MoedA_2006_A - ".36113221 3 Mathematical Handbook 1.2(10 5 2 1-1 2 0 3 1 I 4-II SNR FM deemphasis.I deemphasis.1 deemphasis.2 deemphasis.3

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Unformatted text preview: - 19/02/2006 : " : : .36113221 : ' : ' : ' :' : 3 : : : Mathematical Handbook . 1 .2 : (10%) ' : , 5 ' 2 : 1 ' -1 : 2 .' 0 : 3 : 1- I : 4-II . : . : SNR- FM deemphasis .I deemphasis .1 deemphasis .2 deemphasis .3 deemphasis .4 .5 Phase-Shift Modulator SSB .II Hz 20 .1 1 .2 Hz300-5000 : .3 1KHz sinc .4 .5 2 : .III 10 cos(20t ) cos(8000t ) + 10 sin(20t ) sin(8000t ) : 10 cos(20t ) .1 10 sin(20t ) .2 10 cos(20t ) + 10 sin(20t ) .3 10 .4 .5 f m = 4.5 kHz .IV ( Polar NRZ ) 8PSK , ( N Q ) Quantizer - N Q Bch = 18 kHz N Q = 4 .1 NQ = 8 N Q = 16 NQ = 6 .2 .3 .4 .5 BPSK : Polar NRZ s d (t ) Polar RZ s d (t ) Unipolar NRZ s d (t ) Raised Cosine signal s d (t ) .V .1 .2 .3 .4 .5 3 (90%) ' 1' (30%) : 2 cos c t Amplifier KP s M (t ) s d (t ) Transmit Filter Ak Symbol Encoder Channel k ch = -20 dB n (t ) x (t ) 1 S1 2 dk Differential Encoder bk Optimal Symbol Detector BPF x r (t ) x d (t ) MF kTS Per bit 1 Per bit 2 Decision Device A (r ) k Symbol Decoder 2 cos( c t + 0 ) th = 0 1 S2 2 Differential Decoder . , , b k (1 TS = 20 sec : . p (bk ) = 0.5 for k = 1,2 1; 0 t < TS . g (t ) = : Transmit Filter (2 0 otherwise . Ak = 1 s M (t ) = 2 Ak g (t - kTS ) cos c t k (3 0 - n (t ) (4 N 0 = 3.78 10 - 6 V2 Hz 4 ((15%) d = Er Per bit1 N0 Ts 0 2 .("1" S1, S 2 ) . E r = s r (t )dt , 0 - Per bit 2 .("2" S1, S 2 ) . Per symbol = Per bit 1 Per bit 2 - Per bit1 ((5%) . 0 = 0 - K P = 50 Per bit 2 - Per bit1 ((10%) .' . 0 = - K P = 50 .Q-function : 2 ' (40%) v m (t ) = cos(2f m t ) FM v FM (t ) vm (t ) BPF v LO2 (t ) = Ac cos(2f 2 t ) Frequency Multiplier n Frequency Modulator K FM Channel vLO1 (t ) = 2 cos(2f1t ) n(t ) Local Oscillator 2 Local Oscillator 1 Tuning v sim (t ) x (t ) RF Filter Mixer 1 IF Filter 1 Mixer 2 IF Filter 2 v LO = 2 cos(2 f 3t ) 3 Local Oscillator 4 Frequency Detector Tuning Local Oscillator 3 X d (t ) LPF 5 : 1 for f B BPF BBPF = BFM H BPF ( jf ) = (1 0 .(Carson BFM ) 1 for f B IF1 1; f B RF ; H IF1 ( jf ) = ; H RF ( jf ) = (2 0 0; otherwise 1 for f B IF 2 - B IF1 , RF - B RF H IF 2 ( jf ) = 0 . IF2 - B IF 2 , IF1 1; f f m (3 H LPF ( jf ) = 0; otherwise . f 3 > f C , v LO3 (t ) = 2 cos(2f 3t ) : Local Oscillator 3 (4 N 0 2 = 10 - 6 V2 Hz 0 - n (t ) (5 k ch = -20dB (6 x(t ) = v r (t ) + v sim (t ) + n(t ) (7 . - v sim (t ) = As cos sim t , - v r (t ) : FM (t ) , v FM (t ) = Ac cos( c t + FM (t )) : (8 : Phase of signal 2 1.5 1 0.5 FM (t) 0 -0.5 -1 -1.5 -2 0 50 100 150 200 t [ sec] 250 300 350 400 . f C = 200 250 MHz f C 6 ( (10%) Hz . n = 4 K FM f m V . v FM (t ) ( ) ((16%) (image) f IF 1 . 200 MHz - 250 MHz Frequency Detector - SNR r f IF 2 . Q IF 2 = 50 - IF2 . f sim 2 Q IF1 - IF1 f c SNR r . 200 250 MHz : ((14%) Ac (5%) . p( An > Ar ) 0.03 : Local Oscillator 1 f1max f1min (5%) f C = 200 250 MHz f 2 > nf1max - . f 2 = 300 MHz Local Oscillator 2 . SNRd LPF (4%) 3 ' (30%) : Transmitter vm( t ) Modulator v M (t ) Amplifier Kp vT ( t ) PT Channel kch = -30dB + n(t) xd ( t ) Receiver LPF Demodulator xR ( t ) BPF x( t ) 7 : max vm (t ) = 1V vm (t ) .1 . Rm ( ) = Sinc 5 103 1 f C - 2 B R f f C + 1 B R . vC (t ) f C H BPF ( jf ) = 0 otherwise ( ) .2 1 f f m . vm (t ) f m H LPF ( jf ) = 0 otherwise .3 .4 . PT = 1000 W 0 k ch = -30dB . N0 -5 W 2 = 0.5 10 Hz Gm ( f ) ( (5%) .AM ,DSB ,SSB : BPF BR , SIR ((5%) . r = r - 0 = 6 : DSB , ((5%) . r = r - 0 = 6 : SSB ( k AM = 0.5) AM ( (5%) - Ar p( An > Ar ) = 0.0025 . ! 8 Q-Function :1 9 Bessel Functions :2 ...
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This note was uploaded on 05/01/2008 for the course COM ENG 909 taught by Professor Drj during the Spring '08 term at Ben-Gurion Uni..

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