• 代数几何基础教程
  • 代数几何基础教程
  • 代数几何基础教程
  • 代数几何基础教程
  • 代数几何基础教程
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代数几何基础教程

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作者J.Harris 编

出版社世界图书出版公司

出版时间2000-06

版次1

装帧平装

上书时间2019-12-26

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图书标准信息
  • 作者 J.Harris 编
  • 出版社 世界图书出版公司
  • 出版时间 2000-06
  • 版次 1
  • ISBN 9787506247146
  • 定价 59.00元
  • 装帧 平装
  • 开本 24开
  • 纸张 胶版纸
  • 页数 328页
【内容简介】
Thisbookisbasedonone-semestercoursesgivenatHarvardin1984,atBrownin1985,andatHarvardin1988.Itisintendedtobe,asthetitlesuggests,afirstintroductiontothesubject.Evenso,afewwordsareinorderaboutthepurposesofthebook.Algebraicgeometryhasdevelopedtremendouslyoverthelastcentury.Duringthe19thcentury,thesubjectwaspracticedonarelativelyconcrete,down-to-earthlevel;themainobjectsofstudywereprojectivevarieties,andthetechniquesforthemostpartweregroundedingeometricconstructions.ThisapproachflourishedduringthemiddleofthecenturyandreacheditsculminationintheworkoftheItalianschoolaroundtheendofthe19thandthebeginningofthe20thcenturies.Ultimately,thesubjectwaspushedbeyondthelimitsofitsfoundations:bytheendofitsperiodtheItalianschoolhadprogressedtothepointwherethelanguageandtechniquesofthesubjectcouldnolongerservetoexpressorcarryouttheideasofitsbestpractitioners.
【目录】
Preface
Acknowledgments
UsingThisBook
PARTI:EXAMPLESOFVARIETIESANDMAPS
LECTURE1AffineandProjectiveVarieties
LECTURE2RegularFunctionsandMaps
LECTURE3Cones,Projections,andMoreAboutProducts
LECTURE4FamiliesandParameterSpaces
LECTURE5IdealsofVarieties,IrreducibleDecomposition,andtheNullstellensatz
LECTURE6GrassmanniansandRelatedVarieties
LECTURE7RationalFunctionsandRationalMaps
LECTURE8MoreExamples
LECTURE9DeterminantalVarieties
LECTURE10AlgebraicGroups

PARTII:ATTRIBUTESOFVARIETIES
LECTURE11DefinitionsofDimensionandElementaryExamples
LECTURE12MoreDimensionComputations
LECTURE13HilbertPolynomials
LECTURE14SmoothnessandTangentSpaces
LECTURE15GaussMaps,TangentialandDualVarieties
LECTURE16TangentSpacestoGrassmannians
LECTURE17FurtherTopicsInvolvingSmoothnessandTangentSpaces
LECTURE18Degree
LECTURE19FurtherExamplesandApplicationsofDegree
LECTURE20SingularPointsandTangentCones
LECTURE21ParameterSpacesandModuliSpaces
LECTURE22QuadricsHintsforSelectedExercises
References
Index
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