无线通信原理与.ppt
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1、Chapter 3:Mobile Radio Propagation:Large-Scale Path Loss12/11/20221 3.1 Introduction to Radio wave Propagation Small-scale and large-scale fading12/11/202223.2 Free Space Propagation ModelIn free space,the received power is predicted by Firiis Equ.Pr(d):ReceivedpowerwithadistancedbetweenTxandRxPt:Tr
2、ansmittedpowerGt:TransmittingantennagainGr:Receiveantennagain:Thewavelengthinmeters.d:distanceinmetersL:ThemiscellaneouslossesL(L=1)areusuallyduetotransmissionlineattenuation,filterlosses,andantennalossesinthecommunicationsystem.L=1indicatesnolossinthesystemhardware.12/11/20223Reflection:occur from
3、the surface of the earth and from buildings and walls.Diffraction:occurs when the radio path between the transmitter and receiver is obstructed by a surface that has sharp irregularities(edges).Scattering:occurs when the medium through which the wave travels consists of objects with dimensions that
4、are small compared to the wavelength,and where the number of obstacles per unit volume is large.3.3 The three Basic Propagation Mechanisms12/11/20224reflection(反射)atlargeobstacles,Scattering(散射)atsmallobstacles,diffraction(衍射)atedges12/11/20225EIRP&ERPEIRP:EffectiveIsotropicRadiatedPowerRepresentsth
5、emaximumradiatedpoweravailablefromatransmitterinthedirectionofmaximumantennagain,ascomparedtoanisotropicradiator.ERP:EffectiveRadiatedPowerERPisusedinsteadofEIRPtodenotethemaximumradiatedpowerascomparedtoahalf-wavedipoleantenna(insteadofanisotropicantenna).Inpractice,antennagainsaregiveninunitsofdBi
6、(dBgainwithrespecttoanisotropicsourse)ordBd(dBgainwithrespecttoahalf-wavedipole)2.15dB12/11/202269dBiantenna&3dBiantenna12/11/20227PathLossThepathloss,whichrepresentssignalattenuationasapositivedifference(indB)betweentheeffectivetransmittedpowerandthereceivedpower.Thepathlossforthefreespacemodelwhen
7、antennagainsareincludedisgivenbyquantitymeasuredindB,isdefinedastheWhenantennagainsareexcluded,theantennasareassumedtohaveunitygain,andpathlossisgivenby(f:MHz,d:km)12/11/20228TheFriisfreespacemodelisonlyavalidpredictorforPrforvaluesofd,whichareinthefar-fieldofthetransmittingantenna.Thefar-fieldofatr
8、ansmittingantennaisdefinedastheregionbeyondthefar-fielddistancedf,whichisrelatedtothelargestlineardimensionofthetransmitterantennaapertureandthecarrierwavelength.Thefar-fielddistanceisgivenbyTobeinthefar-fieldregion,dmustsatisfyThefar-fieldregionofatransmittingantenna12/11/20229The Reference Distanc
9、eItisclearthatequationdoesnotholdford=0.Forthisreason,large-scalepropagationmodelsuseaknownreceivedpowerreferencepoint.Thereceivedpower,Pr(d),atanydistancedd0,mayberelatedtoPratd0.IfPrisinunitsofdBmordBW,thereceivedpowerisgivenby12/11/2022103.4LinkbudgedesignusingpathlossmodelLog-distancepathlossmod
10、elBoth theoretical and measurement-based propagation models indicate that average received signal power decreases logarithmically with distance,whether in outdoor or indoor channels.The average large-scale path loss for an arbitrary T-R separation is expressed as a function of distance by using path
11、 loss exponent n.n is the path loss exponent which indicates the rate at which the path loss increases with distanced0 is the close-in reference distance which is determined d is the T-R separation distance12/11/202211Path-lossexponents12/11/202212If a transmitter produces power:Pt=50w,receive sensi
12、tivity(minimum usable signal level)is-100dbm.Assume d0=100m,with a 900MHz carrier frequency,n=4,Gt=Gr=1;find the coverage distance d.Transmit Power:Pt=50W=47dBmPr(d0)=-24.5dBmPL(dB)=40log(d/d0)=-24.5-(-100)=75.5dbIf n=4,log(d/d0)=75.5/40=1.8875,d=7718mExample112/11/202213ThemodelinEquation(3.11)does
13、notconsiderthefactthatthesurroundingenvironmentalcluttermaybevastlydifferentattwodifferentlocationshavingthesameT-Rseparation.Thisleadstomeasuredsignalswhicharevastlydifferentthantheaverage valuepredictedbyEquation(3.11).Log-normalShadowing12/11/202214Log-normal Shadowing 12/11/202215Determination o
14、f Percentage of Coverage Area12/11/202216U(r)asafunctionofprobabilityofsignalabovethresholdonthecellboundary.12/11/202217Example2Alocalaveragesignalstrengthfieldmeasurements,themeasureddatafitadistant-dependentmeanpowerlawmodelhavingalog-normaldistributionaboutthemean.Assumethemeanpowerlawwasfoundto
15、be.Ifasignalof1mWwasreceivedatd0=1mfromthetransmitter,andatadistanceof10m,10%ofthemeasurementswerestrongerthan-25dBm,definethestandarddeviation,forthepathlossmodelatd=10m.12/11/202218Fourreceivedpowermeasurementsweretakenatdistancesof100m,200m,1km,and 3 kmfroma transmitter.These measuredvaluesaregiv
16、eninthefollowingtable.ItisassumedthatthepathlossforthesemeasurementsfollowsthemodelinEquation(3.12.a),whered0=100m:(a)findtheminimummeansquareerror(MMSE)estimateforthepathlossexponent,n;(b)calculatethestandarddeviationaboutthemeanvalue;(c)estimatethereceivedpoweratd=2 kmusingtheresultingmodel;(d)pre
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