Modal analysis of the ultrahigh finesse Haroche超高精细哈罗什的模态分析解析 QED腔.pdf

Modal analysis of the ultrahigh finesse Haroche超高精细哈罗什的模态分析解析 QED腔.pdf

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时间:2020-03-20

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1、PAPER•OPENACCESSRelatedcontent-ERT:complementarityandquadraticModalanalysisoftheultrahighfinesseHarochemodelsATamburrino,SVentreandGRubinacciQEDcavity-Applicationofthefinite-elementmethodtoelectromagneticandelectricaltopicsJPWebbTocitethisarticle:Nicolas

2、Marsicetal2018NewJ.Phys.20043058-2Dand3DmodelingofwavepropagationincoldmagnetizedplasmaneartheToreSupraICRHantennarelyingontheperfeclymatchedlayertechniqueJJacquot,LColas,FClairetetal.Viewthearticleonlineforupdatesandenhancements.Thiscontentwasdownloaded

3、fromIPaddress117.165.42.60on19/08/2018at12:34NewJ.Phys.20(2018)043058https://doi.org/10.1088/1367-2630/aab6fdPAPERModalanalysisoftheultrahighfinesseHarocheQEDcavityOPENACCESS1,22331NicolasMarsic,HerbertDeGersem,GuillaumeDemésy,AndréNicoletandChristopheGeu

4、zaineRECEIVED1DepartmentofElectricalEngineeringandComputerScience,UniversitédeLiège,B-4000Liège,Belgium19December20172InstitutfürTheorieElektromagnetischerFelder,TechnischeUniversitätDarmstadt,D-64289Darmstadt,GermanyREVISED3AixMarseilleUniversité,CNRS,C

5、entraleMarseille,InstitutFresnel,UMR7249,F-13397Marseille,France1March2018E-mail:marsic@temf.tu-darmstadt.deACCEPTEDFORPUBLICATION15March2018Keywords:electromagnetism,perfectlymatchedlayer,modalanalysis,quasinormalmodes,leakymodes,cavityquantumelectrodyn

6、amics,PUBLISHEDhighperformancecomputing27April2018OriginalcontentfromthisworkmaybeusedunderAbstractthetermsoftheCreativeInthispaper,westudyahigh-orderfiniteelementapproachtosimulateanultrahighfinesseFabry–CommonsAttribution3.0licence.Pérotsuperconductingop

7、enresonatorforcavityquantumelectrodynamics.BecauseofitshighAnyfurtherdistributionofqualityfactor,findinganumericallyconvergedvalueofthedampingtimerequiresanextremelyhighthisworkmustmaintainattributiontothespatialresolution.Therefore,theuseofhigh-ordersimu

8、lationtechniquesappearsappropriate.Thisauthor(s)andthetitleofthework,journalcitationpaperconsidersidealizedmirrors(nosurfaceroughnessandperfectgeometry,justtociteafewandDOI.hypotheses),andshowsthatundertheseassumptions,ada

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