Designing RFIC Modules For 2.4ghz Wireless Applications
Designing RFIC Modules For 2.4ghz Wireless Applications
Designing RFIC Modules For 2.4ghz Wireless Applications
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<strong>Designing</strong> <strong>RFIC</strong> <strong>Modules</strong><br />
<strong>For</strong> 2.4GHz<br />
<strong>Wireless</strong> <strong>Applications</strong><br />
Ride the Wave<br />
Workshop<br />
Slide 1<br />
Symphony Serenade HFSS Ensemble Spicelink<br />
Optimetrics
Agenda<br />
� Sample system: Bluetooth overview<br />
� System design and analysis<br />
� Antenna design and analysis<br />
� LTCC circuit design and analysis<br />
� <strong>RFIC</strong> design and analysis<br />
� Conclusion<br />
� References<br />
Slide 2
What is Bluetooth?<br />
Bluetooth [1]<br />
? [1]<br />
The Bluetooth system is is a universal radio interface on the<br />
globally available 2.4 GHz ISM frequency band facilitating<br />
wireless communication of of data and voice in in both stationary<br />
and mobile environments<br />
Low-cost Radio based cable replacement…(to)..Provide<br />
the basis for portable devices to communicate together<br />
…by creating a personal area (wireless)<br />
network…Bluetooth is an effort by a consortium of<br />
companies to design a royalty-free technology<br />
specification enabling this vision. (1)<br />
Low-cost Radio based cable replacement…(to)..Provide<br />
the basis for portable devices to communicate together<br />
…by creating a personal area (wireless)<br />
network…Bluetooth is an effort by a consortium of<br />
companies to design a royalty-free technology<br />
specification enabling this vision. (1)<br />
� Given the Bluetooth guidelines, how does this<br />
translate to RF specifications?<br />
Slide 3
Bluetooth Specifications Specifications [2]<br />
Specifications [2]<br />
� Operates in (U.S.) ISM band (2.400-2.4835 GHz)<br />
� Frequency hopping @1600 hops/sec(nominal)<br />
� Channel frequencies F = (2402+k) MHz, k = 0,…,78<br />
� Some countries use different ranges in this band<br />
� Channel spacing 1MHz<br />
� Guard band 2MHz lower, 3.5MHz upper.<br />
� Power classes:<br />
Power<br />
Class<br />
1<br />
2<br />
3<br />
Pmax<br />
100mW<br />
2.5mW<br />
1mW<br />
Nominal<br />
N/A<br />
1mW<br />
N/A<br />
Pmin<br />
1mW<br />
0.25mW<br />
N/A<br />
The Bluetooth<br />
system is is a narrow<br />
band system,<br />
approximately 3.5%<br />
bandwidth.<br />
Slide 4
Bluetooth Specifications<br />
� Modulation characteristic<br />
�<br />
�<br />
�<br />
GFSK with BT=0.5<br />
Modulation index : M I =<br />
Frequency deviation<br />
∆f(<br />
BW<br />
140 KHz ≤<br />
∆f(<br />
SSB) ≤ 175KHz<br />
� Data rate : 1Mb/s<br />
2 SSB)<br />
0.<br />
28<br />
0.<br />
35<br />
(+/-160KHz nominal)<br />
� Radio frequency tolerance : +/-75KHz<br />
� Actual sensitivity level of -70dBm or better<br />
@0.1% raw bit error rate<br />
=<br />
~<br />
Slide 5
Sensitivity and Dynamic Range [3]<br />
� Sensitivity<br />
� Minimum signal level that the system can detect with<br />
acceptable signal-to-noise ratio.<br />
Pin , min = − dBm / Hz<br />
� Dynamic range (SFDR)<br />
174 + NF + 10log<br />
B + SNR<br />
� Maximum input level that the circuit can tolerate to the<br />
minimum input level at which the circuit provides a<br />
reasonable signal quality.<br />
2P<br />
+ F<br />
3<br />
F =<br />
−174<br />
dBm + NF + 10log<br />
B<br />
IIP 3<br />
SFDR = − +<br />
( F SNR )<br />
min<br />
min<br />
Slide 6
Bluetooth Noise Calculation [4]<br />
4.1 4.1 ACTUAL SENSITIVITY LEVEL<br />
The actual sensitivity level is is defined as as the the input<br />
level for for which a raw raw bit bit error rate rate (BER) of of 0.1% is is<br />
met. The The requirement for for a Bluetooth receiver is is an an<br />
actual sensitivity level of of –70 –70 dBm dBmor or better. The The<br />
receiver must achieve the the –70dBm sensitivity level<br />
with any any Bluetooth transmitter compliant to to the the<br />
transmitter specification specified in in Section 3 on on<br />
page 21. 21.<br />
This sets the noise budget for the system. The bit<br />
error rate, or P{E} for Non-coherent FSK is given<br />
by (2)<br />
This sets the noise budget for the system. The bit<br />
error rate, or P{E} for Non-coherent FSK is given<br />
by<br />
Where the approximation<br />
(2)<br />
1 Eb<br />
1⎛<br />
S ⎞BT<br />
− 1 2 N 1 − ⎜ ⎟<br />
0<br />
2⎝<br />
N ⎠ k<br />
P{<br />
E}<br />
= e = e<br />
2<br />
2<br />
Where the approximation<br />
is is used.<br />
E<br />
N<br />
b<br />
0<br />
⎛ S<br />
≈ ⎜<br />
⎝ N<br />
⎞<br />
⎟<br />
⎠<br />
BT<br />
k<br />
Bit Error Rate<br />
Bit Error Rate<br />
1.E+00<br />
1.E+00<br />
1.E-01<br />
1.E-01<br />
1.E-02<br />
1.E-02<br />
1.E-03<br />
1.E-03<br />
1.E-04<br />
1.E-04<br />
1.E-05<br />
1.E-05<br />
Bit Error Rate Vs. SNR, BT = .5<br />
Bit Error Rate Vs. SNR, BT = .5<br />
Non-coherent<br />
FSK<br />
Slide 7<br />
GFSK<br />
M<br />
I I =0.28<br />
1.E-06<br />
1.E-06<br />
-5 0 5 10 15 20 25<br />
-5 0 5 10 15 20 25<br />
SNR, dB<br />
SNR, dB<br />
Thus, the the signal to to<br />
noise ratio has has to to<br />
be be a minimum of of<br />
approximately<br />
21dB.
Bluetooth Noise Budget<br />
0 dBm<br />
-20 dBm<br />
-70 dBm<br />
-91 dBm<br />
-114 dBm<br />
TX power<br />
RX power @ 10cm<br />
RX power @ 10m, Reference Sensitivity Level<br />
Allotted Noise floor<br />
kTB (@1MHz)<br />
The ratio of of signal to to noise<br />
for for non-coherent GFSK<br />
was calculated to to be be a<br />
minimum of of 21dB for for the<br />
given BER specification.<br />
This allows a system<br />
noise figure of of 23dB.<br />
C/I AWGN = 21 dB<br />
(Theoretical)<br />
NF = 23 dB<br />
Slide 8
Bluetooth Intercept Point<br />
4.4 4.4 INTERMODULATION CHARACTERISTICS<br />
The reference sensitivity performance, BER = 0.1%, shall be be met met under the the following conditions.<br />
••The The wanted signal at at frequency ff 0<br />
0 with a power level 6 dB dB over the the reference sensitivity level.<br />
(Reference Sensitivity Level = -70dBm, signal @f @f<br />
0<br />
0 therefore is is –64dbm)<br />
•• A static sine wave signal at at f1 f1 with a power level of of –39 –39 dBm<br />
•• A Bluetooth modulated signal at at f2 f2 with a power level of of -39 -39 dBm Such that that ff 0<br />
0 = 2 ff 1<br />
1-f -f<br />
2<br />
2and and | | ff 2<br />
2-f -f<br />
1<br />
1 |= |= n*1 n*1<br />
MHz, where n can can be be 3, 3, 4, 4, or or 5. 5. The system must fulfill one one of of the the three alternatives.<br />
(f (f<br />
0<br />
0is is some desired signal, and and ff 1<br />
1 & ff 2<br />
2are are two two signals in in adjacent channels, as as evidenced by by the the restriction<br />
|f |f<br />
2<br />
2 –f –f<br />
1| 1| = n*1)<br />
This essentially sets the the dynamic range of of the the system by by<br />
setting the the intercept point through the the use use of of co-channel<br />
interference. In In this this case, the the third order product produced<br />
from signals in in two two adjacent channels are are at at the the same<br />
frequency as as the the desired signal. This third order product<br />
cannot cause a degradation in in BER. Since the the power in in the the<br />
“desired” channel is is –64dBm, the the third order product caused<br />
by by 2 ff 1<br />
1-f -f<br />
2<br />
2 (= (= f0) f0) has has to to be be below the the level specified for for<br />
Carrier Interference (C/I). The The C/I C/I specification is is 11dB, so so<br />
this this means that that the the third order product of of the the two two signals<br />
must be be below –75dBm.<br />
Output Power, dBm dBm<br />
Dynamic Range Chart<br />
50<br />
50<br />
40<br />
40<br />
30<br />
30<br />
20<br />
20<br />
10<br />
10<br />
0<br />
-10<br />
-10<br />
-20<br />
-20<br />
-30<br />
-30<br />
-40<br />
-40<br />
-50<br />
-50<br />
-60<br />
-60<br />
-70<br />
-70<br />
-80<br />
-80<br />
-90<br />
-90<br />
-100<br />
-100<br />
-110<br />
-110<br />
-120<br />
-120<br />
Ideal Power Output<br />
Ideal<br />
Ideal<br />
Power<br />
3rd Order<br />
Output<br />
Power Output<br />
Ideal Nois 3rd e Floor Order at Input Power Bandwidth Output<br />
Nois<br />
Compression<br />
e Floor at Input Bandwidth<br />
Compression<br />
Po, Spur-Free<br />
Po,<br />
System<br />
Spur-Free<br />
Noise Floor<br />
System Noise Floor<br />
-120<br />
-120<br />
-110<br />
-110<br />
-100<br />
-100<br />
-90<br />
-90<br />
-80<br />
-80<br />
-70<br />
-70<br />
-60<br />
-60<br />
-50<br />
-50<br />
-40<br />
-40<br />
-30<br />
-30<br />
-20<br />
-20<br />
-10<br />
-10<br />
0<br />
Input<br />
Input<br />
Power,<br />
Power,<br />
dBm<br />
dBm<br />
Slide 9
Output Power, dBm<br />
Bluetooth Intercept Point Calculations<br />
Dynamic Range Chart<br />
50<br />
40<br />
30<br />
20<br />
10<br />
0<br />
-10<br />
-20<br />
-30<br />
-40<br />
-50<br />
-60<br />
-70<br />
-80<br />
-90<br />
-100<br />
-110<br />
-120<br />
Ideal Power Output<br />
Ideal 3rd 3rd Order Power Output<br />
Noise Floor at at Input Bandwidth<br />
Compression<br />
Po, Po, Spur-Free<br />
System Noise Floor<br />
-120 -110 -100 -90 -80 -70 -60 -50 -40 -30 -20 -10 0<br />
Input Power, dBm<br />
Noise Floor = kTB<br />
Slide 10<br />
Pin Vs Pout, Fundamental<br />
Estimated Compression<br />
Curve<br />
Output power level<br />
Corresponding to the point<br />
where the third order<br />
product meets the noise<br />
floor<br />
Pin Vs Pout, Third Order<br />
System Noise Floor<br />
G + NF +kTB
Output Power, dBm<br />
40 40<br />
Minimum<br />
30 30 power point where<br />
the system must not produce<br />
a spur 20 20 higher than the (C/I),<br />
Output power = -39dBm + G<br />
10 10<br />
0<br />
-10 -10<br />
-20 -20<br />
-30 -30<br />
-40 -40<br />
Bluetooth TOI Calculation<br />
Third Order Intercept<br />
Dynamic Range Chart<br />
-50 -50<br />
-110 -110 -100 -100 -90 -90 -80 -80 -70 -70 -60 -60 -50 -50 -40 -40 -30 -30 -20 -20 -10 -10<br />
Input Power, dBm<br />
X<br />
2X<br />
Point where the third order product intercepts the<br />
noise floor, in this case the C/I ratio,<br />
Output power= –64dBm – 11dB + G = -75dBm + G<br />
X<br />
-39dBm<br />
-64dBm<br />
G<br />
-39dBm + G<br />
-64dBm + G<br />
Slide 11<br />
It It is is convenient to to refer refer to to the the both both the the output output and and<br />
the the input input of of the the device device when when calculating Third Third Order Order<br />
Intercept, even even though though the the gain gain will will drop drop out out for for<br />
input inputpoint. point. The The given given specification is is the the point point<br />
where where the the third third order order product is is equal equal to to the the “noise” “noise”<br />
level levelor or in in this this case, case, Carrier Carrier to to interference Ratio Ratio<br />
(C/I). (C/I). Once Once this this level level is is known, the the third third order order<br />
intercept can can be be calculated for for a given given gain. gain. The The<br />
slope slope of of the the fundamental is is 1, 1, and and the the slope slope of of the the<br />
third third order order product is is 3, 3, so so P<br />
out<br />
out Vs. Vs. P<br />
in<br />
inplot plot can can be be<br />
broken broken up up into into 2 regions regionsas as shown. shown. The The two two points points<br />
on on the the plot plot are are given given for for the the upper upper and and lower lower limits limits<br />
of of the the 2X 2X interval, or or at at the the output output<br />
2X= 2X= -75 -75 +G +G –(-39 –(-39 +G) +G) = 36, 36, X = 18 18<br />
And And the the Third Third order order intercept is is X dB dB above above –39dBm<br />
at at the the input, input, or or<br />
TOI TOI = -39dBm + 18dB 18dB = -21dBm<br />
Note Note that that the the input input intercept point point does does not not depend<br />
on on the the gain gain directly.<br />
Third Order Product<br />
-39dBm + G – 2X
Slide 12<br />
Bluetooth Spur Free Dynamic Range Calculations<br />
Output Power, dBm<br />
40 40<br />
Minimum<br />
30 30 power point where the<br />
system must not produce a spur<br />
higher 20 20 than the noise floor,<br />
Output power = -39dBm + G<br />
10 10<br />
0<br />
-10 -10<br />
-20 -20<br />
-30 -30<br />
-40 -40<br />
Dynamic Range Chart<br />
-50 -50<br />
-110 -110 -100 -100 -90 -90 -80 -80 -70 -70 -60 -60 -50 -50 -40 -40 -30 -30 -20 -20 -10 -10<br />
Input Power, dBm<br />
Y<br />
2Y<br />
Third Order Intercept<br />
Y<br />
As As before, the the dynamic range spur chart is is<br />
plotted. In In this this case, the the point of of interest is is<br />
the the point where the the output power third order<br />
product is is equal to to the the noise power. This is is<br />
the the lower end end of of the the SFDR. The The upper end end<br />
will will be be the the output power of of the the first first order<br />
product at at that that point. In In this this case, the the SFDR<br />
is is just just 2Y. 2Y. The The distance 3Y 3Y is is given by by<br />
3Y 3Y =-21+G -( -( -114+G+23 ) )<br />
2Y=(2/3) (-21 +114 --23 23 )=46.7dB<br />
This difference is the Spur-Free Dynamic Range.<br />
The assumed noise figure was 23dB.<br />
Point where the third order product<br />
intercepts the noise floor,<br />
Output power = ktB+G+NF = -114dBm + G+23
Ansoft Design Environment for <strong>Wireless</strong> Design<br />
�� Ansoft design environment addresses the<br />
needs of the wireless market<br />
� Modern wireless systems are becoming more and<br />
more complex<br />
� Levels of integration are increasing<br />
� Time to market requirements are shrinking<br />
� Fast, accurate simulation is required<br />
�� Ansoft design environment provides start to<br />
finish design and analysis<br />
� Circuit simulation<br />
� System simulation<br />
� 2.5D modeling<br />
� 3D modeling<br />
� The following presentation demonstrates<br />
Ansoft’s answers to wireless design<br />
Slide 13
System Design and Analysis<br />
� Architecture considerations<br />
� System Architecture<br />
� GFSK modulation<br />
Slide 14<br />
� PLL Frequency Synthesizer design and analysis<br />
Symphony Serenade HFSS Ensemble Spicelink<br />
Optimetrics
Receiver Architectures<br />
� SuperHeterodyne receiver<br />
� Uses “dual” down-conversion<br />
� RF and LO are separated in frequency<br />
Slide 15<br />
� “Image” and other unwanted signals can be filtered (Cost)<br />
� More complex structure<br />
� Low-IF Heterodyne receiver<br />
� High level integration<br />
� Down-converts directly to a “low” IF<br />
� Image noise is a concern, medium channel selectivity<br />
� Direct Conversion(Zero-IF Homodyne) receiver<br />
� LO and RF at the “same” frequency<br />
� High level integration, no image filter<br />
� LO leakage is “in-band”, higher design challenge
Transmitter Architectures<br />
Transmitter<br />
Transmitter Architectures [5]<br />
� Direct VCO modulation<br />
� Direct VCO modulation with gaussian filtered data<br />
� Simple, low current design<br />
� Frequency drift and modulation index variation<br />
� I/Q modulation<br />
� Direct or indirect up-conversion with I/Q modulator<br />
� Gaussian filter and FSK mapping are performed in BB<br />
� No frequency drift<br />
� No modulation index variation<br />
� More circuits are involved<br />
Slide 16
Symphony<br />
System Architecture<br />
Slide 17
Signal Implications<br />
� GFSK Modulation<br />
� Gaussian Frequency Shift Keying<br />
� The information is contained in the “frequency shift” of<br />
the signal between two frequencies.<br />
� BT = .5<br />
� B bandwidth of the gaussian filter used, in this case .5MHz<br />
LPF, corresponds to a 1MHz bw at <strong>2.4ghz</strong>.<br />
� Since there is one bit/symbol, T is the bit time and the<br />
Symbol time. 1/T is the bit rate.<br />
� The goal of Bluetooth is to have a data rate of 1Mb/s<br />
� GFSK is ideally a constant envelope signal<br />
� This implies a “constant amplitude” signal<br />
� Power amplifier can be run deep into compression<br />
� This increases the efficiency of the power amplifier<br />
Slide 18
Gaussian Frequency Shift Keying (GFSK) [6]<br />
In a GFSK modulator everything is is the same as a FSK<br />
modulator except that before the baseband pulses (-1, 1) go<br />
into the FSK modulator, it it is is passed through a gaussian filter<br />
to make the pulse smoother so to limit its spectral width.<br />
Gaussian filtering is is one of the standard methods for<br />
reducing the spectral width or Pulse Shaping. If If we use “-1”<br />
for fc-fd and “1” for fc+fd, when we jump from -1 to 1 or 1 to -<br />
1, the modulated waveform changes rapidly, which<br />
introduces a large out-of-band spectrum. If If we change the<br />
pulse going from -1 to 1 as -1, -.98, -.93 ..... .96, .99, 1, and<br />
we use this smoother pulse to modulate the carrier, the outof-band<br />
spectrum will be reduced.<br />
The spectral width for FSK is is unlimited, comparatively, there<br />
is is a limitation on GFSK. fc "climbs slowly" to fd in GFSK,<br />
However, in the case of FSK, fc "jumps sharply" to fd, which<br />
greatly decreases spectral efficiency..<br />
Slide 19
Frequency Shift Keying (FSK) Vs.<br />
Gaussian Frequency Shift Keying (GFSK)<br />
FSK Modulation<br />
GFSK Modulation<br />
Symphony<br />
Addition of Gaussian<br />
Low Pass Filter<br />
Slide 20
Symphony<br />
Frequency Shift Keying (FSK) Vs.<br />
Gaussian Frequency Shift Keying (GFSK)<br />
FSK GFSK<br />
Slide 21
Symphony<br />
Frequency Shift Keying (FSK) Vs.<br />
Gaussian Frequency Shift Keying (GFSK)<br />
Slide 22
Symphony<br />
Frequency Shift Keying (FSK) Vs.<br />
Gaussian Frequency Shift Keying (GFSK)<br />
Slide 23
<strong>For</strong>ward gain:<br />
B(<br />
s)<br />
PLL Frequency Synthesizer<br />
θ i(<br />
s)<br />
K K θo(<br />
s)<br />
θ<br />
0<br />
F(s)<br />
f i<br />
G(<br />
s)<br />
=<br />
K<br />
θ<br />
s<br />
K0F(<br />
s)<br />
s<br />
Open loop Transfer Function:<br />
Closed loop Transfer Function:<br />
1<br />
N<br />
s<br />
f o =Nf i<br />
Slide 24<br />
Kθ : Phase detector gain factor (Volts/Radian)<br />
K0 : VCO gain factor (Radians per second/volt)<br />
F(s): Filter transfer function<br />
N: Frequency Division Ratio<br />
H(<br />
s)<br />
K0F(<br />
s)<br />
Ns<br />
FowardGain G(<br />
s)<br />
KθK<br />
0F(<br />
s)<br />
s<br />
=<br />
=<br />
=<br />
1−<br />
( OpenLoopGain)<br />
1+<br />
G(<br />
s)<br />
H(<br />
s)<br />
1+<br />
K K F(<br />
s)<br />
Ns<br />
=<br />
K<br />
θ<br />
θ<br />
0
PLL Design Specs<br />
� Output frequency : 2402MHz~2480MHz<br />
� Frequency step : 1MHz<br />
� Lock-up time : < 220 µS<br />
� Overshoot : < 20%<br />
� VCO sensitivity : 40MHz/V (K o)<br />
� Reference Frequency : 1MHz<br />
Slide 25
Setting Time Calculation for PLL<br />
625X5 = 3125us<br />
2871 bits<br />
Standard packet format:<br />
LSB 72 54 0 ~ 2745 MSB<br />
ACCESS CODE HEADER PAYLOAD<br />
Symbol Rate = 1Ms/s = 1Mbps → Bit Duration<br />
=<br />
1µ<br />
s<br />
∴Max<br />
number of bits of a standard packet is 72 + 54 + 2745 = 2871<br />
Therefore, the time left for 3 slot times and settling is (3125-2871) = 254 µsec<br />
∴<br />
1<br />
1600 hops<br />
625 s =<br />
µ<br />
/ sec<br />
Slide 26<br />
for 5 time slots
Setting Time Calculation for PLL<br />
Hopping<br />
Turn around<br />
If the hop sequence scans over the turn around region like segment1 & segment2, PLL in radio chip should<br />
be capable of switching and settling (for all of the frequency hop) before the onset point of next time slot.<br />
Assume 3-wire control takes about 34us (based on 13MHz system clock), then<br />
1. Channel switching time should be < 220us<br />
2. Tx-Rx turn around time should be < 220us for the frequency jump of 78MHz.<br />
Slide 27
Error<br />
100<br />
80<br />
60<br />
40<br />
20<br />
0<br />
-20<br />
-40<br />
-60<br />
Setting Time & Loop Bandwidth for PLL<br />
e<br />
Error vs Time<br />
tζ<br />
T<br />
o<br />
=<br />
ωo<br />
t⋅ζ<br />
⋅<br />
2π<br />
0 50 100 150 200<br />
Time<br />
e<br />
It should be<br />
Dimensionless here!!<br />
if<br />
e<br />
ωo<br />
−t⋅ζ<br />
⋅<br />
2π<br />
≤<br />
Slide 28<br />
Set as<br />
⎯⎯→<br />
⎯ ε<br />
ωo<br />
⇒ t ⋅ζ<br />
⋅ ≥ −lnε<br />
2π<br />
ωo<br />
When t = ts<br />
⇒ ts<br />
⋅ζ<br />
⋅ = −lnε<br />
2π<br />
− lnε<br />
ωo<br />
= 2π<br />
⋅<br />
t ⋅ζ<br />
s<br />
f<br />
f<br />
accuracy<br />
jump( max )<br />
RADIO FREQUENCY TOLERANCE<br />
The transmitted initial center frequency accuracy must be ±75 kHz from F c . The initial frequency<br />
accuracy is defined as being the frequency accuracy before any information is transmitted. Note<br />
that the frequency drift requirements not included in the ±75 kHz.<br />
Θ<br />
f<br />
Θ t<br />
s<br />
accuracy<br />
= 75KHz,<br />
= 220µ<br />
s & let ζ =<br />
f<br />
jump(max)<br />
0.<br />
8,<br />
∴<br />
= 78MHz<br />
f<br />
o<br />
=<br />
− lnε<br />
≅<br />
t ⋅ζ<br />
s<br />
∴−<br />
lnε<br />
≈<br />
6.<br />
947<br />
39.<br />
47KHz,<br />
whereω<br />
=<br />
0<br />
2π<br />
⋅<br />
f<br />
0
Serenade<br />
2 1 sτ<br />
+<br />
F(<br />
s)<br />
=<br />
s<br />
F(<br />
s)<br />
[ ( τ + τ ) ]<br />
1<br />
1 sτ<br />
+<br />
2<br />
Loop Filters<br />
τ = R C<br />
τ<br />
1<br />
2<br />
=<br />
1<br />
R<br />
2<br />
2<br />
C<br />
τ = R C<br />
1<br />
τ<br />
=<br />
1<br />
R<br />
2<br />
C<br />
2<br />
F(<br />
s)<br />
=<br />
[ s(<br />
τ + τ ) + 1](<br />
sτ<br />
+ 1)<br />
F(<br />
s)<br />
=<br />
sτ<br />
+ 1<br />
Slide 29<br />
2<br />
2 2 2 2<br />
=<br />
sτ<br />
sτ1(<br />
sτ<br />
3 + 1)<br />
1<br />
1<br />
sτ<br />
+ 1<br />
2<br />
2<br />
τ1<br />
= R1C2<br />
τ = R C<br />
2<br />
3<br />
2<br />
2<br />
( R1<br />
R2<br />
) 3<br />
τ 3 = || C
Closed Loop Bandwidth Response<br />
Symphony<br />
Serenade<br />
Slide 30
Closed Loop Bandwidth Response<br />
Symphony<br />
Serenade<br />
35KHz<br />
Slide 31
Tx-Rx Tx Rx Turn Around & Channel Switching Time<br />
Symphony<br />
Serenade<br />
80MHz Frequency Jump<br />
10MHz Frequency Jump<br />
Slide 32
Spur Simulation for PLL<br />
• Open loop modulation when transmitting (Turn off phase detector after loop is locked, no spur problem)<br />
• Close loop for PLL when receiving (The receiver will suffer from comparing spur interferences from PLL)<br />
Symphony<br />
R<br />
out<br />
(to emulate the curent leakage)<br />
=<br />
Settling Voltage<br />
Leakage Current<br />
Slide 33<br />
1v<br />
5<br />
≈ = 5⋅10<br />
Ω<br />
2µ<br />
A
The case for<br />
in1 lag in2<br />
Symphony<br />
Phase Frequency Detector<br />
The case for in1 lead in2<br />
Slide 34
Interference<br />
(On purpose)<br />
Symphony<br />
Spur Simulation for PLL<br />
???<br />
Interference<br />
(generated by PLL when receiving)<br />
Slide 35
If finterference≥3MHz<br />
If finterference=2MHz<br />
If finterference=1MHz<br />
40dB<br />
30dB<br />
Spur Simulation for PLL<br />
-67<br />
dBm<br />
-60<br />
dBm<br />
-60<br />
dBm<br />
-27dBm<br />
-30dBm<br />
-67dBm<br />
X dBc<br />
X dBc<br />
X dBc<br />
Slide 36<br />
- 67dBm - (-27dBm + X) ≥ 11dB ⇒ X ≤ −51dBc<br />
The tightest spec. for PLL<br />
comparing spur suppression!!<br />
- 60dBm - (-30dBm + X) ≥ 11dB ⇒ X ≤ −41dBc<br />
- 60dBm - (-60dBm + X) ≥ 11dB ⇒ X ≤ −11dBc
Antenna Design<br />
� Antenna in a Bluetooth-enabled<br />
device is a vital part of the whole<br />
solution<br />
� Product power consumption<br />
� BER<br />
� Inverted-F antenna<br />
� Allows for embedded design<br />
� Low-profile and small (~λ/4)<br />
� Inductive tuning stub<br />
� Good BW and gain due to use of board<br />
ground plane<br />
HFSS Ensemble<br />
Optimetrics<br />
Slide 37
� Typical PDA board<br />
size(100mmx60mm)<br />
Model and Results<br />
� 3D-modeling with HFSS<br />
� Finite ground and dielectrics<br />
simulated<br />
� Gap source used<br />
� PML (Perfectly Matched<br />
Layer) absorbing boundary<br />
condition used<br />
� -14dB at 2.44GHz<br />
� BW > 0.8GHz<br />
� VSWR < 2 over entire band<br />
HFSS<br />
Slide 38
z<br />
x y<br />
HFSS<br />
Radiation Patterns<br />
Slide 39
LTCC Circuit Design and Analysis<br />
� Tx & Rx Baluns<br />
� Power Amplifier mounted on<br />
substrate<br />
Slide 40
RF Module for bluetooth [7]<br />
� Size requirements of <strong>RFIC</strong> require flip-chip assembly<br />
� LTCC selected for high frequency performance and<br />
dense integration of antenna filter and Rx/Tx baluns<br />
� Single-side assembly allows for one soldering<br />
operation.<br />
� Package is self-shielding due to ground plane in<br />
substrate and BGA balls.<br />
Slide 41
What is LTCC? [8]<br />
� Low Temperature Co-fired Ceramic (LTCC)<br />
technology meets the requirements for MCM-C<br />
design<br />
� Benefits/Features of LTCC<br />
• Hi Q/ Low Loss / Low T<br />
• Allows direct attachment<br />
of Si and GaAs IC’s<br />
• Ag & Au based conductors<br />
• Enhances performance,<br />
decreases cost, reduces size<br />
and improves reliability<br />
Slide 42
� 8-layer LTCC 951 Green Tape TM by DuPont<br />
� parallel processing<br />
� excellent dielectric isolation<br />
� high layer count circuitry<br />
� high conductivity metallization<br />
� 951A2 properties:<br />
LTCC<br />
• Layer thickness (fired) = 0.1397mm<br />
• Dielectric constant = 7.8<br />
• Loss Tangent = 0.0015<br />
• Metal type = Silver (Ag)<br />
Slide 43
Balun Model on LTCC<br />
Rx and Tx baluns<br />
LTCC<br />
Substrate<br />
PCB<br />
Serenade HFSS Ensemble Spicelink<br />
Optimetrics<br />
balun layers<br />
g2<br />
stripline: routing<br />
g1<br />
microstrip: soldering and interconnects<br />
<strong>RFIC</strong><br />
Slide 44
Baluns<br />
� Baluns provide a “balanced” output from a<br />
single input<br />
� Outputs are 180º out of phase<br />
� Ports are “isolated”<br />
� Baluns are difficult to simulate<br />
� “Conductive” silicon substrate<br />
� Multiple layers<br />
� Ensemble can simulate the structures on<br />
both LTCC and for “on chip” applications<br />
using a 2.5D approach<br />
� HFSS Can be used to provide a full 3D<br />
simulation<br />
Slide 45
Baluns<br />
� Baluns can be realized with either<br />
active or passive components<br />
� Active baluns require additional DC<br />
current<br />
� Passive Baluns are typically bulky<br />
and difficult to realize<br />
� Passive Baluns can be located on-chip<br />
or “off chip”<br />
Slide 46
Balun configurations<br />
1. 180° hybrids / ring resonators –<br />
impractical due to large size<br />
2. Lumped-element filter type – poor<br />
balance and complicated layout<br />
3. Marchand type – excellent balance over<br />
wide frequency band<br />
� Coupled microstrip, Lange-coupler:<br />
� large geometry<br />
� Spiral type:<br />
� compact layout due to<br />
geometry and mutual coupling<br />
� lower series resistance due to less metal<br />
Slide 47
Balun layout [9]<br />
� Upper conducter centered<br />
above gap in the lower<br />
conducter and rotated 180°.<br />
� Allows for independent variation of center-to-center<br />
spacing (mutual L) and overlaid degree (mutual C).<br />
� <strong>For</strong>ces close to coplanar structure (Zo nearly<br />
independent of substrate thickness).<br />
� Direction of current flow in coils is same (better<br />
mutual L).<br />
� Layout symmetric to ground connections (minimized<br />
imbalance).<br />
� Coplanar ground ring provides shielding<br />
� fo of balun tuned by changing<br />
N or Rinner .<br />
� Optimal performance when<br />
W/(W+S) = 0.4~0.6.<br />
Slide 48
Balun stackup<br />
� M2, M4, M8 : solid ground layers<br />
Slide 49<br />
� M3 : stripline layer used for routing between<br />
embedded components, discrete components and<br />
board<br />
� M5, M6, M7 : balun layers<br />
� Dielectric thickness = 0.1397mm per layer<br />
� Metallization thickness = 0.009mm<br />
M8<br />
M7<br />
M6<br />
M5<br />
M4<br />
M3<br />
M2
Baluns coil size approximation<br />
� Required 90° length derived from<br />
transmission line utility in Power<br />
Plug-Ins<br />
� L = 10.99mm<br />
� Physically,<br />
L<br />
Ri<br />
+ W + S 2 2<br />
( θ , θ , R , W , S)<br />
= R ( θ −θ<br />
) + ( θ −θ<br />
)<br />
1<br />
2<br />
i<br />
i<br />
2<br />
1<br />
� Single coil modeled initially to get<br />
close to 90° phase lag, where:<br />
� W=S=0.15mm<br />
� R i =0.15mm<br />
� N=2.5→ θ 1=0°, θ 2=90°<br />
4π<br />
0.<br />
45<br />
L 19<br />
4π<br />
2 ( 0,<br />
5π<br />
, 0.<br />
15,<br />
0.<br />
15,<br />
0.<br />
15)<br />
= 0.<br />
15(<br />
5π<br />
) + ( 5π<br />
) = 11.<br />
mm<br />
� L=11.19mm →φ=91.63° in TRL utility,<br />
which is close enough to start.<br />
Serenade<br />
2<br />
1<br />
Slide 50
� Gap sources on<br />
input and output of<br />
both coils.<br />
� Solid coplanar<br />
ground ring used to<br />
reduce model<br />
complexity in initial<br />
design.<br />
∠<br />
� d<br />
S<br />
∠S<br />
21<br />
43<br />
ο<br />
( 2.<br />
44Ghz)<br />
= 97.<br />
7<br />
ο<br />
( 2.<br />
44Ghz)<br />
= 90.<br />
5<br />
� Absolute phase and<br />
phase imbalance<br />
addressed during<br />
optimization.<br />
HFSS Optimetrics<br />
Single coil model<br />
port3<br />
port1<br />
port2<br />
port4<br />
Slide 51
Full 3-port 3 port model<br />
� Coil mirrored around z-axis to generate baluns.<br />
� Ground provided by solid coplanar ring, and top and bottom of<br />
bounding box.<br />
� Model creation programmed in macro language to allow for<br />
parametric analysis on W, S, Ri, and N.<br />
HFSS Optimetrics<br />
port3<br />
open<br />
port1<br />
port2<br />
Slide 52
Balun analysis and performance<br />
� Solution space defined as:<br />
� Ro=[0.15, 0.55] mm<br />
� S=[0.15, 0.55] mm<br />
� W=[0.15, 0.55] mm<br />
� N=2.5<br />
� IL, phase imbalance, and amplitude imbalance calculated<br />
within Optimetrics:<br />
2 2<br />
( )<br />
2 2 ⎛ S12<br />
S13<br />
2 S12<br />
S13<br />
cos ⎞<br />
IL 10log<br />
S12<br />
S13<br />
10log⎜<br />
+ +<br />
θ<br />
= − + −<br />
⎟<br />
2 2<br />
⎜ S12<br />
S13<br />
2 S12<br />
S ⎟<br />
⎝ + + 13 ⎠<br />
≈ −10log<br />
S<br />
2<br />
+ S<br />
2<br />
( )<br />
12<br />
13<br />
phase imbalance = 180°<br />
− tan<br />
−1<br />
⎛ S<br />
Im⎜<br />
⎝ S<br />
⎛ S<br />
Re⎜<br />
⎝ S<br />
12<br />
13<br />
12<br />
13<br />
⎞<br />
⎟<br />
⎠<br />
⎞<br />
⎟<br />
⎠<br />
⎛ S<br />
amplitude<br />
imbalance = 20log<br />
⎜<br />
⎝ S<br />
Slide 53<br />
12<br />
13<br />
⎞<br />
⎟<br />
⎠
Balun parametric sweep vs Ri<br />
HFSS Optimetrics<br />
•Ri=0.25; W=S=0.15<br />
•Low IL, AmpImb<br />
•PhsImb corrected in layout<br />
Slide 54
HFSS Optimetrics<br />
Parameters vs S<br />
Slide 55
HFSS Optimetrics<br />
Parameters vs W<br />
Slide 56
Detailed balun model<br />
� Optimal design chosen:<br />
� Ri=0.25mm; W=S=0.15mm<br />
� IL=0.122dB; AmpImb=0.217dB; PhsImb=171°<br />
� Solid ground ring replaced by coplanar<br />
ground rings on each layer.<br />
� Via transitions, through LTCC substrate,<br />
to stripline mode included.<br />
HFSS Optimetrics<br />
Slide 57
� AmpImb≈0.355dB<br />
� PhsImb≈174°<br />
� IL≈0.508dB<br />
� Imperfect phase<br />
balance compensated<br />
for in layout.<br />
HFSS Optimetrics<br />
Balun 1 Results<br />
Slide 58
Final balun results<br />
� AmpImb≈0.0897dB<br />
� PhsImb≈179°<br />
� IL≈0.476dB<br />
� Use this balun in circuit/system<br />
simulation<br />
HFSS Optimetrics<br />
0.774mm<br />
Slide 59
Power Amp Specs<br />
� Device: BFP450 (Infineon)<br />
� Frequency: 2400Mhz ~ 2483MHz<br />
� Gain: ~10dB<br />
� Max. output power: > 0dBm<br />
� Substrate: LTCC<br />
� ε r = 7.8<br />
� Dielectric thickness : 139 µm<br />
� Metal thickness : 8 µm<br />
Symphony Serenade Ensemble<br />
Slide 60
Power Amp Design Procedure<br />
� Optimize bias network<br />
� Check stability K<br />
� Design matching network using Smith Tool<br />
� Optimize the output power<br />
� Nyquist stability analysis<br />
� Single-tone HB analysis<br />
� Two-tone HB intermodulation analysis<br />
� Digital modulation analysis<br />
Symphony Serenade Ensemble<br />
Slide 61
Bias circuit<br />
Serenade<br />
Input matching<br />
SmithTool Utility<br />
Input stability<br />
Power gain Circle(L)<br />
SmithTool environment<br />
Power gain Circle(S)<br />
Output matching<br />
Slide 62<br />
Output(L) stability
Serenade<br />
Nyqiust Stability Analysis<br />
Slide 63
Actual Circuit and Layout<br />
Serenade S2A Layout<br />
Ensemble<br />
Input<br />
Bias<br />
Output<br />
Slide 64<br />
4.4×4.9 mm
Serenade<br />
Single-Tone Single Tone HB Analysis<br />
Lumped in blue<br />
Distributed in red<br />
Slide 65
Serenade<br />
Two-Tone Two Tone HB Analysis<br />
Slide 66
Serenade<br />
Third Order Intercept<br />
Slide 67
Digital Modulation (Spectrum)<br />
Serenade<br />
Slide 68
Serenade<br />
Digital Modulation (ACPR )<br />
Slide 69
<strong>RFIC</strong> Design and Analysis<br />
� Spiral inductor design<br />
� Baluns on chip<br />
� LNA design<br />
� Mixer<br />
Slide 70<br />
Symphony Serenade HFSS Ensemble Spicelink<br />
Optimetrics
Spiral Inductors<br />
� High Q is very important for VCO<br />
Bluetooth design<br />
� stable resonance frequency<br />
� low phase noise<br />
� Physical models<br />
� inductor performance relative to model<br />
� model extraction methods<br />
� Design curve generation for IC design<br />
� High Performance Spirals<br />
� approaches to increase Q<br />
� Examples<br />
Slide 71
Physical Model of Spiral on Si [10], [11]<br />
� Ls: Spiral inductance.<br />
� Rs: Series metal resistance. Symbolizes<br />
energy lost due to skin effect and<br />
induced eddy current in conductive<br />
media close to inductor.<br />
� Cs: Capacitance due to overlaps<br />
between spiral and underpass.<br />
� Cox: Oxide capacitance between the<br />
spiral and substrate.<br />
� Csi: Silicon substrate capacitance.<br />
� Rsi: Silicon substrate resistance.<br />
Other Measures of Performance<br />
� Q: Quality factor = 2π (energy<br />
stored)/(energy loss in one oscillation<br />
cycle)<br />
� fo: Self resonance frequency.<br />
Slide 72
ωLs<br />
Q = ⋅<br />
R<br />
R<br />
R<br />
p<br />
2 ( ωL<br />
R ) + 1)<br />
( C + C )<br />
Inductor Performance<br />
ground Port 2<br />
⎡ Rs<br />
⋅ ⎢1<br />
−<br />
⎣<br />
s<br />
Ls<br />
p 2<br />
−ω<br />
Ls<br />
( Cs<br />
⎤<br />
+ C p ) ⎥<br />
⎦<br />
ωLs<br />
= ⋅ substrate _ loss _ factor ⋅ self _ resonance _<br />
R<br />
s<br />
s<br />
p<br />
+<br />
s<br />
s<br />
R<br />
s<br />
factor<br />
Slide 73
� W = width<br />
� S = spacing<br />
Square Spiral Model<br />
� N = number of turns<br />
� Ri = inner radius<br />
� Coplanar ground ring<br />
used<br />
� Zero_Order=1<br />
� “Solve in” metal<br />
� Skin-depth seeding<br />
� 2 nd order absorbing<br />
boundary condition<br />
used<br />
HFSS Ensemble<br />
Optimetrics<br />
Slide 74
generated using macro language<br />
high matrix convergence required<br />
for accurate Q calculation<br />
automatically calculated and<br />
exported to a serenade circuit<br />
random and gradient optimization<br />
used to match S-parameters.<br />
HFSS/Serenade co-optimization<br />
co optimization<br />
Serenade HFSS Optimetrics<br />
3D Model(S,W,Ri,N)<br />
HFSS Solve<br />
S, Y parameter<br />
Serenade Optimization<br />
Optimetrics<br />
Equivalent Circuit Extraction<br />
Cost(Q, fself, Ls)<br />
Slide 75<br />
Equivalent circuit parameters<br />
and derived quantities can be fed<br />
back into Optimetrics for physical<br />
optimization of the spiral inductor
Design curve generation using Optimetrics<br />
and Serenade<br />
HFSS Optimetrics<br />
Slide 76
High Performance Inductors<br />
� 2 approaches to increasing Q<br />
� Without alteration of fabrication process:<br />
� multilevel spirals – reduce Rs, reduce Csi<br />
� patterned ground shields – reduce Rsi, Csi<br />
� With alteration of fabrication process:<br />
� high conductivity metal layers: decrease Rs<br />
� multimetal layers: increase thickness to decrease Rs<br />
� low-loss substrates (SOI, SOS, HRS, glass):<br />
decrease Rsi<br />
� thick oxide layer: isolate inductor from Si to decrease<br />
Csi, Rsi<br />
� micromachining techniques: descrease Rsi, Csi<br />
Slide 77
Serenade HFSS Optimetrics<br />
Spiral Layout [12]<br />
� Symmetric spiral inductor design<br />
� Test fixture included in HFSS<br />
simulation<br />
Slide 78
Open Test Fixture Model<br />
� Spiral inductor removed for open standard<br />
simulation<br />
� Single shunt impedance assumed for test<br />
fixture error network<br />
Serenade HFSS Optimetrics<br />
Slide 79
Test-Fixture Test Fixture de-embedding<br />
de embedding<br />
� Fixture introduces parasitics in measurements (these can<br />
drastically reduce the observed Q in measurements)<br />
� Fixtures need to be characterized with an error model<br />
� Many error models and calibration procedures – 12-term<br />
error model, TRL, TSD, etc…<br />
error network A DUT error network B<br />
A B<br />
A’ B’<br />
� Calibration procedures typically use multiple standards to<br />
advance measurement plane past fixture discontinuities:<br />
� Similar standards and de-embedding procedures can be<br />
used within when modeling and/or matching measurements<br />
Slide 80
Y-matrix matrix de-embedding<br />
de embedding<br />
� Simple error network assumption → not as<br />
accurate as other de-embedding procedures<br />
2-port:<br />
1-port:<br />
Y A<br />
DUT<br />
A A’ B’<br />
B<br />
Y A<br />
DUT<br />
Y B<br />
A A’ B’<br />
B<br />
Y B<br />
Y<br />
Y<br />
tot<br />
'<br />
tot<br />
Y<br />
Y<br />
= Y<br />
= Y<br />
tot<br />
'<br />
tot<br />
A<br />
tot<br />
= Y<br />
= Y<br />
+ Y<br />
−Y<br />
A<br />
tot<br />
DUT<br />
A<br />
+ Y<br />
Slide 81<br />
− Y<br />
+ Y<br />
−Y<br />
A<br />
B<br />
DUT<br />
B
Spiral Q-factor Q factor Results<br />
� Peak Q (post-deembedding) of 7.73<br />
� Calibration of test fixture changed Q by 3.03%<br />
� Self-resonant frequency increases due to<br />
removal of parasitic capacitances in fixture<br />
Serenade HFSS Optimetrics<br />
Slide 82
Modified Spiral Inductor<br />
� 100um Si removed from beneath spiral to<br />
increase Q<br />
air<br />
Serenade HFSS Optimetrics<br />
Slide 83
Spiral with Si etched Results<br />
� Peak Q (post-deembedding) of 10.51<br />
� Calibration of test fixture changed Q by 7.5%<br />
� 36% improvement in Q with etching<br />
Serenade HFSS Optimetrics<br />
Slide 84
� Gummel Poon<br />
� Materka<br />
� TOM3<br />
� BSIM3<br />
Serenade<br />
FET Modeling<br />
Slide 85
MOSFET Characteristics<br />
�<br />
� 250µm 250µm geometry<br />
�<br />
� 5µm 5µm gate gate length length<br />
�<br />
� .2µm .2µm gate gate width width<br />
Serenade<br />
Slide 86
Typical Baluns: Baluns:<br />
Active and Passive<br />
Slide 87
Typical Baluns: Baluns:<br />
Active and Passive<br />
Slide 88
Baluns Calculation<br />
� Set variables in Serenade for a generic<br />
hybrid<br />
1<br />
ωL<br />
= =<br />
ωC<br />
� Set R = 50Ω<br />
2R<br />
� Frequency = f = <strong>2.4ghz</strong><br />
C =<br />
ω<br />
1<br />
2R<br />
L = 2πf<br />
2R<br />
Slide 89
Serenade<br />
Passive Balun Example<br />
Slide 90
Serenade<br />
Passive Balun Loss<br />
Slide 91
Serenade<br />
Passive Balun Phase Match<br />
Slide 92
Serenade<br />
Active Balun Example<br />
Slide 93
Active Balun Output Voltage<br />
Serenade<br />
Slide 94
Active Balun Output Spectrum<br />
Serenade<br />
Slide 95
LNA<br />
� Lowest possible noise<br />
� Low power consumption<br />
� CMOS technology (.2µm Gate width)<br />
� Critical Parameters<br />
� Gain<br />
� Noise Figure<br />
� Third order intercept<br />
Slide 96
LNA Design Procedure<br />
� Choose Geometry such that<br />
1<br />
gm<br />
≈ 50Ω<br />
� Choose Topology<br />
� Cascode with Inductive Degeneration<br />
� Choose Ls Such That<br />
L<br />
S<br />
≈<br />
50Ω<br />
2πf<br />
� Choose Lg to “match” Cgs<br />
t<br />
L g<br />
L s<br />
Slide 97
LNA Design<br />
� Gate Degeneration<br />
� (Series Feedback!)<br />
� Cascode Design<br />
� Better output match<br />
� Input noise match inductance<br />
� Ideal Circuitry<br />
Slide 98
Serenade<br />
LNA Ideal Schematic<br />
Slide 99
LNA Small Signal Performance<br />
Serenade<br />
Slide 100
LNA Large Signal Performance<br />
Fundamental<br />
Serenade<br />
Third Order Product<br />
Slide 101
Serenade<br />
LNA Third Order Intercept<br />
Slide 102
Serenade<br />
Modulation Spectrum<br />
Slide 103
Mixer Characteristics<br />
� Optimal LO power<br />
� Third Order Intercept Point<br />
� Conversion Loss (Gain)<br />
� Noise Figure<br />
� DC Power Consumption<br />
� Input Match<br />
� Spurious Response<br />
� Image Rejection<br />
Slide 104
An An LO LO signal is is applied to to the the gate of of a<br />
FET, which is is enough to to turn the the drain-<br />
Source channel “on” and and “off.” Even<br />
though the the LO LO signal is is sinusoidal in in<br />
nature, the the characteristics of of the the FET<br />
junction is is such that that the the channel is is<br />
“square wave” modulated. The FET<br />
acts as as a switch.<br />
LO<br />
-1<br />
-3<br />
-5<br />
FET Mixer Operation<br />
RF<br />
6<br />
3<br />
0<br />
-3<br />
-6<br />
Time Time domain representation<br />
of of Drain-Source Channel<br />
Time<br />
Slide 105<br />
RF Input.<br />
D-S Channel<br />
“modulation”<br />
or the results<br />
of the LO on<br />
the Gate<br />
Resultant<br />
Product of<br />
the two<br />
signals
LO<br />
In In the the frequency domain, the the<br />
signals on on the the FET can can be be<br />
represented as as shown.<br />
FET Mixer Operation<br />
RF<br />
Frequency domain representation<br />
of of Drain-Source Channel<br />
0.01<br />
0.1 0.2 0.02 0.3<br />
0.4<br />
0.5<br />
2.4<br />
2.41<br />
4.82<br />
7.23<br />
0.01 0.1 10<br />
0.1 1 10<br />
Frequency<br />
9.64<br />
Slide 106<br />
RF Input.<br />
D-S Channel<br />
“modulation”<br />
or the results<br />
of the LO on<br />
the Gate<br />
(partial)<br />
Resultant<br />
Product of the<br />
two signals<br />
(partial)
Rx Input<br />
From Balun<br />
Image Reject Mixer<br />
90º<br />
LO Input<br />
From PLL<br />
90º<br />
IF<br />
Output<br />
Slide 107
Mixer Topologies: Image Rejection<br />
<strong>For</strong> Baseband downconversion,<br />
signal and noise from the upper<br />
and lower “sidebands” will be<br />
converted to the IF. Some form<br />
of image rejection is necessary<br />
Typical “Homodyne” System<br />
<strong>For</strong> dual downconversion, this<br />
sideband can be filtered<br />
Requires 2 mixer functions and<br />
filtering<br />
RF u -LO<br />
LO - RF L<br />
RF u -LO<br />
LO - RF L<br />
Filter<br />
Typical “Heterodyne” System<br />
LO<br />
LO<br />
RF L<br />
LO<br />
LO<br />
RF L<br />
Slide 108<br />
RF U<br />
RF U
Mixer Phase<br />
� Mixer “IF” phase is the sum of the<br />
phases of each frequency component.<br />
� This is a relative phase and will be used<br />
for image rejection calculations.<br />
RF ∠ ∠ ∠ φ<br />
φ<br />
LO ∠ ∠ θ<br />
θ<br />
Other Components<br />
Frequency: mRF ± nLO<br />
Phase: mφ φ φ φ ± nθ<br />
Slide 109<br />
∠IF (= ∠LO – ∠RF) = = θ θ - φ<br />
φ
LO ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ 0º<br />
Image Reject Mixer Operation<br />
LO ∠ ∠ 0º<br />
In Phase<br />
Divider<br />
LO ∠ ∠ 90º<br />
LO - RFL ∠ ∠ 0º<br />
RFU -LO ∠ ∠ 0º<br />
90° 90°<br />
RF U ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ 0º<br />
RF L ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ ∠ 0º<br />
LO - RFL ∠ ∠ 90º<br />
RFU -LO ∠ ∠ -90º Slide 110<br />
RFU -LO ∠ ∠ ∠ 0º<br />
RFU -LO ∠ ∠ 0º<br />
RF U - LO<br />
LO - RFL ∠ ∠ ∠ 0º<br />
LO - RFL ∠180º<br />
0<br />
RFU -LO ∠ ∠ 90º<br />
RFU - LO ∠ ∠ -90º<br />
0<br />
LO - RFL ∠ ∠ 90º<br />
LO - RFL ∠ ∠ 90º<br />
LO - RF L
Typically, RF buffer<br />
FETs would be placed<br />
at the source of the<br />
mixer FETS.<br />
Replacing these FETs<br />
with Resistors will allow<br />
a lower voltage<br />
operation, and provide<br />
self-bias and feedback<br />
to reduce the effects of<br />
device mismatch on RF<br />
and LO operation. [3]<br />
Gilbert Cell FET Mixer<br />
+ LO<br />
+ IF -IF<br />
+ RF<br />
-LO<br />
-RF<br />
Slide 111<br />
-LO
Serenade<br />
Gilbert Cell FET Mixer<br />
Slide 112
IF Output Power Vs. LO Power<br />
Serenade<br />
Slide 113
Serenade<br />
IF Output Spectrum<br />
Slide 114
Conversion Gain Vs. RF Input Power<br />
Serenade<br />
Slide 115
Large Signal Mixer Performance<br />
Fundamental<br />
Serenade<br />
Third Order Product<br />
Slide 116
Large Signal Mixer Performance<br />
Serenade<br />
Third Order Intercept<br />
Slide 117
Conclusion<br />
� A “typical” wireless system has been defined and<br />
explained<br />
� System level analyses have been performed<br />
using Symphony<br />
� System specifications have been broken down<br />
into component requirements<br />
� Passive and multi-layer structures have been<br />
analyzed using HFSS and Ensemble<br />
� Active circuitry has been designed and analyzed<br />
using Serenade<br />
� Solutions to wireless design problems<br />
have been addressed using Ansoft design<br />
environment<br />
Slide 118
Any Question?<br />
Slide 119
References<br />
1. Haarsten, Jaap C. “The Bluetooth Radio System” IEEE Personal<br />
Communications, Feb. 2000<br />
2. Specification of the Bluetooth System, Version 1.1, February, 2001<br />
3. Behzad Razavi, “RF Microelectronics”, Prentice Hall, pp48-50, 1998.<br />
4. Sklar, Bernard, “Digital Communications, Fundamentals and<br />
<strong>Applications</strong>,” 1988<br />
5. Marshall Wang, “Design Consideration for Low Cost Bluetooth<br />
Transceiver/Modem”, Bridging the Gap with Blutooth, IEEE MTT Santa<br />
Clara Valley Chapter Workshop, April, 2001.<br />
6. http://www.palowireless.com/infotooth/knowbase/radio/109.asp<br />
7. Arfwedson, Sneddon, “Ericsson’s Bluetooth <strong>Modules</strong>”, Ericsson Review<br />
No. 4, 1999.<br />
8. DuPont Green Tape Design and Layout Guideline,<br />
http://www.dupont.com/mcm/gtapesys/part1.html.<br />
9. Yoon, et al., “Design and Characterization of Multilayer Spiral<br />
Transmission-Line Baluns”, IEEE Trans. on Microwave Theory and<br />
Techniques, vol. 47, no. 9, September 1999, pp1841-1847.<br />
Slide 120
References<br />
10. Yue, “Physical Modeling of Spiral Inductors on Silicon”, IEEE Trans. on<br />
Electron Devices, vol.47, no. 3, March 2000, pp560-568.<br />
11. Yue, “On-Chip Spiral Inductors with Patterned Ground Shields for Si-<br />
Based RF IC’s”, IEEE Journal of Solid-State Circuits, vol. 33, no. 5, May<br />
1998, pp743-752<br />
12. Niknejad, “Analysis, Simulation, and <strong>Applications</strong> of Passive Devices on<br />
Conductive Substrates,” PhD Thesis, Univ. of California at Berkeley,<br />
Spring 2000<br />
Slide 121