• 复代数曲线:Complex Algebraic Curves(London Mathematical Society Students Texts 23)
  • 复代数曲线:Complex Algebraic Curves(London Mathematical Society Students Texts 23)
  • 复代数曲线:Complex Algebraic Curves(London Mathematical Society Students Texts 23)
  • 复代数曲线:Complex Algebraic Curves(London Mathematical Society Students Texts 23)
  • 复代数曲线:Complex Algebraic Curves(London Mathematical Society Students Texts 23)
  • 复代数曲线:Complex Algebraic Curves(London Mathematical Society Students Texts 23)
  • 复代数曲线:Complex Algebraic Curves(London Mathematical Society Students Texts 23)
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复代数曲线:Complex Algebraic Curves(London Mathematical Society Students Texts 23)

代数曲线。代数几何。封面翻译为代数曲面翻译错了,值得收藏。

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作者柯万(Kirwan.F.) 著

出版社世界图书出版公司

出版时间2008-05

版次1

装帧平装

上书时间2024-11-01

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图书标准信息
  • 作者 柯万(Kirwan.F.) 著
  • 出版社 世界图书出版公司
  • 出版时间 2008-05
  • 版次 1
  • ISBN 9787506292030
  • 定价 29.00元
  • 装帧 平装
  • 开本 24开
  • 纸张 其他
  • 页数 264页
  • 正文语种 英语
  • 原版书名 complex algebraic curves
【内容简介】
Thisbookoncomplexalgebraiccurvesisintendedtobeaccessibletoanythirdyearmathematicsundergraduatewhohasattendedcoursesonalgebra,topologyandcomplexanalysis.ItisanexpandedversionofnoteswrittentoaccompanyalecturecoursegiventothirdyearundergraduatesatOxford.Ithasusuallybeenthecasethatanumberofgraduatestudentshavealsoattendedthecourse,andthelecturenoteshavebeenextendedsomewhatforthesakeofothersintheirposition.Howeverthisnewmaterialisnotintendedtodauntundergraduates,whocansafelyignoreit.TheoriginallecturecourseconsistedofChapters1to5(exceptforsomeof§3.1includingthedefinitionofintersectionmultiplicities)andpartofChapter6,althoughsomeofthecontentsofthesechapters(particularlytheintroductorymaterialinChapter1)wascoveredratherbriefly.
【作者简介】
Dame Frances Clare Kirwan, DBE FRS (born 1959) is a British mathematician, currently a Professor of Mathematics at the University of Oxford. Her fields of specialisation are algebraic and symplectic geometry.
http://en.wikipedia.org/wiki/Frances_Kirwan
https://www.maths.ox.ac.uk/people/profiles/frances.kirwan
【目录】
1Introductionandbackground
1.1Abriefhistoryofalgebraiccurves
1.2Relationshipwithotherpartsofmathematics
1.2.1Numbertheory
1.2.2Singularitiesandthetheoryofknots
1.2.3Complexanalysis
1.2.4Abelianintegrals

1.3RealAlgebraicCurves
1.3.1Hilbert'sNullstellensatz
1.3.2Techniquesfordrawingrealalgebraiccurves
1.3.3Realalgebraiccurvesinsidecomplexalgebraiccurves
1.3.4Importantexamplesofrealalgebraiccurves

2Foundations
2.1ComplexalgebraiccurvesinCs
2.2Complexprojectivespaces
2.3ComplexprojectivecurvesinPs
2.4Affineandprojectivecurves
2.5Exercises

3Algebraicproperties
3.1Bezout'stheorem
3.2Pointsofinflectionandcubiccurves
3.3Exercises

4Topologicalproperties
4.1Thedegree-genusformula
4.1.1Thefirstmethodofproof
4.1.2Thesecondmethodofproof
4.2BranchedcoversofPI
4.3Proofofthedegree-genusformula
4.4Exercises

5Riemannsurfaces
5.1TheWeierstrassfunction
5.2Riemannsurfaces
5.3Exercises

6DifferentialsonRiemannsurfaces
6.1Holomorphicdifferentials
6.2Abel'stheorem
6.3TheRiemann-Rochtheorem
6.4Exercises

7Singularcurves
7.1ResolutionofSingularities
7.2NewtonpolygonsandPuiseuxexpansions
7.3Thetopologyofsingularcurves
7.4Exercises
AAlgebra
BComplexanalysis
CTopology
C.1Coveringprojections
C.2Thegenusisatopologicalinvariant
C.3Sphereswithhandles
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