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时间:2020-09-30
《C2 Optical Fibers 光纤通信 第二章ppt课件.ppt》由会员上传分享,免费在线阅读,更多相关内容在教育资源-天天文库。
1、Chapter2OpticalFibers:StructuresandWaveguiding2.1TheNatureofLight2.1.1LinearPolarization2.1.2EllipticalandCircularPolarization2.1.3TheQuantumNatureofLight2.2BasicOpticalLaws2.3OpticalFiberModes2.3.1FiberTypes2.3.2RaysandModes2.3.3Step-IndexFiberStructure2.3.4RayOpticsRepresentation2.4ModeTheoryfo
2、rCircularWaveguides2.4.1OverviewofModes2.4.2SummaryofKeyModalConcepts2.4.7ModesinStep-IndexFibers2.5Single-ModeFibers2.5.2PropagationModesinSMFs2.6Graded-IndexFiberStructureChapter2OpticalFibers:StructuresandWaveguidingLightwaveiselectromagneticinnature.Polarizationeffectsindicatedthatlightwavesa
3、retransverse(i.e.,thewavemotionisperpendiculartothedirectioninwhichthewavetravels).TheEMwavescanberepresentedbyatrainofsphericalwavefronts,asshowninFig.2-1.Awavefrontisthelocusofallpointsinthewavetrainhavingthesamephase.Thewavefronts(alsocalledphasefronts)areseparatedbyonewavelength.2.1TheNatureof
4、LightLightwavecanberepresentedasaplanewave;itsdirectionoftravelcanbeindicatedbyalightraydrawnperpendiculartothephasefront.Opticaleffectsofreflectionandrefractioncanbeanalyzedbythegeometricalprocessofraytracing.Thisisreferredtoasrayorgeometricaloptics.2.1TheNatureofLightFigure2-1.Sphericalandplanew
5、avefrontsandtheirassociatedrays.2.1.1LinearPolarizationTheEorHfieldofplanelinearlypolarizedwavestravelingindirectionkcanberepresentedinA(x,t)=eiAo.exp[j(wt–k.x)](2-1)withx=xex+yey+zezrepresentingageneralpositionvectorandk=kxex+kyey+kzezrepresentingthewavepropagationvector.Aoisthemaximumamplitudeof
6、thewave;w=2pn,withnthelightfrequency;themagnitudeofthewavevectorkisthewavepropagationconstantk=2p/l,withlbeingthewavelength;andeiisaunitvectorlyingparalleltoi-axis.Ifk=kezandAdenotestheelectricfieldEwiththecoordinateaxesei=exthentherealelectricfieldisgivenbyEx(z,t)=Re(E)=exEox.cos(wt-kz),(2-2)This
7、planewaveistravelinginthezdirectionandislinearlypolarizedwithpolarizationvectorex.2.1.1LinearPolarizationFigure2-2.ElectricandmagneticfieldsinatrainofEMplanewaves.ConsiderthelinearlypolarizedwaveEy(z,t)independen
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