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Tn hcphn:L thuyttrnganten
Tnglngkinthc:2 tc
Mctiu hcphn:Gii thiu cc khi nim, cc biu thc ca qu trnh truyn lan sng vtuyn. Nghin custruynlan casng ccngntrong mi trngthc
Gii thiu l thuytchung vanten, cc anten nguyn t. Nghin cuhotngcachntixng, cc loianten trong thng tin v tuyn
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Nidung hcphn:
Chng1: Cc vnchung vtruynsngTnh chtcasng int; Ccphngphp truynlan sng; Qu trnh truynlan sngtrong khng gian tdo
Chng2: Truynlan sng ccngn
Truynlan trong iukinl tng; Truynlan trong iukinthc
Chng3: Knh truynsng v tuyn
ctnh knh truynsng; Phadinh; Cc m hnh knh
Chng4: L thuytchung vanten
Cc tham scaanten; Cc ngunbcxnguyn t
Chng5: ChntixngTrngbcxcachntixng; Cc tham s,phngphp cpincho chntixng
Chng6: Anten trong thng tin v tuyn
Anten nhiuchnt; Nguyn lbcxmt; Anten loa, anten gng
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Ti liutham kho:[1]NguynPhmAnh Dng, PhmThThy Hin, Truynsng - Anten, Biging, Hcvincng nghBCVT, 12/2006
[2] Phan Anh, Trngintv truynsng, NXB ihcQucgia HNi,
2002[3] Phan Anh,L thuytv kthutanten, NXB KHKT, 2004
[4] Robert E.Collin,Antennas and Radio wave propagation, PrenticeHall
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CC VN CHUNGV TRUYN SNG
CHNG 1
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Nidung chng1:1.1 Giithiu
1.2 Tnh chtcbncasng int
1.3 Phn loisng int
1.4 Phngthctruynlan sng int1.5 Biuthctruynlan sng trong khng gian tdo
1.6 Hssuy gim
1.7 Cu hiv bi tp
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Hthngvinthng
Hnh 1.1. M hnh hthngvinthng
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Truyndnv tuyn(Radio Transmission)
Mi trngtruyndn
Khng gian (bukh quyn)
Phngtintruyndn
Sng int
Hnh 1.2. Mi trngtruyndnv tuyn
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Khi nimSng intl qu trnhbininnglngtunhon giaintrngvttrnglm cho nnglngintlan truyntrong khng gian.
cim
Sng intc hai thnhphn:intrng: E (V/m)
Ttrng: H (A/m)
yl hai ilngvect(cphng, chiu, ln), c quan hmtthitvinhau trong qu trnh sng truynlan trong khng gian
Cc ngunbcxsng intthngc dngsng cuhocsng tr, khinghin cuta chuynvdngsngphng
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Biuthcquan hgiacc thnhphnNghin cuvisng intphng, truynlan trong mi trnginmingnhtv nghng
Biudinsng intbnghphngtrnh Maxoel dngvi phn:
Giih
yx
yx
HE
t z
HE
z t
: H s in mi: H s t thmz: C ly truyn sng
t: Thi gian
(1.1)
x 1 2
y 1 2
E F
G
z zt F tv v
z zH t G t
v v
F, G: Cc hm sngv: Vn tc truyn lan ca sng (m/s)
vz 1
t .
(1.2)
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Biuthcquan hgiacc thnhphnTrkhng sng, Z: Biuthnhhngcami trngtiqu trnh truynsng
Vikhng gian tdo
(1.3)
(1.4)
ZE
H
97
0 0
8
0 0
00
0
v
104 .10 H / m ; F/ m36
13.10 m /s c
Z 120
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Biuthcquan hgiacc thnhphnBiniFourierbiudinsng intdidngtn hiuiuha
Nhnxt: Khi sng truynlan, timiimthnhphnttrngv intrngc pha nhnhau v bin lin hqua cng thc(1.5)
(1.5)
x m m
m m
y
E E
H
zcos t E cos t kzv
E Ezcos t cos t kzvZ Z
2 .f 2 .f 2k
v c f .
k: H s sng, c trng cho s thay i pha ca sng
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Biuthcquan hgiacc thnhphn
Thng lngnnglngcasng int, S
Thng lngnnglngtrung bnh
Sng intngang, TEM
(1.6)[ ]S E H
2
m m mavg e
1 E .H ES R E H
2 2 2.Z
2W/m
Hnh 1.3. Sng TEM
(1.7)
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MtsngSng intlan tatrong khng gian, timiimsng intcctrngbipha v cng
Mtsng: L qutch nhngimtrong khng gian tisng intcpha nhnhau v cngbngnhau
Hai dngmtsng cbit: Mtsngphng, mtsng cuQu trnh truynlan sng int: Tnh chtsng
Sng intbcxra khng gian didngv scc mtsng lin tip
Ngunbcxsng intchngvai tr l ngunbcxscp
Qu trnh sng truynlan, cc mtsng ctora ngvai tr l ngunbcxthcptora cc mtsng tipsau n
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Phn ccsngKN: Trngphn ccl trngintvicc vecto E v H cthxc nhchngtithiimbtk(binic tnh
quy lut)Ngclil trngkhng phn cc(biningunhin trong
khng gian)
Mtphngphn cc: L mtphngchavec tE vphng
truynlan sng (vecto Z)
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Phn loi Phn ccngthng: Mtphngphn cccnhkhi sng truynlan
Phn ccng: Vecto E vung gc vimtphngnmngang
Phn ccngang: Vecto E song song vimtphngnmngang
Phn ccquay: Mtphng phn cc quay xung quanh trccaphngtruynlan
Phn vctrn: Khi vecto E quay, bin khng thay i (v ln ngtrn)
Phn ccelip: Khi vecto E quay, bin thay i lin tcvln ngelip
Quayphi: Quay thunchiukim nghQuay tri: Quay ngcchiukim ngh
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Phn ccsng
Hnh 1.4. Cc
dng phn ccsng
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Phn chia sng intDavo tnh chtvtl, cimtruynlan: Chia thnh ccbngsng
Hnh 1.5. Cc bng
sng
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Phn chia sng intDavo tnh chtvtl, cimtruynlan: Chia thnh ccbngsng
Bng1.1. Cc bngsng
Tn bngtn(Bngsng) K hiu Phm vi tn s
Tnsv cng thp ULF 30 - 300 Hz
Tnsccthp ELF 300 - 3000 Hz
Tnsrtthp VLF 3 - 30 kHz
Tnsthp(sng di) LF 30 - 300 kHz
Tnstrung bnh (sng trung) MF 300 - 3000 kHz
Tnscao (sng ngn) HF 3 - 30 MHz
Tnsrtcao (sng mt) VHF 30 - 300 MHz
Tnscccao (sng decimet) UHF 300 - 3000 MHz
Tnssiu cao (sng centimet) SHF 3 - 30 GHz
Tnsv cng (sng milimet) EHF 30 - 300 GHz
Dimilimet 300 - 3000 GHz
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Phn chia sng intTnh chtquang hc
Sng nh sng cngl sng int, bngtnthgic cmnhnc, khi nghin cusng intthngsdngsng nh sng cho trcquan
Cc tnh chtquang casng nh sng cngngcho sng int
TruynthngPhnx, khc x
ngdngccbngsngLF, MF: Pht thanh iubin nia, thng tin hng hi
HF: Pht thanh iubin cly xaVHF, UHF: Pht thanh iutn(66108 MHz), truynhnh, viba sbnghp, hthngthng tin di ngmtt
SHF: Viba sbngrng, thng tin vtinh
EHF: Thng tin vtr
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Bukh quyn
Hnh 1.6. Phn tngbu
kh quyn
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Sng tNguyn l
Bmttri tl mi trngdnkhp kn ngscintrngNgunbcxnm thngngtrn mtt, sng in t truyn lan dc theo mttnimthu
cimNnglngsngbhptht ivitnsthp, cbitvimttm, mtbin(dnln)Khnngnhiuxmnh, cho php truynlan qua cc vtchnSdngchobngsng di v trung viphn ccng
ThuPht
A B
Hnh 1.7: Qu trnh truyn lan sng t (sng b mt)
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Sng khng gianNguyn l
Anten tcao trn mttt nhtvibcsng
Sng intnimthu theo 2 cch
Sng trctip: ithngtimpht nimthuSngphnx: nimthu sau khiphnxtrn mtt(thamn L PX)
cim
Chunhhngnhiucaiukinmi trng
Ph hpchobngsng ccngn, lphngthctruynsng chnh trong thng tin
v tuyn
Hnh 1.8: Truyn lansng khng gian
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Sng tnginly (sng tri)
Nguyn lLidngctnhphnxsng catnginly viccbngsng ngn
Sng intphnxsquay trvtri t
cim
Khng nnhdo sthay iiukinphnxcatnginly
Hnh 1.9: Truyn lansng tng in ly
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Sng tdo (sng thng)
Nguyn lMi trngtruynsng l tng(ngtnh, nghng, khng hpth)
Sng truynlan trctipnimthu theo mtngthng
cimMi trngchtntitrong vtr, sdngcho thng tin vtr
Bukh quyntri ttrong mtsiukinnhtnhccoi l khng gian tdo
Hnh 1.10: Truyn lan sng t do
Mc tiu trong v tr
Trm trn mt t
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Tngkt:
Hnh 1.11: Cc phng thc truyn lan sng v tuyn
Sng t do
Sng tri
Sng t Mt t
Khng gian t do
Tng in ly
Tng bnh lu
Tng i lu
Sng khng gian
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Mtcng sut, cngintrngTheo l thuyttrng
Cngintrngtiimthu
(1.9)
h h
2 h h h 0
2
h2
E ES E
ES
.H ; HZ 120
120
Eh, Hh: Cngintrng, ttrnghiudng
Z0: Trkhng sng cakhng gian tdo
1h 2
1
h
E30P
r
60.P
E E . 2.cos t kr .cos t kr r
V/m
V/m
(1.10)
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Mtcng sut, cngintrngSdnganten c hng
Tpchung nnglnggip tngcng suttiimthu
ctrngbihstnh hngD1
(1.11)
'
1 21 1'
1 2
1 11 12 2
;
60. ... . .
4 .
P PD D
P P
P DP DS E cos t k r
r r
Hnh1.13: Ngun bc x c hng
R; P2
bc x v hng
T; P1
R; P2
P2
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Cng sutbcxnghngtngng(Equivalent Isotropic Radiated Power - EIRP)
G(dBi) = 10 log G nn liG = 10 ^ ( G(dBi)/10 )
L cng sutbcxtngngcamtanten v hngc thtc
cngtrngtiimthubngvikhi dng anten c hng
G1: Hstngch anten pht (GT)1: Hiusutanten pht (T)P1: Cng sutbcxanten pht (P)Pa1: Cng sutavo anten pht (PT)
(1.12)
1 1
1 1
11 1 1 1
1
1 1
.
; .
. .
dB dB
a
a T T
EIRP P D
EIRP P D dB
GD P P
EIRP P G P G
(1.13)
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Cng sutnhnctrn anten thu, P2
L tch giamtcng suttiimthu, S
2v dintch lm viccaanten thu, A
Trnghpsdnganten gngparabol trn xoay vihstnh hngD2
Cng sutthctura anten thu
Ah: Dintch hiudngcaanten thu2: Hiusutanten thu
(1.15)
2 2.P S A
2 22
22
22
2 1 12 1 1 22
.. .;
4 4.
. .. . . . W
4. 4. . 4. .
Dd dA D A
D P DP P D D
r r
2 2 2. ; .a h hP S A A A (1.16)
(1.14)
d: ngknh minganten
: Bcsng cng tc
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Tnhao truynsng, L
Xc nhbng tsgiacng sutbcxcamy pht vi cng sutanten thunhnc
Tnhao truynsng trong khng gian tdo gy rabiskhuch tn ttyuca
sng theo miphng, cng sutthu cchl mtphnnh. Tnhao ny gilTnhao khng gian tdo, L
td
Trnghpsdnganten v hng, gil tnhao cbntrong khng gian tdo,L
0
1
2
PL
P
2
1 2
4 . 1.
.td
rL
D D
(1.17)
(1.19)
(1.18)
2
0
0
1 2
4 .
20lg 20lg 92,45
20lg 20lg 92,45 10lg 10lg
GHz km
td GHz km
rL
L f r dB
L f r D D dB
(1.20)
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Hssuy gim, F
Mi trngthctc nhiuyutnhhngtiqu trnh truynsng, nhhngticng sutthu
Cc nhhngcami trngthcln qu trnh truynsng cbiudinqua hssuy gim: F
Trong mi trngthc
2
1 2
4 . 1
.. .tdr
L F D D
(1.24) 1 220lg 20lg 92,45 10lg 10lg 20lgtd GHz kmL f r D D F dB
21 12 2
..
4 .
P DS F
r 1hE
30P.F
rV/m
(1.23)
(1.22)(1.21)
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Bi tpchng1
1.Mt tri c cng sut bc xtheo mi hng khong 3,85.1020W, khong cch nhnht tqut n mt tri l 147.098.090 km (vo thng ging) v ln nht l 152.097.650 km. Tnh:
- Mt cng sut bc xcc tiu v cc i ca mt tri ln bmt qut?
- Mt cng sut bc xmt tri khong cch trung bnh v tlphn trm sai sca
bc xcc i v cc tiu so vi gi trtrung bnh?2.Mt my pht c cng sut 3 W, anten pht c hskhuch i l 30 dBi. cly 40 km tmt anten thu c din tch hiu dng l 3,5 m2, hiu sut lm vic 100%. Tnh cng sut sngmang nhn c anten thu.
3. Xc nh cng sut my pht cn thit thc hin tuyn thng tin c cc iu kin: c lythng tin 50 km, tn scng tc 2GHz, hskhuych i ca anten thu v anten pht l 30 dBi,cng sut anten thu nhn c l 10-6W.
4.Mt my pht c cng sut 50 W. Biu din cng sut my pht sang n vdBm v dBW?
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Bi tpchng1
5.Cng sut bi 4 c cp cho anten v hng lm vic vi sng mang c tn s900 MHz, tmcng sut thu (tnh theo dBm) ti im cch anten pht mt khong 10 km. Gisanten thu c hskhuch i l 2 v sng truyn trong khng gian tdo.
6.Sliu nh bi 4 v 5, tnh bin cng in trng hiu dng ti im t anten thu.
7.Tnh tn hao khi truyn sng trong khng gian tdo (theo dn vdB) bit cly truyn sng 50
km, tn scng tc 2 GHz, vi anten v hng.
8.Sliu nh bi 7, nu chai anten c hskhuych i l 30 dBi th tn hao l bao nhiu?
9. Mt m y pht c cng sut l 100W ni v i anten c hs khuch i 10. Xc nh cng sutbc x ng h ng tng ng tnh theo W, dBW, dBm?
10. Mt anten c tr khng bc x 73 ,tr khng tn hao 8 , hs hngtnh 20, cng sutmy ph t tvo anten 100W. Xc nh:
a. Hiu sut lm vic ca anten.
b. Hs khuch i ca anten (dBi).
c. Cng sut bc x v cng sut bc x ng h ng tng ng W, dBW, dBm.
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Bi tpchng1
12.Mt ngun v hng c cng sut bc x100W. Mi trng truyn sng l khng gian tdo.
Hy xc nh:
a, Mt cng sut ti im cch xa ngun 1000 m.
b, Mt cng sut ti im cch xa ngun 20 km.
13.Xc nh cng in trng hiu dng ti im thu vi cc githit cho trong bi 13.
14.Xc nh mt cng sut ti im cch anten 30 km ca mt anten c cng sut bc x5 Wv hskhuch i ca anten l 40 dBi.
15.Mt anten pht c hskhuych i 30 dBi, hiu sut lm vic 60%. c cng in
trng hiu dng ti im thu cch anten pht 100 km bng 3,46 mV/m th cn phi a vo antencng sut l bao nhiu? Vi iu kin sng truyn trong khng gian tdo.
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CHNG 2
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Nidung chng2:
2.1 TngQut
2.2 Truynlan trong giihnnhn thytrctipviiukinl tng
2.3 nhhngcacong tri t
2.4 nhhngcaahnh
2.5 nhhngcatngilu
2.6 Cu hiv bi tp
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cimtruynlan sng ccngnBcsng t1mm n10m (30MHz300GHz): L sng siucao tn(RFRadio Frequency)
Phngphp truyn
Tnscao nn khng thphnxtrong tnginly (ixuyn qua)Bcsng ngnnn khnngnhiuxkm,bhpthmnhbimtt
Phngphp truynsng khng gian: L ph hpnht
Tn xtngilu
Siu khc xtngiluTruynlan trong giihnnhn thytrctip
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cimtruynlan sng ccngn
Tn xtngiluTnticc vng khng gian khng ngnhttrong tngilu
Sng ivo trong vng khng ngnhtskhuychtn theo mihng
Lidngtruynsng nimthu
cim: Khng nnhdo vng khng ngnhtlun thay i
Hnh 2.1: Tn x tng i lu
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cimtruynlan sng ccngn
Siu khc xtngilu
ChschitsutN gimtheo cao.
Khi tcgimtdN/dh < -0,157 (m-1)Tia sng c bn knh cong lnhncong tri tnn quay trlimtt: Siu khc x
Lidngtruynsng nimthu sau khiphnxnhiulntrn mtt
cim: Khng nnhdo minsiu khc xlun thay i
Hnh 2.2: Siu khc x tng i lu
1
2
3
45 45
4
gh
h0A
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2.1 Tngqutcimtruynlan sng ccngn
Truynlan trong giihnnhn thytrctipHai anten thu v phtphictcao trn mtttrnhbche chnbiccvtcntrn ngtruynhay cong catri t
Sng truyntpht nthu trong minkhng gian nhn thytrctipgiahaianten
cim: tphthucvo iukinthin nhin, sdngphbin
Hnh 2.3 Truyn lan trong gii hn nhn thy trc tip
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Cngintrngtiimthu
Tnghpcngtrnghai sng thnhphn(giao thoa)
Cngtrngdo tia trctip
Cngtrngdo tiaphnx
R 1 2
T1T kW j t
1
1 km
T2T kW j t k r
2
2 km
E
E
E E E
245. P G
er
245. P GR e
r
mV/m
mV/m
r1: on ng i ca tia ti trc tip; r2: on ng i ca tia phn x
r: hiu sng i ca hai tia r = r1-r2; k : hssng (= 2/)
R: hsphn xphc tmt t: jR Re , R: m un, gc sai pha
GT1 v GT2: hskhuch i ca anten pht theo hng tia trc tip v tia phn x
(2.1)
(2.2)
(2.3)
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Cngintrngtiimthu
Do chiucao anten hT, hR
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Cngintrngtiimthu
t= + k.r: Gc sai pha ton phn. Chuyndnghm msang hm lnggic
Cngintrngtngtiimthu
Hssuy gimtrong trnghpmttphng
21 . 1 .cos .sin 1 .cos .
.sin1 .cos
j jR e R jR R R e
RtgR
2
TT kW j t
km
TT kW 2h
km
2
E
E
245. P G . 1 2R cos R .e
r
173. P G . 1 2R cos R r
F 1 2R cos R F 1 R F 1 R
mV/m
mV/m
(2.7)
(2.8)
(2.9)
(2.10)
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CngintrngtiimthuVituynxc nh: h
T, h
R, , , c thxc nhcly thng tin r c hs
suy gimtcctr
Cciti (+ k.r) = 2n. vin = 1,2,Cctiuti(+ k.r) = (2n + 1). vin = 1,2,
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CngintrngtiimthuHiusngigiahai tia
B
B
hr-ht
Tia 2
Tia 1
C
A
ht
hr
hr+ht
r
hr
22 2 2
1 r t
2 22 ' 2
2 t r
2 22 2
2 1 2 1 2 1 t r r t
t r
r AB h h r
r AB h h r
r r r r . r r h h h h
2h hr m
r
(2.11)
Hnh 2.5 Xc nh hiu s ng i giahai tia
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Cngintrngtiimthu
Xc nhimgiao thoa tcctr
Cci
Cctiu
T R T R
T R
T Rn_max
2 .h .h 2 .h .hsin 1 sin 1r. r.
2 .h .h 2n 1 . n 0,1,2,...r. 2
4.h .hr m
2n 1 .
T R T R
T Rn_min
2 .h .h 2 .h .hsin 0 n 1 . n 0,1,2,...r. r.
2.h .hr m
n 1 .
(2.15)
(2.16)
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Cngintrngtiimthu
Cng thcVvedensky
Visin() = (rad)
khi < 200, nn
Cng thcVvedenskyxc nhcngintrngticly
T R
T R
TT kW T m R m
h 2
km m
r.h .h18
4 .h .hF.r
2,18. P .G .h .hE mV / m
r .
T R18.h .hr
(2.18)
(2.17)
(2.19)
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Stuynthng tin khi kncong tri t
nhhngcacong tri tHiusngigiasng trctipv sngphnxthay i
imphnxlinn c tnh tn xHsphnxnh
Hnchtmnhn trctipgiaanten thu v pht
A
B
A1 B1C
O
a
hrht
hthr
Hnh 2.7 M hnh truynsng trn mt t cu
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Cly nhn thytrctip, cngintrngtiimthu
Cly nhn thytrctipr0L cly lnnhtc thnhn thycvianten c cao h
T, h
R
Cng thcthcnghim
(r0= r, cly dctheo mtt)
O
hrh
t
A B
a
ro
C
0
2 2 2
t t t t t
2 2
r r r
0 t r
0 t m r m
r AC CB
AC a h a 2a.h h 2a.h h a
CB a h a 2a.h h a
r 2a. h h m
r 3,57 h h km
(2.20)
(2.21)
Hnh 2.8 C ly nhn thy trc tip
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Cly nhn thytrctip, cngintrngtiimthu
CngintrngQu trnh truynsng cly nhhncly nhn thytrctip
Tngtnhmttphng, chiucao anten xc nhbngchiucao ginh: ht, h
r
Gi trchiucao anten ginhxc nhbnghsb m (tra theobnghocth)
' '
t r t r
t r
t r
TT kW t m r m
h 2
km m
E
h .h m.h .h
2.m.h .hr m
r
4 .m.h .hF
.r
2,17 P G .m.h .hmV/m
r .
(2.22)
(2.23)
(2.24)
(2.25)
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gghcatri t(tiaphnx)
nhhngghcatri tHintngtn x
Tiu chunRayleigh
Khi tiu chunRayleigh thamn
sphnxsng khng c tnh tn xMttcoi lphng
h m
8sin
B
B
C
C
A
A
h
Tia B
Tia AMt sng 1
Mt sng 2
h: cao ca mt t phng gi
nh so vi mt t thc
: Gc ti ti im phn x
(2.26)
Hnh 2.10 M hnh tiu chun Rayleigh
Hnh 2.9 Mt ct ngang a hnh thc
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Nguyn l Huyghen, minFresnel (tia trctip)
Nguyn l HuyghenNhnxt
Bnchtintcasng nh sng
Tnh chtsng casng intkhi truynlan
Nguyn l: Miimnmtrn mtmtsng do mtngunbcxsng ints
cpgy ra strthnh ngunbcxthcpmi.Ngunbcxthcpminylitora cc mtsng thcpmikhc.Nhvytrnginttimtimtrong khng gian do mtngunbcxscpsinh ra sdo tonbvng khnggian bao quanh ngunbcxscpgy ra.
S r
A
M
Hnh 2.11: Xc nh trng theo nguyn l Huyghen
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Nguyn l Huyghen, minFresnel (tia trctip)
Nguyn l Huyghen
nghaQu trnh truynsng inttimpht nimthu khngphichtheo mttia m cngtrngtiimthu l do tonbminkhng gian bao quanh impht gy ra
C thxc nhcngtrngtimtimbtktrong khng gian khibitmttrngcamtsng tora n.
C
A
A
B B
Hnh 2.12. Biu din nguyn l Huyghentrong khng gian t do
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Nguyn l Huyghen, minFresnel (tia trctip)
MinFresnelXy dngminFresnel
Khi nim
Nn
r1
A B
Nn
N0
r2
N0
N1N2
N4
+++ + +
++
++
+
+
+ ++
+
+
+
+
+
+
++ +
+
+
+
+
-
-- -
-
--
--
--
-
- -
-
-
--
N3
N1
N1
+ Dngmtsng iqua N0+ Dng mt nn trn xoay trc BN0,
ng sinh l: (BN0 + n./2), ct mtsng Nn
+MinFresnel thn (Fn) l vng khng gian cgiihnbiqutch
cc imm hiusgiatngkhongcch timny nimpht
v imthu vikhongcch giahai imthu pht l hngsc gi
trbngn lnnabcsng cng tc.
n nAN N B AB n. 2 + MinFresnel c dngelip trn xoay nhnhai imthu v
pht lm tiu im,c bn knh l bn
(2.27)
Hnh 2.13: Nguyn l cu to minFresnel trn mt sng cu
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Nguyn l Huyghen, minFresnel (tia trctip)
MinFresnelTnh bn knh b
n
Cng thchpl ha
n n 1 2
2 22 2 n n
n 1 n 1 1 n 12
1 1
2 22 2 n n
n 2 n 2 2 n 22
2 2
2 2
n n1 2 1 2
1 2
1 2
1 2
1( km ) 2 (km )
1 2 GHzkm
AN BN r r n.2
b bAN r b r . 1 r b r
r 2r
b bBN r b r . 1 r b r
r 2r
b br r r r n.
2r 2r 2
r .rb .n. m
r r
r .r .nb m
r r .f
n
n
=
= 17,32.
(2.28)
(2.29)
Hnh 2.14: Xc nh bn knh min Fresnel
b1max
BA
Hnh 2.15: Vng tham gia vo qu trnh
truyn lan sng
B
Nn
A
bn
S0
N0
r1 r2
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Nguyn l Huyghen, minFresnel (tia trctip)
MinFresnelChngminh c rng: Cng trng ti im thu chyu cgy ra bivng khng gian nmtrong khongmtnaminFresnel thnht(0,6b
1). Tng
cngtrngdo cc imnmngoi minny gy ra tiimthu sb trchonhau v trittiu do pha cachng ngcnhau. yl giihncavng truynsng trongphmvi nhn thytrctip
ngha
Qu trnh truynsng v tuyngiahai anten thu v pht khng phich theo mt tia,cngkhngphido tonbminkhng gian m chl vng khng gian c dngelip trnxoay nmtrong khongmtnaminFresnel thnht
Qu trnh truynsng v tuyncbn tn tikhi vng khng gian giihnbi0,6 b1
khngbcntrsutdcngtruynqu trnh pht v thu sng v tuynthiuqucao, ta dng ccbinphp kthutsng in tbc x ra ch tp chung trong min Fresnel thnht sdng anten chng(anten parabol)
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Chitsut(n), chschitsut(N)
Chitsut, n, catngiluxpxbng1, trong tnh ton mbochnhxc cao ta sdngchschitsutN
Tngilukhng ngnht, cc thng sthay itheo khng gian v thigianchitsutthay i
Tcthay ichschitsuttheo cao nhhngtiqu trnh sng truynlan: Quosngbcong do hintngkhc x: Hintngkhc xkh quyn
'
'
6
c 1n 1v 2
N 10 . n 1
dN 1/dhm A
B
C
(2.30)
Hnh 2.16 Qu o ca tia sng trc tip v tiaphn x t mt t trong tng kh quyn thc
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Bn knh cong casng
Nguyn tc
Bn knh cong
Qu o sng
d
+ d
R
O
c
a
b
dh
n = const
n + dn = const+ Chia tngiluthnh cc lpmng
vidy dh, chit sut thay imt
lngdn
+ Cung AB nm trn ng trn bn
knh R, gc chntm d
6
0t r
abR
d
dh dh dhab d R
c c c .d
sin .dn
n.sin n dn .sin d c . n
n 1 10R R h , h r 90 ; n 1
dn dNdnsin .
dh dhdh
os +d os os
os d
+ dN/dh > 0 R < 0; dN/dh < 0 R > 0; dN/dh = 0 R = (2.31)
Hnh 2.17 tnh bn knh
cong tia sng
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Phngphp tnh cngintrng
Bn knh tngngcatri t, atdMttthcbn knh a = 6.378 km, tia sngbkhc xvibn knh cong R
Mttc bn knh atd
, tia sng ithng(R = )
Bn knh atd
phithamn iukin: cong tngigiamttv tia sngkhng i
Bn knhtri t
Bn knhcong quo
a)
a
R
b)
at
td6td
2 1td
1 1 1 1 a aaa dNa R a
1 1 a .10R dh
dN4.10 m a 8.500km
dh
(2.32)
Hnh 2.18 Cc qu o ca sng v tuyna) Qu o thc vi tri t bn knh thc
b) Qu o ng thng vi tri t c bn knhtng ng
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Phngphp tnh cngintrng
Hscong tia sng, k
Cly nhn thytrctip
litri t
td
6
a 1k
dNa 1 a .10dh
'0 t rr 2k.a h h m
1 km 2 kmr .rB m
12,74.k
(2.33)
(2.34)
(2.35)
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Loikhc x(1/m)
R (m) at (m) Qu o sng thc tQu o sng tng
ng
Khc xm >0 < 0 < 6,37.106
Khng khc x 0 6,37. 106
Khc xthng - 0,04 2,5. 107 8,5. 106
Khc xtihn - 0,157 6,37. 106
Siu khc x < - 0,157 < 6,37. 106 < 0
dN
dh
atd= a
a
atd= aa
atd< 4a/3
a atd< a
a atd< 0
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Hpthsng trong tngilu
Nnglngsngbhpthdo cc phn tkh, ma, sngmHpthphthucvo tns, thay itheo khng gian, thigian
Hpthphn t
Chyudo phn tncv xy
Phthucthiuvo tns
cbittngnhanh vitnstrn 10GHz
3 6 15 30 60 150 300
10+2
10+1
100
10-1
10-2
10-3
Tn s GHz
SuyhaodB/km
f = 22 GHz
O2
H2
O
Hnh 2.19. S ph thuc ca h s hp th sng ca
O2v H2O vo tn s
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Hpthsng trong tngilu
Hptrong mav sngmHp thtrong maph thucvo cngmatnh theo mm/h, v theo tns,tngnhanh vitnst6GHz trln
Hpthdo sngmphthuc
theo tnsv tmnhn xa caanten
Gy thay iphn ccsng
6
8 10 20 30 40 50 60 100
23
4
8
40
30
20
10
Tn s GHz
HpthdB/km
41 m 150 m
Hp th dB/km
0,010,1
1
10
10 30 10031 Tn s GHz
30 m
Hnh 2.21. S ph thuc ca h s hp th trong mavi cng ma 100 mm/h vo tn s
Hnh 2.20. S ph thuc ca h s hp th trongsng m theo tm nhn xa v tn s
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Bi tpchng2
9. Cho ng truyn c cc thng ssau: Cng sut bc x15 W, bc sng cng tc 35 cm, hskhuch i ca anten pht l 100, cao ca anten pht v anten thu ln lt l 80 m v 20 m,
cly ng truyn l 10 km. Vi R = 0,91 v = 1800khi sng phn cc ngang v R = 0,68; =1800khi sng phn cc ng. Xc nh hssuy gim?
(a) 0,42 v 0,44; (b) 0,52 v 0,54; (c) 0,62 v 0,64; (d) 0,72 v 0,74
10. Sliu nh bi 9, xc nh cng in trng hiu dng ti im thu?
(a) 10 mV/m v 11,5 mV/m; (b) 11 mV/m v 10,5 mV/m; (c) 11 mV/m v 11,5 mV/m; (d) 10,5mV/m v 11,5 mV/m
11. Sliu nh bi 9, xc nh tn hao truyn sng bit hskhuch i ca anten thu l 100.
(a) 76,78 dB v 76,45 dB; (b) dB; (c) 76,78 dB v 80,45 dB; (d) 80,78 dB v 80,45 dB
12. Xc nh hssuy gim khi ng truyn c cc tham s: cng sut pht 50 W, bc sngcng tc 10 cm, hskhuch i anten pht 60, cao anten pht 25 m, anten thu 10 m, c ly
truyn sng 10 km, hsphn xR = 1 v = 1800
.(a) 1,62 ; (b) 1,72; (c) 1,82; (d) 1,92
13. Sliu nh bi 12, xc nh cng in trng ti im thu?
(a) 115,34 V/m; (b) 125,34 V/m; (c) 115,34 mV/m; (d) 125,34 mV/m
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Bi tpchng2
14. Sliu nh bi12 nhng bc sng cng tc l 1m. Hy xc nh cng in trng tiim thu?
(a) 15 mV/m; (b) 16 mV/m; (c) 17 mV/m; (d) 18 mV/m
15. Mt anten pht c t cao 49m v anten thu c t cao 25m. Khong cch tmnhn thng ca hai anten ny l gi trno di y?
(a) 35,8 km; (b) 42,8 km; (c) 45,8 km; (d) 50,8 km
16. Mt anten pht c t cao 30m v anten thu c t cao 15m. Khong cch tmnhn thng ca hai anten ny l gi trno di y?
(a) 27,4 km; (b) 30,4 km; (c) 33,4 km; (d) 35,4 km
17. Anten pht v tuyn truyn hnh t cao 64m. Tnh cao ca anten thu ti mt im tcch xa i pht mt khong 50 km c ththu c tn hiu.
(a) 2 m; (b) 2,5 m; (c) 3 m; (d) 3,5 m
18. Xc nh bn knh cong ca tia sng khi i trong tng i lu i lu tiu chun?(a) 2.106m; (b) 2,5.106m; (c) 2.107m; (d) 2,5.107m
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CHNG 3
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Nidung chng3:3.1 Giithiu
3.2 ctnh knh trong cc min
3.3 Pha inhphmvi hp
3.4 PhnbRayleigh v Rice3.5 Cc m hnh knh
3.6 Phn tp
3.7 Cu hiv bi tp
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Cc yuthnchtmi trngv tuynSuy hao: Tngtheo khongcch, gi trt50 n150dBChe ti: Cc vtcntrn ngtruynlm suy gimtn hiu
Phadinh ang: Tn hiutrctip,phnx, nhiux, tn xgiao thoa vinhau gy mo tn hiu(thay icngtn hiu;Nhiugiao thoa giacc
k hiuISI, InterSymbol Interferrence, do phn tn thigian)Nhiu: Trng tn s (CCI CoChannel Interference), knh ln cn (ACI Adjacent Channel Interference)
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Phn loiknh v tuyn
Theophmvi khng gian
Phadinhphmvi rng
Khongcch nhgi knh ln(vi km), phadinh xyra trong thigian di
Phadinhphmvi hp
Khongcch nhgi knh nh, Phadinh xyra trong thigian ngn(phadinh nhanh, dohintngang)
Theo ctnh knh
Phn tpkhng gian: c tnh knh thay i theo khng gian (phadinh chn lckhng gian)
Phn tptns: ctnh knh thay itheo tns(phadinh chnlctns)
Phn tp thigian: c tnh knh thay i theo thigian (phadinh chn lc thigian)
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nhhngphmvi rngSuy hao ngtruynv che ti.
Chng ngi
My pht My thu
txP rxP
d
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Minh hactnh caknh
Tnh chn lc khng gian ca k nh
Bi n
Min khng gian
Tnh chn lc tn s ca k nhBi n
Min tn s
Tnh chn lc thi gian ca k nh
Bi n
Min thi gian
Hnh 3.1; 3.2; 3.3: Tnh chtknh trong minkhng gian, mintns,minthigian
Hnh 3.1 Hnh 3.3Hnh 3.2
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Minthigian
Cc knh v tuynthay itheo thigian (phadinh chnlcthigian)Biudintn hiuthu
x(t): Tn hiupht : Trangh(t,): pngxung kim knh v tuyn
nhhngangknh v tuynl tri tr(phn tn thigian), nghim trngvicc hthngtccao
( ) ( ) ( , ) ( ) ( , )y t x h t d x t h t
(3.4)
"0"
"1"
"0" "1"
Hnh 3.5 nhhngcatritr
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Minthigian
Tritrtrung bnh qunphng, RDS (Root mean square Delay Spread)
P(k): Cng suttrung bnh angtithiimkRDSbiuthtrso vingnsmnht(LOSLine Of Sight)
RDS nhgi nhhngcaISI (InterSymbol Interference)
( ) ( )
( ) ( )
k k k
k k
k k
k k
kP P
P P
2 2
2
2(3.6)
(3.5)
(3.7)
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MinthigianTrtricci
TrtriccitiX dB l trthigian m nnglnganggimX dBso vinnglngcci
Thigian nhtqun, Tc
L thigian knh tngquan rtmnhvitn hiuthuT
cxc nh tnh tnhcaknh, cc k hiu truyn qua knh chunhhngca
phadinh nhnhau (knh phadinh chm)
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Quan hcc thng strong cc minkhc nhauBngthng nhtqun v tritrtrung bnh qunphng
Bngthng nhtqun l ditnm knh c ctnh tnhtheo tns, tc ngcaknh ln cc thnhphnphtrong ditnunhnhau
Vitngquan tnsl 0,5
Thigian nhtqun v tridoppler
c
1B
5t
=s
(3.8)
C
d
Tf
1
(3.9)
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in khng gian in tn s in thi gianThng s d;
Thngging ngunhin
fd; ;
Nhcim Chnlckhng gian Chnlctns ChnlcthigianGiiphp MIMO OFDM Thch ng
Mcch Lidngang Phainhphng
(T)
Phainhchm
(BS>>fd)
Ch thch d: khong cch thu pht; MIMO: Multile Input Multiple Output; fd:
triDoppler; BC: rngbngnhtqun caknh xt cho trng
hp tngquan lnhn90%; T: chu kk hiu; : tritrtrungbnh qun phng; TC: thigian nhtqun caknh; BS: rng
bngtn hiupht
Tngktctnh knh
cB
1
50c
d
Tf
1
Bng3.1 Cc ctnh knh caba min
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Phn loiphadinhphmvi hp
TritrangL thng sminthigian, lm mo tn hiudo trv phadinh chnlctns(nhhngln ctnh knh mintns)
Phadinhphng
Phadinh chnlctns
TridopplerL thng smintns, dnntn tnv phadinh chnlcthigian (nhhngln ctnh knh minthigian)
Phadinh chm
Phadinh nhanh
nghaiu kin phadinh ngoi ph thuc thng s knh l tri tr a ng v bngthng nhtqun, cnphthuccimcatn hiubao gmchu kk hiuvrngbngtn
Lachntn hiuph hpscithinchiunngtruyndn
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Phn loiphadinhphmvi hp
B: rngbngtntn hiu
Bc: Bngthng nhtqunf
d: Tridoppler cci
T: Chu kk hiu
: Tritrtrung bnh qunphng
Csphn loi Loi Phainh iu kin
TritrangPhainhphng B
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Phnbphadinh RayleighGi trtrung bnh caphnbrayleigh
Phngsai caphnbrayleigh (thnhphncng sutxoay chiu)
(3.11)[ ] ( ) ,tb E rp r dr
0
21253
[ ] - [ ] ( ) ,r E E r p r dr
2
2
2 2 2 2
0
222 2
0 4292 (3.12)
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Phnbphadinh Rice
L phn bngbao phadinh phmvi hp, nhnckhi tn hiu thu cthnhphnnnhvttri, (LoSLine of Sight)
Thnhphnangxpchngln tn hiuvttri
Hm mtxc xut
A: Bin nhcatn hiuvttri
I0(.): Hm Bessel citinloimtbckhng
(3.13)
( )
cos
, ,( )
,
( )
r A
y t
A rr Ar
e If r
r
I y e dt
2
2 2
202 2
0
0 0
0 0
1
2
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M hnh knh trong minthigian
Nguyn tc:Knh phadinh ang: ctrngton hcbngblctuyntnh thay itheothigian (ngtr)
Knh ctrngbngpngxung kim knh
Tn hiuurabngtch chptn hiuuvo knh vipngxung kim knh
( )
( ; ) , , ....,( ) ( ) ,
Li t
h t Lt e t
1
00 1 1
$(3.15)
Trong
l (t), l (t), l (t) biu th cho bin , pha v tr i vi xung thu th l (ng truyn l);
biu th cho tr, t biu th cho s thay i theo thi gianca chnh cu trc xung kim(.) biu th cho hm Delta Dirac, L biu th cho s ng truyn
( ) ( ) ( , ) ( ) ( , )y t x h t d x t h t
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M hnh knh trong minthigian
D t D t D t
0Q
x(t)
0b
1b
L 2-b L 1
b-
y(t)
0 0t = t l1t = D tL 2 (L 2)-t = - D t L 1 ( L 1)-t = - D t
1Q
L 2-Q
L 1-Q
Hnh 3.6 M hnh knh v tuyndi ngbngngtranhnh
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M hnh knh trong mintnsNguyn tc:
S thay i thigian trdnn thay i tns f,ngha l tn thicaknhkhinknh mang tnh chnlctns
Thchinbinifourier pngxung kim knh trong minthigian
(3.16)'
-[ ' ( )]
( ', ) ( , ) ( , )j f
Lj f t
h f t h t e d h t e
21
2
0
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Phn tpkhng gian
Sdnghai anten trln cho thu hocpht
Btr cch nhau > 5theophngthngng
Khongcch mbotn hiuitrn hai knh khng tngquan nhau
ngthicng truynmttn hiutrn hai knh
Do hai knh clpnn khngbphadinh ngthiKthptn hiutcc anten nhnctn hiutt
L phngphp sdngphbin, chngccphadinh phngv phadinh lachn, thngsdngphn tpkhng gian thu
f
f
Tx
Rx
Rx
KthpSliuvoSliura
Hnh 3.7 Phn tpkhng gian
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Phn tptns
Sdnghai cpmy thu/pht lm vichai tnskhc nhau
Cc tnsphic khongcch mbokhng tngquan phadinh vinhau
Tonn hai knh v tuynclp
ngthicng truynmttn hiutrn hai knh
Do hai knh clpnn khngbphadinh ngthiKthptn hiutcc my thunhnctn hiutt
Lphngphp sdngkhng hiuqutns,phctptrong cuhnh, hiuqutrong chngphadinh lachn
Hnh 3.8 Phn tptns
SW
f2
f1
Tx1 Rx1
Rx2
Sliuvo Sliura
Tx2
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Phn tpthigianPhadinh su xyra trong thigian ngngy licm
Phn tn thigian tn hiupht khcphclicm
Phn tn cc litrong khongthigian rnghn
Duy tr chtlngtuyndntrung bnh gi trmboyu cu
Thchinbngkthutanxen tn hiutrckhi pht
Lphngphp hiuqutrong vicchnglikhi, csdngphbin
Hnh 3.9 Phn tpthigian
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Nidung chng4: (5)4.1 Giithiu
4.2 Cc tham scbncaanten
4.3 Cc ngunbcxa nguyn t4.4Cu hiv bi tp
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Vai tr caanten
L thitbbc x sng in t ra khng gian v thu nhn sng in t tkhng gian bn ngoi
Anten pht: Binitn hiuincao tntmy pht thnh sng inttdo lantruyntrong khng gian
Anten thu: Tptrung nnglngsng inttrong khng gian thnh tn hiuin
cao tnanmy thu.
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Qu trnh vtlbcxsng int
intrngxoyL intrngc cc ngsckhngbrngbucvicc intch tora n mtbnthn chng khp kn.
iukintosng int
Quy lutcain t trngbin thin, in trngxoy bin thin ssinh ra t
trngbini. Bnthn ttrngbinilisinh ra mtintrngxoy mi.Qu trnh lpliv sng intchnh thnh
Hnh 4.3. Qu trnh truynlan
sng int
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Hm tnh hng
Khi nim: L hm sbiuthsphthuccacngtrngbcxbianten theo hngkhost khi cly khost l khng i
, : Gcbcxcaanten (gcphngvv gc ngng)
Hm tnh hngbin : Biu thquan hcabin trngbcx theo
hngkhost vicly khost khng i
Hm bin tngi(chunha)
, , . , .f f i f i (4.1)
22
, , ,f f f (4.2)
ax
ax
,, ; 1
, m
m
fF F
f
(4.3)
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thtnh hng
L thkhng gianbiuthsbinitngicabin trngbcxtheohngkhost khi cly khost l khng i
cvtF(,) trn tacchoctacc
Mtphngchnvthl hai mtphngvung gc iqua hngbcxccicaanten
Vi tacc, trcchun ban uchn trng vi trcixngca th, btuhngcci
Thangbiudinc ththeo thang thpphn hay thang logarit
-60 -30 30
o
0,25
0,50
0,75
1,0
0 90-90 60
Hnh 4.5. th
tnh hng
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rngthtnh hng
L gc giahai hngm theo hngcng sutbcxgimGcbcxkhng (2
0): Cng sutbcxhngccigimn0
Gcbcxnacng sut(21/2
hay 3dB
): Cng sutbcxgimmtnaso vihngcci
Thhintnh tpchung nnglngbcxtheo hnglm vic
0180
00
090
2/maxP
2/maxP
maxP
)(2 32
1 dB
02
0
0
Hnh 4.6. rngca
thtnh hng
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Cng sutbcx, intrbcx, hiusutCng sutbcx(P
): Lphncng sutbcxthnh nnglngint
Cng sut tnhao (Pth
): Cng sutb tiu tn do nhitbivtdn, trong cc lpinmi
Cng sutavo anten: Pa= P
+ P
th
Hiusutanten
intrbcx:
*intrbcxctrngcho khnngbcxcaanten
1
1a
tha
P
PPP
21 .2
mP I R
(4.4)
(4.5)
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Hstnh hng, hstngchHstnh hng
L tsgiamtcng sutcaanten timthngxc nhvimtcngsut ca mt anten chun khi hai anten t cng v tr v cng sutbc x nhnhau. Anten chunthngchnanten v hng
Hskhuychicaanten (tngch)nhnghanhhstnh hngnhnghai anten c cng sutavo anten nhnhau v anten chunc hiusutbng1
Hstngch vabiuhintnh hng, vabiuthtnhao trn anten
2
2
0 0
2
ax ax
, ,, ; , ;
, . , , . ,m m
S ED D
S EE E F D D F
0
,, . . ,a a
SG D
S
(4.6)
(4.7)
(4.8)
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thphng hng ca anten omni-directional v anten c hng
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Trkhng vo
Anten l ticamy pht, trstictrngbitrkhng vo caanten
ThuntrR ctrngcho thnh phnnnglngbcxthnh sng int
inkhng X l do phntrnggn, brng bucvianten (v cng)
Trkhng vo nhhngtichlm viccacc thitbnitianten
ava va va
a
UZ R jX
I
Hnh 4.7. Mch trkhng tng ng ca anten
(4.9)
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Chntin(dipol in)Khost trngtiimM
Tntivecto intrngtrong mtphngintrng()
Tntivecto ttrngtrong mtphngttrng()
sin ( / )4
0
0
sin4
ikre
ikre
ikZ eE I l i V mr
E
H
ik eH I l i
r
(4.10)
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Chntin(dipol in)Khost trngtiimM
Tntivecto intrngtrong mtphngintrng()
Tntivecto ttrngtrong mtphngttrng()
sin ( / )4
0
0
sin4
ikre
ikre
ikZ eE I l i V mr
E
H
ik eH I l i
r
(4.10)
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Chntin(dipol in)
Khost trngtiimM
Cng sutbcx
intrbcx
Hstnh hng
222
2 3
0 0 0
1 1E x H . sin sin
2 2 4
e
e
s
Z I lEP ds d r d d
Z
22
3
e Z lR
22
3
e
e Z I l
P
2 2 2
ax
, .4 .1 3, . sin
2 . 2
3/ 2
h
m
E rD
Z P
D
(4.13)
(4.14)
(4.15)
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Chntt(dipol t)L phntdntthng, rtmnh, c di l rtnhhnbcsng.Dng tphn bucvbin v pha
Hnh 4.12. Bc xca chn tttrong khng gian tdo
Hnh 4.11. Phn bdng ttrong chn t
Im
l
E
H
Ima)
H
EIm
x
z
Im
r
k
E
H
y
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Chntt(dipol t)
Khost trngtiimMNhnxt
Trngbcxcadipol tl trngphn ccngthng, intrngchc thnhphnE
v ttrngchc thnh phnH
MtphngH trng vimtphngkinh tuynchatrcchnt, mtphngE trng vimtphngvtuynvung vitrcchnt
Hm tnh hng
Trngbcxc hngtrong mtphngH, v hngtrong mtphngE
, . .sin .
, . . sin
sin onst
onst onst
m
m
f I l i
f I l
F c
F c c
(4.17)
(4.18)
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Chntt(dipol t)
Khost trngtiimMthtnh hng
c) Ta vung gc
1,00,80,60,40,2
1,00,80,60,40,2
360000 1800360000 1800
00
F()F()
a) Trong khng gian
x
y
z
b) Ta cc
E
F(); = const
F() = 1;= const
Hnh 4.13. thtnhhng ca dipol t
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Nguyn tbcxhnhp
Trngbcx
Hm tnh hng
Hm tnh hngchunha
M(,)
Iex
x
z
Imyr
y
Hnh 4.14. Nguyn t bc xhn hp
os os +a4
sin 1 os4
ikre
x
ikre
x
ikZ eE I lc c i
r
ikZ eE I l ac i
r
, os os +a
, sin 1 os
e
x
e
x
f ZI lc c i
f ZI l ac i
os os +a,
1
sin 1 os,
1
c cF
a
acF
a
z
y
x
z
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CHNG 5
NI DUNG
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Nidung chng5: (9)5.1 Giithiu
5.2 Bcxcachntixngtrong khng gian tdo
5.3 Cc tham scachntixng
5.4nhhngcamttln bcxcachntixng
5.5 Hhai chntixngtgnnhau
5.6 Cpincho chntixng
5.7 Cu hiv bi tp
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5.1 Giithiu
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Phn bdng in
Tngquan chntixngv ngdy song hnh
Khc bit
Thng sphn bL, C thay idctheo chnt
Nnglngbcxra khng gian didngsng int
Vichntmnh(d > ): Coi l tng
quan. Phn bdng intrn chntixngc dngsng ng
Phn bintch
.sinz bI z I k l z
Ibl bin dng in im bng .
l: l di mt nhnh chn t
..cos . , 0
.
..cos . , 0
.
b
z
b
k Ik l z z
iQ
k Ik l z z
i
(5.1)
(5.2)
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5.2 Bcxcachntixngtrongkhng gian tdo
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Bi ton
Chntixngchiudi 2l ttrong khng gian tdo
Khost trngtiM cch chntr0>> , lpvitrcchntgc
Xc nhcngtrng
Chia chntthnh cc phntrtnhdz
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5.2 Bcxcachntixngtrongkhn
g gian tdo
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Xc nhcngtrng
intrngdo ton bchntgy ra tiM
g g
0 0
0 00
0
cos klcos coskl60 60. . . . . ,
sin60.
. ,
l
ikr ikr b b
b
I IE d E i e i i e f
r rI
E fr
(5.7)
(5.6)
5.3 Tham scachntixng
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Hm tnh hngv thtnh hng
Hm tnh hngbin
Trong mtphngH vung gc vitrcchntc l hngs, hm tnhhngchphthucvo k.l, (hay chiudi tngil/)
Chntngn: l < /4
Tngtchntin: C hng mtphngE chatrcchnt, v hngmtphngH vung gc vitrcchnt, cci hngvung vitrc
cos klcos cos kl
,sin
f f
22 k.lxcosx 1 sin
2 2
sin
x f
F
(5.10)
(5.9)
(5.8)
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5.3 Tham scachntixng
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Hm tnh hngv thtnh hngHm tnh hngbin
Chntdi: l > /2
Trn minhnh xuthindng inngcpha, do
Ti hng vung gc, khng c sai pha v ng i nhng dng in
ngcpha nn cngtrngtnggim(bp chnh thu hpli)Tihngc sai pha vngi th sai pha cb trnhsai pha vdng innn xuthincc bp ph(bp ph lndn). Khi l = , bnbpphtrthnh bnbp chnh.
Tnh hngcachntixngphthucvo chiudi inl
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5.3 Tham scachntixng
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Trkhng sng, trkhng voTrkhng vo
Vingdy song hnh hmchucuic trkhng vo
Chntixngnnglngbcxra khng gian nn c thnh phnintrbcxuvo ngvai tr thuntr
Trkhng vo cachnt
(Vil < 0,75)
cotg .vA AX iZ k l
2
2
sin
.cotgsin
bvA
bvA vA vA A
RRkl
R
Z R jX iZ kllk
(5.17)
(5.18)
(5.16)
5.3 Tham scachntixng
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Trkhng sng, trkhng vo
Trkhng vo
- 300
- 400
- 200- 100
0
100
200
300
400
0 0,2 0,4 0,6 0,8 1,0 1,2
XVA()
l/r=40
l/r=20
l/r=60
100
-100
200300
400
500
600
700
800
0 0,2 0,4 0,6 0,7 1,0 1,2
RVA()
l/r =40
l/r =20
l/r =60
0
Hnh 5.5. Sphthuc ca ZvA vol
Nhn xt:-Chn t ngn (l < /4): cotg l (+) nn ZVA l (-) Tr khng vo mang tnh dung-Chn t na sng (l = /4): cotg = 0 nn ZVA = RVA= 73,1 Mch cng hng ni tip-Chn t c (/4 < l < /2): cotg l (-) nn ZVA l (+) Tr khng vo mang tnh cm-Chn t ton sng (l = /2): cotg = 0, sin = 0, nn ZVA= Mch cng hng songsong
C
5.3 Tham scachntixng
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Cng sutbcx, intrbcx, hstnh hngCng sutbcx
Cng sutbcxqua dintch ds
Cng sutbcxcachnt
x
d
ds = r2sindd
z
r
y
2
22 2
2
2 2
0 0
2
2
0
. . .2
cos klcos cos klsin
8 sin
cos klcos cos kl30 .
sin
b
b
tb h h
EdP S ds E H ds
Z
ZIP r d d
r
P I d
(5.20)
(5.19)
5.3 Tham scachntixng
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Cng sutbcx, intrbcx, hstnh hng
intr
bc
x
Xc nhtiimbng
Nhnxt
Khi l/nh, gingdipol in, tngl lm cho dng ngpha tngTngRKhi l > /2, xuthindng inngcphaGimR
intrbcxdao ngcci di l bischnln/4, cctiudi l bislln/4
2
2
0
1.
2
cos klcos cos kl60 .
sin
b b
b
P I R
R d
(5.21) 0
50
100
150
200
250
0,25 0,5 0,75 1,0
Rbxb
()
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Chi di hi d
5.3 Tham scachntixng
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Chiudi hiudngKN: L chiudi tngngcamtchntc dng inphn bnguv bngdng inuvo cachntthtvidintch phn bdngintngng.
ImIm
2l = /2 lhd
Hnh 5.8. Chiu di thc v chiu di hiu dng cachn ti xng
..2
hdk ll tg
Nhn xt:
-Chn t ngn: Coi tgx = x lhd = l (chiu di mt nhnh chn t tht)
-Chn t na sng: tg = 1 lhd= /
(5.23)
Ph h h
5.4 nhhngcamttln bcxcachntixng
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Phngphp nhgngChnttrong mi trngthc, cc vtdn gnnhhngtisbc
x
nhhngcamttcxc nhbngphngphp nhgng
Tc dngcadng thcpxc nhtngngvimtchntol nhcachntthtqua mtphn cch giahai mi trngchntnh
Bc xstng ng vi hhai chn tc khong cch 2h t trong khng gian t
doTheo l thuyt phn xsng phng, quan hdng: Ia= It.R.ei
Ie
h
h
EtEt
E0 E0
Im
h
h
EtEt
EE
Ie
EtEt
EE
Hnh 5.9. Nguyn lnh gng
B h t i t
5.4 nhhngcamttln bcxcachntixng
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Bcxcachntixngtnmngang
r0
M
r1
h
h r2
Hnh 5.10. Chn ti xng tnm ngang trn mt t
-Coi l hai chn t i xngc dng in ngcpha
-Xc nh cng trng ti M cch xa chn t
1 0 0
0
2 . .sin
2 1
2 . .sin
1 2 0 0
2
0 0
.
cos kl.sin cos kl
1-cos kl .cos
. 1
. 1 2 cos 2 . .sin
px
px
i k h
px
i k h
px
px px px
E E F
F
E E R e
E E E E F R e
E E F R R k h
E0: cng trng ca chn t hng bc x cc iF0(): hm tnh hng chun ha ca chn t trong mt phng kho stE1: bin cng trng ca chn t i xng trong khng gian t do
: hng kho st
(5.24)
(5.25)
(5.26)
5.4 nhhngcamttln bcxcachntixng
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Bcxcachntixngtnmngang
Chn t t nm ngang nn mt phng vung gc vi trc v i qua tmchn t c F0() = 1
Vi mt t dn in l tng c R = 1 v =
F() thhinnhhngcamttthng qua chntnh
0 02 1 cos -2k.h.sin 2 .
sin . .sin
E E E F
F k h
90o
= 0o180o
h = 0,25 ; =
180o
90o
= 0o
h = 0,5 ; =
Hnh 5.11. thtnh hng ca chn ti xng t nm ngang trn mt t (mp H)
(5.28)
(5.27)
5.4 nhhngcamttln bcxcachntixng
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Bcxcachntixngtthngng
Hai chntc dng inngpha
Hm tnh hngbin gingcachntixng(v l gc phnhau)
Hnh 5.12. thtnh hng ca chn ti xng t thng ng trn mt t (mp H)
0 0
0
os klsin osklos sin
1-coskl os
2 .
c cF F c kh F
c
E E F
90o
= 0o180o
l= 0,25; h = ; =
90o
= 0o180o
l= 0,25; h = 0,75; =
(5.30)
(5.29)
Bc x ca h hai chn t t gn nhau
5.5 Hhai chntixngtgnnhau
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Bcxcahhai chnttgnnhautoanten c tnh hngkhc nhau phisdnghchntixng
tgnnhau
Quan hdng trong hai chnt
222
1
iI a eI
a2- l tsbin dng in ca chn t2 v chn t12- gc sai pha ca dng in trong chn t2 so vi dng trong chn t1
E
M
2l
d
z
a) Mt phng E
M
H
b) Mt phng H
z
d
Hnh 5.13. Hhai chn ti xng t song song gn nhau
(5.31)
B h h i h t t h
5.5 Hhai chntixngtgnnhau
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Bcxcahhai chnttgnnhauCngtrngtiimkhost
Hm tnh hngtnghp
Hm ny phthuccc gi trkhc nhau cad/v a2.e-i2
2
2
1 2
cos
1 2
os
2
. . . 14
1
M
ikri ikd
i ikdc
k
E E E
ik eE f a e e
r
f a e e
(5.33)
(5.32)
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Bc x ca h hai chn t t gn nhau
5.5 Hhai chntixngtgnnhau
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Bcxcahhai chnttgnnhau
d/= 1/4
a) = 0o
90o
0o
180o
d/= 1/2
d/= 1
b)= 180o c) = 90o
Hnh 5.14. thphnghng ca hai chn ttsong song vi nhau
Tr khng vo in tr bc x ca h hai chn t
5.5 Hhai chntixngtgnnhau
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Trkhng vo, intrbcxcahhai chnt
Trkhng vo
Stngnghhai chnt
Trkhng vo camichntgmthnh phntrkhng ring v trkhng tnghcachntln cn
e2
Z11 Z22
Ia2Ia1
aei.Z12 (1/a).e-i.Z12
Hnh 5.15. Stng ng hhai chn t
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Tr khng vo in tr bc x ca h hai chn t
5.5 Hhai chntixngtgnnhau
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Trkhng vo, intrbcxcahhai chnt
*intrbcx
intrbcxcahkhng phthucvo inkhng ring v inkhngtnghcahai chnt
2
*
1 11 11 12 12
*
2 22 22 12 12
*21 1
1 2 11 22 12
2
0 11 22 12
.
2
os sin2
1 cos sin2
2aR cos2
2aR cos
bxbx
a abx
a abx
a abx bx bx
bx
I RP
I IP R a R c X
I IP R R Xa
I IP P P R a R
R R a R
(5.41)
(5.42)
(5.43)
(5.44)
Chn t ch ng chn t th ng
5.5 Hhai chntixngtgnnhau
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Chntchng, chntthngChntchng:cnitrctipvingunv tbcxsng int
Chntthng: Khng ccpngun, hotngdatrn nguyn tccmngintNgunbcxthcp
e1
Ia2
X2c
Ia1
d
a) Z11 Z22
Ia1
aei.Z12 (1/).e-i.Z12
X2c
b)
Hnh 5.16. a) Chn tghp; b) Stng ng
2
1
. ia
a
Ia e
I
(5.45)
Chn t ch ng chn t th ng
5.5 Hhai chntixngtgnnhau
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Chntchng, chntthngDng trong chntthng
Trkhng vo v intrbcx
1 1 11 2 12
2 12 12 122 22 2dc 2 21
1 22 2 22 22 2
2 2
12 12
2
222 22 2
22 212
12 22
i.X0 iX
iX R X
XXarctg arctg
R
a a
aa a
a dc dc
dc
dc
e I Z I Z
I Z RI Z I Z
I Z i X
R Xa
R X X
X
R
2
121 11 1 2
22 2
2
0 11 22 12
; 0 0
. 2 . .cos
v v
dc
bx
ZZ Z Z eZ iX
R R a R a R
(5.46)
(5.47)
(5.48)
(5.49)
5.6 Cpincho chntixng
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Cpinbngdy song hnh
ChntkiuY
ChntkiuT
l2 l1l1 l2
2l = /2
DC
d
DA /4
C
A
22AA AA
sin
73,1v
klR R Z
Hnh 5.19. Tip in kiu song song v mch tng ng
O
A /4
C
A
O
l2 l1l1 l2
2l = /2
DC d1
d2
O OA
A
Hnh 5.20. Tip in kiu song song kiu T v mch tng ng
5.6 Cpincho chntixng
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Cpinbngdy song hnhChntvng dt
/2
A A
+_
CA A
C
Hnh 5.21. Chn tvng dt v mch tng ng
' 4 292bx bxR R
5.6 Cpincho chntixng
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Cpinbngcp ngtrc
I1
I2
I2 I1
I2
I2
(a)
ab
O
(b)
a
b
O
Hnh 5.23. Cp in trc tip Hnh 5.24. Cp in c bphi hp
5.6 Cpincho chntixng
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Thitbbiniixngdng oncp chU
I
l1I1
I2
I2 I1
oa b
d c
(a)
l2= l1+/2
oa b
/2
Hnh 5.25. B bin i i xng ch U
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CHNG 6
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CHNG 6
NI DUNG
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Nidung chng6:6.1 Giithiu
6.2 Anten nhiuchnt
6.3 Anten loa
6.4 Anten gng
6.5. Anten vng
6.6. Anten xon
6.7 Cu hiv bi tp
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6.2 Anten nhiuchnt
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Dn chntngpha (2)
-
-
-
-
+
+
+
+
-
-
-
-
+
+
+
+
/2
/2
a)b)
Dn chn t ng pha (3)
6.2 Anten nhiuchnt
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Dn chntngpha (3)
cimlm victhtnh hnggingchntixngnhngc tnh hngcao hn.
Hngbcxcciti= 0 v
bcxnhng: Kthpvimtphnx, khongcch d =(0,20,25)
= 0o180o
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Anten Logarit ch k
6.2 Anten nhiuchnt
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Anten Logarit chu k
CutoNhiuchntc di khc nhau, t khongcch khc nhau
Kch thcv khongcch anten thay itheo mttlgil chu kanten
tsong song vinhau trn mtmtphng
Tipincho ttccc chnt
Tipinngpha
1 11 2 1 2
2 3 2 3
.. ...n n
n n
d ld d l l
d d d l l l
Anten Logarit chu k (2)
6.2 Anten nhiu
chnt
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Anten Logarit chu k(2)
max= 0,95
min= 100
l6l5l4l3l2l1Phi cpin
d1
d2
d5
Anten Logarit chu k(3)
6.2
Anten
nhiu
chn
t
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Nguyn l hotng
Tnskch thch l f0: Chntl
0=
0/2 ngvai tr chntchng(tr
khng vo thuntr= 73,1)
Cc chntkhc c thnh phninkhng, gi trphthucdi so vichntcnghng
Tipinso le, cc chntpha trc(l < l0
) thomn iukincachnthngx, cc chntpha sau (l > l
0) thomn iukinchntphn
x.
Minbcxcaanten chyutobichntcnghngv mtvichntln cn.
Cng thcxc nhtnslm vic
ln.1ln
.
1
1
1
nf
f
ff
n
n
n
6.3
Anten khe
Anten khe nasng
C t
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Cuto
Nguyn l hotngDi tc dng ca sc in ng t vo khe, trong khe s xut hincc ng sc in trng hng vung gc vi hai mp khe
phn b ca in trng dc theo khe cng tun theo quy lut sngng
khe tng ng nh mt dy dn t
Trng bc x ca anten khe
Ee
x
ze
/2
y
Hnh 6.7. Anten khe na sng
2 sin2
m
day bkhe
lI U z
kl klos os os
2 2sin
kl klos os os
2 2
sin
ikrbkhe
ikrbkhe
c c cUE i e
r
c c cU
H i eZ r
6.3
Anten khe
Kh os os
2c c
U
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Khe c
th phng hng ca khe na sng
0
0
2
sin
os os2
sin
ikrkhe
ikrkhe
UE i e
r
c cU
H i eZ r
2l
z
x
a)
y
x
b)
Hnh 6.8. thphng hng ca khe na snga) trong mt phng H b) trong mt phng E
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6.4 Anten gng
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Nguyn l
Datrn nguyn l lm viccagngquang hc
Bbcxscp: Bcxra sng intvimtsng v hngtruynlan xc nh.
Mtphnx: Binithnh sng thcpvimtsng v hng truynlan theo yu cu nh kt cu ca mt phn x lm vic theo nguyn lgngquang hc.
Anten gngthngc tnh hngcao
Sng thcpl sng phng, tpchung nnglngtrong mtkhng gianhp.
Anten Parabol
6.4
Anten
gng
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Cuto
Bbcxscp: Sdnganten chntixnghocanten loa. Vtrttitiu imparabol.
Mtphnx: Hnh parabol trn xoay vihsphnxcao.
Anten Parabol (2)
6.4 Anten gng
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Nguyn l hotng
Tnh chtquan hcgngparabol
FO + OO = FA + AB = f + h = Const.
Cc tia sau khi phnxinminggngviqung ngnhnhau,do timinggngmtsng l mtphng.
A
O
B
F
0
0
FO
A
f
a) b)
Oh
dz
Anten Parabol (3)
6.4 Anten gng
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Cc tham s
thtnh hng
0 dB
3 dBBp chnh
Cc bp ph
Bp
ngc
G
1800- 18000
21/2
3 12
212dB
fd 3 1
2
702
dBd
Anten Parabol (4)
6.4 Anten gng
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Cc tham sHstnh hng, hskhuychi
2
2
4 S dD
2
2
4 S dG
4,20lg20lg20dBiD GHzm fd
( ) 20lg 20lg 10lg 20,4m GHz G dBi d f
Mtsloianten gng
Anten Cassegrain (anten hai gng)
6.4 Anten gng
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Anten Cassegrain (anten hai gng)
FF2 1
Gng phn xchnh
(Parabol trn xoay)
Gng phn x ph
(Hybperbol trn xoay)
Mtsloianten gng
6.4 Anten gng
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Anten Gregorial
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Anten vng l loi anten m phn t bc x c bn ca nl cc vng dy dn c dng in sng ng. Cc vng dy
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l cc vng dy dn c dng in sng ng. Cc vng dy
dn ny c hnh dng khc nhau (trn, vung, tam gic),c hoc khng c li t tnh, v c qun theo nhiu cchkhc nhau.
Anten khung nh Anten khung ln Anten t,
Ty theo kch thc v kt cu cth
m anten c tn gi ring:
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2 230 sin
ikRe
v
eE I k a
R
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Cc i theo phng nm trongmt phng vng dy
Bng khng theo phng vunggc vi mt phng vng dy
in tr bc x ca vng dy c gi tr rt nh
2
4 2320 /R S
Hm phng hng
ca trng bc x
dE
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dlTrong :
sinHS l t thng xuyn qua vng dyS l din tch vng dy
H l gi tr tc thi ca cng t trng
l t thm hiu dng ca mi trng
sine j SH
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0
0
sinW
he i S E
Vi
0WEH
'
0h
'0h kW
2k
' sinhe i kS E
Trng hp anten gm n vng dy
' sinhe i nkS E
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i vi khng kh hoc cc vt liu in mi khc c th
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i vi khng kh hoc cc vt liu in mi khc c th
coi gn ng :'
1h
Sut in ng cm ng v di hiu dng
axm
hd
e nkSE L nkS
Thng vng dy c mc vi t iuchun C to thnh mt mch cng hng
ax axm mU Qe knSQE
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t thm hiu dng ca li l i lng ph thuc vo hnh dng,kch thc ca li, vo t thm tng i ca vt liu, v ph'
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'
h A cm
Trong mAl h s ph thuc vo t s ca l/L, c xc nh gnng theo cng thc
1 0,3 /Am l L
'
'1 1c
N
N ph thuc vo kch thcv hnh dng ca li
thuc vo t s ca di cun dy vi di ton phn ca li L:
l t thm ca li, c xc nh theo cng thcc
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Anten khung ln l anten khung m kch thc tng i
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Anten khung ln l anten khung m kch thc tng i
ca n so vi bc sng khng nh hoc khng qu nh(kch thc khung c th so snh c vi bc sng)
Loi anten ny thng c s dng di sng cc ngn,mt phng anten c t song song vi mt t totrng phn cc ngang v bc x v hng trong mt
phng ngang
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tng h s nh hng ca anten c th s dng nhiukhung t song song vi nhau theo phng thng ng
thc hin thc t cc anten khung ta cn ch rng khi di dy dnca khung c gi tr so snh c vi bc sng th phn b dng in trongkhung s tr nn khng ng u na
8/13/2019 Ly Thuyet Truong Anten Dh
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Khung c ch to t cc on
dy dn v chng c ni vinhau bng cc t in c indung c la chn mt cchthch hp
Anten khung c bin dng t
chn t vng dt, c mc t C hai u chn t. Tr khng vocu anten c gi tr khong 30 -40
Phng php nhn c phn b dng in u l phng phptip in ring l cho tng b phn ca khung
Khi y ngi ta chia khung ra thnh mt s on, v dng cc bin
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Khi y ngi ta chia khung ra thnh mt s on, v dng cc bin
php thc hin vic tip in ng pha cho mi on y
di cc on phi c la chn th no va m bo in trbc x ca chng ln, va m bo phn b dng in tng i
u trn mi on
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Anten xon l loi anten m phn t bc x c bn ca nl cc vng dy dn c dng in sng chy. Trng bc x
8/13/2019 Ly Thuyet Truong Anten Dh
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ca anten xon trong trng hp tng qut l trng phncc quay.
Xon tr Xon phng Xon hnh chp
Anten xon thng c ng dng trong
di sng cc ngn gm nhiu loi:
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Gm mt ng dy xon dn in v mt mn chn kim loi
Anten c tip in bi mt fide ng trc, li ca fide c nivi ng dy xon, cn v fide ni vi mt kim loi
Cc thng s hnh hc c trng cho anten xon tr l bn knh a,bc sng s (hoc di l0ca mi vng xon v gc xon.), v svng N
Trn ng dy xon tr c th ng thi tn ti mt s dng sngdng in vi bin khc nhau v s chu k trn mt vng xon lkhc nhau
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Dng sng c tc dng ch yu trong mi vng dy xon ph thucvo kch thc tng i ca vng xon so vi bc sng cng tc
Vi Tql cc dng sng (chs q = 0, 1, 2, 3biu th schu k sng trn mi vngdy),
Vi vql vn tc phaca cc sng tngng
Kho st 3 chlm vic ca anten xon trvi 3 loi kch thc anten sau
Dng sng ch yu trong ng dy xon tr l sng T0
Khi vng xon c di rt nh so vi bc sng cng tc) 0l
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Sng T1v cc sng bc cao khc c bin rt nh v suy gimnhanh nn khng nh hng n ch bc x ca anten
Gin hng tnh
Khi tng kch thc xon ti mt gi tr nht nh th sng T0 s bin
mt v xut hin sng bc cao
Gi tr gii hn c xc nh bi h thc
minos
1 sin
cka
Trong thc t anten xon l vic ch bc xngang khi chiu di vng dy nh hn 0.65
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Trong trng hp ny, bc sng T0v T1suy gim kh
Khi vng xon c di ln hn bc sng 0l
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0 1
nhanh, dng sng ch yu trong anten s l cc sng bc caohn: T2, T3
Hng bc x cc i ca anten s lch khi hng bc x
xon
Thc t, ch bc x xin s xy ra khi di ca mi vng xon ln hn1,5
th phng hng
i vi vng xon, trng bcx trong trng hp tng qut gm
8/13/2019 Ly Thuyet Truong Anten Dh
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0 0
0 0
sin
sin os
f J ka
f J ka c
g g p g q g
2 thnh phn l vE E
Do hm phng hng cavng dy xon cng c 2 thnh
phn theo ta v
sin cos
2k
Nks
f
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1sin cos
2
kf
ks
Trong
N- s phn t ca h ( s vng xon)
S- khong cch gia hai phn t (bc xon)
- Gc lch ca dng in hai vng k nhau
-Gc hp bi hng kho st v trc xon
Dng in hai vng dy k nhau cn c gc sai pha bng2
2s
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Sai pha dng in gia hai vng dy ph thuc vo vn tcpha ca dng in truyn theo dy xon
0'
2l
l0- di ca mt vng xon
2
2
0 2l s a
-Bc sng trong dy dn ca ng dy xon'
01
l s
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Nhc imca anten xon l hng tnh khng cao.
'
L h s chm ca sng truyn lan dc theo dy dn
u imca anten xon tr l kt cu n gin, di tnrng. H s bao trm gii sng ax min/ 1,7m
rng ca th phng hng tnh theo gc na cng sut
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1/2
0
522o
sl N
rng ca th phng hng tnh theo gc bc x khng
1/2
0
1152
o
sl N
H s nh hng ca anten
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2
015 l s
D N
in tr vo ca anten
0
140v
l
R
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Anten xon phng acsimet
tip in cho anten xon phng logarit cng nh xon
Acsimet c th dng fide song hnh v kt cu ca cc antenny l kt cu i xng
Trong thc t, vic tip in cho anten c th thc hinbng fide ng trc. Khi y v ngoi ca fide c gn vomt nhnh ca anten xon, cn li ca fide ng trc ctip cho nhnh th hai
Anten xon phng lgarit
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Cc nhnh ca anten c th c cu to t
cc l kim loi mng dn ln cc tm in mi
Anten c thit lp di dng cu trckhe xon
Anten xon phng acsimet Anten xon phng logarit
Phng trnh cc ng gii hn trong v gii hn ngoi
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Phng trnh cc ng gii hn trong v gii hn ngoica cc bng xon
Bc sng cc i ca di tn s c quan h vi bn knhban u ca ng xon v c xc nh t h thc
0
0
' ' '' '
1 0 1
' ' '' '
2 0 2 0
;
;
aa
o
aa
e e
e e
Trong 0'
0
''
0
a pe K
p
ax1 1,5 ml
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Anten xon logarit c hiu sut kh cao, vi nhng antenm di ca mt nhnh ln hn mt bc sng, hiu sutc th t ti 98%
Phng trnh ng cong
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a b
Bc sng cc i v bc sng cc tiu ca anten
max ax
min min
2
2
mr
r
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Anten xon chp cng c hai loi:
xon chp thng xon chp Logarit
H s bao trm gii sng ca anten ny c th t ti 20/1.
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g g y
Thng thng gii hn trn ca gii tn cng tc i vi
anten xon chp s ng vi tn s m bc sng ca nbng di ca vng xon nh nht. Cn gii hn di sng vi tn s m bc sng ca n bng di cavng xon ln nht
min
axm
Tip y chp
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Tip nh chpTip y chp
V nguynl tng t nh antenxon phng logarit nhng y cc
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Phng trnh ca cc ng gii hn
0
' '
1 01
'' '
1 01
a
a
e
e
bng xon nm trn mt chp
Anten xon chp c th bcx n hng. Hng bc x ca
anten l hng trc, cc i vpha nh chp
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Bi tpchng6
6.7
Cu
hi
v
bi
tp
1. Mt anten parabol ng knh 5m c hiu sut lm vic 0,65 lm vic ti tn s6GHz. Tm din tch mt mhiu
dng ca anten
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dng ca anten
(a) 12,76 m2; (b) 13,76m
2; (c) 14,76m
2; (d) 15,75m
2
2. Sliu nh bi 1, tm hskhuch i ca anten.
a ) 45,1dBi; (b) 46,1dBi; (c) 47,1dBi; (d) 48,1dBi
3. Sliu nh bi 1, xc nh rng bp sng chnh.
a ) 0,50; (b) 0,7
0; (c) 1,5
0; (d) 1,7
0
4. Mt anten parabol ng knh 3m c hiu sut lm vic 0,55 lm vic ti tn s2GHz. Tm din tch mt mhiu
dng ca anten.
a ) 2,9 m2; (b) 3,5 m
2; (c) 3,9 m
2; (d) 4,5 m
2
5. Sliu nh bi 4, tm hskhuch ica anten.
a ) 33,4dBi; (b) 35,4dBi; (c) 37,4dBi; (d) 39,4dBi
6. Sliu nh bi 4, xc nh rng bp sng chnh.
a ) 2,50; (b) 3,0
0; (c) 3,5
0; (d) 3,7
0
7. Mt anten gng parabol c hskhuch i l 50 dBi, hiu sut lm vic 60%. Tnh gc na cng sut.a ) 0,44
0; (b) 0,54
0; (c) 0,64
0; (d) 0,74
0
8. Mt anten c gc na cng sut bng 20. Xc nh hskhuch i khi bit hiu sut lm vic ca anten l 55%.
a ) 30,2dBi; (b) 35,2dBi; (c) 38,2dBi; (d) 40,2dBi
Bi tpchng6
6.7 Cu
hi
v
bi
tp9. Mt anten pht c hskhuch il 40 dBi, anten c cng sut pht l bao nhiu anten thu gng parabol c
ng knh ming gng 0,9 m; hiu sut lm vic 0,55 t cch anten pht 50 km nhn c cng sut70 dBW.
8/13/2019 Ly Thuyet Truong Anten Dh
230/230
g g g g , ; , p g
Githit sng truyn trong khng gian tdo.
a ) 0,5 mW; (b) 0,5 W; (c) 0,9 mW; (d) 0,9W
10.Anten gng parabol c hskhuch il 40 dBi, hiu sut lm vic 60%, lm vic ti tn s4GHz.Tnh ng
knh ming gng.
a ) 3,08 m; (b) 3,28 m; (c) 3,58 m; (d) 3,78 m
11.Skiu nh bi 10, tnh rng bp sng 3dB.
a ) 1,50
; (b) 1,70
; (c) 2,50
; (d) 2,70
12.Mt anten pht c hskhuch il 30 dBi, cng sut pht ca anten l 5W. c ly 50 km t mt anten thugng parabol c ng knh ming gng 1,5m. Tnh cng sut anten thu nhn c.
a ) 1,13 pW; (b) 1,13W; (c) 1,13 mW ; (d) 1,13 W
13.Sliu nh bi 12, tnh tn hao truyn sng trong khng gian tdo khi truyn tanten pht n anten thu.
) d (b) d ( ) d (d) d