投影片 1

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BER of BPSK
Figure 6.3 Signal-space diagram for coherent binary PSK system. The waveforms
depicting the transmitted signals s1(t) and s2(t), displayed in the inserts, assume nc  2.
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Figure 6.3 Signal-space diagram for coherent binary PSK system. The waveforms depicting the
transmitted signals s1(t) and s2(t), displayed in the inserts, assume nc  2.
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Generation and Detection of Coherent BPSK
Figure 6.4 Block diagrams for (a) binary PSK transmitter and
(b) coherent binary PSK receiver.
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Figure 6.5 Power spectra of binary PSK and FSK signals.
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Figure 6.6 Signal-space diagram of coherent QPSK system.
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Generation and Detection of Coherent BPSK
si1
odd
See Table 6.1
even
si2
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Figure 6.8 Block diagrams of (a) QPSK transmitter and (b) coherent QPSK receiver.
, g(t) denotes the symbol shaping function.
The baseband QPSK PSD
equals the sum of the inphase
and quadrature PSD
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Figure 6.9 Power spectra of QPSK and MSK signals.
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Figure 6.7 (a) Input binary sequence. (b) Odd-numbered bits of input sequence and associated
binary PSK wave. (c) Even-numbered bits of input sequence and associated binary PSK wave.
(d) QPSK waveform defined as s(t)  si1f1(t)  si2f2(t).
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Offset QPSK ( Reducing Carrier Amplitude Change)
Figure 6.10 Possible paths for switching between the message points in (a) QPSK
and (b) offset QPSK.
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p/4 –shifted QPSK
Two ordinary QPSK constellations
Figure 6.11 Two commonly used signal constellations of QPSK; the arrows
indicate the paths along which the QPSK modulator can change its state.
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Figure 6.14 Illustrating the possibility of phase angles wrapping around the positive real axis.
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Figure 6.13 Block diagram of the p/4-shifted DQPSK detector.
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Figure 6.15 (a) Signal-space diagram for
octaphase-shift keying (i.e., M  8). The
decision boundaries are shown as dashed
lines. (b) Signal-space diagram illustrating
the application of the union bound for
octaphase-shift keying.
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Figure 6.16 Power spectra of M-ary PSK signals for M  2, 4, 8.35
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QAM Cross Constellation
M=2n where n is odd (e.g., 5,7,…)
Figure 6.18 Illustrating how a square QAM constellation can be expanded
to form a QAM cross-constellation.
Eb
1 

pe  21 
)
 erfc(
N0
2M 

(6.65)
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BFSK has a two-dimensional signal space
 Eb 
 0 
s1  
 and s 2  

E
 0 
 b 
(6.90), (6.91)
Figure 6.25 Signal-space diagram for binary FSK system. The diagram also includes two 42
inserts showing example waveforms of the two modulated signals s1(t) and s2(t).
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Generation and Detection of Coherent BPSK
Figure 6.26 Block diagrams for (a) binary FSK transmitter and (b) coherent
binary FSK receiver.
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Figure 6.5 Power spectra of binary PSK and FSK signals.
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Figure 6.27 Phase tree.
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Figure 6.28 Phase trellis; boldfaced path represents the sequence 1101000.
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Fig. 6.28
Figure 6.30 (a) Input binary sequence. (b) Waveform of scaled time function s1f1(t). (c)
Waveform of scaled time function s2f2(t). (d) Waveform of the MSK signal s(t) obtained
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by adding s1f1(t) and s2f2(t) on a bit-by-bit basis.
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Figure 6.29 Signal-space diagram for MSK system.
The constellation of MSK is similar to that of QPSK
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Generation and Detection of MSK Signals
Figure 6.31 Block diagrams for (a) MSK transmitter and (b) coherent MSK receiver.
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Let W denote the 3dB baseband bandwidth of te pulse-shaping filter.
log 2 f 2
 H ( f )  exp( 
( ) )
2 W
(6.132)
Figure 6.33 Power spectra of MSK and GMSK signals for varying timebandwidth product. (Reproduced with permission from Dr. Gordon Stüber,
Georgia Tech.)
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PSD of MFSK
f c  f c 1 
1
(Hz)
2T
Figure 6.36 Power spectra of M-ary PSK signals for M  2, 4, 8.
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Figure 6.38 Output of matched filter for a rectangular RF wave: (a) q  0,
and (b) q  180 degrees.
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Figure 6.41 Calculation of the conditional probability that l2  l1, given l1.
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Figure 6.42 Noncoherent receiver for the detection of binary FSK signals.
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0  t  Tb
Tb  t  2Tb ,
sent s2 (t )
Figure 6.44 Signal-space diagram of received DPSK signal.
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Figure 6.45 Comparison of the noise performance of different PSK and FSK schemes.
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Figure 6.46 Signal constellation for (a) M-ary PSK and (b) corresponding M-ary QAM, for M  16.
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