• 数学研究生教材:图论(第3版)
  • 数学研究生教材:图论(第3版)
  • 数学研究生教材:图论(第3版)
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数学研究生教材:图论(第3版)

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作者[德]迪斯特尔 著

出版社世界图书出版公司

出版时间2008-03

版次1

装帧平装

货号F8/4/01

上书时间2024-04-20

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三年老店
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图书标准信息
  • 作者 [德]迪斯特尔 著
  • 出版社 世界图书出版公司
  • 出版时间 2008-03
  • 版次 1
  • ISBN 9787506291859
  • 定价 49.00元
  • 装帧 平装
  • 开本 16开
  • 纸张 胶版纸
  • 页数 410页
  • 正文语种 简体中文,英语
【内容简介】
  Almosttwodecadeshavepassedsincetheappearanceofthosegraphtheorytextsthatstillsettheagendaformostintroductorycoursestaughttoday.Thecanoncreatedbythosebookshashelpedtoidentifysomemainfieldsofstudyandresearch,andwilldoubtlesscontinuetoinfluencethedevelopmentofthedisciplineforsometimetocome.
  Yetmuchhashappenedinthose20years,ingraphtheorynolessthanelsewhere:deepnewtheoremshavebeenfound,seeminglydisparatemethodsandresultshavebecomeinterrelated,entirenewbrancheshavearisen.Tonamejustafewsuchdevelopments,onemaythinkofhowthenewnotionoflistcolouringhasbridgedthegulfbetweeninvuriantssuchasaveragedegreeandchromaticnumber,howprobabilisticmethodsandtheregularitylemmahavepervadedextremaigraphtheoryandRamseytheory,orhowtheentirelynewfieldofgraphminorsandtree-decompositionshasbroughtstandardmethodsofsurfacetopologytobearonlong-standingalgorithmicgraphproblems.
【目录】
Preface
1TheBasics
1.1Graphs
1.2Thedegreeofavertex
1.3Pathsandcycles
1.4Connectivity
1.5Treesandforests
1.6Bipartitegraphs
1.7Contractionandminors
1.8Eulertours
1.9Somelinearalgebra
1.10Othernotionsofgraphs
Exercises
Notes

2Matching,CoveringandPacking
2.1Matchinginbipartitegraphs
2.2Matchingingeneralgraphs
2.3Packingandcovering
2.4Tree-packingandarboricity
2.5Pathcovers
Exercises
Notes

3Connectivity
3.12-Connectedgraphsandsubgraphs..
3.2Thestructureof3-connectedgraphs
3.3Mengerstheorem
3.4Maderstheorem
3.5Linkingpairsofvertices
Exercises
Notes
4PlanarGr
aphs
4.1Topologicalprerequisites
4.2Planegraphs
4.3Drawings
4.4Planargraphs:Kuratowskistheorem.
4.5Algebraicplanaritycriteria
4.6Planeduality
Exercises
Notes

5Colouring
5.1Colouringmapsandplanargraphs
5.2Colouringvertices
5.3Colouringedges
5.4Listcolouring
5.5Perfectgraphs
Exercises
Notes

6Flows
6.1Circulations
6.2Flowsinnetworks
6.3Group-valuedflows
6.4k-Flowsforsmallk
6.5Flow-colouringduality
6.6Tuttesflowconjectures
Exercises
Notes
7ExtremalGraphTheory
8InfiniteGraphs
9RamseyTheoryforGraphs
10HamiltonCycles
11RandomGrapnhs
12MionorsTreesandWQO
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