10_RF System Spec
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EEE 6374Radio Frequency Circuits andSystems
Notes#10 (RF System Specifications)Prof. Jenshan Lin
University of Florida
12/19/2010 2010 Jenshan Lin
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Channel
Propagating medium or electromagnetic path connectingtransmitter and receiver
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Building a transmitter
Large signal.Cannot interfere with other radio systems!
TX Tx output
Other radio
For transmitter design,a clean output spectrum is the key.
RX
Also need to meet output power requirement andget the efficiency as high as possible.
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Building a receiver
RX
Very weak signal at RX antenna.To process the signal at baseband, we need large signalwhile trying to maintain the best signal-to-noise ratio.
Channel
TX
Noise signal
going through RF receiver
For receiver design, S/N or S/(N+I)is the key.
Whats wrong here?
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SNR (Signal-to-noise ratio)
powernoise powersignalSNR N S
S
N Power ratio
SNR will be degraded due to Signal loss Noise increase Interference
Degradation is measured by Noise Figure (NF)
out
inSNRSNR
outputatSNRinputatSNR
NF
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An example of RF system
LO(Synthesizer,PLO, DRO)
BPF BPF
BPF BPFMixer
MixerLNA AGC
IF AMP
IFand/orBase-band
DriverHPA
Switch
Antenna
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Non-Ideal RF Componentnoisy and nonlinear
P in P out
P in (dBm)
P o u
t ( d B
m )
1dB
P 1dB
NF
Noise floor @ input = (kTB) dBm
Noise floor@ output= (GkTB) dBm +(NF) dB
P 1dB, in
P 1dB, out
Gaincompression
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k: Boltzmanns constant= 1.38x10 -23 J/K
T: absolute temperature
B: bandwidth
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3rd Order Intermodulation
fA fB 2fB - fA fB + fA2fA - fBfB - fA
Filter Bandwidth
2nd order2nd order
3rd order3rd order
nonlinear ampfA fB
?1st order
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IP3noisy and nonlinear
P in P out
P in (dBm)
P o u
t ( d B
m ) fA, fB
2fA-fB ,2fB-fA
IP3
3rd orderIntercept Point
NF
Input noise floor = kTB
Output noise floor
IIP3
OIP3
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Ideal Receiver
Assuming we have transceivers with perfectcomponents:Noiseless linear amplifiers (NF=0dB, IIP3=infinity).Noiseless linear mixers which generate the correctmixing product you want and has no image, no spurs.Perfect frequency source without phase noise or jitter.Lossless filters with infinite out-of-band rejection andextremely sharp roll-off.No power consumption.
Then, designing a system would be so easy!Unfortunately, none of the above is true.
Unrealistic wish list from system engineersThats why we need so many RFIC designers inthe world.
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System Specifications
Ideal receivers/transmitters do not exist.Now, you have built a non-ideal radio with non-ideal components, how do you know if it meetsthe specifications (specs)?Where did the specs come from?System specs came from standards documents.Documents were developed and published bystandards organizations.Examples:
ITU (International Telecommunication Union)ETSI (European Telecommunications StandardsInstitute)TIA (Telecommunications Industry Association) (US)
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System Specifications Example: GSM
Receiver sensitivity
* Published by ETSI
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System Specifications Example: GSM
Transmitter output spectrum
* Published by ETSI
30kHz RBW
100kHz RBW
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System Specifications Example: CDMA IS-95
Receiver sensitivity
* Published by TIA
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System Specifications Example: DECT
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Specifications: From system to component
System Component
Reference sensitivity level Rx NF
Reference interference level Rx LO phase noise
Receiver blocking characteristics Rx LO phase noise, Rx spur frommixerReceiver intermodulationcharacteristics Rx 3
rd order intermod
Receiver spurious emissions Rx radiated spur
Transmitter output power Power amplifier output
Output RF spectrum Modulator, Filter, PA
Spurious emissions Tx spur from mixer
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Receiver Spurious Emissions
Remember the FM radio demo?The FM receiver did cause interference!In GSM Standard (GSM0505), 5.4 defines the
receiver spurious emissions.
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Circuit ChallengesRx LNA NF(sensitivity), IP3(intermod)
Rx Mixer IP3(intermod), Spur(blocking)
Rx VCO Phase noise(blocking), jitter(timing)
Tx Modulator Noise floor(output spectrum), Signal balance(I&Q)
Tx Mixer Spur(spurious emission)
Tx AGC Gain control(output power level)
Tx PA Linearity(output spectrum), efficiencyDuplexer Insertion Loss(sensitivity), Rejection(spuriousemission)
TransceiverIntegration
Isolation/cross-talk, DC Power, OptimizedPartition.
Specifications: Circuit Design Issues
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Link Budget
Link Budget is a term used to determine thenecessary parameters for a successfultransmission of a signal from a transmitter to areceiver through space.
Includes TX PA output, gain and lossthroughout the system and the link, and theS/N level required at receiver for desired biterror rate (BER) of detection.
The most simple, basic system specificationsanalysis to begin with only gain, loss, noise(linear characteristics).
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Link Budget Analysis Example
http://www.ardentech.com/ Download trial version or Lite-version 21
http://www.ardentech.com/http://www.ardentech.com/ -
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EIPR and ERPEffective Isotropic Radiated Power, orEquivalent Isotropic Radiated Power
EIRP = (power delivered to the antenna) X (antenna gain)
in a given direction
ERP = Effective Radiated Power= (power delivered to the antenna) X
(relative antenna gain with respectto maximum directivity of half-wavelength dipole)
ERP (dB) = EIRP (dB) 2.15dB
Same EIRP
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Link Margin
Difference in dB between (E b /N 0) received and (E b /N 0) required
Bit energy Noise power spectral densityNoise power per Hertz (noise energy)
dBrequired,0
dBreceived,0
dB )()( N E
N E M bb
Varies from one system design to the other Depends on modulation and coding schemes.
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Bit Error Rate (BER)
000
,For PP x N E
E b
0 N
E b0
x
E P
0P
0.5
0
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BER BER
Eb /N 0 (dB)
OrthogonalModulation
M-PSK
M=2 k
M-aryM symbolson signal space
k=# of bits/symbol
e.g., FSK
BWBW
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Orthogonal Modulation vs. M-PSK
For orthogonal modulation, as k increases, biterror performance improves, with the trade-off of bandwidth.For M-PSK, as k increases, bit errorperformance degrades, but bandwidth is alsoreduced.Line (1): P B vs. E b /N 0 with k (BW) fixed
Line (2): P B vs. BW with E b /N 0 fixedLine (3): BW vs. E b /N 0 with P B fixed
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Channel Capacity (Sklar pp. 385-389)
Shannon-Hartley Capacity Theorem
C: bits/s, BW: HzTheoretically possible to transmit data over such achannel at any rate R, where RC, with an arbitrarilysmall error probability by using a sufficientlycomplicated coding scheme.
Shannon Limit (E b /N 0=-1.59dB)Below this limit, impossible to have error-freecommunication at any data rate.
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2log 1S
C BW N
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B
R
N
E
B N
T E
N
S bb
00
Hertzinbandwidth
ratebit1
bitperdurationtime
Hertzperpowernoise
bitperenergysignal
powernoise
powersignal
0
B
T R
T
N
E
N
S
b
Bit Energy to Noise Ratio and Signal to Noise Ratio
R
B
N
S
B N
T S
N
E b
/ 0
Energy
RFDigital baseband
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Sensitivity
B
R
N
E
N
S b
0
)log(10)log(10) / ( 0 B R N E SNR dBbdB
)log(10) / (dBm/Hz174)log(10dBm/Hz174
)log(10)(
)(ySensitivit
reqddB,0dB
reqddB,dB
reqddB,dBdBm/Hz
reqddB,dBdBmdBm
R N E NF SNR B NF
SNR B NF kT
SNR NF kTB
b
ySensitivit)()( requiredrequired0 N S
N
E b
At T = 290K, kT = -174dBm/Hz
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RF System Specifications
nonlinear system
P in P out
P in (dBm)
P o u
t ( d B m
) fA, fB
2fA-fB ,2fB-fA
IP3
1dBP 1dB
NF
Input noise floor = kTB
Output noise floor SNR required
Sensitivity
MDS = Minimum Discernible Signal30
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Dynamic Range (DR)
P in (dBm)
P o u
t ( d B m
)IP3
P 1dB
IM3 = MDSNF
MDSOutputnoise floor
SNR required
Sensitivity
3rd-order IM SFDR
Input noise floor
Usable DR
Max. IM3 allowed
There are many definitions for DR:
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OIP3: Output 3rd-order Intercept Point
IIP3: Input 3rd-order Intercept Point
IMD: Inter-Modulation DistortionIM3: 3rd-order Inter-Modulation product(dBm)
Summary of Acronyms
SFDR: Spurious Free Dynamic Range
NF: Noise Figure
SNR: Signal Noise Ratio
P1dB: 1dB compression Point(Remember to specify either input or output!)