The Geometry of Complex Domains

The Geometry of Complex Domains

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大小:1.82 MB

页数:319页

时间:2019-08-06

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1、ProgressinMathematicsVolume291SeriesEditorsHymanBassJosephOesterléAlanWeinsteinRobertE.Greene•Kang-TaeKimStevenG.KrantzTheGeometryofComplexDomainsRobertE.GreeneStevenG.KrantzDepartmentofMathematicsDepartmentofMathematicsUniversityofCaliforniaWashingtonUniversityLo

2、sAngeles,CA90095St.Louis,MO63130USAUSAgreene@math.ucla.edusk@math.wustl.eduKang-TaeKimDepartmentofMathematicsPohangInstituteofScienceandTechnologyPohang,790-794SouthKoreakimkt@postech.ac.krISBN978-0-8176-4139-9e-ISBN978-0-8176-4622-6DOI10.1007/978-0-8176-4622-6Lib

3、raryofCongressControlNumber:2011927939MathematicsSubjectClassification(2010):Primary:32T27;Secondary:32H02,32H35,32F45,32M05,32T05,32T15,32T25©BirkhäuserBoston,apartofSpringerScience+BusinessMedia,LLC2011Allrightsreserved.Thisworkmaynotbetranslatedorcopiedinwholeo

4、rinpartwithoutthewrit-tenpermissionofthepublisher(BirkhäuserBoston,c/oSpringerScience+BusinessMedia,LLC,233SpringStreet,NewYork,NY10013,USA),exceptforbriefexcerptsinconnectionwithreviewsorscholarlyanalysis.Useinconnectionwithanyformofinformationstorageandretrieval

5、,electronicadaptation,computersoftware,orbysimilarordissimilarmethodologynowknownorhereafterdevelopedisforbidden.Theuseinthispublicationoftradenames,trademarks,servicemarks,andsimilarterms,eveniftheyarenotidentifiedassuch,isnottobetakenasanexpressionofopinionastow

6、hetherornottheyaresubjecttoproprietaryrights.Printedonacid-freepaperspringer.comToourwives,Paige,Sung-Ock,andRandiTableofContentsPreface........................................................xi1Preliminaries..............................................11.1Automo

7、rphismGroups...................................11.2SomeFundamentalsfromComplexAnalysisofSeveralVariables...............................................31.3NormalFamiliesandAutomorphisms......................61.4TheBasicExamples.....................................

8、161.5OrbitAccumulationBoundaryPoints......................211.6HolomorphicVectorFieldsandTheirFlows.................232RiemannSurfacesandCoveringSpaces.

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