Foundations of Garside Theory

  • Patrick Dehornoy

    Université de Caen, France
  • François Digne

    Université de Picardie Jules-Verne, Amiens, France
  • Eddy Godelle

    Université de Caen, France
  • Daan Krammer

    University of Warwick, Coventry, UK
  • Jean Michel

    Université Denis Diderot Paris 7, France
Foundations of Garside Theory cover
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FrontmatterDownload pp. i–iv
IntroductionDownload pp. v–xii
ContentsDownload pp. xiii–xviii
Part A General theoryp. 1
ISome examplespp. 3–25
IIPreliminariespp. 27–90
IIINormal decompositionspp. 91–168
IVGarside familiespp. 169–225
VBounded Garside familiespp. 227–276
VIGermspp. 277–318
VIISubcategoriespp. 319–369
VIIIConjugacypp. 371–433
Part B Specific examplesp. 435
IXBraidspp. 437–476
XDeligne–Lusztig varietiespp. 477–497
XILeft self-distributivitypp. 499–536
XIIOrdered groupspp. 537–566
XIIISet-theoretic solutions of Yang–Baxter equationpp. 567–610
XIVMore examplespp. 611–655
Appendixpp. 657–670
Bibliographypp. 671–684
Indexpp. 685–691