• Serge Lang : 复分析
  • Serge Lang : 复分析
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Serge Lang : 复分析

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作者S.lang 著

出版社世界图书出版公司

出版时间2003-06

版次1

装帧平装

上书时间2020-07-18

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图书标准信息
  • 作者 S.lang 著
  • 出版社 世界图书出版公司
  • 出版时间 2003-06
  • 版次 1
  • ISBN 9787506260060
  • 定价 59.00元
  • 装帧 平装
  • 开本 24开
  • 纸张 胶版纸
  • 页数 485页
【内容简介】
Thepresentbookismeantasatextforacourseoncomplexanalysisattheadvancedundergraduatelevel,orfirst-yeargraduatelevel.Thefirsthalf,moreorless,canbeusedforaone-semestercourseaddressedtoundergraduates.Thesecondhalfcanbeusedforasecondsemester,ateitherlevel.Somewhatmorematerialhasbeenincludedthancanbecoveredatleisureinoneortwoterms,togiveopportunitiesfortheinstructortoexerciseindividualtaste,andtoleadthecourseinwhateverdirectionsstrikestheinstructorsfancyatthetimeaswellasextrareadingmaterialforstudentsontheirown.Alargenumberofroutineexercisesareincludedforthemorestandardportions,andafewharderexercisesofstrikingtheoreticalinterestarealsoincluded,butmaybeomittedincoursesaddressedtolessadvancedstudents.

此书为英文版!
【作者简介】








S.Lang,美国名校耶鲁大学(Yale University)数学系教授。作者的另外5种书也已被世图引进出版,分别是Differential and Riemannian Manifolds,Complex Analysis 4th ed.,Elliptic Functions 2nd ed.,Algebraic Number Theory和Introduction to Linear Algebra 2nd ed.。




【目录】
Foreword
Prerequisites
PARTONEBasicTheory
CHAPTERⅠComplexNumbersandFunctions
1.Definition
2.PolarForm
3.ComplexValuedFunctions
4.LimitsandCompactSets
5.ComplexDifferentiability
6.TheCauchy-RiemannEquations
7.AnglesUnderHolomorphicMaps
CHAPTERⅡPowerSeries
1.FormalPowerSeries
2.ConvergentPowerSeries
3.RelationsBetweenFormalandConvergentSeries
4.AnalyticFunctions
5.DifferentiationofPowerSeries
6.TheInverseandOpenMappingTheorems
7.TheLocalMaximumModulusPrinciple
CHAPTERⅢCauchysTheorem,FirstPart
1.HolomorphicFunctionsonConnectedSets
2.IntegralsOverPaths
3.LocalPrimitiveforaHolomorphicFunction
4.LocalPrimitiveforaHolomorphicFunction
5.TheHomotopyFormofCauchysTheorem
6.ExistenceofGlobalPrimitives.DefinitionoftheLogarithm
7.TheLocalCauchyFormula
CHAPTERⅣWindingNumbersandCauchysTheorem
CHAPTERⅤApplicationsofCauchysIntegralFormula
CHAPTERⅥCalculusofResidues
CHAPTERⅦConformalMappings
CHAPTERⅧHarmonicFunctions
PARTTWOGeometricFunctionTheory
CHAPTERⅨSchwarzReflection
CHAPTERⅩTheRiemannMappingTheorem
CHAPTERⅪAnalyticContinuationAlongCurves
PARTTHREEVariousAnalyticTopics
CHAPTERⅫApplicationsoftheMaximumModulusPrincipleandJensensFormula
CHAPTERⅩⅢEntireandMeromorphicFunctions
CHAPTERⅩⅣEllipticFunctions
CHAPTERⅩⅤTheGammaandZetaFunctions
CHAPTERⅩⅥThePrimeNumberTheorem
Appendix
Bibliography
Index
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