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Séminaire Bourbaki: Vol. 1975/76: Exposés 471-488 de N. Bourbaki

Séminaire Bourbaki: Vol. 1975/76: Exposés 471-488: Lecture Notes in Mathematics, cartea 567

Editat de N. Bourbaki
fr Limba Franceză Paperback – 20 ian 1977

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Paperback (11) 31515 lei  6-8 săpt.
  Springer Berlin, Heidelberg – 21 iun 1974 33157 lei  3-5 săpt.
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Specificații

ISBN-13: 9783540080640
ISBN-10: 3540080643
Pagini: 316
Ilustrații: 303 p.
Dimensiuni: 155 x 235 x 17 mm
Greutate: 0.45 kg
Ediția:1977
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Lecture Notes in Mathematics

Locul publicării:Berlin, Heidelberg, Germany

Public țintă

Research

Cuprins

Les représentations des groupes réductifs p-adiques et leurs caractères.- Le transfert dans les espaces fibrés [d’après J. Becker et D. Gottlieb].- Fibrés vectoriels et cycles d’ordre fini sur une variété algébrique non compacte [d’après M. Cornalba et P. Griffiths].- Sur le spectre de quelques opérateurs et les variétés de jacobi.- The rational homotopy theory of smooth, complex projective varieties (following Deligne, Griffiths, Morgan, and Sullivan [2]).- Les difféomorphismes du cercle [d’après M. R. Herman].- Les difféomorphismes du cercle [d’après M. R. Herman].- Détermination des jeux boréliens et problèmes logiques associés [d’après D. Martin].- Minorations de discriminants [d’après A. M. Odlyzko].- Formalisme thermodynamique.- Coherence of 3-manifold fundamental groups.- Travaux de Margulis sur les sous-groupes discrets de groupes de lie.- Identités de Macdonald.- Les modules projectifs de type fini sur un anneau de polynômes sur un corps sont libres [d’après Quillen [11] et Suslin [16]].- Rapport sur la théorie classique des noeuds.- Représentations de GX selon Gelfand et Delorme.- Représentations linéaires des groupes finis "algébriques" [d’après Deligne-Lusztig].- Les travaux de G. V. ?udnovski sur les nombres transcendants.

Caracteristici

on an extremely abstract and formal but self-contained basis Nicolas Bourbaki is a pseudonym under which a group of French 20th-century mathematicians wrote a series of books with the aim of reformulating mathematics