Ring Theory, Antwerp 1980

Proceedings, University of Antwerp, U.I.A., Antwerp, Belgium, May 6-9, 1980
Herausgegeben:Oystaeyen, F. van

• Broschiertes Buch

Produktbeschreibung

Normalizing extensions I.- Normalizing extensions II.- Commutant des Modules de Longueur Finie sur Certaines Alg¿es Filtr¿.- Maximal orders applied to enveloping algebras.- Fxtensions of valuations on skew fields.- Extensions of simple by simple unit-regular rings.- Invertible 2¿ matrices over skew polynomial rings.- Hereditary P. I. algebras.- Grade et Th¿¿ d¿intersection en alg¿e Non commutative.- Th¿¿ de Hopkins pour les Cat¿ries de Grothendieck.- The moore-penrose inverse for matrices over skew polynomial rings.- The lattice type of orders: A diagrammatic approach. I.- Arithmetically graded rings .I..- Radicals and chain conditions.- Graded azumaya algebras and brauer groups.- Birationality of P.I. rings and non-commutative varieties.- Skew power series rings and some homological properties of filtered rings.

Produktdetails

• Lecture Notes in Mathematics 825
• Verlag: Springer / Springer Berlin Heidelberg / Springer, Berlin
• Artikelnr. des Verlages: 978-3-540-10246-5
• 1980
• Seitenzahl: 224
• Erscheinungstermin: 1. September 1980
• Englisch, Französisch
• Abmessung: 235mm x 155mm x 13mm
• Gewicht: 372g
• ISBN-13: 9783540102465
• ISBN-10: 3540102469
• Artikelnr.: 23571887

Inhaltsangabe

Normalizing extensions I.- Normalizing extensions II.- Commutant des Modules de Longueur Finie sur Certaines Algèbres Filtrées.- Maximal orders applied to enveloping algebras.- Fxtensions of valuations on skew fields.- Extensions of simple by simple unit-regular rings.- Invertible 2×2 matrices over skew polynomial rings.- Hereditary P. I. algebras.- Grade et Théorème d'intersection en algèbre Non commutative.- Théorème de Hopkins pour les Catégories de Grothendieck.- The moore-penrose inverse for matrices over skew polynomial rings.- The lattice type of orders: A diagrammatic approach. I.- Arithmetically graded rings .I..- Radicals and chain conditions.- Graded azumaya algebras and brauer groups.- Birationality of P.I. rings and non-commutative varieties.- Skew power series rings and some homological properties of filtered rings.