×

Structures spinorielles. (French) Zbl 0188.26102


References:

[1] Atiyah , Bott et Shapiro , Clifford modules , Topology . Volume 3 . Suppl. 1, 1964 , p. 3 - 38 . MR 167985 | Zbl 0146.19001 · Zbl 0146.19001 · doi:10.1016/0040-9383(64)90003-5
[2] N. Bourbaki , a) Algèbre . Chapitre 9. Formes sesquilinéaires et quadratiques . Hermann , Paris , 1959 . b) Algèbre. Modules et anneaux semi-simples . Hermann , Paris , 1959 . Zbl 0102.25503 · Zbl 0102.25503
[3] E. Cartan , Leçons sur la théorie des spineurs . Hermann , Paris , 1938 . Zbl 0022.17101 · Zbl 0022.17101
[4] C. Chevalley , a) The algebraic theory of spinors . Columbia University Press , New York , 1954 . b) Theory of Lie groups , Princeton, University Press 1946 . MR 60497 | Zbl 0057.25901 · Zbl 0057.25901
[5] Y. Choquet-Bruhat . Géométrie différentielle et systèmes extérieurs , Dunod , Paris , 1968 . MR 236824 | Zbl 0164.22001 · Zbl 0164.22001
[6] J. Dieudonné , La géométrie des groupes classiques , Springer , Berlin , 1963 . MR 158011 | Zbl 0111.03102 · Zbl 0111.03102
[7] Karoubi , Annales Scientifiques de l’E. N. S. , Gauthier-Villars , Paris , 1968 , t. 1 .
[8] Y. Kosmann , C. R. Acad. Sciences Paris , 1967 - 1968 .
[9] A. Lichnerowicz , a) Annales de l’I. H. P ., 1963 . b) Bulletin de la Société Mathématique de France , t. 92 , 1964 , p. 11 à 100 . c) Cours du Collège de France ronéotypé ; (non publié). Numdam | MR 169667 | Zbl 0138.44301 · Zbl 0138.44301
[10] Milnor , Spin structures on manifolds , L’Enseignement mathématique , Genève , 1962 . Zbl 0116.40403 · Zbl 0116.40403
[11] N. Steenrod , The topology of fibre bundles . Princeton University Press . MR 1688579 | Zbl 0054.07103 · Zbl 0054.07103
This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.