amplifier: Find Ai out d t i i i    1 i A  
  • 17. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CG Input Resistance At input: Output voltage: t out t m gs mb t o v v i g v g v r           ( || ) ( || ) out d oc L t oc L v i r R i r R    gs t v v     || t oc L t t m t mb t o v r R i i g v g v r         
  • 18. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Approximations…  We have this messy result  But we don’t need that much precision. Let’s start approximating: 1 1 || 1 m mb t o oc L in t o g g i r r R R v r      1 m mb o g g r   || oc L L r R R  0 L o R r  1 in m mb R g g  
  • 19. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CG Output Resistance ( ) 0 s s t m gs mb s S o v v v g v g v R r       1 1 t s m mb S o o v v g g R r r          
  • 20. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CG Output Resistance Substituting vs = itRS 1 1 t t S m mb S o o v i R g g R r r           The output resistance is (vt / it)|| roc || 1 o out oc S m o mb o S r R r R g r g r R                  
  • 21. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Approximating the CG Rout The exact result is complicated, so let’s try to make it simpler: S gm  500  S gmb  50    k ro 200 ] [ || S S o mb S o m o oc out R R r g R r g r r R     ] [ || S S o m o oc out R R r g r r R    Assuming the source resistance is less than ro, )] 1 ( [ || ] [ || S m o oc S o m o oc out R g r r R r g r r R    
  • 22. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CG Two-Port Model Function: a current buffer • Low Input Impedance • High Output Impedance
  • 23. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley Common-Drain Amplifier 2 1 ( ) 2 DS ox GS T W I C V V L    2 DS GS T ox I V V W C L    Weak IDS dependence
  • 24. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CD Voltage Gain Note vgs = vt – vout || out m gs mb out oc o v g v g v r r     || out m t out mb out oc o v g v v g v r r   
  • 25. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CD Voltage Gain (Cont.) KCL at source node: Voltage gain (for vSB not zero):   || out m t out mb out oc o v g v v g v r r    1 || mb m out m t oc o g g v g v r r          1 || out m in mb m oc o v g v g g r r    1 out m in mb m v g v g g   
  • 26. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CD Output Resistance Sum currents at output (source) node: || || t out o oc t v R r r i  t m t mb t i g v g v   1 out m mb R g g  
  • 27. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley CD Output Resistance (Cont.) ro || roc is much larger than the inverses of the transconductances  ignore 1 out m mb R g g   Function: a voltage buffer • High Input Impedance • Low Output Impedance
  • 28. EECS 105 Fall 2003, Lecture 17 Prof. A. Niknejad Department of EECS University of California, Berkeley