Polar Spaces

  • Hendrik Van Maldeghem

    Ghent University, Belgium
Polar Spaces cover

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Front matterDownload pp. i–iv
PrefaceDownload p. vii
IntroductionDownload pp. ix–xiv
ContentsDownload pp. xv–xvii
1Definition and basic propertiespp. 1–19
2Shult spaces and the one-or-all axiompp. 21–31
3Generalised polarities and reflexive formspp. 33–55
4Polar spaces from pseudo-quadratic formspp. 57–73
5Non-embeddable polar spacespp. 75–86
6Diagrams and oriflamme geometriespp. 87–100
7Central and axial collineationspp. 101–109
8The geometric principle of trialitypp. 111–124
9Parapolar spacespp. 125–143
ACayley–Dickson division algebras and Moufang planespp. 145–159
References p. 161
Indexpp. 163–164