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Einhüllende Algebren halbeinfacher Lie-Algebren
Goldie-Rang-Polynome und Darstellungen der Weylgruppe
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Author(s):
Jens C. Jantzen
Publication date
(Print):
1983
Publisher:
Springer Berlin Heidelberg
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Hogrefe Psychology
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Book Chapter
Publication date (Print):
1983
Pages
: 221-237
DOI:
10.1007/978-3-642-68955-0_15
SO-VID:
ff2df77a-06ca-46ea-98b6-1a5c60870fa0
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Book chapters
pp. 1
Einleitung
pp. 10
Einhüllende Algebren
pp. 15
Halbeinfache Lie-Algebren
pp. 22
Zentralisatoren in Einhüllenden halbeinfacher Lie-Algebren
pp. 38
Moduln mit einem höchsten Gewicht
pp. 58
Annullatoren einfacher Moduln mit einem höchsten Gewicht
pp. 79
Harish-Chandra-Moduln
pp. 110
Primitive Ideale und Harish-Chandra-Moduln
pp. 131
Gel’fand-Kirillov-Dimension und Multiplizität
pp. 149
Die Multiplizität von Moduln in der Kategorie O
pp. 162
Gel’fand-Kirillov-Dimension von Harish-Chandra-Moduln
pp. 174
Lokalisierungen von Harish-Chandra-Moduln
pp. 190
Goldie-Rang und Kostants Problem
pp. 207
Schiefpolynomringe und der Übergang zu den m-Invarianten
pp. 221
Goldie-Rang-Polynome und Darstellungen der Weylgruppe
pp. 238
Induzierte Ideale und eine Vermutung von Gel’fand und Kirillov
pp. 258
Kazhdan-Lusztig-Polynome und spezielle Darstellungen der Weylgruppe
pp. 269
Assoziierte Varietäten
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