Title: Overview on Microwave Circuits Design Prof. Yongchae Jeong
1Overview on Microwave Circuits Design
- Prof. Yongchae Jeong
- (E-mail ycjeong_at_chonbuk.ac.kr)
2Overview on Microwave Circuits Design
1. Electronics 2. Radio Wave 3. Comparison
between Analog, Digital and
Microwave, 4. Microwave Applications 5.
Measurement Systems for Microwave Circuits 6.
Curriculum for Microwave Engineering 7. Basic
Concepts in Microwave Circuit Design 8. RF
Transceiver Architectures
31. Electronics
-?? Electronics Electron (??)ics (???
???) -?? 1 ?? ??? ??, ?? ???? ??? ??? ???? ?? ?
??? ???? ?? -?? 2 ????? ???? ?? ??? ? ????
????? ?? ?? ???? ???? ?? ?? ?? ??? ????? ?? ???
??? ???? ?? ?????, 1948? ?? ? ????? ??? ??????
??? ???? ???? ????? ??? ??? ???? ??? ??? ?????
??? ?? -??? ?? ?, ?, ?, ??? ?? ?? ????? ????
?? -?? ????(???)? ?? ??
Diode(??? ????, ??? ????) Transistor(?????) IC(Int
egrated Circuit ????) VLSI(Very Large Scale
Intefration???? ????)
Digital IC Analog IC, RFIC(Radio Frequency IC),
MMIC(Monolithic Microwave IC) OEIC
(Optoelectronic IC)
41. Electronics
?? 1. ?? ??? ???
52. Radio Wave
-Radio Wave -???? ???? ?? ??? ???? 3THz ?? ??
???? ??? -????? ???? ?? ???? ???? ???, ????, ???,
X?, ??? ?? ?? -??? ?? ??? ??? 3kHz 3THz ? ????
?? ??? -????, ??? ??, TV ??, ?? ??, ??? ?? ?? ???
???? ???, ??? ???? ??? ??? ?? ?? ???? ?? ????
???? ??? ???, ?? ?? ?? ?? ??? ???? ?? ??, ???? ??
?? ???? ??
?? 2. ???? ?
62. Radio Wave
??? ?? 1)??? ?? ?? ???? ??? ??? ?????
???? ???? ???? ?? 2) ??? ?? ? ?? ?? ???
??? ??? ?? ?? ?? ??? ??? ???? ??? ???? ? ???
????? ??? ???? ??? ????? ??? ????? ?? 3) ???
?? ???? ?? ????? ?? ???? ?? ?? ?? ?? ??
???? ?? ??, ? ???? ??? ??? ??? ??
4) ??? ?? ? ???? ?? ?? ?? ?????
??? ??? ???? ?? ??? ???? ??? ?? ??? ??? ?? ??
??? ?? ?? ?? ?? ??????? ???? ???
???? ?? ???? ?? ??? ?? ?? ??
???? ??? ????? ?? ?? ??? ???? ???, ?? ????? ?? ??
72. Radio Wave
?? 3. ??? ?? ??
82. Radio Wave
RF? ?? -RF (Radio Frequency) ?? ( ?? ) ???
- ???? ??? ????? ?? ? ???
- RF 1GHz
- ??? ??
- Microwave 300MHz
300GHz
- ?? 100 300MHz ??? ??? ???? ? ???? ???? ??,
??, ???, ?? ?? ??.
92. Radio Wave
???(Frequency)? ??
???? ???? ??? ?? ?(??? ???? ??? ??? ??) ? ??
? ???? ???? ? ?? 1? ??? ??? ??? ???? ?? Hz
?? 4. ???? ??
102. Radio Wave
???? RF ??
? 1. ?? ??? ??
112. Radio Wave
Microwave ??
? 2. Microwave ??
123. Comparison between Analog, Microwave, Digital
?? 5. Analog ? Digital
134. Microwave Applications
?? ? ?? ????? RF Super Heterodyne ??
?? 6. Super heterodyne ??? AM ???? ???? ??
Super Heterodyne ?? ???? ??? ??? ??? ??? ????
??? ?? ??? ?? ??? ????, ??? ??? ?? ???? ?? ??
???? ???? ??? ??? ?? ???? ??? ??? ?? ???? ???
???? ??? ????, ??? ???? ???? ???? ?? ??? ????
?? Direct Conversion (Zero IF) ?? IF? ???? ????
??? ???? ??? ???? ???, IF?? ???? ?? ??? ?????
???? ??? ??? ? ???? ?? ???. IF (Intermediate
Frequency) ??????? ?? ?? ??? ???? ?? ??? ??? ??
???? ???(???), ????? ?? ???? ?? ????? ?? ?? ????
?? ??? ? ???? ?? ?? ?
144. Microwave Applications
154. Microwave Applications
???? ??? ??
164. Microwave Applications
Direct Conversion ??
174. Microwave Applications
Super Heterodyne ??
184. Microwave Applications
194. Microwave Applications
- RF ? Microwave? ???? ??
- ????? ? ?? ???? ?? (?? ?? ??)
- ???? ???? ??? ??? ?? ??
- ??? ?? ?? ??? ??
- ??? ??? ???? ???? ??? ??
- ?? ??? ?? ???? ?? ?? ??
- ??? ????? ?? ???? ??? ???? ??? ??
204. Microwave Applications
RF ????
? 3. RF ????
214. Microwave Applications
224. Microwave Applications
234. Microwave Applications
244. Microwave Applications
254. Microwave Applications
264. Microwave Applications
274. Microwave Applications
284. Microwave Applications
294. Microwave Applications
30- 5. Measurement Systems for Microwave Engineering
Network Analyzer ??? ?? ?? ???Source?
Spectrum Analyzer? ?????, ??? ??? ??? ??????? ??
????? S ????? ???? ??
??7. 8510C Network Analyzer Systems, 45 MHz to
110 GHz
315. Measurement Systems for Microwave Engineering
Scalar Network Analyzer magnitude Vector
Network Analyzer magnitude, phase
time domain frequency domain Linear
Device? ?? ??(Frequency Doubler, Mixer?? ?? ???)
Delay Reflection ?? (1 port device) SWR S-paramet
er(S11, S22) Reflection Coefficient Impedance
Return Loss
Transmission ?? (2 port device) Gain or
Insertion Loss S-parameter(S11, S22) Transmission
Coefficient Insertion Phase Group Delay
325. Measurement Systems for Microwave Engineering
Spectrum Analyzer 1-port ?? ??? ???
????? ?? ??? ??? ?????? ??????, Phase Noise? ??.
??8. 8563EC Portable Spectrum Analyzer, 9 kHz to
25.6 GHz
335. Measurement Systems for Microwave Engineering
- Noise Figure Meter (or Analyzer)
- ??? ??? ????? Noise Source? ????? ????
Noise Figure meter ? ??, ??? ??? ???? ????? ??,
Tuner? ???? Noise Figure Parameter? ?? ??, ???
???? ???? ??? ???? ???? ??????? ??
??9. N8975A Series Noise Figure Analyzer
345. Measurement Systems for Microwave Engineering
Power Meter Power ??
??10. E4418B Single-Channel Power Meter
355. Measurement Systems for Microwave Engineering
- Probe Station
- Wafer ? Chip sample? ?? ???? ??, ??? ?? ?
?? ??? ?? ???? ?? ??? ??. ?? I-V, C-V, ?? ???? ?
Wafer? ???? ???
??11. Cascade Microtech Probe System
366. Curriculum for Microwave Engineering
????(Electromagnetics) Vector ?scalar,
???, ???? ????, ???? ????, ???? ??? ??? ?????
Maxwell ???? ?? ???? ???? ??? ?? ????(Circuit
Theory) ???????, RLC ??, Laplace ??,
Fourier?? ?? ???? ???? ?? ?? ????(Solid State
Electronic Device) ??? ??? ??? ??? ??,
????? ?????? ?? ????(Electronic Circuit)
????, ???? ?????, FET? ?? ????? ????? ????, ???
??? ??? ??? ????? ??? ?? ??? ?? ??????(Microwave
Engineering) ?????, ???? ?????, ???? ?
?? ???? ?? ? ?????? ?? ?????? ? ??(Wireless
Communication Circuits and Experiments)
???????? ???? ?? ?? ??? ?? ? ?? ??? ?? ????(Wave
Propagation Engineering) ?? ???? ??? ?? ???
???? ???? ??
37 7. Basic Concepts in Microwave Circuit Design
- ? Memoryless system
- ? A system is called memoryless if its
output does not depend on the past values of its
input. - ? For memoryless linear system,
- y(t)?x(t)
- where ? is a function of time if the system
is time variant - ? For a memoryless nonlinear system, the
input-output relationship can be approximated
with a polynomial, - where ?j are in general functions of
time if the system is time invariant - ? For memoryless and time-variant systems,
387. Basic Concepts in Microwave Circuit Design
- Harmonics
- ? If a sinusoid is applied to a nonlinear
system, the output generally exhibits - frequency components that are integer
multiples of the input frequency. - ? if x(t)Acos?t, then
-
- where the input frequency (?) fundamental
- the higher-order terms(n?,
ninteger) harmonics. - ? Even-order harmonics result from ?j with
even j and vanish if the system has - odd symmetry, i.e., if it is fully
differential. - ? The amplitude of the nth harmonic consists
of a term proportional to An and - other terms proportional to higher powers
of A.
397. Basic Concepts in Microwave Circuit Design
- ? Gain Compression
- ? The small signal gain (?1)of circuit is
usually obtained with the assumption that
harmonics are negligible. - ? In most circuits of interest, the output
is a compressive or saturating function of
input. At high input level, gain is a decreasing
function of A.
407. Basic Concepts in Microwave Circuit Design
- ? 1-dB compression point(P1dB) The input
signal level that causes the small signal gain to
drop by 1dB. - Fig. 7 Definition of 1dB compression point
- ? To calculate the 1-dB compression point,
417. Basic Concepts in Microwave Circuit Design
- ? Desensitization and blocking
- ? When the desired signal is fed to circuit
with a strong interferer, the average gain of
the circuit is reduced because of a large
interferer desensitization
427. Basic Concepts in Microwave Circuit Design
- ? For A1 ltlt A2,
- ? For ?3lt0 and sufficiently large A2, the
overall gain drops zero, and we - say the signal is blocked in RF design.
- ? Many RF receivers must be able to withstand
blocking signals 60 to 70dB - greater than the wanted signal.? Filter,
Matching circuits, etc.
437. Basic Concepts in Microwave Circuit Design
- ? Cross Modulation
- ? When a weak signal and a strong interferer
pass through a nonlinear system, the transfer of
modulation on the amplitude of the the interferer
to the amplitude of the weak signal is occurred. - ? The desired signal at the output contains
amplitude modulation at ?m and 2?m.
447. Basic Concepts in Microwave Circuit Design
- ? Intermodulaton
- ? When two signals with different frequencies
are applied to a nonlinear system, the output in
general exhibits some components that are not
harmonics of the input frequencies. ?
Intermodulation distortion(IMD) - ? Fundamental components
- ? Intermodulation products
457. Basic Concepts in Microwave Circuit Design
- ? The interest IM products are the third-order IM
products at 2?2-?1 and 2?1-?2. - ? If the difference between ?1 and ?2 is small,
the components at 2?1-?2 and - 2?2-?1 appear in the vicinity of ?1 and ?2 .
- Fig. 8 Intermodulation in a nonlinear system
- ? If a weak signal accompanied by two strong
interferers experiences third- - order nonlinearity, then one of the IM
products falls in the band of interest, - corrupting the desired component.
- Fig. 9 Corruption of a signal due to
intermodulation between two interferers
467. Basic Concepts in Microwave Circuit Design
- ? IP3
- ? This parameter is measured by a two-tone
test in which A is chosen to be sufficiently
small so that higher-order nonlinear terms are
negligible and the gain is relatively constant
and equal to ?1. - ? As A increases, the fundamentals increase
in proportion to A, whereas the third-order IM
products increase in proportion to A3. - Fig. 10 Growth of output components in an
intermodulation test - ? Horizontal coordinate Input IP3(IIP3)
- ? Vertical coordinate Output IP3(OIP3)
- ? IP3 is used as a measure of linearity and
a unique quantity that by itself can serves as a
means of comparing the linearity of different
circuits.
477. Basic Concepts in Microwave Circuit Design
- Fig. 11 (a)Calculation of IP3 without
extrapolation, (b)graphical interpretation of
(a) - ? The actual value of IP3, however, must
still be obtained through accurate extrapolation
to ensure that all nonlinear and
frequency-dependent effects are taken into
account.
487. Basic Concepts in Microwave Circuit Design
- ? Calculation of an overall input third intercept
point in terms of the IP3 and gain of the
individual stage. - ? Two nonlinear stages in cascade
- Fig. 12 Cascaded nonlinear stages
- ? The overall OIP3
497. Basic Concepts in Microwave Circuit Design
- ? The alternate overall OIP3
- where AIP3,1 and AIP3,2 represent the
input IP3 points of the 1st and 2nd stages. - ? From the result, ?1 increases, the overall
IP3 decreases. This is because with higher gain
in the first stage, the second stage senses
larger input levels producing greater IM3
products.
507. Basic Concepts in Microwave Circuit Design
- ? Noise
- ? Thermal noise (or Johnson noise, Nyquist
noise) - - The agitated charge carrier random motion
noise being caused by thermal - vibration of bound charge
- - White noise up to 1013 Hz
- - Noise power PkTB
- where k
Boltzman constant (1.38?10-23 J/ºK) - T
Absolute temperature - B
System bandwidth - Ex.The available power in a 1Hz
bandwidth from a thermal noise source - PkT4?10-23 W/Hz-174dBm/Hz
_at_room temperature - ? Shot noise (or Schottky noise)
- - The transfer noise of charge across an
energy barrier (ex. A PN junction, - IDS in MOSFET)
- -
- where q1.6 ?10-19C (electron
charge), Idcdc current through the device
517. Basic Concepts in Microwave Circuit Design
- ? Flicker noise
- - Random trapping noise of charge at the
oxide-silicon interface of MOSFETs - - Dominant at low frequencies in the
semiconductor devices - - Must be considered in the design ultra
wideband amplifiers (dc10GHz) and - microwave oscillator
-
- ? Plasma noise
- - Random motion noise of charges in an
ionized gas as a plasma, the - ionosphere, or sparking electrical
contacts - ? Quantum noise
- - The quantized nature of charge carriers
and photons - - Often insignificant relative to other
noise sources
527. Basic Concepts in Microwave Circuit Design
- ? Input-Referred Noise
- ? The noise of a two-port system can be
modeled by two input noise generators a series
voltage source and a parallel current source. In
general, the correlation between the two sources
must be taken into account. - Fig. 13 Representation of noise by input noise
generators - Fig. 14 (a)MOS amplifier, (b) equivalent input
noise generators
537. Basic Concepts in Microwave Circuit Design
- ? Noise Figure
- ? Signal-to-noise ratio(SNR) The ratio of
the signal power to the total noise -
power. - ?
- where SNRin The SNR measured at the input
- SNRout The SNR measured at the
output - ? Friis equation
- ? The noise contributed by each stage
decreases as the gain preceding the - stage increases, implying that the
the first few stages in a cascade are the - most critical.
547. Basic Concepts in Microwave Circuit Design
- ? Noise Sensitivity of RF receiver
- ? The minimum signal level that the system can
detect with acceptable signal-to-noise ratio. - where Psig The input signal level
per unit bandwidth - PRs The source resistance noise
power per unit bandwidth - ? The overall signal power is distributed
across the channel bandwidth, B - ? The minimum signal level that the system
can detect with acceptable SNR - where Pin,min The minimum input level that
achieves SNRout,min - B Bandwidth Hz
557. Basic Concepts in Microwave Circuit Design
- ? In dB scale,
- ? Dynamic Range
- ? The ratio of the maximum input level that
the circuit can tolerate to the minimum input
level at which the circuit provides a reasonable
signal quality. - ? DR bases the definition of the upper end of
the dynamic range on the - intermodulation behavior and the lower end
on the sensitivity. - ? Spurious-free dynamic range(SFDR)
- ?
568. RF Transceiver Architectures
- ? Primary criteria in selecting transceiver
architectures - ? Complexity
? Cost - ? Power dissipation
? Number of external components - ?But IC technologies makes once seemed
impractical design to return as - plausible solutions.
- ? RF Transceiver Architecture
- ? Heterodyne ?
Homodyne - ? Image-reject
? Digital-IF - ? Subsampling receivers ?
Direct-conversion and two-step transmitters - ? Transmitter Narrowband modulation,
- amplification, and filtering to avoid
- leakage to adjacent channels
- ? Receiver Able to process the desired
- channel while sufficiently rejecting
- strong neighboring interferers.
- Fig. 15 a)Transmitter and b)receiver front
ends - of a wireless transceiver
578. RF Transceiver Architectures
- ? Terminology
- ? Band The entire spectrum in which the users
of a particular standard are allowed to
communicate (e.g., the GSM receive band spans 935
MHz to 960 MHz) - ? Channel The signal bandwidth of only one
user in the system (e.g. 200KHz in GSM) - ? Band selection The operations that reject
out-of-band interferers - ? Channel selection The operations that
reject out-of-channel(usually in-band)
interferers. - ? Isolation between TX and RX
- ? Finite attenuation of the transmitted
signal in the receive band - ? Desensitization of LNA by PA output
leakage - ? NADC and GSM systems avoid by offsetting the
- transmit and receive time slots, but analog
FDD - standards (e.g., AMPS, CDMA) require high
- isolation.
- Fig. 16 Desensitization of LNA by
PA output leakage
588. RF Transceiver Architectures
- ? Heterodyne receiver (or Downconversion mixing,
Downconversion) - ? Primary the signal band is translated to
much lower frequencies - ? Relax the Q required of the
channel-select filter. - ? The translation is carried out by means of
a mixer. - ? RF signal Bocos?1t
- ? LO signal Aocos?ot ? ?o?1- ?2
- ? Some of output signals(IF)
- ?1??o?1?(?1-?2)?2 or 2?1-?2
- ? Output of LPF ?2
(a) - Fig. 17 (a)Simple heterodyne downconversion
- (b)inclusion of an LNA to lower
the - noise figure
-
(b)
RF
IF
LO
598. RF Transceiver Architectures
- ? Problem of Image
- - For x1(t)A1cos?1t and x2(t)A2cos?2t,
the low pass filtered product of x1(t) and x2(t)
is of the form cos(?1-?2)t, no different form
cos(?2-?1)t - - In a heterodyne architecture, the bands
symmetrically located above and below the LO
frequency are downconverted to the same center
frequency. - ? Image frequency
- - If RF signal is centered around ?1 ( ?LO-
?IF), the image is around 2?LO- ?1( ?LO ?IF)
and vice versa. - ?Image rejection filter in front of mixer is
- designed to have a relatively small loss in
- the desired band and a large attenuation
- in the image band
- Fig. 18 Problem of image in heterodyne
reception Fig. 19 Image rejection by
means of a -
filter
608. RF Transceiver Architectures
- ? Two cases corresponding to high and low
values of ?IF - 1) High IF ?Leads to substantial rejection of the
image - 2) Low IF ? High Q ? Allows great suppression of
nearby interferers. -
? The trade-offs parameters in choice
of ?IF -
- Amount of image noise -
- The spacing between the desired
band -
and the image -
- The loss of the image-reject
filter -
? Trade-off between image rejection
and -
channel selection. -
Fig. 20 Rejection of image
versus suppression of -
interferers for
(a)high IF and (b)low IF - ? An important drawback of the heterodyne
architecture - - The image reject filter is realized as a
passive, external component because - of high Q.
- - This requires input/output matching of
LNA to 50?, where LNA is - inevitable more severe trade offs
between the gain, noise figure, stability, - and power dissipation in the amplifier.
618. RF Transceiver Architectures
- ? Dual IF topology
- ? Multiple downconversion technique
performs partial channel selection at
progressively lower center frequencies, thereby
relaxing the Q required of each filter. - ? Most of todays RF receivers 2-stages
of downconversion(Dual-IF) -
Fig.
21 Dual-IF heterodyne receiver
628. RF Transceiver Architectures
- ? Homodyne Receivers (or Directconversion, Zero
IF) - ? The LO frequency is equal to the input
carrier frequency. Channel selection requires
only a low pass filter with relatively sharp
cutoff characteristics. - ? Fig. 12(a) operates properly only with
double-sideband AM signals because it overlaps
positive and negative parts of the input
spectrum. - ? For frequency and phase modulated
signals, the downconversion must provide
quadrature output so as to avoid loss of
information. This is because the two sides of FM
or QPSK spectra carry different information and
must be separated into quadrature phases in
translation to zero frequency. -
Fig.
22 (a) Simple homodyne receiver, -
(b) homodyne receiver with -
quadrature downconversion
638. RF Transceiver Architectures
- ? Two advantages over a heterodyne
counterpart. - 1)The image problem is circumvented because
?IF0. As a result, no image filter is required,
And the LNA need not drive a 50-Ohm load. - 2)The IF SAW filter and subsequent downconversion
stages are replaced with low pass filters and
base band amplifiers are amenable to monolithic
integration. - ? Direct conversion has number of
issues do not exist or are not as serious in a - heterodyne receiver.
- ? Channel selection Rejection of
out-of-channel interferers by an active low- - pass filter is more difficult than by a
passive filter, fundamentally active - filters exhibit much more severe
noise-linearity-power trade-offs than do - their passive counterparts.
648. RF Transceiver Architectures
- ? DC offsets
- - Since in a homodyne topology the
downconverted band extends to zero - frequency, extraneous offset voltages can
corrupt the signal and saturate the - following stages.
- - LO leakage From capacitive and substrate
coupling and, if the LO signal is - provided externally, bond wire coupling,
the isolation between the LO port - and the inputs of the mixer and the LNA
is not infinite. - - Self-mixing The leakage signal
- appearing at the inputs of the LNA
- and the mixer from LO signal is
- mixed with LO signal, thus producing
- a DC component at C.
- - A large interferer leaks from the LNA
- or mixer input to the LO port and is
- multiplied by itself.
-
Fig. 23 Self mixing of (a) LO signal , (b) a
strong interferer
658. RF Transceiver Architectures
- ? I/Q Mismatch
- - For phase and frequency modulation
schemes, a homodyne receiver must - incorporate quadrature mixing.
- - Either the RF signal or the LO output by
90o phase shifting - ?The shifting the RF signal generally entails
severe noise-power-gain trade-offs, making it
more desirable to use the topology of quadrature
generation in LO path. - Fig. 24 Quadrature generation in
- (a) RF path,
- (b) LO path
- Fig. 25 Effect of I/Q mismatch on a demodulated
QPSK waveform (a)gain error (b)phase error
668. RF Transceiver Architectures
- ? Even-Order distortion
- - Two strong interferers close to the
channel of interest experience nonlinearity - such as in the LNA.
- - Mixers exhibit a finite direct feedthrough
from the RF input to the IF output. - Thus, a fraction of vRF(t) appears at the
output with no frequency translation. (Ex. 30
40 dB in typical differential mixers) - - Even order distortion demodulates AM
components. - Fig. 26 Effect of even-order distortion on
interferers - - Differential LNAs and mixers can suppress
even-order distortion. - ?1) Balun (single ended ant. to
differential LNA) (difficult!!) - 2) NF increasing due to insertion
loss of balun
678. RF Transceiver Architectures
- ? Flicker noise
- - Flicker noise arises from random trapping
of charge at the oxide-silicon - interface of MOSFETs. Represented as a
voltage source in series with the - gate, the noise density is
- where K A process-dependent
constant and negligible at high - frequencies.
- - In particular, since the downconverted
spectrum extends to zero frequency, - the 1/f noise of devices substantially
corrupts the signal, a severe problem in - MOS implementations.
- ? LO leakage
- - Leakage of the LO signal to the antenna and
radiation creates interference in the band of
other receivers using the same wireless standard. - - The design of the wireless standard and the
regulations of the Federal Communications
Commission(FCC) impose upper bounds on the amount
of in-band LO radiation, typically between 50dB
and 80dBm.
688. RF Transceiver Architectures
- ? Hartley Architecture
- ? The RF input is mixed with the quadrature
phases of the local oscillator (cos?LOt and
sin?LOt), low-pass filters the resulting signals
and shifts one by 90o before adding them
together. -
Fig. 27 Hartley image-reject receiver - ? Key point The signal components at B and
C have same polarity, whereas the image
components have opposite polarities. - ? The input signals x(t)ARFcos?RFt
Aimcos?imt - where
ARFcos?RFt The desired channel signal -
Aimcos?imt The image channel signal
698. RF Transceiver Architectures
- ? Signals of at point A and B
- ? Signals of at point C and output port
- ? The RF signal is down-converted with no
corruption by the image.
708. RF Transceiver Architectures
- ? Weaver Architecture
- ? The weaver architecture replaces the 90?
stage of the Hartley architecture by a second
quadrature mixing operation. - ? Assume ?2ltlt ?1
- Fig. 28 Weaver image-reject receiver
-
Fig. 29 Graphical
analysis of Weaver architecture
718. RF Transceiver Architectures
- ? Digital-IF Receivers
- ? The 1st IF signal is digitized, and
mixed with the quadrature phases of a digital
sinusoid, and low-pass filtered to yield the
quadrature baseband signals. - ?Digital processing avoids the problem of I
and Q mismatch. - Fig. 30 Digital-IF receiver