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Published in:
1997 | OriginalPaper | Chapter
Indecomposable Modules Over Artinian Right Serial Rings
Author : Surjeet Singh
Published in: Advances in Ring Theory
Publisher: Birkhäuser Boston
Included in: Professional Book Archive
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Let R be an artinian ring with Jacobson radical J such that J2 = 0 and R/J is a direct product of matrix rings over finite dimensional division rings. The structure of R is determined, in case every indecomposable right R-module is uniform. Furthermore, all indecomposable right or left modules over such a ring are determined.