Z - RFMD.com

Realizing Doherty
Power Amplifier Designs
David Runton, Michael LeFevre, Christopher Burns
[email protected]
Introduction
• What can be said that hasn’t been said before?
• Doherty is old news!
• PA suppliers are getting very nearly equal results
• “Optimizations”/“tweaks” are simply exploiting tradeoffs
• How do we put it all together?
• And most importantly, do it quickly…
Outline
• Textbook Doherty Design Principles
• Definition of Terms
• The “Classic” Concept
• Empirical Doherty Design
• Selection of tuning points
• Building the Doherty Amplifier
• Tuning Tips
Doherty Topology – Definitions
Create a splitter
• Wilkinson
 Peaking
• Gysel
 Carrier
Car
• Hybrid
length 

Z Doherty  Z O , length 
4
 Carrier
Pk
 Peaking
Z xfmr

4
ZO


, length 
4
2
Textbook Load Modulation
 I2 
Z1  RL 1  
 I1 
I1
+
-
I2
V
RL
+
-
• Doherty achieves Load
modulation by using the principle
of “load pulling” using two
devices*
*For more information see: Steve Cripps, “RF Power Amplifiers for Wireless Communications” and “Advanced Techniques in RF
Power Amplifier Design”
Textbook Load Modulation
Case I
Case II
Both amplifiers contributing equally
Peaking amp off
I1
+
-
I2
V
RL
I1
+
-
+
-
V
RL
I2  0
Z1  RL
Z1  Z 2  2 RL
*For more information see: Steve Cripps, “RF Power Amplifiers for Wireless Communications” and “Advanced Techniques in RF
Power Amplifier Design”
Practical Circuit Load Modulation
2xZO
Car
I
+
-
 Carrier
2xRL
Z Doherty  Z O , length 
ZO
2
In package/PCB
Match
High Power
• The real implementation modulates Zo→2xZo
• At the current source plane we want RL→2xRL
• How do we get this?
Low Power

4
Doherty Topologies
• There is no differentiation between standard and inverted Doherty
topologies
• The Point of a Doherty amplifier is load modulation
• how you achieve target impedances is irrelevant
LET THE FLAMING BEGIN!!
Being Statistically Realistic
CHALLENGE: Design a symmetric Doherty Amplifier for adBm average
power operation with dB peak to average ratio
Doherty Efficiency, Modulated Case 7.5dB PAR
0.8
0.7
0.7
0.6
0.6
Efficiency (%)
Efficiency (%)
Doherty Efficiency, CW Case
0.8
0.5
0.4
0.3
0.1
-20
-18
-16
-14
-12
-10
-8
Backoff (dB)
-6
-4
-2
0.4
1:1
1:1.5
1:2
1:2.5
0.3
1:1
1:1.5
1:2
1:2.5
0.2
0.5
0.2
0
0.1
-20
-18
-16
-14
-12
-10
-8
Backoff (dB)
-6
-4
-2
0
Choosing the Load Conditions
CHALLENGE: Design a symmetric Doherty Amplifier for adBm average
power operation with pdB peak to average ratio
• To achieve the best efficiency, we need:
• Pout = dBm composite power (full peak power)
• Full contribution of peak power from each amplifier
• Pout = (dBm
• Carrier amplifier is fully saturated and acting as a pure current source
• Peaking amplifier is just about to turn on
• (dBm > Pout > (dBm
• Carrier amplifier maintains saturation without clipping
• Peaking amplifier is “load modulating” the carrier amplifier
Choosing the Load Conditions
CHALLENGE: Design a symmetric Doherty Amplifier for adBm average
power operation with pdB peak to average ratio
• Break the challenge into two static cases
• At adBm composite power
• Each amplifier is functioning at (a-3)dBm
• Full addition of power from carrier and peaking amp recreating all peaks
• Amplifier must not clip (with linearization?)
• At slightly < adBm composite power
• If  is 6dB
• Carrier amplifier is functioning < adBm and is fully saturated (high efficiency)
• If the peaking amplifier is off, this represents the best case efficiency
• Be careful if  is ≠6dB (for the symmetric case)
Composite Power dBm
Power from each amp ()dBm
Car
Pk
Load Contours ()dBm
16
PAR (prpl 6.6)()()
Gt_dB (prpl 20.3)()()
Drain_eff (prpl 39.4)()()
Data Point (prpl 11.7+j6.9)()()
20 .8
48
5
14
48
44
5
4
20 .
10
40
.8
20
20
.8
644
6
44
20
.4
20
6
8
20 .4
6
36
4
7
(Z0ld1)
12
40
20
19 .
6
7
19
.2
2
40
20
19 .6
36
32
4
6
8
10
12
14
(Z0ld1)
16
18
20
22
Power from Carrier amp - dBm
Car
Pk
Load Contours dBm
PAR (prpl 4.9)(blk 4.2)()
Gt_dB (prpl 19.8)(blk 20.0)()
Drain_eff (prpl 50.8)(blk 55.4)()
Data Point (prpl 11.7+j6.9)(blk 12.6+j10.0)()
16
18 .4
60
18 .8
14
3
56
19 .6
19 .2
.2
19
12
19
.6
10
56
20
20
(Z0ld1)
52
4
4
20
4
56
52
.2
19
44
8
48
5
6
19
.6
19.6
44
48
19 .
2
4
6
8
52
5
10
12
(Z0ld1)
14
16
Static Tuning – Reality sets in
Pkg/wires
PCB
 Carrier
Doherty xfmr
ZHigh Power
dBm
ZO
Pkg/wires
PCB
 Carrier
Doherty xfmr
ZLow Power
dBm
2xZO
ZO
2
• Model the circuit
• Tune under static conditions
• Assume load modulation
16
Tuning Tips – Carrier Amp
Option 1 – Peaking Amp in place
Option 2 – Peaking Amp removed
 Carrier
 Carrier
Car
Car
Pk
Pk
• The Carrier Amp is where it all happens!
• We want no Clipping at full power with Zo impedance
• Saturation with peaking amplifier off
• Must make assumptions about peaking amp and its ability to load modulate
17
Tuning Tips – Peaking Amp
 Peaking
 Carrier
Car
 Carrier
Pk
 Peaking
• Set the off-state Z of peaking amp with
• Is this really so important
 Peaking
• Can we find some advantage not to set the off-state to ideal?
• Conventional wisdom says equal phase in each branch
• Class-C peaking amp has large AM-PM component
• Where do we want phase alignment?
It Can Work!
• 50% Drain Efficiency (7.5dB PAR @
0.01% CCDF)
• Fully Linearizable with peak power
recovery
• 15% bandwidth