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Sur Les Espaces Localement Quasi-Compacts

Published online by Cambridge University Press:  20 November 2018

J. Dixmier
J. Dixmier*
Affiliation:
Tulane University, New Orleans, Louisiana
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Un espace topologique est dit quasi-compact s'il vérifie l'axiome de Borel-Lebesgue sans être nécessairement séparé. Un espace topologique est dit localement quasi-compact si chaque point admet un système fondamental de voisinages quasi-compacts.

Type
Research Article
Information
Canadian Journal of Mathematics , Volume 20 , 1968 , pp. 1093 - 1100
Copyright
Copyright © Canadian Mathematical Society 1968

References

Bibliographie

1. Bourbaki, N., Algèbre commutative, Chapitres I-II (Hermann, Paris, 1961).Google Scholar
2. Dixmier, J., Points séparés dans le spectre d'une C*-algèbre, Acta Sci. Math. 22 (1961), 115–128.Google Scholar
3. Dixmier, J., Les C*-algèbres et leurs représentations (Gauthier-Villars, Paris, 1964).Google Scholar
4. Effros, E. G., A decomposition theorem for representations of C*-algebras, Trans. Amer. Math. Soc. 107 (1963), 83–106.Google Scholar
5. Fell, J. M. G., A Hausdorff topology for the closed subsets of a locally compact non-Hausdorff space, Proc. Amer. Math. Soc. 13 (1962), 472–476.Google Scholar
6. Mackey, G. W., Borel structure in groups and their duals, Trans. Amer. Math. Soc. 85 1957), 134–165.Google Scholar