• 非交换环初级教程(第2版)
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非交换环初级教程(第2版)

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作者[美]拉姆 著

出版社清华大学出版社

出版时间2010-12

版次2

装帧平装

货号h01

上书时间2023-11-20

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图书标准信息
  • 作者 [美]拉姆 著
  • 出版社 清华大学出版社
  • 出版时间 2010-12
  • 版次 2
  • ISBN 9787302241515
  • 定价 50.00元
  • 装帧 平装
  • 开本 16开
  • 纸张 胶版纸
  • 页数 385页
  • 正文语种 英语
【内容简介】
AFirstCourseinNoncommutativeRings,anoutgrowthoftheauthorslecturesattheUniversityofCaliforniaatBerkeley,isintendedasatextbookforaone-semestercourseinbasicringtheory.ThematerialcoveredincludestheWedderburn-Artintheoryofsemisimplerings,Jacobsonstheoryoftheradical,representationtheoryofgroupsandalgebras,primeandsemiprimerings,primitiveandsemiprimitiverings,divisionrings,orderedrings,localandsemilocalrings,perfectandsemiperfectrings,andsoforth.Byaimingthelevelofwritingatthenoviceratherthantheconnoisseurandbystressingtheroleofexamplesandmotivation,theauthorhasproducedatextthatissuitablenotonlyforuseinagraduatecourse,butalsoforself-studyinthesubjectbyinterestedgraduatestudents.Morethan400exercisestestingtheunderstandingofthegeneraltheoryinthetextareincludedinthisnewedition.
【目录】
prefacetothesecondedition
prefacetothefirstedition
notestothereader
chapter1wedderburn-artintheory
1.basicterminologyandexamples
exercisesfor1
2.semisimplicity
exercisesfor2
3.structureofsemisimplerings
exercisesfor3
chapter2jacobsonradicaltheory
4.thejacobsonradical
exercisesfor4
5.jacobsonradicalunderchangeofrings.
exercisesfor5
6.groupringsandthej-semisimplicjtyproblem
exercisesfor6
chapter3introductiontorepresentationtheory
7.modulesoverfinite-dimensionalalgebras
exercisesfor7
8.representationsofgroups
exercisesfor8
9.lineargroups
exercisesfor9
chapter4primeandprimitiverings
10.theprimeradical;primeandsemiprimerings
exercisesfor10
11.structureofprimitiverings;thedensitytheorem
exercisesfor11
12.subdirectproductsandcommutativitytheorems
exercisesfor12
chapter5introductiontodivisionrings
13.divisionrings
exercisesfor13
14.someclassicalconstructions
exercisesfor14
15.tensorproductsandmaximalsubfields
exercisesfor15
16.polynomialsoverdivisionrings
exercisesfor16
chapter6orderedstructuresinrings
17.orderingsandpreorderingsinrings
exercisesfor17
18.ordereddivisionrings
exercisesfor18
chapter7localrings,semilocairings,andidempotents
19.localrings
exercisesfor19
20.semilocalrings
appendix:endomorphismringsofuniserialmodules
exercisesfor20
21.ththeoryofidempotents
exercisesfor21
22.centralidempotentsandblockdecompositions
exercisesfor22
chapter8perfectandsemiperfectrings
23.perfectandsemiperfectrings
exercisesfor23
24.homoiogicalcharacterizationsofperfectandsemiperfectrings
exercisesfor24
25.principalindecomposablesandbasicrings
exercisesfor25
references
nameindex
subjectindex
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